tag:blogger.com,1999:blog-70740809239602873602024-03-13T23:50:29.357-07:00La renta básica que podemos tener en EspañaEspaña 2018: ¿Cómo podemos contribuir a garantizar a toda la ciudadanía unos ingresos mínimos hoy y aquí sin perder de vista el ideal de garantizar una renta básica universal para toda la humanidad como un derecho de ciudadanía?Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.comBlogger50125tag:blogger.com,1999:blog-7074080923960287360.post-58115265367691793002016-01-22T05:24:00.000-08:002016-01-22T05:24:03.617-08:00La Renta Básica y la liquidación del Estado de Bienestar. Crítica a la versión neocon de la RB<br />
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<span lang="es-ES">El
día 12 de enero, antes de ser aparentemente borrado, un tuit enviado
por el activista pro-Renta Básica, Scott Santens incluía, sin
ningún texto explicativo, una foto con un párrafo en el que se
proponía reinventar la seguridad social a través de la Renta Básica
universal.</span></div>
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<span lang="es-ES">El
mencionado párrafo corresponde a un artículo publicado el día
anterior en la web británica, de línea neoconservadora,
</span><span lang="es-ES"><i>Conservatives for Liberty</i></span><span lang="es-ES">.
En el artículo, su autora, Elena Attfield, defiende la propuesta de
la Renta Básica como instrumento clave en una estrategia de
superación del modelo del Estado de Bienestar que habría alcanzado
su “</span><span lang="es-ES"><i>fecha de caducidad</i></span><span lang="es-ES">”.</span></div>
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<a href="http://1.bp.blogspot.com/-Pl1sl_uBBtM/VqFaaeNoxwI/AAAAAAAAAWA/eflSsyrOSBM/s1600/images.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="279" src="http://1.bp.blogspot.com/-Pl1sl_uBBtM/VqFaaeNoxwI/AAAAAAAAAWA/eflSsyrOSBM/s400/images.png" width="400" /></a></div>
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<span lang="es-ES">Según
Attfield, la nueva forma de seguridad social que representa la Renta
Básica “</span><span lang="es-ES"><i>tiene el potencial para
alinearse con una plataforma para aumentar la libertad y minimizar el
gobierno</i></span><span lang="es-ES">”. Entre las razones,
menciona sin duda el tradicional problema del estigma asociado en los
países anglosajones a la dependencia del </span><span lang="es-ES"><i>welfare</i></span><span lang="es-ES">.
Pero insiste, sobre todo, en las cuestiones que forman parte del
bagaje intelectual de los enemigos del Estado del Bienestar: los
desincentivos al empleo y, de manera especial, la insostenibilidad
financiera del sistema tradicional de seguridad social. La Renta
Básica universal “</span><span lang="es-ES"><i>podría ser la
solución a los males del Estado de Bienestar</i></span><span lang="es-ES">”,
sostiene la autora, insistiendo en que no parece que los experimentos
de aplicación de la Renta Básica hayan mostrado reducción
significativa de los incentivos por el trabajo.</span></div>
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<span lang="es-ES">Determinados
modelos de Renta Básica, en especial aquellos que podrían limitar
el coste de la seguridad social del Estado de Bienestar, resultan sin
duda funcionales con la visión neoconservadora de la protección,
heredera en esta materia de las propuestas de Milton Friedman y
Friedrich Hayek (que, al menos, sí contemplaban la existencia de una
garantía mínima de ingresos a la población). Esto tiene que ver
con el nivel de la Renta Básica que se intentaría establecer. Lo
aclara a la perfección Elena Attfield al tratar de explicar por qué
la propuesta sería funcional con el mantenimiento de los incentivos
al empleo: “</span><span lang="es-ES"><i>el nivel de Renta Básica
proporcionada (por cualquier gobierno prudente) no sería ciertamente
nada sustancial para poder vivir de ello. En el Reino Unido, de
implementar una Renta Básica universal que fuera fiscalmente neutra
(es decir, equivalente a lo que se gasta ahora en el welfare), cada
ciudadano recibiría 423 £ por mes</i></span><span lang="es-ES">”.</span></div>
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<span lang="es-ES">Aunque
Attfield dice proponer la Renta Básica como alternativa a estos
problemas, la sujeción a las decisiones del gobierno de turno, o las
políticas de recortes, también podrían acabar afectando a una
Renta Básica que, en última instancia, se perfila en la visión
neoconservadora como la única aportación del Estado para el
Bienestar. Dado que distorsionan el funcionamiento del mercado, la
asunción pública, total o parcial, de los costes asociados de la
vivienda, la energía, el cuidado de niños acabarían
desapareciendo. Aunque no se dice, esto podría acabar extendiéndose
a largo plazo a la educación y a la sanidad públicas. Y, por
supuesto, en el modelo neoconservador de Renta Básica, carecería de
sentido cualquier propuesta de salario mínimo o incluso de
complemento a los bajos salarios.</span></div>
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<span lang="es-ES">En
última instancia, lo que verdaderamente esperan los neoconservadores
de la Renta Básica es que acabe “</span><span lang="es-ES"><i>por
costar menos al contribuyente, o por sustituir al Estado de
Bienestar</i></span><span lang="es-ES">” y a su sistema de
seguridad social.</span></div>
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<span lang="es-ES">Llevada
por la visión de la nueva sociedad, que supondría un renacimiento
de la acción directa de la sociedad civil, Attfield llega al éxtasis
al pensar en todo aquello que su Renta Básica podría llegar
revertir: “</span><span lang="es-ES"><i>¿Qué más podría un
libertariano pedir: libertad individual y renacimiento de
voluntariado?</i></span><span lang="es-ES">”, afirma. Pero hay algo
más y lo señala a continuación: reducir el papel del gobierno en
su papel en la redistribución de los ingresos. El objetivo buscado
es “</span><span lang="es-ES"><i>cortar el lazo del gobierno con
las finanzas personales del individuo</i></span><span lang="es-ES">”.</span></div>
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<span lang="es-ES">Como
he venido advirtiendo en los últimos tiempos, el experimento de
Renta Básica propuesto en Finlandia tiene que ver, en parte al
menos, con la concepción ideológica que inspira a Attfield y cuya
traducción práctica es liquidar el Estado de Bienestar, tal y como
lo conocemos. Evidentemente, no para consolidar mayores niveles de
protección, simplemente aquellos que puedan resultar funcionales con
la libertad económica y el gobierno mínimo. En su interpretación
de la justificación de la propuesta por Juha Sipilä, primer
ministro finlandés y líder del Partido del Centro, Attfield señala
que la Renta Básica ofrece posibles soluciones tanto “</span><span lang="es-ES"><i>a
la superflua burocracia como a las trampas de la pobreza causadas en
la actualidad por el Estado de Bienestar</i></span><span lang="es-ES">”.</span></div>
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<a href="https://www.blogger.com/null" name="_GoBack"></a>
<span lang="es-ES">No vale cualquier acusación contra los sistemas
de rentas mínimas condicionados; y tampoco merece apoyo
incondicional cualquier tipo de Renta Básica. Hay algunas propuestas
para implantarla que no sólo merecen críticas parciales sino un
rechazo absoluto. La que pretende sustituir todo el entramado del
Estado de Bienestar por una Renta Básica, de cuantía “</span><span lang="es-ES"><i>nada
sustancial</i></span><span lang="es-ES">” para sobrevivir sin otras
fuentes de ingresos, es una de ellas. Por desgracia, este este modelo
de Renta Básica parecer ser el que está contribuyendo a acercar a
la derecha tradicional y algún tipo de nueva izquierda al objetivo
de acabar con la seguridad social tradicional.</span></div>
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<b>Luis Sanzo</b></div>
Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-89211631568559529362015-10-01T00:30:00.000-07:002015-10-01T00:30:05.972-07:00El proyecto finés de Renta Básica<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><img alt="" height="426" 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<w:LsdException Locked="false" Priority="39" SemiHidden="true"
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<w:LsdException Locked="false" Priority="39" SemiHidden="true"
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<w:LsdException Locked="false" Priority="39" SemiHidden="true"
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<w:LsdException Locked="false" Priority="39" SemiHidden="true"
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<w:LsdException Locked="false" Priority="39" SemiHidden="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" Priority="62" Name="Light Grid"/>
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<w:LsdException Locked="false" Priority="31" QFormat="true"
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<w:LsdException Locked="false" Priority="32" QFormat="true"
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<w:LsdException Locked="false" Priority="33" QFormat="true" Name="Book Title"/>
<w:LsdException Locked="false" Priority="37" SemiHidden="true"
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<w:LsdException Locked="false" Priority="39" SemiHidden="true"
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<w:LsdException Locked="false" Priority="41" Name="Plain Table 1"/>
<w:LsdException Locked="false" Priority="42" Name="Plain Table 2"/>
<w:LsdException Locked="false" Priority="43" Name="Plain Table 3"/>
<w:LsdException Locked="false" Priority="44" Name="Plain Table 4"/>
<w:LsdException Locked="false" Priority="45" Name="Plain Table 5"/>
<w:LsdException Locked="false" Priority="40" Name="Grid Table Light"/>
<w:LsdException Locked="false" Priority="46" Name="Grid Table 1 Light"/>
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<w:LsdException Locked="false" Priority="48" Name="Grid Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="Grid Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="Grid Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
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<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
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<w:LsdException Locked="false" Priority="52"
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<w:LsdException Locked="false" Priority="46"
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<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 2"/>
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<span style="font-size: small;"><span>
</span></span><br />
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-size: small;"><span>Es un proyecto piloto de RB impulsado por el primer ministro Juha Sipilä.
Líder del Partido de Centro, dirige una coalición de centro-derecha,
pro-austeridad y con participación de los nacionalistas “Verdaderos
Finlandeses”.</span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<span style="font-size: small;">
</span><div class="MsoNormal" style="text-align: justify;">
<span style="font-size: small;"><span>El proyecto se fundamenta en la premisa de que la RB podría contribuir a
simplificar el sistema de Seguridad Social. </span><span>Se busca experimentar el efecto de la RB sobre el comportamiento relativo
al trabajo. En Finlandia, en estos momentos, se observan barreras al acceso al
empleo entre las personas beneficiarias del sistema de protección social. En
este sentido, el acceso al empleo puede suponer una pérdida de ingresos, sobre
todo si se trata de trabajos temporales y mal pagados, con retrasos en la
vuelta a las prestaciones al terminar la contratación. La preocupación por esta
cuestión es grande en un país en el que la estabilidad en el empleo se ha visto
muy afectada por los cambios en la naturaleza del trabajo.</span></span></div>
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<br /></div>
<span style="font-size: small;">
</span><div class="MsoNormal" style="text-align: justify;">
<span style="font-size: small;"><span>El proyecto experimental se plantea en una perspectiva limitada, tanto en
términos de las personas implicadas como de la cobertura geográfica (hay
algunas referencias a 8.000 personas en total). En ese sentido, parece
configurarse en línea similar a lo que se está planteando en localidades de los
Países Bajos, dirigiéndose probablemente a personas beneficiarias de ayudas de
asistencia social.</span></span></div>
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<br /></div>
<span style="font-size: small;">
</span><div class="MsoNormal" style="text-align: justify;">
<span style="font-size: small;"><span>La cuantía que se plantea es bastante reducida, entre 400 y 700 euros. En
términos de paridad de poder de compra, equivale a entre 300 y 520 euros para
España. La segunda cuantía ha parecido excesiva en algunos sectores que están
considerando el proyecto.</span></span></div>
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<br /></div>
<span style="font-size: small;">
</span><div class="MsoNormal" style="text-align: justify;">
<span style="font-size: small;">En conclusión, todo indica que se
trata de una experiencia de lo que sería el modelo conservador de RB, con una
cuantía baja que justificaría la “simplificación” (léase reducción) de la
protección ligada al Estado de Bienestar. Este proyecto es contradictorio con
el que se defiende en España respecto a la RB o modelos de Renta Garantizada
que pretenden reproducir sus esquemas básicas, en particular en lo relativo a
la ausencia de contraprestación. </span><span style="font-size: small;">Pero hay que esperar a las
concreciones definitivas, si es que se dan.</span></div>
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<br /></div>
<span style="font-size: small;">
</span><div class="MsoNormal" style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-size: small;">Nota: No todas las informaciones se basan en datos directos del
Gobierno, con algunas suposiciones aportadas por conocedores, más o menos
directos del proceso, pero que no han sido desmentidas</span>.</i></div>
<br />
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<span style="font-size: small;"><b><span>Luis Sanzo</span></b></span></div>
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</span><span style="font-size: small;"> </span><br />
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Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-70857086566755665712015-09-29T00:30:00.000-07:002015-09-29T00:30:03.306-07:00Debatiendo las políticas de garantías de rentas (III)<!--[if gte mso 9]><xml>
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<b style="mso-bidi-font-weight: normal;"><span style="mso-bidi-font-style: normal;"><span style="color: black; mso-themecolor: text1;">Parte 3: Una propuesta
alternativa de actuación en la que se tengan además en cuenta las necesidades
de la población trabajadora con menores ingresos</span></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">España se
enfrenta a la necesidad de abordar la problemática de la pobreza. Y lo hace en un
contexto fiscal difícil, con una alta tasa de paro, una deuda acumulada cercana
al 100% del PIB y un escenario de elevados déficits anuales, todavía hoy
cercanos al 6%. Se enfrenta además a un proceso de envejecimiento en el que
tiene que afrontar el nivel más alto de gasto en pensiones hasta ahora
conocido.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">En estas
circunstancias, resulta imprescindible anteponer el objetivo de eliminar la
pobreza a cualquier otra consideración, fomentando las soluciones que puedan
resultar más eficaces y que cuenten con el aval de la evidencia y los resultados
contrastados. Sacralizar determinados medios o instrumentos, en detrimento de
la consecución del objetivo, ya sea para imponer una solución basada en la
regulación estatal frente a la autonómica, ya sea para impulsar un cambio completo
de los fundamentos actuales del sistema de protección, constituiría un grave error.</span></div>
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<span style="color: black; mso-themecolor: text1;"><br /></span></div>
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<span style="font-size: 9.0pt; line-height: 107%;">Tweet de José
Antonio Noguera, uno de los participantes en el Seminario sobre política de
garantía de ingreso celebrado el 11 de septiembre de 2015 en Zaragoza. En
agradecimiento al organizador, Pau Marí Klose.</span></div>
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Name="Body Text First Indent"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text First Indent 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Note Heading"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Block Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Hyperlink"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="FollowedHyperlink"/>
<w:LsdException Locked="false" Priority="22" QFormat="true" Name="Strong"/>
<w:LsdException Locked="false" Priority="20" QFormat="true" Name="Emphasis"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Document Map"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Plain Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="E-mail Signature"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Top of Form"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Bottom of Form"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Normal (Web)"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Acronym"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Address"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Cite"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Code"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Definition"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Keyboard"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Preformatted"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Sample"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Typewriter"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Variable"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Normal Table"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="annotation subject"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="No List"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 6"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 7"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 8"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 6"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 7"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 8"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Contemporary"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Elegant"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Professional"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Subtle 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Subtle 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Balloon Text"/>
<w:LsdException Locked="false" Priority="39" Name="Table Grid"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Theme"/>
<w:LsdException Locked="false" SemiHidden="true" Name="Placeholder Text"/>
<w:LsdException Locked="false" Priority="1" QFormat="true" Name="No Spacing"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading"/>
<w:LsdException Locked="false" Priority="61" Name="Light List"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 1"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 1"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 1"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 1"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 1"/>
<w:LsdException Locked="false" SemiHidden="true" Name="Revision"/>
<w:LsdException Locked="false" Priority="34" QFormat="true"
Name="List Paragraph"/>
<w:LsdException Locked="false" Priority="29" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" QFormat="true"
Name="Intense Quote"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 1"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 1"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 1"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 1"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 1"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 1"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 1"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 2"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 2"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 2"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 2"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 2"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 2"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 2"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 2"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 2"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 2"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 2"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 2"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 2"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 3"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 3"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 3"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 3"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 3"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 3"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 3"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 3"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 3"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 3"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 3"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 3"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 3"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 3"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 4"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 4"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 4"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 4"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 4"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 4"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 4"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 4"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 4"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 4"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 4"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 4"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 4"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 4"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 5"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 5"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 5"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 5"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 5"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 5"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 5"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 5"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 5"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 5"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 5"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 5"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 5"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 5"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 6"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 6"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 6"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 6"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 6"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 6"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 6"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 6"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 6"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 6"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 6"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 6"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 6"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 6"/>
<w:LsdException Locked="false" Priority="19" QFormat="true"
Name="Subtle Emphasis"/>
<w:LsdException Locked="false" Priority="21" QFormat="true"
Name="Intense Emphasis"/>
<w:LsdException Locked="false" Priority="31" QFormat="true"
Name="Subtle Reference"/>
<w:LsdException Locked="false" Priority="32" QFormat="true"
Name="Intense Reference"/>
<w:LsdException Locked="false" Priority="33" QFormat="true" Name="Book Title"/>
<w:LsdException Locked="false" Priority="37" SemiHidden="true"
UnhideWhenUsed="true" Name="Bibliography"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" QFormat="true" Name="TOC Heading"/>
<w:LsdException Locked="false" Priority="41" Name="Plain Table 1"/>
<w:LsdException Locked="false" Priority="42" Name="Plain Table 2"/>
<w:LsdException Locked="false" Priority="43" Name="Plain Table 3"/>
<w:LsdException Locked="false" Priority="44" Name="Plain Table 4"/>
<w:LsdException Locked="false" Priority="45" Name="Plain Table 5"/>
<w:LsdException Locked="false" Priority="40" Name="Grid Table Light"/>
<w:LsdException Locked="false" Priority="46" Name="Grid Table 1 Light"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="Grid Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="Grid Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 1"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 2"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 2"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 3"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 3"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 3"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 3"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 4"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 4"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 4"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 4"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 5"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 5"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 5"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 5"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 5"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 6"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 6"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 6"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 6"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 6"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 6"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 6"/>
<w:LsdException Locked="false" Priority="46" Name="List Table 1 Light"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="List Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="List Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 1"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 2"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 2"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 2"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 3"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 3"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 3"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 3"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 3"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 4"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 4"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 4"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 4"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 4"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 5"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 5"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 5"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 5"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 5"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="46"
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<span style="color: black; mso-themecolor: text1;"> </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">En este
contexto, una línea de intervención para España en materia de garantía de
ingresos podría pasar por tres tipos de actuaciones complementarias que contarían,
al menos en parte, con el apoyo de los distintos agentes impulsores del cambio
en las políticas de garantía de ingresos:</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<span style="color: black; mso-themecolor: text1;">1.<span style="mso-tab-count: 1;"> </span>La
primera intentaría recoger los planteamientos hoy dominantes que pretenden
ampliar la extensión de la protección a las personas, ya sea en la línea Renta Básica
o en la de ampliación de la cobertura del sistema de prestaciones no
contributivas de la Seguridad Social. </span></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<span style="color: black; mso-themecolor: text1;"><span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<span style="color: black; mso-themecolor: text1;"><span style="mso-tab-count: 1;"> </span>Una
propuesta de este tipo implicaría profundizar en la línea planteada de mejorar de
las prestaciones para menores, con la perspectiva puesta en una Renta Básica
para la población menor de 18 años. Supondría igualmente extender la atención a
las personas sin ingresos, en especial en el caso de la población desempleada.
Las propuestas de Renta Básica para ciertos colectivos, el Mínimo Vital del
PSOE o la prestación para desempleados de UGT y CCOO constituyen ejemplos de
dinámicas positivas en esta dirección.</span></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<span style="color: black; mso-themecolor: text1;">2.<span style="mso-tab-count: 1;"> </span>La
segunda línea de actuación debería centrarse en desarrollar un sistema
complementario de prestaciones autonómicas que, partiendo de los mínimos
establecidos en el ámbito de la Seguridad Social, procurara optimizar los recursos
disponibles para acercarse al objetivo de cobertura de las necesidades básicas
para la existencia en condiciones dignas. En un contexto de recursos
financieros escasos, aún queda un papel decisivo para las actuaciones que la
Constitución sitúa en el campo de la asistencia social.</span></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<span style="color: black; mso-themecolor: text1;"><span style="mso-tab-count: 1;"> </span>La
línea de intervención de las Comunidades Autónomas debería seguir centrándose
en consolidar una última red de garantía que, en caso necesario, pudiera
completar la protección de base individual de la Seguridad Social a través de
un sistema de Rentas Mínimas que tengan en cuenta las necesidades de las unidades
de convivencia realmente existentes. Las Rentas Mínimas autonómicas también
deberían atender a los grupos desatendidos por el sistema de prestaciones
generales de la Seguridad Social.</span></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<span style="color: black; mso-themecolor: text1;"><span style="mso-tab-count: 1;"> </span>La
política de Rentas Mínimas autonómicas debe sin embargo reformarse para garantizar
el derecho a la protección mientras persista la situación de necesidad, sin que
el apoyo pueda subordinarse a la existencia de disponibilidades presupuestarias
o a la aplicación de políticas de contraprestación. Las Rentas Mínimas deben
además diseñarse de acuerdo con planteamientos universalistas, favoreciendo la
atención a toda la población necesitada, con independencia de la situación en
relación con la actividad.</span></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<span style="color: black; mso-themecolor: text1;"><span style="mso-tab-count: 1;"> </span>La concepción y la gestión autonómica de este sistema no implican que el Estado no
pueda establecer en una ley general unos mínimos a garantizar. En tal caso, en esta
ley general el Estado debería igualmente definir la parte de financiación del
programa que le correspondería para hacer efectivos esos mínimos garantizados.</span></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<span style="color: black; mso-themecolor: text1;">3.<span style="mso-tab-count: 1;"> </span>La
actuación autonómica para establecer una última red de protección no termina
sin embargo con las prestaciones de garantía de ingresos. Resulta necesario
prever, en tercer lugar, mecanismos complementarios que hagan frente a
necesidades puntuales de la población. Estos programas son necesarios para
prevenir crisis de ajuste entre ingresos y gastos. Deben enfocarse, además, con
criterios más amplios que el del programa de garantía de ingresos anterior en
cuanto a la población destinataria del sistema de ayudas y prestaciones.</span></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<span style="color: black; mso-themecolor: text1;"><span style="mso-tab-count: 1;"> </span>Las
necesidades a atender tendrían que tomar en consideración el objetivo de
garantizar el acceso y mantenimiento de la población en la vivienda, además de
hacer frente a otras necesidades puntuales y a situaciones de emergencia.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Las actuaciones señaladas pueden complementarse con otras
medidas más ambiciosas, orientadas a mejorar el bienestar general de la
población. En particular, resulta de importancia introducir un sistema de
bonificación al empleo que garantice en toda situación una mejor posición
personal y familiar en caso de acceso al trabajo. En función de las
preferencias que se establezcan, estas medidas pueden aplicarse en vinculación
al sistema de garantía de ingresos o integrarse dentro del sistema fiscal.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Junto a unas políticas familiares que tiendan a la
universalización y un sistema de ayudas de emergencia de objetivos amplios, este
tipo de actuaciones de bonificación al empleo constituyen una pieza clave en
unas políticas sociales equilibradas que pretendan mejorar el bienestar de toda
la población y no sólo de la parte más desfavorecida de la misma. El proceso de
acceso a la protección social no puede introducir fronteras bruscas y estancas
entre quienes acceden o no a ella. No puede tampoco situar en mejores
condiciones sociales y económicas a quienes no participan del proceso productivo.
Sólo si se cumplen esas condiciones, una decidida política de apoyo a la parte
más débil de la sociedad llegará a ser considerada completamente legítima por
el conjunto de la población.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Las distintas actuaciones señaladas deben integrarse en el
modelo general de protección social en España. Pero las medidas a incorporar a
una propuesta ambiciosa de política contra la pobreza tampoco terminan ahí. Los
programas de garantía de ingresos deben completarse con otras actuaciones.
Entre ellas se incluyen todas las medidas que contribuyan a hacer efectivo el
derecho al trabajo a través de programas de activación, formación,
intermediación, apoyo y acceso al empleo. También deben contemplarse
actuaciones que aborden el problema de sobreendeudamiento que afecta a muchas
familias en España.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Este conjunto de medidas podría incorporarse a un Plan
Interinstitucional de Lucha contra la Pobreza en España que hiciera realidad la
necesidad de acción coordinada de las distintas Administraciones públicas. El
Senado sería el marco racional en el que pudiera hacerse efectivo el debate y
el acuerdo respecto a este Plan.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
El Plan no debería olvidar que, además de garantizar a toda
la población la cobertura de las necesidades básicas para la existencia,
nuestra sociedad tiene también otra obligación clave. Se trata, en particular,
de hacer posible que las nuevas generaciones jóvenes que acceden a la vida
adulta tengan la oportunidad de tener un acceso normalizado a los bienes que
hacen posible la estabilidad de un país: una vivienda adecuada y a precios
razonables y un empleo estable y suficientemente remunerado.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
En los próximos meses, muchas de las incógnitas hoy
planteadas empezarán a resolverse. Pero dos experiencias del pasado reciente en
España deberían inspirar la actuación. La primera nos indica que es necesario
ampliar la protección; la segunda que ninguna posibilidad de intervención debe
ser menospreciada, ni siquiera en lo relativa a la política social autonómica.
Ambición y flexibilidad deben presidir cualquier reforma de las actuaciones
públicas en la lucha contra la pobreza.</div>
Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-43808066055958830762015-09-27T00:30:00.000-07:002015-09-27T00:30:06.093-07:00Debatiendo las políticas de garantía de rentas (II)<div style="text-align: justify;">
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<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-bidi-font-style: normal;">Parte 2: Las políticas a desarrollar: avances en las prestaciones
individuales del sistema de Seguridad Social y en las prestaciones familiares,
sin olvidar la necesidad de una última malla de seguridad, diseñada y
gestionada en el ámbito autonómico y local</span></b></div>
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Name="Note Heading"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Block Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Hyperlink"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="FollowedHyperlink"/>
<w:LsdException Locked="false" Priority="22" QFormat="true" Name="Strong"/>
<w:LsdException Locked="false" Priority="20" QFormat="true" Name="Emphasis"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Document Map"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Plain Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="E-mail Signature"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Top of Form"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Bottom of Form"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Normal (Web)"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Acronym"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Address"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Cite"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Code"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Definition"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Keyboard"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Preformatted"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Sample"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Typewriter"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Variable"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Normal Table"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="annotation subject"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="No List"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 6"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 7"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 8"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 6"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 7"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 8"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Contemporary"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Elegant"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Professional"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Subtle 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Subtle 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Balloon Text"/>
<w:LsdException Locked="false" Priority="39" Name="Table Grid"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Theme"/>
<w:LsdException Locked="false" SemiHidden="true" Name="Placeholder Text"/>
<w:LsdException Locked="false" Priority="1" QFormat="true" Name="No Spacing"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading"/>
<w:LsdException Locked="false" Priority="61" Name="Light List"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 1"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 1"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 1"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 1"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 1"/>
<w:LsdException Locked="false" SemiHidden="true" Name="Revision"/>
<w:LsdException Locked="false" Priority="34" QFormat="true"
Name="List Paragraph"/>
<w:LsdException Locked="false" Priority="29" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" QFormat="true"
Name="Intense Quote"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 1"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 1"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 1"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 1"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 1"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 1"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 1"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 2"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 2"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 2"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 2"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 2"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 2"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 2"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 2"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 2"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 2"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 2"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 2"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 2"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 3"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 3"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 3"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 3"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 3"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 3"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 3"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 3"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 3"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 3"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 3"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 3"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 3"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 3"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 4"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 4"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 4"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 4"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 4"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 4"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 4"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 4"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 4"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 4"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 4"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 4"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 4"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 4"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 5"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 5"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 5"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 5"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 5"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 5"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 5"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 5"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 5"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 5"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 5"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 5"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 5"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 5"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 6"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 6"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 6"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 6"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 6"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 6"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 6"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 6"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 6"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 6"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 6"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 6"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 6"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 6"/>
<w:LsdException Locked="false" Priority="19" QFormat="true"
Name="Subtle Emphasis"/>
<w:LsdException Locked="false" Priority="21" QFormat="true"
Name="Intense Emphasis"/>
<w:LsdException Locked="false" Priority="31" QFormat="true"
Name="Subtle Reference"/>
<w:LsdException Locked="false" Priority="32" QFormat="true"
Name="Intense Reference"/>
<w:LsdException Locked="false" Priority="33" QFormat="true" Name="Book Title"/>
<w:LsdException Locked="false" Priority="37" SemiHidden="true"
UnhideWhenUsed="true" Name="Bibliography"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" QFormat="true" Name="TOC Heading"/>
<w:LsdException Locked="false" Priority="41" Name="Plain Table 1"/>
<w:LsdException Locked="false" Priority="42" Name="Plain Table 2"/>
<w:LsdException Locked="false" Priority="43" Name="Plain Table 3"/>
<w:LsdException Locked="false" Priority="44" Name="Plain Table 4"/>
<w:LsdException Locked="false" Priority="45" Name="Plain Table 5"/>
<w:LsdException Locked="false" Priority="40" Name="Grid Table Light"/>
<w:LsdException Locked="false" Priority="46" Name="Grid Table 1 Light"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="Grid Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="Grid Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 1"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 2"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 2"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 3"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 3"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 3"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 3"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 4"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 4"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 4"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 4"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 5"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 5"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 5"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 5"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 5"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 6"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 6"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 6"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 6"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 6"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 6"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 6"/>
<w:LsdException Locked="false" Priority="46" Name="List Table 1 Light"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="List Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="List Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 1"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 2"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 2"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 2"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 3"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 3"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 3"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 3"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 3"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 4"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 4"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 4"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 4"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 4"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 5"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 5"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 5"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 5"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 5"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 6"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 6"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 6"/>
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<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">En cierta
forma, se está consolidando en España un cierto consenso respecto a la
necesidad de abordar la política de garantía de ingresos a través de la
extensión de las prestaciones individuales destinadas a garantizar al conjunto
de la población una protección suficiente. Aunque existen distintas corrientes y
planteamientos de actuación, se observan ciertas líneas de potencial convergencia
en las propuestas.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Una primera
corriente insiste, por un lado, en la necesidad de fundamentar la protección
económica básica en una prestación universal, individual e incondicional para
toda la población, la Renta Básica. Daniel Raventós es, en la actualidad, el
principal impulsor de esta aproximación, contando con el apoyo de otros
investigadores cualificados como Jordi Arcarons, Lluís Torrens o Antoni
Domènech. Recogida en principio la propuesta en su práctica integridad por
Podemos en su programa para las elecciones europeas, a pesar de un reciente
cambio de orientación hacia planteamientos de Renta Garantizada, ciertos
sectores de este movimiento político siguen tratando de impulsar esta
estrategia.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Aunque no
existen apoyos políticos suficientes para pensar que esta línea de actuación
pueda llegar a concretarse a medio plazo en un programa de reforma integral del
sistema de protección, sí existen algunos ámbitos en los que la posibilidad de acercamiento
resulta factible. Esta posibilidad se perfila, en particular, en un apoyo creciente
a la reforma las prestaciones familiares en una línea universalista. Son
numerosas, en este caso, las voces que insisten en la conveniencia de
introducir, de forma más o menos progresiva, una prestación económica universal
para menores.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Una segunda
corriente plantea, por su parte, una extensión de los mecanismos de protección
más normalizados al conjunto de la población afectada por contingencias
susceptibles de generar situaciones de desprotección. En esta línea se sitúa la
propuesta de UGT y de CCOO de extender, en aplicación del artículo 41 de la
Constitución, el sistema de prestaciones no contributivas para hacer frente a
la contingencia definida por una situación de desempleo no protegido. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Este
planteamiento se aleja en varios sentidos de la propuesta de Renta Básica. Por
una parte, el acceso a este tipo de prestaciones no es incondicional y pretende
vincularse al mantenimiento de la situación de necesidad vinculada al
desempleo. Por otra parte, en ningún caso se plantea la completa
universalización que propone la Renta Básica, extensible a la población con
acceso a ingresos por trabajo. Pero, en lo relativo a la población no ocupada,
esta aproximación sí se plantea como una extensión de la protección individual
que, al menos en el caso de la población no ocupada, podría tender hacia la
universalidad.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">El PSOE ha
recogido gran parte de la propuesta de UGT y CCOO y la ha ampliado, de forma
coherente, al conjunto de hogares sin ingresos y en condición de necesidad, proponiendo
garantizarles un mínimo de 426 euros mensuales a través de una nueva modalidad
de prestación no contributiva. Su propuesta, que también prevé complementos por
personas adultas a cargo, se combina además con una extensión de las
prestaciones familiares, orientada a garantizar unos ingresos mensuales a hijos
e hijas con ingresos inferiores a los 17.000 euros anuales. Las cuantías
varían, en función del nivel de renta, siempre por debajo del umbral señalado, entre
50 y 150 euros mensuales por menor.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="color: black; mso-themecolor: text1;">Las distintas propuestas planteadas,
desde el modelo de Renta Básica de Raventós y su equipo hasta el Ingreso Mínimo
Vital del PSOE, resultan sin duda positivas</span></b><span style="color: black; mso-themecolor: text1;">. Plantean sin embargo dos problemas, íntimamente interrelacionados.
El primer problema tiene que ver con una evidente voluntad de cerrar el sistema
de protección en torno al modelo de prestaciones que se plantea. Esto es
evidente en la propuesta de Renta Básica que, de forma explícita, se vincula a
la eliminación del resto del sistema prestacional, incluidas las rentas mínimas
autonómicas. Pero está también presente en la propuesta socialista.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">El modelo
planteado por el PSOE se caracteriza en este punto por un avance respecto a la
propuesta de UGT y CCOO al comprometerse de forma clara con un modelo de
gestión autonómica de la prestación del Mínimo Vital. Sin embargo, introduce
una clara estrategia de cierre del sistema en torno a las prestaciones de
Seguridad Social. El nuevo Ingreso Mínimo Vital se perfila así como la última
red de protección: </span>“<i style="mso-bidi-font-style: normal;">Esta medida se
diseña como <b style="mso-bidi-font-weight: normal;">la última red de protección</b>,
cuando persista la necesidad, una vez agotadas las medidas vinculadas al nuevo
marco de convivencia, dirigidas a la inclusión económica, social y laboral y de
mejora de la protección por desempleo (derechos, fiscalidad, educación, nuevo
Estatuto de los trabajadores, SMI, etc.)</i>”, señala la propuesta socialista.<span style="color: black; mso-themecolor: text1;"></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">El segundo
problema es una mera consecuencia del planteamiento señalado. Supone, en la
práctica, un golpe de gracia al sistema de garantía de ingresos desarrollado
por las comunidades autónomas. Tanto la propuesta de Renta Básica como, de
forma menos explícita, el sistema propuesto por el PSOE se caracterizan por una
evidente voluntad de alejarse de un sistema de rentas mínimas autonómicas que
consideran fracasado, un planteamiento también muy presente en la propuesta de
UGT y CCOO. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Pero, ¿por
qué resulta este planteamiento problemático?, se preguntarán muchos. La razón
es que las propuestas actuales de potenciación del sistema de prestaciones
individuales, a regular en el ámbito estatal, resultan insuficientes para hacer
frente al problema de la pobreza en España. Esto es cierto en el caso de la
Renta Básica, propuesta que de contar con un hipotético apoyo político, actualmente
inexistente, se traduciría sin duda en una propuesta de gasto que impediría
establecer una cuantía suficiente para hacer frente a la pobreza. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Lo es también
en las formulaciones con mayor posibilidad de ser aplicadas, en concreto en la
propuesta formulada por el PSOE. Las cuantías de garantía que se plantean en el
Mínimo Vital, junto a las prestaciones para menores que le acompañan, son
manifiestamente insuficientes. Eso es evidente al menos en comunidades muy
urbanizadas y con un coste de la vida, medido en términos de Paridad de Poder
de Compra, que resulta en general bastante superior a la media.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">En el
supuesto de que la pretensión de cierre de la red de protección que inspira la
propuesta del PSOE se tradujera en límites efectivos a la posible actuación
complementaria de las Comunidades Autónomas, tal y como ha sido habitual en la
política de prestaciones por desempleo de la Administración del Estado, la
sustitución del actual sistema de Rentas Mínimas por el Mínimo Vital y las
prestaciones familiares mejoradas supondría un notable retroceso. En el caso
del País Vasco, por ejemplo, los datos de la tabla 1 ponen de manifiesto una
notable caída en los niveles de protección con respecto a la protección
existente en la actualidad. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; margin-left: 0px; margin-right: 0px; text-align: left; width: 101%px;">
<tbody>
<tr style="height: 38.25pt; mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td colspan="7" style="background: white; border-bottom: solid windowtext 1.5pt; border: none; height: 38.25pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 100.0%;" valign="bottom" width="100%">
<div align="center" class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: center;">
<span style="font-size: small;"><b><span style="color: black; font-family: "Calibri (CUERPO)","serif";">Tabla 1</span></b></span></div>
<span style="font-size: small;">
</span><div align="center" class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: center;">
<span style="font-size: small;"><span style="color: black; font-family: "Calibri (CUERPO)","serif";">Relación
entre las cuantías garantizadas por el Mínimo Vital+Prestaciones Familiares <br />
propuestas por PSOE y por el sistema RGI/PCV (sin y con PCV). Datos
mensuales. País Vasco</span></span></div>
<div align="center" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: center;">
<br /></div>
</td>
</tr>
<tr style="height: 30.75pt; mso-yfti-irow: 1;">
<td nowrap="" style="background: #F8F8F8; border-bottom: solid windowtext 1.5pt; border-left: solid windowtext 1.5pt; border-right: none; border-top: none; height: 30.75pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 39.42%;" valign="bottom" width="39%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<b><span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">TIPOS DE FAMILIA</span></b></div>
</td>
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<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<br /></div>
</td>
<td style="background: #F8F8F8; border-bottom: solid windowtext 1.5pt; border-left: none; border-right: solid windowtext 1.5pt; border-top: none; height: 30.75pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.44%;" valign="bottom" width="8%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<b><span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">A. Máximo <br />
Mínimo vital</span></b></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: solid windowtext 1.5pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 30.75pt; mso-border-bottom-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 7.48%;" valign="bottom" width="7%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<b><span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">B. RGI</span></b></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: solid windowtext 1.5pt; border-left: none; border-right: solid windowtext 1.5pt; border-top: none; height: 30.75pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.66%;" valign="bottom" width="8%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<b><span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">A/B*100</span></b></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: solid windowtext 1.5pt; border: none; height: 30.75pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.68%;" valign="bottom" width="8%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<b><span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">C. RGI+</span></b></div>
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<b><span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">PCV</span></b></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: solid windowtext 1.5pt; border-left: solid windowtext 1.0pt; border-right: solid windowtext 1.5pt; border-top: none; height: 30.75pt; mso-border-bottom-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 9.24%;" valign="bottom" width="9%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<b><span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">A/C *100</span></b></div>
</td>
</tr>
<tr style="height: 16.5pt; mso-yfti-irow: 2;">
<td nowrap="" style="background: #F8F8F8; border-left: solid windowtext 1.5pt; border: none; height: 16.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 39.42%;" valign="bottom" width="39%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Persona
sola</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 16.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.08%;" valign="bottom" width="18%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<br /></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 16.5pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.44%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">426,00</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.0pt; border: none; height: 16.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 7.48%;" valign="bottom" width="7%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">619,28</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 16.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.66%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">68,8</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border: none; height: 16.5pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.68%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">869,28</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: solid windowtext 1.0pt; border-right: solid windowtext 1.5pt; border-top: none; height: 16.5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 9.24%;" valign="bottom" width="9%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">49,0</span></div>
</td>
</tr>
<tr style="height: 16.5pt; mso-yfti-irow: 3;">
<td nowrap="" style="background: #F8F8F8; border-right: none; border: solid windowtext 1.5pt; height: 16.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 39.42%;" valign="bottom" width="39%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Parejas
sin hijos/as</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-left: none; border: solid windowtext 1.5pt; height: 16.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.08%;" valign="bottom" width="18%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<br /></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-left: none; border: solid windowtext 1.5pt; height: 16.5pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.44%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">426,00</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: solid windowtext 1.5pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: solid windowtext 1.5pt; height: 16.5pt; mso-border-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 7.48%;" valign="bottom" width="7%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">795,22</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-left: none; border: solid windowtext 1.5pt; height: 16.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.66%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">53,6</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: solid windowtext 1.5pt; border-left: none; border-right: none; border-top: solid windowtext 1.5pt; height: 16.5pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.68%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">1045,22</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-left: solid windowtext 1.0pt; border: solid windowtext 1.5pt; height: 16.5pt; mso-border-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 9.24%;" valign="bottom" width="9%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">40,8</span></div>
</td>
</tr>
<tr style="height: 15.75pt; mso-yfti-irow: 4;">
<td nowrap="" style="background: #F8F8F8; border-left: solid windowtext 1.5pt; border: none; height: 15.75pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 39.42%;" valign="bottom" width="39%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Parejas
con hijos/as menores</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.75pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.08%;" valign="bottom" width="18%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Un
hijo/a</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.75pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.44%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">576,00</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.0pt; border: none; height: 15.75pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 7.48%;" valign="bottom" width="7%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">879,66</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.75pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.66%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">65,5</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border: none; height: 15.75pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.68%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">1129,66</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: solid windowtext 1.0pt; border-right: solid windowtext 1.5pt; border-top: none; height: 15.75pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 9.24%;" valign="bottom" width="9%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">51,0</span></div>
</td>
</tr>
<tr style="height: 15.0pt; mso-yfti-irow: 5;">
<td nowrap="" style="background: #F8F8F8; border-left: solid windowtext 1.5pt; border: none; height: 15.0pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 39.42%;" valign="bottom" width="39%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<br /></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.0pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.08%;" valign="bottom" width="18%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Dos
hijos/as</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.44%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">726,00</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.0pt; border: none; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 7.48%;" valign="bottom" width="7%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">879,66</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.0pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.66%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">82,5</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border: none; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.68%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">1129,66</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: solid windowtext 1.0pt; border-right: solid windowtext 1.5pt; border-top: none; height: 15.0pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 9.24%;" valign="bottom" width="9%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">64,3</span></div>
</td>
</tr>
<tr style="height: 15.0pt; mso-yfti-irow: 6;">
<td nowrap="" style="background: #F8F8F8; border-left: solid windowtext 1.5pt; border: none; height: 15.0pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 39.42%;" valign="bottom" width="39%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<br /></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.0pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.08%;" valign="bottom" width="18%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Cuatro
hijos/as</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.44%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">1026,00</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.0pt; border: none; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 7.48%;" valign="bottom" width="7%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">879,66</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.0pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.66%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">116,6</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border: none; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.68%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">1129,66</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: solid windowtext 1.0pt; border-right: solid windowtext 1.5pt; border-top: none; height: 15.0pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 9.24%;" valign="bottom" width="9%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">90,8</span></div>
</td>
</tr>
<tr style="height: 15.0pt; mso-yfti-irow: 7;">
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: solid windowtext 1.5pt; border-right: none; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 39.42%;" valign="bottom" width="39%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Parejas
con hijos/as menores y mayores</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-right-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.08%;" valign="bottom" width="18%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Dos
hijos/as (1+1)</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.44%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">720,00</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.0pt; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 7.48%;" valign="bottom" width="7%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">879,66</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-right-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.66%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">81,8</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-top: solid windowtext 1.0pt; border: none; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.68%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">1129,66</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: solid windowtext 1.0pt; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 9.24%;" valign="bottom" width="9%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">63,7</span></div>
</td>
</tr>
<tr style="height: 15.75pt; mso-yfti-irow: 8;">
<td nowrap="" style="background: #F8F8F8; border-left: solid windowtext 1.5pt; border: none; height: 15.75pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 39.42%;" valign="bottom" width="39%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<br /></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.75pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.08%;" valign="bottom" width="18%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Cuatro
hijos/as (2+2)</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.75pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.44%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">1008,00</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.0pt; border: none; height: 15.75pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 7.48%;" valign="bottom" width="7%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">879,66</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.75pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.66%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">114,6</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border: none; height: 15.75pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.68%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">1129,66</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: solid windowtext 1.0pt; border-right: solid windowtext 1.5pt; border-top: none; height: 15.75pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 9.24%;" valign="bottom" width="9%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">89,2</span></div>
</td>
</tr>
<tr style="height: 15.75pt; mso-yfti-irow: 9;">
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: solid windowtext 1.5pt; border-right: none; border-top: solid windowtext 1.5pt; height: 15.75pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 39.42%;" valign="bottom" width="39%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Monoparentales
con hijos/as menores</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.5pt; height: 15.75pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.08%;" valign="bottom" width="18%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Un
hijo/a</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.5pt; height: 15.75pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.44%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">576,00</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.0pt; border-top: solid windowtext 1.5pt; height: 15.75pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 7.48%;" valign="bottom" width="7%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">840,26</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.5pt; height: 15.75pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.66%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">68,6</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-top: solid windowtext 1.5pt; border: none; height: 15.75pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.68%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">1090,26</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: solid windowtext 1.0pt; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.5pt; height: 15.75pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 9.24%;" valign="bottom" width="9%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">52,8</span></div>
</td>
</tr>
<tr style="height: 15.0pt; mso-yfti-irow: 10;">
<td nowrap="" style="background: #F8F8F8; border-left: solid windowtext 1.5pt; border: none; height: 15.0pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 39.42%;" valign="bottom" width="39%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<br /></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.0pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.08%;" valign="bottom" width="18%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Dos
hijos/as</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.44%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">726,00</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.0pt; border: none; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 7.48%;" valign="bottom" width="7%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">924,70</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-right: solid windowtext 1.5pt; border: none; height: 15.0pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.66%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">78,5</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border: none; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.68%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">1174,70</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: solid windowtext 1.0pt; border-right: solid windowtext 1.5pt; border-top: none; height: 15.0pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext 1.5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 9.24%;" valign="bottom" width="9%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">61,8</span></div>
</td>
</tr>
<tr style="height: 15.0pt; mso-yfti-irow: 11;">
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: solid windowtext 1.5pt; border-right: none; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 39.42%;" valign="bottom" width="39%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Monoparentales
con hijos/as menores y mayores</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-right-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.08%;" valign="bottom" width="18%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Dos
hijos/as (1+1)</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.44%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">576,00</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.0pt; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 7.48%;" valign="bottom" width="7%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">924,70</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-right-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.66%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">62,3</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-top: solid windowtext 1.0pt; border: none; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.68%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">1174,70</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: solid windowtext 1.0pt; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 9.24%;" valign="bottom" width="9%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">49,0</span></div>
</td>
</tr>
<tr style="height: 15.0pt; mso-yfti-irow: 12;">
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: solid windowtext 1.5pt; border-right: none; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 39.42%;" valign="bottom" width="39%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Monoparentales
con hijos/as mayores</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-right-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.08%;" valign="bottom" width="18%">
<div align="left" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: left;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">Un
hijo/a</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.5pt; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext 1.5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 8.44%;" valign="bottom" width="8%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">426,00</span></div>
</td>
<td nowrap="" style="background: #F8F8F8; border-bottom: none; border-left: none; border-right: solid windowtext 1.0pt; border-top: solid windowtext 1.0pt; height: 15.0pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-left-alt: solid windowtext 1.5pt; mso-border-right-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 7.48%;" valign="bottom" width="7%">
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 35.4pt; text-align: right;">
<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">840,26</span></div>
</td>
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<span style="color: black; font-family: "Calibri (CUERPO)","serif"; font-size: 9.0pt; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">50,7</span></div>
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hijos/as</span></div>
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<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-size: x-small;"><span style="color: black; line-height: 107%;">Nota: Los ingreso por Mínimo Vital incluyen las
Prestaciones Familiares ampliadas propuestas por el PSOE, calculándose en el supuesto
más favorable, susceptible de garantizar el acceso a la prestación máxima. Las
cuantías garantizadas serían significativamente menores para las unidades
familiares con Rentas entre 7.100 y 17.000 euros anuales.</span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Salvo en el
caso de parejas con cuatro o más menores, la aplicación del nuevo modelo
propuesto supondría una caída mínima del 17,5% en la protección respecto a la
actual Renta de Garantía de Ingresos (caso de las parejas con dos hijos o hijas
menores). La pérdida sería del 31,2% en el caso de una persona sola, del 34,5%
en el de una pareja con un hijo o hija menor, del 37,7% en el supuesto un
familia monoparental con dos hijos o hijas mayores de edad y del 46,4% en el
caso de parejas sin hijos o hijas.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">El deterioro
resultaría aún mayor si se toman en consideración las prestaciones
complementarias, por ejemplo las previstas en materia de apoyo al acceso y el
mantenimiento en la vivienda, en concreto la Prestación Complementaria de
Vivienda (PCV). Si se compara con la protección garantizada de manera conjunta por
la RGI y la PCV en el País Vasco, las pérdidas resultarían generalizadas. Se
acercarían o superarían el 50% en el caso de personas solas, parejas sin hijos
o hijas, parejas con un hijo o hija menor y en la mayor parte de las familias
monoparentales.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">En realidad, la
propuesta de Mínimo Vital, acompañada de mejores prestaciones para menores,
resultaría más positiva si no pretendiera resolver desde un único ámbito de
intervención, el de la Seguridad Social, lo que en Europa y Norteamérica se resuelve
habitualmente a través de la aplicación conjunta de prestaciones vinculadas a
distintos ámbitos de actuación protectora. Como también sucede con el modelo de
prestación por desempleo de UGT y CCOO, el planteamiento del Mínimo Vital
socialista tendría más sentido si se limitara a introducir una nueva prestación
individual no contributiva de protección a la falta de ingresos, sin tratar de
cubrir por esta vía necesidades que normalmente se resuelven a través de un
sistema de Rentas Mínimas. Una aproximación acorde con este planteamiento hubiese
propuesto completar el modelo de Mínimo Vital y Prestaciones Familiares con un
compromiso de participación de las comunidades autónomas, equivalente a entre
un 25% y un 50% del gasto estatal en el Mínimo Vital, a través de un mayor
nivel de gasto en un sistema de rentas mínimas y otro tipo de prestaciones
complementarias orientadas a luchar contra la pobreza.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">La propuesta del
PSOE pretende en cambio resolver en el ámbito estatal lo que, hasta ahora, se
había tratado de cubrir a través de una acción autonómica, un planteamiento que
vuelve a reflejar una cierta suspicacia de los actores dominantes en la
política estatal respecto a las actuaciones que se desarrollan en el ámbito
autonómico. Supone, de alguna manera, una cierta vuelta al escenario conocido a
finales de los 80 en el que también se contraponía la acción autonómica en
materia de <i style="mso-bidi-font-style: normal;">salario social</i> con la
política de prestaciones no contributivas.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">El matiz es que
en la actualidad resultaría poco probable que el dinamismo autonómico pudiera
desbordar al Estado como ocurrió en aquel periodo. En la práctica, la
introducción del Mínimo Vital significaría en gran medida el fin de la acción
de las Comunidades Autónomas en esta materia. Incluso en el supuesto de que se
pretendiera aceptar una actuación de las Comunidades Autónomas, en ausencia de
una política de financiación complementaria, la propuesta del PSOE parece
inequívocamente destinada a acabar con el sistema de Rentas Mínimas autonómicas
en España. Las únicas excepciones probables serían las comunidades de régimen
foral, Euskadi y Navarra, siempre que asuman en solitario, como sucede hasta
ahora, la financiación de sus políticas de garantía de ingresos.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">En un Estado
caracterizado por la fuerte diversidad, y estructurado de acuerdo con el
principio de autonomía política, resulta sin embargo erróneo pretender situar
en el ámbito de las prestaciones estatales el sistema de última red para la
cobertura de las necesidades básicas. Las Comunidades Autónomas deberían contar
con un margen para completar las actuaciones estatales, en especial cuando
tuvieran una expresa voluntad política de priorizar el gasto en programas
contra la pobreza.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Un sistema
que no funcionara así sería poco operativo para hacer frente a las necesidades,
situando en condiciones de desigualdad comparativa a las comunidades más
urbanas y con mayor coste de la vida, si no se garantizaran cuantías altas en
los mecanismos de Renta Básica o en las prestaciones de Seguridad Social. Como
hemos podido comprobar, no es el caso que puede esperarse en España, donde
persistirán las bajas cuantías de las prestaciones no contributivas. Estas
bajas cuantías son, de hecho, uno de los elementos que explican el
mantenimiento estructural de la pobreza en España, incluso con anterioridad a
la crisis actual.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">El modelo de Mínimo
Vital no aborda, además, la necesidad de complementar la política de garantía
de ingresos para hacer frente al conjunto de las necesidades básicas y no sólo
a las de alimentación, vestido o calzado. La experiencia de las políticas de
garantía de ingresos en España muestra que es necesario hacer frente a otras muchas
problemáticas específicas que pueden afectar a los hogares. Aunque la mayor
parte de ellas se vinculan al pago de la vivienda, la casuística de necesidades
especiales resulta mucho más amplia, siendo preciso considerar otras
necesidades especiales, además de los problemas relativos a procesos de
endeudamiento o de emergencia social.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Es cierto que
los sistemas de protección general son los llamados a evitar que esta actuación
complementaria, propia del sistema llamado de asistencia social en la
Constitución, resulte necesaria. Sin embargo, la conveniencia de esta actuación
es una consecuencia de las insuficiencias del modelo de protección general del
Estado, tanto en el ámbito de la garantía de ingresos como del acceso a la
vivienda, resultando por tanto necesario seguir aceptando la posibilidad de
esta intervención propia del ámbito de la asistencia social.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Esto no
significa plantear un doble modelo de protección, basado en premisas diferenciadas
en cuanto al tipo de atención ofrecida. Aunque enmarcada en el ámbito de la
asistencia social, las actuaciones de las Comunidades Autónomas pueden también
definirse en términos de derechos subjetivos. La experiencia de algunas
comunidades autónomas en esta materia lo demuestra.</span></div>
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Name="List Number 5"/>
<w:LsdException Locked="false" Priority="10" QFormat="true" Name="Title"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Closing"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Signature"/>
<w:LsdException Locked="false" Priority="1" SemiHidden="true"
UnhideWhenUsed="true" Name="Default Paragraph Font"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Message Header"/>
<w:LsdException Locked="false" Priority="11" QFormat="true" Name="Subtitle"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Salutation"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Date"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text First Indent"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text First Indent 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Note Heading"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Block Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Hyperlink"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="FollowedHyperlink"/>
<w:LsdException Locked="false" Priority="22" QFormat="true" Name="Strong"/>
<w:LsdException Locked="false" Priority="20" QFormat="true" Name="Emphasis"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Document Map"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Plain Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="E-mail Signature"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Top of Form"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Bottom of Form"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Normal (Web)"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Acronym"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Address"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Cite"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Code"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Definition"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Keyboard"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Preformatted"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Sample"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Typewriter"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Variable"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Normal Table"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="annotation subject"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="No List"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 6"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 7"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 8"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 6"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 7"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 8"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Contemporary"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Elegant"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Professional"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Subtle 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Subtle 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Balloon Text"/>
<w:LsdException Locked="false" Priority="39" Name="Table Grid"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Theme"/>
<w:LsdException Locked="false" SemiHidden="true" Name="Placeholder Text"/>
<w:LsdException Locked="false" Priority="1" QFormat="true" Name="No Spacing"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading"/>
<w:LsdException Locked="false" Priority="61" Name="Light List"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 1"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 1"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 1"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 1"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 1"/>
<w:LsdException Locked="false" SemiHidden="true" Name="Revision"/>
<w:LsdException Locked="false" Priority="34" QFormat="true"
Name="List Paragraph"/>
<w:LsdException Locked="false" Priority="29" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" QFormat="true"
Name="Intense Quote"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 1"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 1"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 1"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 1"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 1"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 1"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 1"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 2"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 2"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 2"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 2"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 2"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 2"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 2"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 2"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 2"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 2"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 2"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 2"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 2"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 3"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 3"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 3"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 3"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 3"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 3"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 3"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 3"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 3"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 3"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 3"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 3"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 3"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 3"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 4"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 4"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 4"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 4"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 4"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 4"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 4"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 4"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 4"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 4"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 4"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 4"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 4"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 4"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 5"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 5"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 5"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 5"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 5"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 5"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 5"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 5"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 5"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 5"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 5"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 5"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 5"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 5"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 6"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 6"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 6"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 6"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 6"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 6"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 6"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 6"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 6"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 6"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 6"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 6"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 6"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 6"/>
<w:LsdException Locked="false" Priority="19" QFormat="true"
Name="Subtle Emphasis"/>
<w:LsdException Locked="false" Priority="21" QFormat="true"
Name="Intense Emphasis"/>
<w:LsdException Locked="false" Priority="31" QFormat="true"
Name="Subtle Reference"/>
<w:LsdException Locked="false" Priority="32" QFormat="true"
Name="Intense Reference"/>
<w:LsdException Locked="false" Priority="33" QFormat="true" Name="Book Title"/>
<w:LsdException Locked="false" Priority="37" SemiHidden="true"
UnhideWhenUsed="true" Name="Bibliography"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" QFormat="true" Name="TOC Heading"/>
<w:LsdException Locked="false" Priority="41" Name="Plain Table 1"/>
<w:LsdException Locked="false" Priority="42" Name="Plain Table 2"/>
<w:LsdException Locked="false" Priority="43" Name="Plain Table 3"/>
<w:LsdException Locked="false" Priority="44" Name="Plain Table 4"/>
<w:LsdException Locked="false" Priority="45" Name="Plain Table 5"/>
<w:LsdException Locked="false" Priority="40" Name="Grid Table Light"/>
<w:LsdException Locked="false" Priority="46" Name="Grid Table 1 Light"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="Grid Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="Grid Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 1"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 2"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 2"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 3"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 3"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 3"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 3"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 4"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 4"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 4"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 4"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 5"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 5"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 5"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 5"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 5"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 6"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 6"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 6"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 6"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 6"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 6"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 6"/>
<w:LsdException Locked="false" Priority="46" Name="List Table 1 Light"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="List Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="List Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 1"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 2"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 2"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 2"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 3"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 3"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 3"/>
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Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0Ubicación desconocida40.178873314346959 -1.4062512.723499314346959 -42.714844 67.634247314346965 39.902344tag:blogger.com,1999:blog-7074080923960287360.post-48568154996418294162015-09-24T04:10:00.001-07:002015-09-24T04:10:31.029-07:00Debatiendo las políticas de garantía de rentas (I)<div style="text-align: justify;">
<br /></div>
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En los últimos meses, Twitter ha sido testigo de un debate de
intensidad creciente sobre el futuro de la política de garantía de rentas en
España. Consciente de la importancia de este debate, Pau Marí-Klose propuso
reunir a sus protagonistas en un Seminario, de contenido y diseño informal,
para profundizar en las principales cuestiones a contemplar. Con la asistencia
de algunos de los principales especialistas en programas de garantía de
ingresos, representantes de EAPN y FOESSA, así como de algunos miembros de
partidos políticos y de instituciones autonómicas (Euskadi, Navarra y Aragón),
el Seminario se convirtió en un interesante foro de reflexión y de contraste de
opiniones.</div>
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<br /></div>
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En caso de poder disponer de las conclusiones de otros de
los participantes en el encuentro de Zaragoza, el blog irá recogiendo información
complementaria sobre el encuentro. Por ahora, recogemos la reflexión que
realiza Luis Sanzo tras el Seminario.</div>
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Bullet 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number 5"/>
<w:LsdException Locked="false" Priority="10" QFormat="true" Name="Title"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Closing"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Signature"/>
<w:LsdException Locked="false" Priority="1" SemiHidden="true"
UnhideWhenUsed="true" Name="Default Paragraph Font"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Message Header"/>
<w:LsdException Locked="false" Priority="11" QFormat="true" Name="Subtitle"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Salutation"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Date"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text First Indent"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text First Indent 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Note Heading"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Block Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Hyperlink"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="FollowedHyperlink"/>
<w:LsdException Locked="false" Priority="22" QFormat="true" Name="Strong"/>
<w:LsdException Locked="false" Priority="20" QFormat="true" Name="Emphasis"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Document Map"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Plain Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="E-mail Signature"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Top of Form"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Bottom of Form"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Normal (Web)"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Acronym"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Address"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Cite"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Code"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Definition"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Keyboard"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Preformatted"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Sample"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Typewriter"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Variable"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Normal Table"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="annotation subject"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="No List"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 6"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 7"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 8"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 6"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 7"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 8"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Contemporary"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Elegant"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Professional"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Subtle 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Subtle 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Balloon Text"/>
<w:LsdException Locked="false" Priority="39" Name="Table Grid"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Theme"/>
<w:LsdException Locked="false" SemiHidden="true" Name="Placeholder Text"/>
<w:LsdException Locked="false" Priority="1" QFormat="true" Name="No Spacing"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading"/>
<w:LsdException Locked="false" Priority="61" Name="Light List"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 1"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 1"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 1"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 1"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 1"/>
<w:LsdException Locked="false" SemiHidden="true" Name="Revision"/>
<w:LsdException Locked="false" Priority="34" QFormat="true"
Name="List Paragraph"/>
<w:LsdException Locked="false" Priority="29" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" QFormat="true"
Name="Intense Quote"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 1"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 1"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 1"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 1"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 1"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 1"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 1"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 2"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 2"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 2"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 2"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 2"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 2"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 2"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 2"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 2"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 2"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 2"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 2"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 2"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 3"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 3"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 3"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 3"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 3"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 3"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 3"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 3"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 3"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 3"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 3"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 3"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 3"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 3"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 4"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 4"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 4"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 4"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 4"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 4"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 4"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 4"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 4"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 4"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 4"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 4"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 4"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 4"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 5"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 5"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 5"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 5"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 5"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 5"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 5"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 5"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 5"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 5"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 5"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 5"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 5"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 5"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 6"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 6"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 6"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 6"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 6"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 6"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 6"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 6"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 6"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 6"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 6"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 6"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 6"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 6"/>
<w:LsdException Locked="false" Priority="19" QFormat="true"
Name="Subtle Emphasis"/>
<w:LsdException Locked="false" Priority="21" QFormat="true"
Name="Intense Emphasis"/>
<w:LsdException Locked="false" Priority="31" QFormat="true"
Name="Subtle Reference"/>
<w:LsdException Locked="false" Priority="32" QFormat="true"
Name="Intense Reference"/>
<w:LsdException Locked="false" Priority="33" QFormat="true" Name="Book Title"/>
<w:LsdException Locked="false" Priority="37" SemiHidden="true"
UnhideWhenUsed="true" Name="Bibliography"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" QFormat="true" Name="TOC Heading"/>
<w:LsdException Locked="false" Priority="41" Name="Plain Table 1"/>
<w:LsdException Locked="false" Priority="42" Name="Plain Table 2"/>
<w:LsdException Locked="false" Priority="43" Name="Plain Table 3"/>
<w:LsdException Locked="false" Priority="44" Name="Plain Table 4"/>
<w:LsdException Locked="false" Priority="45" Name="Plain Table 5"/>
<w:LsdException Locked="false" Priority="40" Name="Grid Table Light"/>
<w:LsdException Locked="false" Priority="46" Name="Grid Table 1 Light"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="Grid Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="Grid Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 1"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 2"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 2"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 3"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 3"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 3"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 3"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 4"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 4"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 4"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 4"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 5"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 5"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 5"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 5"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 5"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 6"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 6"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 6"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 6"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 6"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 6"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 6"/>
<w:LsdException Locked="false" Priority="46" Name="List Table 1 Light"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="List Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="List Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 1"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 2"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 2"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 2"/>
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<div class="MsoNormal" style="text-align: justify;">
<i><span style="font-size: small;"><b><span style="line-height: 107%;">Las principales tesis de Luis Sanzo
en el contexto del debate en curso:</span></b></span></i></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-size: small;"><b>Parte 1: Un reto y una oportunidad: garantizar a toda la población el
derecho a la existencia</b></span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">El contexto político,
económico y social que se vive en España permite pensar que nuestra sociedad tiene
la oportunidad de empezar a superar los límites históricos a los que se ha
enfrentado el sistema de protección social. Desaprovechar esta oportunidad
constituiría un verdadero error histórico. Dejaría sin resolver una situación
que ha permitido que persistiera la pobreza como realidad estructural que ha
afectado a una parte, minoritaria pero significativa, de la población residente
en España durante prácticamente todo el periodo posterior a la Constitución de
1978. Por esa razón, la oportunidad que se presenta se perfila también como un
reto para quienes apuestan por un efectivo cambio en el diseño de la política
social.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">La propuesta
de reforma de nuestro sistema de protección social puede resumirse en un único y
simple objetivo general: garantizar una protección económica mínima pero
suficiente a toda la población, sin excepciones. Esta protección debe así extenderse
a los grupos tradicionalmente excluidos, incluida la población extranjera que
se encuentre en situación irregular dentro de nuestro país. Se puede debatir
acerca de la forma de llegar a consolidar este objetivo, e incluso pensar en
diferentes instrumentos para acercarnos a él en función del tipo de población
(la inmigración sin permiso de residencia, por ejemplo). Pero convendría
aceptar el principio de la universalidad en la protección. No dejar a nadie al
margen en aspectos que afecten al derecho a la existencia resulta fundamental.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Los datos
avalan la conveniencia de esta política. Muestran, por una parte, que las
comunidades autónomas que con mayor decisión han actuado en el ámbito de las
políticas de garantía de ingresos han alcanzado buenos resultados comparativos
en los indicadores más estructurales ligados a la medición del impacto de la pobreza
a largo plazo. La capacidad para hacer frente a gastos imprevistos constituye,
en este contexto, un interesante indicador de la capacidad de un determinado
modelo social para garantizar una mínima seguridad económica a su población.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Al analizar
la evolución de este indicador de inseguridad económica durante el periodo de
crisis, tres aspectos merecen ser destacados. En primer lugar, los datos medios
del periodo 2013-2014 muestran una notable distancia entre las distintas
comunidades autónomas en la proporción de población en hogares sin capacidad
para hacer frente a gastos extraordinarios. En diez comunidades autónomas,
incluidas la Comunidad Valenciana, Cataluña y la Comunidad de Madrid, el
porcentaje de personas en hogares sin una mínima seguridad económica resulta
cercano o superior al 35%. Este porcentaje supera el 40% en Extremadura y en las
comunidades del área nororiental (Baleares, Comunidad Valenciana y Cataluña) y
franquea incluso niveles del 50% en Murcia, Andalucía y Canarias. La proporción
de personas afectadas se sitúa en torno al 30% en Cantabria, Aragón y La Rioja,
reduciéndose a niveles del 26-27% en Castilla-León y Asturias. En una posición opuesta
al de la mayor parte de las regiones del sur y del noreste, el indicador alcanza
un mínimo cercano al 22% en el País Vasco y Navarra.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Estas cifras
no sólo muestran las profundas diferencias existentes entre las distintas
comunidades autónomas, en sus indicadores de garantía de seguridad económica a
medio plazo, sino las existentes entre las que tradicionalmente han liderado el
progreso económico en España. El indicador del País Vasco, por ejemplo, es en
2013-2014 23,2 puntos inferior al de la Comunidad Valenciana, 18,4 al de
Cataluña y 16,3 al de la Comunidad de Madrid. Las cifras indican también una
posición mucho más favorable en el indicador de las comunidades autónomas que
más han apostado por la política de rentas mínimas en España, entre ellas País
Vasco, Navarra, Asturias y Castilla y León.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
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" width="640" /></span><span style="color: black; mso-themecolor: text1;"></span></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt; text-align: justify;">
<span style="color: black; font-size: 9.0pt; line-height: 107%; mso-themecolor: text1;">Fuente:
INE y Eurostat. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; font-size: 8.5pt; line-height: 107%; mso-themecolor: text1;">Los datos de los mejores países UE hacen referencia al
indicador conjunto de los siguientes Estados: Austria, Bélgica, Países Bajos,
Dinamarca, Suecia y Finlandia. En este caso, el dato del último periodo es de
2013 al no disponerse de información de 2014 para todos los países considerados.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Se observa, en segundo lugar, que la mayor parte de las
comunidades autónomas españolas se alejan de forma llamativa de los niveles del
indicador conjunto de los países socialmente más desarrollados de la Unión
Europea (Austria, Bélgica, Países Bajos y los tres escandinavos). Sin embargo, tres
de esas comunidades autónomas, precisamente las más comprometidas con las
políticas de garantía de ingresos, se sitúan en niveles que no superan en más
de 3 puntos el indicador conjunto de inseguridad económica de esos países. Esta
posición caracteriza a Asturias, Navarra y País Vasco. En estas dos últimas
comunidades, el nivel resulta incluso algo más bajo que el indicador conjunto
del grupo de estados europeos considerados.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
En tercer lugar, se detecta una evidente correlación entre
la posición de cada comunidad autónoma en el periodo 2013-2014 y el nivel de
deterioro del indicador durante el periodo de crisis, con un incremento medio
de 12 puntos en el porcentaje de personas en hogares sin capacidad para hacer
frente a gastos extraordinarios en el conjunto de España. En 2007/2008, un 30,4%
de la población vivía en hogares que no podían hacer frente a gastos
imprevistos, una proporción que aumenta a 42,4% en 2013/2014.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
En doce comunidades, el incremento observado es superior a
10 puntos, situándose entre 7,1 y 9,3 puntos en tres de ellas. El aumento se
limita sin embargo a niveles de 3,3 a 5,2 puntos en Castilla-León, Asturias,
Navarra y País Vasco. Si se analiza la dinámica del País Vasco, la comunidad
que más ha apostado por una política de garantía de ingresos, el aumento del
indicador es el más bajo de España. En este territorio, el indicador repunta
durante la crisis en apenas 3,3 puntos, lo que contrasta con el incremento
observado en comunidades de dinámica históricamente similar pero con escaso
desarrollo de las Rentas Mínimas: 8,1 puntos en la Comunidad de Madrid, a pesar
de su centralidad económica en España, 12,7 en Cataluña y 15,7 en la Comunidad
Valenciana.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Los datos
presentados avalan sin duda la tesis de que la apuesta por una política
mínimamente ambiciosa de garantía de ingresos ha tenido un impacto
verdaderamente decisivo a largo plazo en algunas de las comunidades autónomas
del Estado, explicando las profundas diferencias existentes en España en los
indicadores autonómicos de pobreza. Mientras en algunas comunidades la crisis
ha empeorado de forma drástica la situación, y las ha alejados de los
indicadores sociales de los países socialmente más desarrollados de la UE, en
otras no se ha alterado la cercanía fundamental respecto a esos países.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Pero la defensa
de una política de garantía de ingresos no se relaciona únicamente con una
apuesta a largo plazo de contención de la pobreza y de garantía a toda la
población de una suficiente seguridad económica. La crisis ha puesto de
manifiesto que, a corto plazo, esta política es imprescindible para enfrentarse
a algunos de los más graves problemas vinculados a la pobreza, entre ellos los
relacionados con la cobertura de las necesidades de alimentación. Aunque en la
mayoría de los casos el tipo de pobreza que afecta a España no es propio de las
situaciones de miseria que habitualmente se vinculan a este fenómeno social, no
debe infravalorarse el impacto en nuestro país de las problemáticas más
extremas asociadas a la pobreza.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">En lo
relativo a los problemas de alimentación, la Encuesta de Condiciones de Vida (ECV)
sitúa de hecho en un 3,3% el porcentaje de personas que no pueden permitirse en
2014 una comida de carne, pollo o pescado al menos cada dos días. En términos
absolutos, esta cifra nos habla de una problemática muy grave que afecta a
alrededor de un 1,5 millones de personas en España.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">El impacto de
los problemas de alimentación es sin embargo bastante mayor de lo que reflejan
los indicadores de la ECV. El País Vasco dispone de un sistema estadístico que
permite conocer con algo mayor precisión el impacto de la problemática de las
carencias de alimentación. Por una parte, en esta comunidad autónoma la muestra
de viviendas que permite medir el impacto de los problemas de pobreza incluye
una sub-muestra de población en especial situación de riesgo, la población
beneficiaria del sistema de Rentas Mínimas (alrededor de un 7% de la población
vasca). Por otra, el instrumento de medición de los problemas de alimentación
tiene en cuenta varios indicadores parciales que, considerados en una
perspectiva a medio plazo (que tiene en cuenta lo ocurrido en el último año),
permiten acercarse de forma más matizadas a las distintas problemáticas
existentes en el acceso a una alimentación suficiente, adecuada y segura.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">La principal
conclusión es que, en Euskadi, hasta un 4,6% de la población había
experimentado en algún momento del año problemas graves de alimentación en 2014,
un porcentaje que se reducía al 2,9% al considerar en exclusiva los problemas
muy graves y al 1,2% al tener en cuenta a las personas en hogares donde se había
experimentado en algún momento del año la sensación de hambre. Se trata, en
todo caso, de porcentajes significativos que en el conjunto de España
resultarán sin duda bastante superiores (en 2014, el indicador UE de no acceso
a una pobreza proteínica era de 1,6% en el País Vasco por 3,3% en España). </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Los sondeos
del Pew Research Center confirman las tendencias que señalan las estadísticas
del País Vasco. Una de las preguntas contenidas en esos sondeos, aplicada
también a España en distintos momentos, recoge el impacto de las situaciones en
las que, en algún momento del último año, las personas han carecido de dinero
suficiente para comprar alimentos necesitados por la familia. Se constata que
la proporción de personas en esta situación aumenta en España de alrededor del
8% en 2007 al 14% en 2013.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-fareast-language: ES; mso-no-proof: yes; mso-themecolor: text1;"><img alt="" height="364" 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PhoOJ7rP75ePAQAoG7yxzR0z2BdTgdnsAAAOmYXrPpJLaevAAC6fNAoAMDGFCwAgI0pWAAAG1OwAAA2pmABAGxMwQIA2JiCBQCwMQULAGBjChYAwMYULACAjSlYAAAbU7AAADamYAEAbEzBAgDYmIIFALAxBQsAYGMKFgDAxhQsAICNKVgAABtTsAAANqZgAQBsTMECANiYggUAsDEFCwBgYwpWnn6/P9/f397e3t7e3j+/fx8/+Pm6P/7+9bPfAgLAK1OwcvT7/XlvVT9f7/eK9fv9+ahV9R8AAM80rWBdToePj8PpUvvXx8fHx8fxHH0BGfPzdS9Vtf/s/AsAeJpJBet8PJxOx1vBupwOt2J1Pj5KFztpnLT6/f68n7Vq/AAAeKYJBet8/Dieq/OtYF1Oh/qpLA1rH7V7sJol6vf78/a4y4MAsJfRgnU5HY7nqlKwUvXz9V47U/X7/fn+/v71fa1ZTmABwC5GCtajQilYybrfa9W6KugudwDYyXDBetzOfr+rXcFKzr1gte9qd5c7AOxj8sc0nN3knoz6pzTUT1s1z2DV73gHAJ5pfsGqqvPxdj5LvdrLz9ftTva3t7fWSavH49oVAOzEB40CAGxMwQIA2JiCBQCwMQULAGBjChYAwMYULACAjSlYAAAbU7AAADamYAEAbEzBAgDYmIKVk//6n/9d87+9F/8pfr8/32/fI1T/rqD6lwu9vb35FiEAolKwcqJgjal/D/bPV+3rGH++3htf2ggAMSlYOVGwZqmXKgULgGdSsHKiYM3w+/1Z61QKFgDPpGDlRMEaV7sHq16o6vdgvbsDC4DIFKycKFhz/Hy99561+v3+fNexAIhKwcqJgjVP6Lpg4/Z3ANiegpUTBWueoYLlhiwAIlKwcqJgjah/SkP9Lvefr1qhCl06BIDNKFg5UbBGNW5mf7So3+/Pd58yCsDTKFg5UbAAIAsKVk4ULADIgoKVEwULALKgYOVEwQKALChYOVGwACALClZOFCwAyMJ4wTofP64Op0vzgcdDPIeCBQBZGCtYl9PxWqIup8PH8VxVVXU+6lU7UbAAIAuTLxFeTodbr1KwdqNgAUAWpl8ivJ6+quqXCBWtJ1OwACALc85gtQvV+ahiPZeCBQBZmPFXhOfj4yxW6BGiUrBCJANAUsYK1vn4V6E656t6zmkRlxoRIhkAkjJ6Butxx9W1aV1Oh4/mIzyNGhEiGQCS4oNGc6JGhEgGgKQoWDlRI0IkA0BSFKycqBEhkgEgKQpWTtSIEMkAkBQFKydqRMhmyfx+f76/v729vb29vX9+/zbn8vP1/v7+9fPcVQMgRwpWThSskI2S+f3+vLeqn6/3esX6+Xp/f3t7U7AAmELByomCFRIjmZ+vR5u6ta36QwAQpmDlRMEK2T6Z3+/PbplSsACYRsHKiYIVslkytXuwepqUggXANApWThSskAjJ9N3RrmABMI2ClRMFKyRKMt06pWABMI2ClRMFK0TBAiApClZOFKyQbZKpf0pD713uChYA0yhYOVGwQrZK5ufrdof729tbvUrVH397e3vvfggpANQoWDlRsEIkA0BSFKycqBEhkgEgKQpWTtSIEMkAkBQFKydqRIhkAEiKgpUTNSJEMgAkRcHKiRoRIhkAkqJg5USNCJEMAElRsHKiRoRIBoCkKFg5USNCJANAUhSsnKgRIZIBICkKVk7UiJCVyfzff//nmv/tvfYAJEfByomCFaJgAZCU8YJ1Pn5cHU6X6yOX0+H20PH8lIXkRsEKUbAASMpYwbqcjtdedTkdrn3q/h/V+fgoXTyDghWiYAGQlMmXCC+nw+F0efx//TGeRMEKUbAASMr0S4S3y4EK1o4UrBAFC4CkzDmD9XE4XRSsPSlYIQoWAEmZ8VeE5+PH8axg7UnBClGwAEjKWME6H//+UvDvlnY3ue9HwQpRsABIyugZrPunNDw+k6H7wQ08h4IVomABkBQfNJoTBStEwQIgKQpWThSsEAULgKQoWDlRsEIULACSomDlRMEKUbAASIqClRMFK0TBAiApClZOFKwQBQuApChYOVGwQhQsAJKiYOVEwQpRsABIioKVEwUrRMECICkKVk4UrBAFC4CkKFg52axg/X5/vr+/vb29vb29f/3cH/75uj149fn9u8NKLqJgAZAUBSsnGxWsn697q/r9/nx/vxepn6/3et/KiIIFQFIUrJzEuERYL1UKloIFwCYUrJwoWCEKFgBJUbBysn3B+v3+rHWq+j1Y7xndgaVgAZAYBSsnWxesZr3q/iifjqVgAZAUBSsn2xasn6/BCjXy47QoWAAkRcEa8PN1/yyDznme3+/P7sccxLZhwfr5eh+53yqrG7IULACSomAF1D4pqu+epFr3yrBg9ber2qc3TClgSVGwAEiKghXw+/1Z+3iot7e3+vWy683gX19fWRasbne8rdrv9+fj8WyuDlZVpWABkBgFa4Lf78/39/qHGdx61U+eBatEChYASVGwxl3PV/2d0bm2ra+fqlKw0qFgAZAUBWvE9Wb2+lfLPMqWgpUMBQuApChYQ1rtqup8HfKTP5NTwQpRsABIioIVcrvju9WdFKw0KVgAJEXBCvj56hapdo9yiTAZChYASRkvWOfjx9XhdGk+8HioQApWVhQsAJIyVrAup+O1RF1Oh4/juaqq6nwsuFelTcEKUbAASMr0S4Tn4+2ElYK1GwUrRMECICmTC9bldLj1qsclQkXryRSsEAULgKRMLFiPelVzP6fFkyhYIQoWAEmZVLBCTep8vN2WxXMkUyNq33XduMk/9PjrJAMAVTWhYF1Oh8B5qvBPiCSJGtH9rujHV0X3Pf46yQDAn7GCVftMhutNV5fT4f5Pp6+eLIka8fv9eW9O1w+quDap0OOvkwwA/PFBozlJrkZcv/m6ezUw9Hg0ySUDwGtTsHKSWo24fnFQ9zxV6PF4UksGgBenYOUkqRrR/Sbs4cejSioZAFCwcpJOjUiqXVUpJQMAlYLV9f9WiL1sadSI3+/P3iuAocefIY1kAOBGwWpTsEZqROhrsKd8PXbZyQDAHwWrTcFSsBQsAFZSsNoUrBxrhGQASIqC1aZg5VgjJANAUhSsNgUrxxohGQCSomC1KVg51gjJAJAUBatNwcqxRkgGgKQoWG0KVo41QjIAJEXBalOwcqwRkgEgKQpWm4KVY42QDABJUbDaFKwca4RkAEiKgtWmYOVYIyQDQFIUrDYFK/S/NcnEDkfBAiApClZbsh2i2rtGKFgKFgATKVhtyXaIau8aoWApWABMpGC1Jdshqr1rhIKlYAEwkYLVlmyHqPauEQqWggXARApWW7Idotq7RihYChYAEylYbcl2iGrvGqFgKVgATKRgtSXbIaq9a4SCpWABdT9f7+/vXz+dx97e3t7e3jo/4rUoWG3Jdohq7xqhYClYwJ9bkWq2qN/vz8cDP1/v75/fv/ssHvsbL1jn48fV4XS5PnI5HW4PHc9PWcinSrZDVHvXCAVLwQKubuXp56tZsJr/bv+U1zJWsC6n47VXXU6Ha5+6/0d1Pj5KVzmS7RDV3jVCwVKwgIZ2hfr9/ryftWqczeIFTb9EeKtTl9OhfiqrvIaVbIeo9q4RCpaCBTT0nKP6/f683YPl8uCLm1yw/sqUgqVgJRiOggXsoFuwfr8/39/fv76vNcsJrFc2sWA9qpSCpWAlGI6CBeygVbBaVwXd5f7aJhWs+s1WCpaClWA4Chawg1bBGr7nnRczWrAup0PzVnY3uStY6YWjYAE7GDyDVb/jnRc0VrDuH9JQ+6SG7gc3lCTZDlHtXSMULAULuPr5ut3J/veZon9F6uer50Fekg8abUu2Q1R71wgFS8ECYCIFqy3ZDlHtXSMULAULgIkUrLZkO0S1d41QsBQsACZSsNqS7RDV3jVCwVKwAJio/ILV923nt7/uuN2H2LwNMdkOUe1dIxSsaQXr9hWw7TEXHnIAlKfsgtX7becj3xCVbIeo9q4RCtZowfr9/rz/AVFjgNX+sKhnQAJQnJILVuDbzkc++i3ZDlHtXSMUrLGC9fv9eRtxzYJ1+24y560AXkfJBetm5kfrJtshqr1rhII17RJh1S5Y1+8mU68AXsnrFazf78/3z6+vx6Wc1oEv2Q5R7V0jFKyFBevn6+3t7f3z83EPliuEAKV7zYJVO5vQ+TLOZDtEtXeNULDWFKwWFQugbC9asAa+nDPZDlHtXSMUrFVnsP7+fb0R3kksgLJlULC6n7PQ+hKokZtb+u7Bqr1EwVKwnnIP1t8ouxasV70jq/sZFre/AHj8iaXqScJW7mr2XnyeKvGC1f85CyO3qfdMo/Pyv+Nb9xMbku0Q1d41QsEaK1jtrvDXJDod4iXveA98hoWCRU4ULKZLumAt+5yF+tMCR7XHPr07oWQ7RLV3jVCwlhas6v6rwsu2q+HPsPDBYORCwWK6pAvWzdKCtUyyHaLau0YoWBMvETIg9CFhoV94ICkKFtPlWrAee+StTwck2yGqvWuEgqVgrTdcsHQsEqdgMV2WBaum9aELG0i2Q1R71wgFS8Far1Owam5/DfCal1DJg4LFdLkXrJ4Pslop2Q5R7V0jFCwFa72hgvV3NuslT2EFviO89scBTu2lQMFiujIK1pY7nmQ7RLV3jVCwFKz1ej7D4v6P6weGvd4ZrOB3hFdV488jFKwEKFhMl2HB+vmq/av7IVlrJdshqr1rhIKlYK0Q+BPL3+/7Nwi9ao0I/X1lVd376NfXSyaTIgWL6ZIuWIHPWWjsqTf/bTfZDlHtXSMULAVrhfBnWNS+SujlTl7V9BSs+3cANL8MgB0pWEyXdMHaRbIdotq7RihYChbxDH1CmIKVDAWL6RSstmQ7RLV3jVCwFCziaRWsxlcqKVjJULCYTsFqS7ZDVHvXCAVLwSKeVsFq3SAR6WP/mEvBYroCC9aONSL2qilYkqFUBResnr9Fqv1xQ14rpWAxnYKlYJVQIyRDtga+wvJPxpcIbx8z0SxYv9+f91a19ScZRqZgMd2UgnU5HT4+DqfL7Z/n48efx4MJUbBesEZIhmyVXLBu7Wnw0wqjfrfs5hQsphstWOfjx+F0Ph3qBSvJXnWnYL1gjZAMpGugQ/1+f+bUrxQsZph2ifCiYCVxpFQjJAP56Ras2j1YGbWrSsFijkUFK+krhArWK9YIyUC6hq4Cbv9tHFEpWEy3oGDdnY9JViwF6wVrhGQgXc/9PtmoFCymW1OwqvPx43jefpnyPVhun0UpycQORzJpkgxVpWApWC9qRcG6nA5xzmDle7DcPotSkokdjmTSJBmqqlOh6p/SkNtd7goW0035K8KH4/n6mQ2Pf8aQ78EyShxFJBM7HMmkSTIvrvVxqfdPvKo/nlG7qhQs5kjxg0bzPVhKZq9wJJMmyVAYBYvpFCwFq4QaIZk0SYbCKFhMp2ApWCXUCMmkSTIURsFiOgVLwSqhRkgmTZKhMAoW0ylYClYJNUIy04U+2DHGBz7mlcwz5ZXMM8dM4hQsplOwFKwSaoRkpvn5en9/e3vrHBRDj6+VTzLPlk8yzx4ziVOwmE7BUrBKqBGSmeLn6/398/u387mOocfXyyWZ58slmeePmcQpWEynYClYJdQIycwQOigqWE+UWTJPHDOJU7CYTsFSsEqoEZKZQcFKQGbJKFh/FCymU7AUrBJqhGRmULASkFkyCtYfBYvpFCwFq4QaIZkZFKwEZJaMgvVHwWI6BUvBKqFGSGYGBSsBmSUzZ8ys3Jp65/H29tacze/353vr+w2fQ8F6jr5PAKm/6XnUegVLwSqhRkhmBgUrAZkls1PB+v3+vH8ndG02jwPt8w+3ClZ8/Z8AcvvD1c5/p0zBUrBKqBGSmeLnq3VYuu2iQo+vl0syz5dLMgvGzHYF6/f78/ZZEI2C9fNVO/reytbTGpaCFVv/J4DcxkLgn6lSsBSsEmqEZNIkmZCCk9muYN20Ctb1tNb96Nr6Z2wK1pO0Clb7XGked/8pWApWCTVCMmmSTBMnvdcAABMxSURBVEjByexSsJ52sFWwnqTZoH6/P5uFKo9TWAqWglVCjZBMmiQTUnAyuxQsZ7BKo2BFku/BUjJ7hSOZNEkmpOBkFKz5Bet2W/fb21sGreE5XCKMJN+DpWT2CkcyaZJMSMHJxC5Yt5vcH3fb536Te/1P4jpnal6Wm9wjyfdgKZm9wpFMmiQTUnAy2xWs9scx/BWpx/me55/12b5gjZyqeVXtHBrVM5eQFCwFq4QaIZk0SSak4GTiF6xqx2tq0QtWJudm4gl/Akh+F1IVLAWrhBohmTRJJqTgZLYrWCnavmD9fn/WP0Ysl8/QZAIFS8EqoUZIJk2SCSk4GQVrXsGqbneV/Z2b+XzxM1glUbAUrBJqhGTSJJmQgpNRsGYXrLpcbi9iAgVLwSqhRkgmUjIr555yMtHU7hQJHykTT2bHrSn2qq0Ue4Na1K8ad/1rZzU7J6NgKVhqhGQUrK10/tYpcLUn8WQUrJC4G9SSG7A6f1PpCuPN/slMKViX0+Hj43C6NP798fHx8XE8x1imfA+WMdIoI5nY4UgmUjIr555yMnE0T0CET0cknoyCFRJhg6qf8pzfAH6/P9/vr3v2V18nLYFkRgvW+fhxOJ1Ph3vBupwOt2J1PtZr13byPVhun0UpycQORzKRklk595STiaP+J2FDHxqZeDIKVsi+G1Sfn6/3e4+4/rd+dbV/MtMuEV4eBevS7FoxGla+B8vNoygmmdjhSCZSMivnnnIy0Tw+vWngdETiyShYIekVrFuTH73t7xXtnYyCpWCpEZJRsLZzvTDx9T18SSLxZBSskBQLVu1THjL6EM5n2DsZBUvBUiMko2BtpHVVMHzPcuLJKFghyRWs6zcz1v6uYvjU6QtJIBkFS8FSIySjYG2kfVd78C73xJOxNcVIJkbB+v3+7NaIHK8Tbt7LU0hmdsFyk3u+23bBOz7JREpm5dxTTiaK5hms1peg1CWejK0pRjIxClbrKli+H4W1ecFKIZkpf0X4cC9WV1HqVc4HyxhplJFM7HAkEymZlXNPOZlY6l97Er7pI/FkbE0xkolSsKp2k8ixXVWRvgBg72R80KiCVcKOTzKRklk595ST2VfiydiaYiQTq2AVIUrB2puCpWCVsOOTTKRkVs495WT2lXgytqYYyShYAxSsJ8n3YCmZvcKRTKRkVs495WT2lXgytqYYyShYAxSsJ8n3YCmZvcKRTKRkVs495WT2lXgytqYYyShYAxSsJ8n3YCmZvcKRTKRkhiZd/5TkPL/SeEeJJ2NripHM+nBir92OikxGwVKwStjxSSZSMsHpDn3P3kPKyewr8WRsTTGSUbAGFJmMgqVglbDjk0ykZEKTDX6AZlPKyewr8WRsTTGSUbAGFJmMgqVglbDjk0ykZAJTndivUq8RO0o8GVtTjGQUrAFFJqNgKVgl7PgkEymZ/on+fn++f359fd4/wS/0eZopJ7OvxJOxNcVIRsEaUGQyCpaCVcKOTzKRkumfaOsrYLL9SuMdJZ6MrSlGMgrWgCKTUbAUrBJ2fJKJlEz/RNt3uOf6lcY7SjwZW1OMZBSsAUUmo2ApWCXs+CQTKZnAVFvnrF6xYBU8ZioFK04yZR+eev18vde/DTD43ZyFblAKVk4jON9kYocjmUjJhCZbb1gDn9iQcjIrFTxmKgUrTjJlH556Tf1zmEI3KAUrpxGcbzKxw5FMpGTCE/79/vz7lNHwHjTlZFYqeMxUClacZMo+PPVSsBSsbEZwvsnEDkcykZJZOfeUk1mp4DFTKVhxkin78NRLwVKwshnB+SYTOxzJREpm5dxTTmalgsdMpWDFSabsw1Ov+j1YoS/Uuipy2ChYOY3gfJOJHY5kIiWzcu4pJ7NSwWOmUrDiJFP24WlM68Nd2oocNgpWTiM432RihyOZSMmsnHvKyaxU8JipFKw4yZR9eBoX/sC8qtANSsHKaQTnm0zscCQTKZmVc085mZUKHjOVghUnmbIPT+MGb8gqctgoWDmN4HyTiR2OZCIls3LuKSezUsFjplKw4iRT9uGpx89XrVD9fL0P3fBe5LBRsHIawfkmEzscyURKZuXcU05mpYLHTKVgxUmm7MNTn8eHuQx/ymhV6AalYOU0gvNNJnY4komUzMq5p5zMSgWPmUrBipNM2YenlYocNgpWTiM432RihyOZSMmsnHvKyaxU8JipFKw4yZR9eFqpyGGjYOU0gvNNJnY4komUzMq5p5zMSgWPmUrBipNM2YenlYocNgpWTiM432RihyMZyTxZ2ckYMzGSKfvwtFKRw0bBymkE55tM7HAkI5knKzsZYyZGMmUfnlYqctgsKFjn48efw+kSYZmM4PKSiR2OZCTzZGUnY8zESKbsw9NKRQ6bRQUrTq+6M4LLSyZ2OJKRzJOVnYwxEyOZsg9PKxU5bBSsnEZwvsnEDkcyknmyspMxZmIkU/bhaaUih82qS4SRipYRXF4yscORjGSerOxkjJkYyZR9eFqpyGGz5ib38zFOxTKCy0smdjiSkcyTlZ2MMRMjmbIPTysVOWxW/RXh+fhxPG+7PFVlBJeYTOxwJCOZJys7GWMmRjIOT2kmEy+cFQXrcjo4g2UEpxGOZCTzZGUnY8zESMbhKc1k4oUzu2BdTof7pzTEOH1V5fw+RYmjiGRihyMZyTxZ2ckYMzGScXhKM5l44figUSM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHAULCM47xEsGcnsouxkjJkYyTg8pZlMvHCWFKzL6fBxdTzHWKZ836cYaZSRTOxwJCOZJys7GWMmRjIOT2kmEy+c+QXrcjrcitX5+HE4XbZfpnzfp+2zKCWZ2OFIRjJPVnYyxkyMZBye0kwmXjizC9bldLi3qvp/byjf92nzKIpJJnY4kpHMk5WdjDETIxmHpzSTiReOgmUE5z2CJSOZXZSdjDETIxmHpzSTiReOgmUE5z2CJSOZXZSdjDETIxmHpzSTiRdO9IL173//+x8AgPz9+9//jlWwnnCTOwBA1uYXrKo6H2+f0qBeAQB0LSlYAAAMULAAADamYAEAbEzBAgDYmIIFALAxBQsAYGMKFgDAxhQsAICNKVgAABtTsAAANqZgAQBsTMGCu+vXbF6/y5w93b7w9HC6lPit8mWv3TSvua1dToeX/RbfV3zHsy5Y18Fad33zQo9f3+D64K6/5cM/TcV93XZarBQzCbl/K3lzGIy+YvHa7RJOe7THmX1nm4q6ls+d2/jst53/zmu3uWXDvrvvzTyGHvU90PXIMlCwygkhcJDacQV3m7WCNfGniahtsc9aruYuIcFMQrrDILRru8utYPWuYpQF6JvT/PlM/f3976xO/UzPE0UuWDuv3eYaw37yKZrSC1bn17uPj+P5JQpW6CClYGUmNFhDj+dfsM7Hj4+Pw+l8OjxvwbI9qX07TP7FdPvn4Iqk944P+esB9VW6nA4RC1azZs8fE5mMpUwWMxXrC1Z5/krGff1uG+YLDK3gQarsd7yfgpVTwboN3Ut3yS6nw8fH4XQ6/m3V7d+f7uvVPWv9ePn58Zt7/YR2/Vew+pxDr2rPZqcdSqtgne/Z9C1h/2/Sfc+pwiveeHn0BNor1Lf69SERXKSh97Extf7zmD0zCl8caaS5YHmeMq6CR8Ha3GsrdThdHj8YXdTg2iWwySxzHw39V6sD6xU8g5VtDjXBbfNvaJ26AyajXeuQ8EGq9UDvkeh8/HgcZj4aUwq+eMLGtdsAK6BgdaMKPZ57wboP3e6iNVf5cOhcz6m/rC50UfX6igkFq3c+3RntsB/ovX4WXvLHEX/4OQMr3h1OERNo9MfGEvUt5PEcXqSB9zEcZmjs9c6o/+i7YHmeM64CO5DGzPtbYy2auWuXwiazzHDBCq1XqGDlm8ND63e77k/GAtl9E1hs4CA1+C4HH5/2tEkb1w4DTMH6yKZg1YZuZ2mbW/Tt14DOq5orVPtX8/JZc2LhcxdDr2ov9w4xdja2QFq13ze7kXSfU4VXPLSmURKYWLACc537Pg7s8TsvCA6zgQskSY2rwYLVWPrWCoVOXMxdu8T2PCOmXyIcLlXp7DrWGi1Yfe9+UpvAUkMHqdrSBncRjS2oeZ01dF/ClNx2G2AFFKwVlwh7xnfop/vr7fbNThlqmKPnZHqPExML1tCrOovwTOH3L3jyOrgLaD4QWvHnJtCzwxkpM4Pjov99bL60t6K2ZzR66q89lTnL85RxNeUSYX/Ig2chRtYugU1mmZGCFVivYMHKNoea0UuEI9dJd98EFho8SA0M9ftqDIylxr9mbly7BfhSBesv2GZxbr9l/T/dXeDcaWPh+wtW/+6/YeuC1fN7THoFa/gMVvA51aTN+BkJ/A2JoeN7bfgGF2njgjWwuo2nLlieJ42rwbMwjR/3LurhdJm/dklsMssMFqzgegX+O+Mc6ponX26PHDs3uc8vWEnnM3yQGvr1tTmFsYI1e9exW4AFFKzuOxl6vH8AtC9thH66r56RUD+D0W33vYeH7hrO+4Wp7x6s8BngnYMcOAM55VL96EWx8c04egL9O7ShgjX33R9KLHiqLDTMmmPpOH95njSu+ncgrUdrBav73PlpJ7HJLDOwuxjIYahg5ZlDQ9/I2KxgJZrPyEGqu7LDo2KkYPW9PJk9858XK1hVO992tMM/3U/vQa82eEeuvXSudE0cl62XHP7+XGr8VfWLKcfjLlkOX+JtRtRY6vsrep9TTdqMn5dAe4fRf9V4aJEWFaz2JcFWoe8dZlVzLC1ZnqekGtiB1NepeQg4Hg+tH4QXNbh2CWwyywzsLhr/bq5XqFvkm0NHYyPo+U142SXCZPMZO0iFxkl9w5lWsGZvXLsFmHXBol/jJOjY9Q5gKRsXEKRglWfgag6wIQULCFKwihS6QANsSMECghQsAICNKVgAABtTsAAANqZgAQBsTMECANiYggUAsDEFCwBgYwoWAMDGFCwAgI0pWAAAG1OwAAA2pmABAGxMwQIA2JiCBQCwMQULAGBjChYAwMYULACAjSlYAAAbU7AAADamYAEAbEzBAgDYmIIFALAxBQsAYGMKFhOdjx93x/Pj8cvpcH/8cLqMPh6aDlxtMdLq0zDa6DF3mD1e0hxIdmgEKVhMUN/nNPY83R9cdzGBx4PTgaqqthtpChYDZg+zxg9qA6kzzuzQqFGwXt1//c//9v6v8aTL6XDfcdx2KYfTpfUb3W0XdDyHHw9Nh9L933//Z+h/jedtNdIark/Sr17C/wt7PGnuMKsup8PH4XTpjKTz8f6v3tNbvDYF69VNKlh1zb5Ur0j3f4YeD02H4k0tWHUbjTQD7aVMKlh1E4bZ/bkDVd0wo0vBenVzC9Z1F3Pd6fTujz6O59DjoelQvAUFa6ORZqC9lrkFa8owaz25Z3y5PkgfBevVzSpYrT3O4vMKftt7NXMLlpHGMrMK1sRhdn/+SMEy0mhSsF7d9ILVPVYtO+w55r2gWQVrq5HmvpgXNL1gTR9m9ycM3c33dxu8wcadgvXqphWs286jfQq8cfmldjALPR6aDqWbXLC2GmndV/ESphWsmcOs+fPGAGuPNgWLBwXr1U0qWH1/9F7/q5vOXQiBx4PToXBTC9ZWI62qnCp9TZMK1uxh1v34hvofsbYfhisF69WtK1jNnzW6Ut/jCtarWl2wqnkjrXJC4UWtK1hVYDgFClZrUvZlNClYAAAbU7AAADamYAEAbEzBAgDYmIIFALAxBQsAYGMKFgDAxhQsAICNKVgAABtTsAAANqZgAQBsTMECANjYP//88x+Xy+UfAAA2crlc/j/JzEvkYb5Q4AAAAABJRU5ErkJggg==" width="640" /></span><span style="color: black; font-size: 9.0pt; line-height: 107%; mso-themecolor: text1;">Fuente:
INE y Eurostat, elaboración propia</span><br /><span style="color: black; mso-themecolor: text1;"></span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Por tanto, los
problemas ligados a las dificultades de acceso a la alimentación tienen en
España un impacto superior a lo que se considera habitualmente. Aunque este
impacto queda lejos de los niveles todavía dominantes en países como Brasil o
Argentina, la evolución comparada muestra además una tendencia negativa,
alcista en España y a la caída en estos grandes países sudamericanos (de 38 a
22% entre 2002 y 2013 en Argentina, por ejemplo). Lo mismo sucede en el país
más representativo del bloque oriental de la UE, Polonia, con una reducción del
35 al 16% entre 2002 y 2013. En contraste con lo que se observa también en
Alemania e Italia, España sigue el preocupante camino de países como el Reino
Unido y Estados Unidos, caracterizados por un notable deterioro entre 2007 y
2013 de los indicadores de seguridad en el acceso a la alimentación.</span></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Es cierto que
los programas de garantía de ingresos en España no han sido sometidos a una
profunda evaluación de sus resultados pero la información presentada hasta
ahora aporta suficiente evidencia empírica para sostener dos ideas
fundamentales. Por un lado, los programas de garantía de ingresos introducidos
en España han colocado a las comunidades autónomas que los han desarrollado con
mayor intensidad en una posición comparativamente ventajosa, no sólo en el
contexto español sino incluso en el ámbito europeo. Por otro, la pobreza que se
ha vivido en España durante el periodo de crisis, y que aún se vive en el
momento actual, tiene algunos rasgos propios de las situaciones más graves
relacionadas con la experiencia de este fenómeno. Aunque esta realidad trata de
ocultarse por la propia población afectada, en gran medida para evitar procesos
de estigmatización social, no por ello tiene menor relevancia.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Resulta por
tanto necesario actuar en el conjunto de España para garantizar una suficiente
cobertura de las necesidades básicas para toda la población. Y esa necesidad de
actuar debe abordarse con urgencia. No hacerlo sería perder de nuevo la
oportunidad de avanzar hacia una sociedad más justa y más próspera. Es el reto
al que se enfrenta en estos momentos nuestra sociedad.</span></div>
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</div>
<div style="text-align: justify;">
</div>
Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-41353020806366378252015-07-15T05:10:00.000-07:002015-07-15T05:10:38.066-07:00Paro, desigualdad y pobreza en Euskadi a principios del siglo XXI<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
Luis Sanzo escribe en la revista Ekonomiaz, la Revista semestral de Economía del Gobierno del País Vasco, sobre la evolución del paro, la desigualdad y la pobreza en Euskadi desde inicios del S.XXI. </div>
<div style="text-align: justify;">
<br /></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="http://3.bp.blogspot.com/-Z1pmiF36Ma8/VaZM7Ix0WVI/AAAAAAAAAVc/SYvnhL6nHOA/s1600/paro-bilbao.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="312" src="http://3.bp.blogspot.com/-Z1pmiF36Ma8/VaZM7Ix0WVI/AAAAAAAAAVc/SYvnhL6nHOA/s640/paro-bilbao.JPG" width="640" /></a></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
El artículo analiza el impacto del incremento del desempleo a principios
del siglo XXI en la evolución de los indicadores de desigualdad y
pobreza en Euskadi. Se apoya, para ello, en las estadísticas oficiales
del Departamento de Empleo y Políticas Sociales del Gobierno Vasco, en
particular en la Encuesta de Pobreza y Desigualdades Sociales, una de
las más antiguas de Europa en este ámbito de investigación. </div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
El trabajo
analiza los factores que causan, en especial a partir de 2012, un
significativo incremento de los índices de desigualdad. Considera
igualmente los elementos que han contribuido, sin embargo, a mitigar el
deterioro de las condiciones de vida en Euskadi, situando a esta
comunidad autónoma al margen de los altos niveles de pobreza y
desigualdad que caracterizan al conjunto de los países del sur de
Europa.</div>
<br />
<a href="https://www.blogger.com/goog_2085299736"><br /></a>
<a href="http://www.ogasun.ejgv.euskadi.net/r51-k86aekon/es/k86aEkonomiazWar/ekonomiaz/abrirArticulo?idpubl=83&registro=8" target="_blank">Enlace al artículo completo</a><br />
<br />
<div style="text-align: justify;">
Los datos presentados en el artículo reflejan una dinámica compleja en Euskadi, resultado de procesos de signo en ocasiones contradictorios. Por una parte, resulta evidente el deterioro de las condiciones de vida asociado al aumento de las situaciones de desempleo. Este deterioro es la base principal del incremento de los problemas de pobreza y desigualdad que caracteriza a la CAE entre 2008 y 2014.</div>
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<div class="separator" style="clear: both; text-align: center;">
<a href="http://4.bp.blogspot.com/-JUIPV4XeqJs/VaZNKbBo7jI/AAAAAAAAAVk/aN0pu1j4vW4/s1600/lanbide.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="393" src="http://4.bp.blogspot.com/-JUIPV4XeqJs/VaZNKbBo7jI/AAAAAAAAAVk/aN0pu1j4vW4/s640/lanbide.jpg" width="640" /></a></div>
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<div style="text-align: justify;">
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<div style="text-align: justify;">
El proceso de envejecimiento de la población vasca, en un contexto en el que aumenta tanto el volumen de población en hogares de personas inactivas como los ingresos medios de la población pensionista, es un factor que tiende sin embargo a limitar la presión alcista de la pobreza. Contribuye, por otra parte, a que se mantenga durante todo el periodo de crisis la participación al alza de la población en situación de completo bienestar. </div>
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<div style="text-align: justify;">
En cambio, el avance de los ingresos de la población en hogares de personas no activas, en un contexto de deterioro de los ingresos de la población en hogares con alguna persona desempleada, se traduce en un incremento de los índices de desigualdad. De forma inesperada, y para muchos sin duda paradójica, la mejora de las condiciones de vida de la población inactiva, sobre todo pensionista, contribuye a la recuperación al alza de estos índices.</div>
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<br /></div>
<div style="text-align: justify;">
Un segundo factor relevante en la CAE es la contención que supone la existencia del sistema RGI/PCV/AES para el avance de los procesos de deterioro de las condiciones de vida. La principal consecuencia es un claro alejamiento de Euskadi de los niveles de pobreza y desigualdad existentes en el contexto español, a pesar de la negativa evolución del periodo 2008-2014. En algunos de los indicadores más claramente asociados a las condiciones de vida a largo plazo, como el indicador de disponibilidad de recursos mínimos para hacer frente a gastos extraordinarios, Euskadi sigue situándose además entre las sociedades en mejor posición en este indicador en Europa.</div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
Los dos factores señalados no son suficientes sin embargo para prevenir todas las consecuencias del deterioro social relacionado con el incremento de las situaciones de desempleo. Euskadi participa, en este sentido, de un proceso de movilidad descendente que se relaciona ante todo con la crisis de ocupación que afecta a la sociedad vasca a partir de 2007. En la medida en que sus consecuencias potenciales quedan en buena parte oscurecidas por el efecto de los factores compensatorios señalados, la intensidad de este proceso de movilidad descendente queda en parte diluida ante los ojos de observadores poco atentos a los cambios en la estructura social.</div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
Resulta evidente sin embargo que, de mantenerse una situación cercana a la existente en la actualidad, y mucho más aún en caso de empeorar, las presiones sobre el sistema de protección podrían incrementarse, tanto en lo relativo al sistema RGI/PCV/AES como, desde una perspectiva más general, al sistema de pensiones. De ahí la necesidad de una reflexión sobre el futuro social y económico de Euskadi y de su entorno más cercano, tanto en la dimensión española como europea.</div>
Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-12405059369749509642015-07-02T01:33:00.001-07:002015-07-02T01:33:55.806-07:00Reducción del tiempo de trabajo, renta básica universal y trabajo garantizado: ¿propuestas alternativas o complementarias?<!--[if gte mso 9]><xml>
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<span style="mso-bidi-font-weight: normal;"><span style="mso-fareast-language: ES;">El pasado día 17 de junio, en el marco de un seminario celebrado en el Museo de San Telmo en Donostia-San Sebastíán<b>, Luis Sanzo </b>intervino con una charla acerca de trabajo garantizado, renta básica universal y reducción de jornadas laborales. Trasncribimos aquí su intervención:</span></span><b style="mso-bidi-font-weight: normal;"><span style="mso-fareast-language: ES;"> </span></b></div>
<div class="MsoNormal">
</div>
<div class="MsoNormal">
<b style="mso-bidi-font-weight: normal;">GARANTIZAR DERECHOS
FRENTE A DEBATES ESENCIALISTAS SOBRE LA INCOMPATIBILIDAD O NO DE LAS SOLUCIONES
PROPUESTAS</b></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
El debate que tenemos planteado
se relaciona con las políticas a desarrollar para hacer efectivos dos tipos de
derechos básicos para la ciudadanía:</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
a)<span style="mso-tab-count: 1;"> </span>El primero es el derecho a la existencia en condiciones dignas. La
Constitución española señala por una parte, en su artículo 15, que todos tienen
derecho a la vida, aspecto que tiene una dimensión económica. El artículo 41
señala así que la Seguridad Social debe ofrecer asistencia y prestaciones
sociales suficientes ante situaciones de necesidad.</div>
<div class="MsoNormal" style="text-align: justify;">
b)<span style="mso-tab-count: 1;"> </span>El segundo ámbito a proteger se relaciona con el derecho al trabajo
al que se refiere el artículo 35 de la Constitución, un artículo que asocia
además al trabajo una remuneración suficiente.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Es obvio que la España
post-franquista, constitucional y democrática, ha fracasado en gran medida a la
hora de hacer efectivos estos dos tipos de derecho. Y cómo resolver este
fracaso, o al menos esta debilidad histórica de la democracia, es lo que hace
necesario el debate al que nos enfrentamos.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Pero no para determinar que un
tipo de actuación es necesario y no otros. En este sentido, diría que todas las
medidas que se proponen pueden contribuir a avanzar en dirección al objetivo de
garantizar los dos tipos de derechos señalados. De partida, las diversas
propuestas no tienen por qué resultar incompatibles entre sí salvo que nosotros
mismos queramos fijar tal incompatibilidad esencial.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">EL DERECHO A UNOS INGRESOS Y RECURSOS MÍNIMOS NO SE LIMITA A LAS
POLÍTICAS DE RENTA BÁSICA</b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
En lo relativo al derecho a unos
ingresos y recursos mínimos que garanticen el derecho a una protección económica
suficiente, las políticas de Renta Básica me parecen esenciales. Es positiva la
estrategia de que toda la población disfrute, con carácter individual, de unos
recursos personales suficientes. </div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
En esa dirección, y con
independencia de su mayor o menor éxito en garantizar este nivel de recursos
personales suficientes, la introducción de la política de PNC resultó en su
momento positiva; la propuesta de ampliación de la protección en materia de
desempleo que plantea ahora UGT-CCOO también resulta de interés. El desarrollo
de las prestaciones por hijos e hijas es otra posible vía de actuación, lo
mismo que las propuestas de garantía de unos ingresos personales básicos a toda
la población a través de la gestión del IRPF.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
En mi opinión, sin embargo, las
políticas de garantía de ingresos no pueden limitarse a esta única línea de
actuación estratégica. Hay otras dos vías de intervención que resultan
necesarias: </div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
La primera se vincula al
establecimiento de un sistema de última red que garantice a toda la población,
de acuerdo con la situación real del hogar o de la unidad de convivencia,
recursos adecuados. La necesidad de este tipo de políticas, que en Euskadi
hemos tratado de desarrollar a través del sistema RGI/PCV/AES, se vincula a la
insuficiencia de las políticas de garantía de ingresos individuales en España.
Esta insuficiencia no sólo se vincula con la existencia de contingencias no
cubiertas sino también con las bajas cuantías de prestaciones como las PNC. La última
propuesta de UGT-CCOO también se sustenta en muy bajas cuantías garantizadas. Y
no puede tampoco asegurarse que la introducción de un sistema de Renta Básica garantice
necesariamente cuantías suficientes para prevenir la pobreza.</div>
<div class="MsoNormal" style="text-align: justify;">
Resulta por tanto necesario
establecer un sistema de última red como el que representa el sistema
RGI/PCV/AES que aborde las posibles limitaciones del sistema general de protección.
La experiencia vasca demuestra que, con un gasto limitado, es posible limitar
el impacto de la pobreza y una ampliación moderada de ese gasto permitiría
incluso eliminarla en lo fundamental, al menos en sus formas más graves. En una
situación de crisis social como la actual, me parece por tanto prioritario
orientar el gasto hacia este objetivo de fácil realización económica.</div>
<div class="MsoNormal" style="text-align: justify;">
Esto no niega la bondad de las
políticas de Renta Básica. Sólo insiste en la necesidad de prever medidas que
prevengan que unas cuantías de RB insuficientes no permitan hacer frente a la
pobreza.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
La segunda vía de actuación
necesaria en una política de garantía de ingresos es establecer medidas que aseguren
a las familias trabajadoras unos ingresos suficientes, no sólo para superar la
pobreza, sino para acceder a unos mínimos niveles de bienestar. El acceso al
empleo debe suponer una garantía mínima de bienestar.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">LAS POLÍTICAS DE APLICACIÓN DEL DERECHO AL EMPLEO SON POSITIVAS, TANTO
PER SE COMO EN UNA POLÍTICA DE GARANTÍA DE INGRESOS</b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
La experiencia histórica ha
demostrado las limitaciones de las políticas orientadas a tratar de prevenir el
desarrollo de un sistema de prestaciones de garantía de ingresos a través de
medidas de inserción laboral. Por necesarias que éstas sean, no pueden en
ningún caso sustituir a estas políticas de garantía económica.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Sin embargo, en la medida en que
permitan hacer efectivo el derecho al trabajo, las políticas de reparto del
trabajo o de trabajo garantizado pueden ser positivas. Estas actuaciones,
además, pueden contribuir a reducir el impacto relativo de las situaciones
definidas por la existencia de bajos ingresos</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Hay dos tipos de actuaciones en
este ámbito que me parecen especialmente positivas:</div>
<div class="MsoNormal" style="text-align: justify;">
a)<span style="mso-tab-count: 1;"> </span>El primer tipo se vincula a las formas de reparto del trabajo que se
desarrollan a través de salidas completas, o casi completas, del sistema
productivo durante periodos de tiempo suficientemente largos (tipo años
sabáticos). Estas medidas son las que pueden resultar estructuralmente más
ajustadas al funcionamiento del sistema productivo.</div>
<div class="MsoNormal" style="text-align: justify;">
b)<span style="mso-tab-count: 1;"> </span>El segundo tipo se relaciona con las políticas que garantizan una
experiencia de trabajo significativa a personas excluidas a largo plazo del
sistema productivo y del desarrollo de su profesión. En una sociedad como la española,
en la que el desempleo de muy larga duración y la exclusión del mercado de
trabajo se han convertido en una realidad estructural, resulta necesaria la
introducción de políticas que ofrezcan una experiencia de trabajo significativa
a quienes se sitúen fuera del sistema por un tiempo excesivo, por ejemplo
superior a dos años.</div>
Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com1tag:blogger.com,1999:blog-7074080923960287360.post-17746414027790932022015-05-26T06:03:00.000-07:002015-05-28T01:45:07.383-07:00La propuesta de prestación no contributiva de ingresos mínimos de UGT y CCOO<h3>
<a href="https://www.blogger.com/null" name="_Toc419823178">La iniciativa</a></h3>
<div>
<br /></div>
<h1>
<o:p></o:p></h1>
<div class="MsoNormal" style="text-align: justify;">
El pasado 21 de abril, los sindicatos UGT y CCOO
presentaron, ante el Congreso de los Diputados, una proposición de ley de
iniciativa legislativa popular para extender el ámbito de la protección de la
Seguridad Social a la población que en la actualidad no está siendo amparada
por ninguna prestación.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
El objetivo es establecer una nueva prestación en el ámbito no
contributivo de la Seguridad Social, la denominada <b>prestación no contributiva de ingresos mínimos</b><i>. </i>Como señala la exposición de motivos, se trataría de asegurar “<i>unos recursos mínimos a los ciudadanos y a
las ciudadanas para atender sus necesidades esenciales</i>” y de “<i>ampliar y completar los sistemas de protección social y seguridad
económica</i>”. La vía elegida se concreta en “<i>un modelo que implique la garantía de ingresos mínimos a todo individuo
carente de recursos</i>” y “<i>condiciones
mínimas a aquellos ciudadanos que carecen de rentas</i>”.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="http://1.bp.blogspot.com/-fTPOmSL2aME/VWRuWpldZCI/AAAAAAAAAU8/pTjkYchYRXc/s1600/Mendez%2By%2BToxo.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="380" src="http://1.bp.blogspot.com/-fTPOmSL2aME/VWRuWpldZCI/AAAAAAAAAU8/pTjkYchYRXc/s640/Mendez%2By%2BToxo.jpg" width="640" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><div class="MsoNormal">
<span style="background: white; font-size: 9.0pt; line-height: 107%;">Toxo y Méndez presentan su prestación de ingresos mínimos en el registro
del Congreso</span><span class="firma"><span style="background: white; color: #999999; font-family: "Arial",sans-serif; font-size: 9.0pt; line-height: 107%; text-transform: uppercase;"><o:p></o:p></span></span></div>
</td></tr>
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<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<h3 style="text-align: justify;">
<a href="https://www.blogger.com/null" name="_Toc419823179">Las cuestiones a debatir</a></h3>
<div>
<br /></div>
<h1>
<o:p></o:p></h1>
<div class="MsoNormal" style="text-align: justify;">
Partiendo de la valoración positiva de toda iniciativa
orientada a cubrir las carencias del sistema de protección social en España,
una serie de cuestiones de la propuesta de UGT y CCOO merecen ser comentadas o
debatidas. <o:p></o:p><br />
<br /></div>
<div style="margin-top: 6pt; text-align: justify;">
<b><a href="https://www.blogger.com/null" name="_Toc419823180">La integración del sistema
de Seguridad Social con el de Asistencia Social y el papel de las distintas
Administraciones del Estado</a></b><br />
<br /></div>
<h2 style="margin-top: 6.0pt;">
<o:p></o:p></h2>
<div class="MsoNormal" style="text-align: justify;">
UGT y CCOO fundamentan su iniciativa en las previsiones del
artículo 41 de la Constitución española. Este artículo establece que los
poderes públicos “<i>mantendrán un régimen
público de Seguridad Social para todos los ciudadanos, que garantice la
asistencia y prestaciones sociales suficientes ante situaciones de necesidad,
especialmente en caso de desempleo</i>“. La propuesta sindical insiste en la
importancia protectora de la Seguridad Social, señalando que “<i>la construcción del modelo de protección
social en España ha quedado en gran medida en manos del Estado a través de la
Seguridad Social; pieza fundamental, en términos cuantitativos y cualitativos,
de la política social</i>”.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
La apuesta por situar la intervención en el contexto de la
acción de la Seguridad Social refleja la decisión de UGT y CCOO de optar por
una política de garantía de ingresos que pivote en torno a la Administración
central del Estado, al menos en lo relativo a su diseño normativo básico. Conviene
así recordar que el artículo 149.1.17ª atribuye al Estado competencia exclusiva
en materia de legislación básica y régimen económico de la Seguridad Social. Esto supone un cambio de orientación respecto a la
trayectoria seguida en el pasado en el desarrollo de los sistemas de garantía
de ingresos, sustentado en la vía de protección complementaria que representa
la Asistencia Social. Es precisamente esta vía de protección, señalada en el
artículo 148.1.20ª de la Constitución, a la que habían apelado las Comunidades
Autónomas para desarrollar sus programas de garantía de ingresos de última red.
CCOO y UGT, a través de su Plataforma Social Prioritaria, tuvieron un papel
clave en impulsar esta vía a los largo de los primeros años 90.</div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<b><a href="https://www.blogger.com/null" name="_Toc419823181">El papel de
las Comunidades Autónomas</a></b><br />
<br /></div>
<h3>
<o:p></o:p></h3>
<div class="MsoNormal" style="text-align: justify;">
En este contexto, una
de las principales limitaciones de la propuesta de ILP es que no se intente aclarar
el papel a desempeñar en el sistema general de garantía de ingresos por las
distintas Administraciones Públicas. Es cierto que la prestación que se plantea
busca el “<i>refuerzo </i><i>de
las prestaciones actuales” y no el “detrimento o … la subsunción de otras
preexistentes</i>”,
señalando que “<i>se hace más necesario que
nunca el incremento de gasto social por parte de todas las Administraciones</i>”.
En la misma línea, la iniciativa señala en otro punto que “<i>el esfuerzo también debe provenir de las
Comunidades Autónomas a fin de que mantengan en algunos supuestos, y refuercen
en otros, sus prestaciones de asistencia social</i>”. En lo relativo al ámbito
municipal, la ILP menciona igualmente que “<i>también
debe mantenerse o potenciarse la contribución que hasta ahora vienen realizando
las Administraciones Locales</i>”, menciona igualmente. En este punto, sin embargo, la ILP se limita a plantear que
sea el Estado el que lidere “<i>una
respuesta satisfactoria a las acuciantes necesidades sociales a través de una
adecuada involucración de los distintos niveles territoriales</i>”.</div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Esta solución resulta insatisfactoria. En este sentido, la
propuesta no resuelve los problemas básicos que la Administración General del
Estado se ha negado a afrontar desde la puesta en marcha de los sistemas de
garantía de ingresos de las Comunidades Autónomas. Estos problemas no se limitan
al debate sobre la distribución de competencias entre las distintas
Administraciones. También afectan a la organización general de la protección
económica a la población de acuerdo con los distintos tipos de intervención
susceptibles de considerarse por las diferentes instituciones del Estado. No
considerar de una vez esta cuestión es un error en el que no debería caerse en
un nuevo intento de regular las bases de una política orientada a garantizar
unos ingresos mínimos a toda la población en el conjunto del Estado.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
El documento de UGT-CCOO no sólo no entra a considerar en
profundidad esta cuestión sino que huye expresamente de cualquier intento de
precisar aquellos aspectos que pudieran implicar, de forma inequívoca, una
potencial intervención de las Comunidades Autónomas. Aunque podría subyacer al planteamiento, con una mención de
la ILP a la posibilidad prevista en el artículo 149 relativa al régimen económico
de la Seguridad Social “<i>de la ejecución
de sus servicios por las Comunidades Autónomas</i>”, la propuesta de UGT-CCOO
ni siquiera se compromete de forma clara con un planteamiento de
descentralización en la gestión de la nueva prestación. Según la ILP, la
gestión de la prestación corresponde a una indefinida “<i>entidad gestora</i>”, “<i>sin
perjuicio de las atribuciones reconocidas a los órganos competentes de la
Administración laboral en materia de sanciones</i>”.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="http://1.bp.blogspot.com/-qbLDVDbzsds/VWRulxyN8jI/AAAAAAAAAVE/SLjXsEgiM3s/s1600/ILP%2BSindicatos.png" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="380" src="http://1.bp.blogspot.com/-qbLDVDbzsds/VWRulxyN8jI/AAAAAAAAAVE/SLjXsEgiM3s/s640/ILP%2BSindicatos.png" width="640" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><div class="MsoNormal">
<span style="font-size: 9.0pt; line-height: 107%;">Anuncio de la
propuesta de Renta Mínima Garantizada en el nº 238 de la Gaceta Sindical de
CCOO<o:p></o:p></span></div>
</td></tr>
</tbody></table>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Hay cierta sensación, al leer el texto, de que las CC.AA.
vuelven a aparecer como acompañantes indeseados en este nuevo proyecto de la
reorientación de la protección económica de la población. Y esto resulta
paradójico dado que, en los últimos años, <span lang="ES-TRAD">la política de rentas mínimas en España se ha
desarrollado en parte a resultas de la iniciativa de las Comunidades Autónomas.
A la vista de los resultados de las actuales políticas sociales, sería incluso
discutible señalar al Estado como como el responsable de liderar la “</span><i>respuesta satisfactoria a las acuciantes
necesidades sociales”</i> a las que hacen referencia UGY y CCOO.<span lang="ES-TRAD"><o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Se trata de un planteamiento al menos parcialmente
equivocado. De hecho, los problemas clave observados hasta ahora se vinculan en
buena medida con los límites en la
actuación del Estado a la hora de garantizar una financiación suficiente a las
CC.AA. No destaca sin embargo
en la propuesta una voluntad de avanzar en la solución del dilema relativo al
papel futuro de las CC.AA. en las políticas de garantía de ingresos. Al
contrario, se facilita que el Estado siga obviando la definición de su ámbito
de actuación y el marco que se espera de la intervención complementaria de las
CC.AA., una vía que podría facilitar un desarrollo más completo y eficaz de las
rentas mínimas autonómicas.</div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-TRAD">La propuesta, por tanto, podría contribuir a
consolidar una orientación de la política estatal en esta materia en España que
se caracteriza por la ausencia de una verdadera voluntad de integración del
sistema de rentas mínimas autonómicas en el modelo estatal de protección
social. </span>Lo cierto, sin embargo, es que convendría delimitar <span lang="ES-TRAD">los
mecanismos que pudieran llegar a hacer compatible el acceso a los sistemas de
mínimos no contributivos estatales y autonómicos. Esta problemática no puede
resolverse con la introducción de una incompatibilidad teórica o práctica,
ajena por completo al estudio de las mejores vías de integración del sistema
autonómico en el conjunto de la protección social en España.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-TRAD"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
Diversas Sentencias del Tribunal Constitucional han avalado
la compatibilidad y la complementariedad de los distintos sistemas de protección.
En este sentido, por ejemplo, la
Sentencia 239/2002 del Tribunal Constitucional alude expresamente a las rentas
mínimas de inserción (RMI), señalando que su característica más destacable es
su compatibilidad con cualquier otro tipo de ingreso, incluidas las pensiones
de Seguridad Social. Aunque se apueste por
desarrollar un modelo de protección fundamentado en el artículo 41 de la
Constitución, esto no impedirá que las CCAA puedan constitucionalmente
desarrollar sus prestaciones complementarias (tal y como, de facto, asume el
propio documento de UGT-CCOO). La Sentencia 239/2002 garantiza, en este sentido, que
las CCAA puedan seguir completando la intervención del Estado para mejorar la condición
económica de las personas beneficiarias de las prestaciones generales de la
Seguridad Social o por desempleo. Este tipo de
sentencias pone de manifiesto, por otra parte que desde el punto de vista
constitucional no existe contradicción alguna entre el desarrollo de acciones
autonómicas de complemento de ingresos desarrolladas en el marco de las
técnicas de la Asistencia Social y el derecho o principio de igualdad
establecido en el artículo 14 de la Constitución Española.</div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
De aprobarse una
propuesta como la defendida por UGT y CCOO, las CC.AA. necesitarán sin duda ajustar
sus políticas a la nueva realidad pero desde el respeto al principio de
autonomía. La visión
implícitamente negativa de los resultados de la actuación de las CC.AA. en
materia de rentas mínimas tampoco resulta acertado. <span lang="ES-TRAD">La ILP afirma: “</span><i>La
actual crisis ha puesto en evidencia, y de forma dramática, la inadecuación de
nuestro sistema de garantía de rentas frente a los conocidos efectos de aumento
de la pobreza</i>”. Pero
e<span lang="ES-TRAD">l desarrollo de las políticas de garantía de rentas mínimas ha tenido
resultados más favorables de lo que se suele admitir. </span>Son así evidentes los efectos positivos
diferenciales de la actuación desarrollada por las CCAA más avanzadas en la
implantación de las políticas de rentas mínimas. Así, e<span lang="ES-TRAD">n 2013,
el indicador AROPE de riesgo de pobreza y exclusión se situaba en los 15 países
del núcleo original de la UE en un 23,1%. País Vasco (16,8%) y Navarra (14,5%),
las dos comunidades con mayor desarrollo del sistema de garantía de ingresos,
eran las únicas del Estado en alejarse de ese indicador en más de 5 puntos.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-TRAD"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-TRAD">La apuesta por </span>un mayor compromiso del Estado
en el desarrollo del sistema de rentas mínimas no debería impedir aceptar el
principio de que las CCAA deben seguir siendo un eje fundamental en el diseño y
gestión de la política de garantía de ingresos. Esto se traduce tanto en la
asunción de la gestión práctica de las prestaciones de garantía como en la
participación en un diseño general del sistema para España. <span lang="ES-TRAD">Resulta
necesario, en definitiva, defender l</span>a libertad de actuación de unas
comunidades autónomas que tienen plena competencia en materia de Asistencia
Social.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div style="text-align: justify;">
<b><a href="https://www.blogger.com/null" name="_Toc419823182">La relación con otras prestaciones o ayudas</a></b><br />
<br /></div>
<h3>
<o:p></o:p></h3>
<div class="MsoNormal" style="text-align: justify;">
En la dimensión relativa al proceso de integración de los
distintos ámbitos de actuación de la política social, el apartado más favorable
de la ILP es el que plantea un régimen relativamente amplio de compatibilidad
entre la nueva prestación y otras ayudas y prestaciones. La ILP prevé así la
posibilidad de compatibilizar las ayudas “<i>con
la percepción de las prestaciones derivadas de la atención a personas en
situación de dependencia, las ayudas o prestaciones a favor de la infancia, las
ayudas económicas o de otra naturaleza de emergencia social, y cualesquiera
otras, periódicas o no, de naturaleza asistencial sea cual fuere la
Administración Pública o entidad que las proporcione</i>”. En la exposición de
motivos se mencionan igualmente las prestaciones familiares en su modalidad no
contributiva, las pensiones alimenticias y las ayudas o becas destinadas a
compensar gastos realizados. La propuesta podría haber avanzado algo más en este punto,
sin embargo. Habría facilitado un proyecto más integral de garantía de ingresos
mínimos.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
La documentación complementaria que acompaña al proyecto
refleja además la persistencia en algunas de las limitaciones clásicas
existentes hasta ahora. De esta forma, aunque la prestación no sería
incompatible con las Rentas Mínimas de las CC.AA., estas prestaciones seguirían
teniéndose en cuenta a la hora de determinar el nivel de ingresos del
solicitante y de su unidad de convivencia. Esto podría influir en la
posibilidad de acceso o no a la nueva prestación, introduciendo en la práctica
algún riesgo de <span lang="ES-TRAD">incompatibilidad real entre las distintas prestaciones. </span><span lang="ES-TRAD">Estos problemas de integración se derivan de </span>la disposición a considerar a la nueva
prestación, y no a las rentas de las CC.AA., como el marco último para la
garantía de unos recursos mínimos.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<b><a href="https://www.blogger.com/null" name="_Toc419823183">La modalidad de protección propuesta</a></b><br />
<br /></div>
<h2>
<o:p></o:p></h2>
<div class="MsoNormal" style="text-align: justify;">
Uno de los problemas del desistimiento ante la conveniencia
de una aproximación integral a las políticas de garantía de ingresos es que, al
reducir intervenciones de contenido complejo a una única opción de atención, se
acaban mezclando las técnicas de intervención. El resultado es la delimitación
de modalidades mixtas de actuación que se alejan de los procedimientos
habituales de aproximación a la gestión de las prestaciones dominantes en
determinados ámbitos de la protección, en este caso de la Seguridad Social.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
En general, las prestaciones de la seguridad social se han
diseñado como instrumentos de protección para personas que se ven afectadas por
determinadas contingencias que, como el desempleo, requieren una intervención
protectora específica. El enfoque de atención ha sido esencialmente personal,
teniendo en cuenta en exclusiva las circunstancias de cada persona. El intento de regular el conjunto de la problemática
asociada a la falta de ingresos a través de una prestación de seguridad social
se enfrenta a la dificultad de conciliar este hecho con dos realidades
complejas: el intento de extender la protección al conjunto de la unidad
familiar y la comprobación del mantenimiento de la situación de necesidad en
situaciones caracterizadas por continuos cambios de situación en relación con
la actividad. En ambos casos, la modalidad de intervención elegida plantea
dificultades para adaptarse a las realidades que se observan en la gestión
cotidiana de las prestaciones de garantía de ingresos.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
El problema no radica en el recurso a la modalidad de
prestación no contributiva de la Seguridad Social. <span lang="ES-TRAD">El derecho a un
ingreso personal de existencia, ajeno al sistema de garantía de última red que
representa las rentas mínimas autonómicas, no debería limitarse sino ampliarse
en la medida de lo posible. Esto es así tanto en el caso de la población menor
de edad como en el de la desempleada.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
Resulta por tanto positiva la propuesta de avanzar el camino que lleva al
establecimiento y consolidación de una prestación no contributiva para todas
las personas desempleadas mientras se mantenga la situación de paro. <span lang="ES-TRAD">Al cubrir carencias de
protección en el ámbito relacionado con el desempleo, la prestación propuesta
podría así consolidar el avance hacia una generalización de la protección por
desempleo</span>. Se garantizaría con
ello el derecho de toda la población, particularmente a la que queda al margen
del sistema productivo, a unos ingresos básicos personales. <span lang="ES-TRAD">Pero r</span><span lang="ES-TRAD">esultaría
más apropiado mantener de forma coherente la aproximación propia del sistema
PNC, insistiendo en la dimensión de protección individual, coherente con una
estrategia orientada a la generalización de la protección individualizada ante
las distintas contingencias asociadas a la necesidad.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-TRAD"><br /></span></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
Este desarrollo del sistema PNC sería compatible con un
sistema complementario de protección para el conjunto de la unidad familiar
que, en una situación de recursos escasos, permitiera optimizar el uso de esos
recursos para minimizar el impacto de la pobreza y de otras formas de ausencia
de bienestar. Cuando se plantean exigencias relativas al control de recursos y
procesos de renovación de la demostración de una situación de necesidad, este
tipo de sistemas son mucho más operativos. Facilitan además el elemento básico
para que dicho control pueda ser real, efectivo pero también justo: la cercanía
entre los profesionales encargados de la gestión y las personas beneficiarias.
Ésta es la aportación y funcionalidad potencial de un buen sistema de rentas
mínimas autonómicas.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
El intento de combinar distintos objetivos de protección
dentro de una misma modalidad de protección, el individual y el familiar,
introduce en cambio confusión y aumenta los peligros de la desigualdad en la
protección en la aproximación planteada en la ILP.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
La propuesta señala que se considerará que concurre el
requisito de carencia de recursos económicos cuando la suma anual de las rentas
o ingresos sea inferior al importe anual per cápita equivalente al 75%del
salario mínimo interprofesional vigente en cada momento (equivalente, con exclusión
de las pagas extraordinarias, a 5.837 euros anuales o a 486 euros mensuales). En el caso de considerarse a otros miembros de la unidad
económica familiar, el requisito de carencia de rentas o ingresos tendrá en
cuenta las características de la unidad económica familiar. La ILP incluye en
esta unidad al cónyuge/pareja de hecho de la persona potencialmente
beneficiaria; a ascendientes de primer grado que convivan con la persona
beneficiaria o a hijos/as que, aunque no convivan con ella, sean menores de
veintiséis años, mayores incapacitados, o menores acogidos. En este caso, la
renta del conjunto de la unidad familiar, incluido el solicitante, dividida por
el número de miembros que la componen, no podrá supera el 75 por 100 del
salario mínimo interprofesional, excluida la parte proporcional de dos pagas
extraordinarias. Según la propuesta, además, los familiares señalados no se
considerarán a cargo cuando perciban rentas de cualquier naturaleza iguales o
superiores al 80% del Indicador Público de Rentas de Efectos Múltiples (IPREM)
mensual vigente en cada momento o sean perceptores de las pensiones no
contributivas de jubilación o invalidez. </div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
La norma señala, por otra parte, que las responsabilidades
familiares existentes no podrán alegarse para la prestación que pueda
corresponder a otro miembro de la misma, lo que pone de manifiesto la posible
concurrencia de varias prestaciones dentro del hogar. Este conjunto de propuestas facilita el acceso potencial a
la prestación a personas en muy diferentes situaciones personales y familiares,
facilitando el cálculo de oportunidades respecto a las modalidades de
acercamiento a las prestaciones que, dentro de un mismo hogar, sean
susceptibles de permitir un mayor grado de acumulación de recursos. Recogiendo
un elemento específico de la técnica de protección de las prestaciones de
Seguridad Social, la prestación no se plantea en términos de complementación de
recursos hasta alcanzar unos determinados umbrales de protección. Al contrario,
plantea un marco variable de potenciales recursos compatibles con el acceso a
la prestación completa.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
La propuesta de UGT y CCOO es interesante cuando plantea la
posibilidad de la existencia de varias prestaciones dentro del hogar e incluso
más de dos ayudas en concepto de la prestación no contributiva de ingresos
mínimos. Pero lo hace de forma que no se garantiza un acceso igualitario a las
ayudas. En función del número de personas potencialmente beneficiarias en el
hogar, de sus ingresos y de la composición familiar, el nivel de la protección
podría resultar bastante diferente.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
A esto se suman modalidades de gestión que implican la
introducción de un control periódico de recursos. Así, la ILP señala que el
derecho a la prestación subsistirá mientras se mantengan las condiciones que
dan acceso a la misma, siendo precios comunicar a la entidad gestora las
variaciones que puedan afectar al mantenimiento en la prestación. <o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Para mantener el derecho a la percepción de la prestación,
la persona beneficiaria deberá así presentar ante la Entidad Gestora una
declaración de los ingresos y rentas de la respectiva unidad económica,
acompañada de la documentación acreditativa que corresponda. Dicha declaración
se deberá actualizar cada vez que transcurran doce meses desde la fecha de
inicio del abono de la prestación o desde la fecha de la última declaración. En
este punto, la propuesta enlaza claramente con las modalidades de atención
propias de la Asistencia Social. La ILP no profundiza en las dificultades de gestión ligadas
a esta aproximación, tratando todos estos aspectos desde planteamientos muy
genéricos.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div style="text-align: justify;">
<b><a href="https://www.blogger.com/null" name="_Toc419823184">Una atención limitada a la población parada entre
18 y 65 años con residencia legal en España</a></b><br />
<br /></div>
<h2>
<o:p></o:p></h2>
<div class="MsoNormal" style="text-align: justify;">
Un problema asociado es que no todas las realidades de
desprotección quedan contempladas en la norma. La prestación de ingresos mínimos propuesta por UGT y CCOO
no se extiende en realidad al conjunto de la población necesitada. En el
momento de concretarse, la intención última de la prestación se reduce a “<i>garantizar unos ingresos mínimos a todas
aquellas personas que pudiendo y queriendo trabajar no pueden hacerlo … y a
quienes los actuales instrumentos de protección social no dan </i>respuesta”.
Es a estas personas, entre 18 y 65 años, “<i>que,
con disponibilidad para trabajar, carecen de empleo y de unos recursos
económicos mínimos para sí y, en su caso, para los familiares a su cargo</i>” a
las que se pretende garantizar unos recursos mínimos.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
En el planteamiento de la ILP, la inscripción como demandante
de empleo resulta necesaria y “<i>deberá
haberse mantenido, al menos, durante los doce meses inmediatamente anteriores a
la solicitud de la prestación de ingresos mínimos de forma ininterrumpida</i>”. Por tanto, la propuesta de ILP se centra en ofrecer una protección
alternativa a quienes no reúnen “<i>los
requisitos para el reconocimiento o reanudación de prestaciones por desempleo
en sus niveles contributivo o asistencial, renta activa de inserción u otras
ayudas o prestaciones económicas contempladas en programas temporales de
protección por desempleo</i>”. En este sentido, la propuesta pretende completar
y generalizar el acceso a la protección por desempleo en España. Pero no puede
considerarse, en sentido estricto, una propuesta de generalización de un
sistema de renta mínima garantizada para toda la población.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div style="text-align: justify;">
<b><a href="https://www.blogger.com/null" name="_Toc419823185">La protección en caso de población no activa</a></b><br />
<br /></div>
<h3>
<o:p></o:p></h3>
<div class="MsoNormal" style="text-align: justify;">
En su dimensión de medidas para la garantía de ingresos
mínimos, la aproximación de la ILP plantea por tanto el problema de que se
limita a la población en edad activa y afectada por el desempleo. Subyace
probablemente la idea de que el resto del sistema de prestaciones no
contributivas hace frente a la problemática de las personas no desempleadas.
Sin embargo, si así fuera el caso, habría que preguntarse acerca de las razones
por las que el tratamiento a dar a la cuestión de los complementos familiares
que se plantean en la propuesta de UGT-CCOO no se extienden a otras modalidades
de atención en el sistema de prestaciones no contributivas. </div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
A la hora de acercarse a una política integral de garantía
de ingresos, resulta en principio erróneo establecer un tope de edad por
arriba. Desde una perspectiva jurídica general, no sólo se justifica el acceso
de personas mayores de 65 años con cargas familiares sino la atención en
general, con independencia de que se fundamente o no en la contingencia del
desempleo. Aunque el planteamiento de ajuste al sistema PNC para personas solas
es el que inspira la aproximación de la ILP, no se justifica el que se limite
jurídicamente a priori el acceso de las personas mayores o de las no
desempleadas, al menos en un planteamiento general de garantía de ingresos
mínimos.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div style="text-align: justify;">
<b><a href="https://www.blogger.com/null" name="_Toc419823186">La población sin residencia legal</a></b><br />
<br /></div>
<h3>
<o:p></o:p></h3>
<div class="MsoNormal" style="text-align: justify;">
Destaca, por otra parte, la decisión expresa de la ILP de
dejar al margen a las personas que no tienen residencia legal. Se señala en
este sentido que el objeto de la protección se limita a personas que “<i>residan legalmente en territorio español y
lo hayan hecho de forma ininterrumpida en los seis meses anteriores a la fecha
de solicitud de la prestación, salvo que sean víctimas de trata de seres
humanos o víctimas de violencia de género”</i>. Se trata de una limitación añadida que hace que no todas las
situaciones de pobreza puedan ser objeto de protección a través de la
combinación del actual sistema de protección de la Seguridad Social, el sistema
paralelo de protección al desempleo y la nueva prestación de ingresos mínimos
que se plantea.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div style="text-align: justify;">
<b><a href="https://www.blogger.com/null" name="_Toc419823187">El tratamiento de la compatibilidad de ingresos por
trabajo</a></b><br />
<br /></div>
<h2>
<o:p></o:p></h2>
<div class="MsoNormal" style="text-align: justify;">
La ILP plantea con carácter general que la prestación de
ingresos mínimos<i> “es incompatible con el
trabajo por cuenta ajena y con el trabajo por cuenta propia</i>”. Asume sin
embargo la posibilidad de que el Gobierno regule “<i>como medida de impulso a la empleabilidad … su compatibilidad con el
trabajo por cuenta ajena o por cuenta propia por un período máximo de tres
meses, en el marco de acciones concretas dirigidas a determinados colectivos
con especiales dificultades de inserción laboral</i>”.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
El enfoque que se plantea de cara al tratamiento de la
relación entre prestaciones de garantía de ingresos e ingresos por trabajo se
soluciona así a través de un modelo temporal de compatibilización de
prestaciones e ingresos por actividad económica, centrado en el caso de
personas con especiales dificultades de inserción laboral. Se trata del modelo planteado originalmente en el RMI
francés y que fracasó de manera palpable en su propósito original de incentivar
el acceso al empleo entre personas beneficiarias de los sistemas de renta
mínima. En la actualidad, este enfoque se ha abandonado en la mayor parte de
los países, optándose por mecanismos que permitan compatibilizar a largo plazo,
y de manera estructural, actividad económica y prestaciones sociales cuando así
pueda resultar necesario. El planteamiento de la RGI vasca o del nuevo RSA
francés, con una aproximación más estructural al sistema de complementación,
plantea una aproximación más adecuada que el modelo RMI de incentivos
temporales para superar las llamadas trampas del desempleo y de la pobreza. Es cierto que esta cuestión tiene menor relevancia en un
planteamiento de estricta protección temporal al desempleo. Pero es una de las
razones por las que la propuesta de UGT y CCOO resulta limitada y debería
integrarse en una aproximación más amplia a las políticas de garantía de
ingresos</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div style="text-align: justify;">
<b><a href="https://www.blogger.com/null" name="_Toc419823188">Las obligaciones laborales</a></b><br />
<br /></div>
<h2>
<o:p></o:p></h2>
<div class="MsoNormal" style="text-align: justify;">
La orientación laboralista de la norma resalta en lo
relativo al tratamiento de las obligaciones asociadas a las personas
beneficiarias. Éstas hacen referencia a “<i>la
realización de actuaciones dirigidas a su inserción laboral</i>” y a la
participación “<i>en las acciones de mejora
de la ocupabilidad, programas de empleo, o en acciones de promoción, formación
o reconversión profesionales, que determinen los servicios públicos de empleo o
las agencias de colocación</i>. La ILP también señala la obligación de “<i>aceptar la colocación adecuada que le sea
ofrecida por los servicios públicos de empleo o por dichas agencias</i>”.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
La actuación en contrario será definida como infracción,
salvo causa justificada. Podrá implicar la pérdida temporal de la prestación
por un tiempo determinado por la gravedad de la infracción.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
La propuesta no contempla el principio del doble derecho,
con un derecho de las personas que
accedan a la prestación a participar en un programa de inserción social garantizado
por la Administración.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<b><a href="https://www.blogger.com/null" name="_Toc419823189">Las cuantías garantizadas</a></b><br />
<br /></div>
<h2>
<o:p></o:p></h2>
<div class="MsoNormal" style="text-align: justify;">
Como ya se ha señalado, la cuantía de la prestación se
establece en el 80 por 100 del Indicador Público de Rentas de Efectos Múltiples
mensual vigente en cada momento, lo que en la actualidad se traduce en una
garantía de protección de 426 euros. La ILP prevé además que la prestación se
incremente a través de un complemento por cada menor o familiar a cargo en la
cuantía que se disponga anualmente en los Presupuestos Generales del Estado. Este planteamiento económico es una de las principales
limitaciones de la norma para actuar como prestación de garantía de ingresos,
en especial en una aproximación por unidad de convivencias. La cuantía base
garantizada resulta manifiestamente insuficiente para hacer frente a la
pobreza, en particular en aquellas partes del territorio en las que el coste de
cobertura de las necesidades básicas resulta más elevado. </div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
Este hecho, evidente en la aplicación de la política social
en España, requiere dar margen de autonomía a las CC.AA. para que completen las
actuaciones estatales dentro de una aproximación coherente e integrada a la
cuestión. El Tribunal Constitucional ya ha sentenciado que esta posibilidad no
afecta a “<i>la igualdad de todos los
españoles</i>” mencionada en el artículo 149.1.1ª de la Constitución.<o:p></o:p></div>
<h3 style="text-align: justify;">
<br /></h3>
<h3 style="text-align: justify;">
<a href="https://www.blogger.com/null" name="_Toc419823190">Valoración final</a></h3>
<div>
<br /></div>
<h1>
<o:p></o:p></h1>
<div class="MsoNormal" style="text-align: justify;">
Concluyendo, la principal contribución de la ILP se vincula
a su intento de consolidar el sistema de prestaciones no contributivas,
estableciendo una prestación no contributiva de ingresos mínimos en caso de
desempleo. Esta es su principal contribución a una mejora del sistema
de protección y, en gran medida, en ese punto debería haber terminado su
pretensión. Convertir la aproximación en un planteamiento más generalista de
garantía de ingresos resulta poco convincente al no abordar las implicaciones
de tal modelo más amplio y extenso que el planteado en la ILP.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
Para poder avanzar en ese camino de consolidación de un
sistema integral de protección a toda la población, un elemento sí debería ser
introducido en una versión revisada de la actual propuesta de UGT y CCOO. Se
trata de la necesidad de establecer la compatibilidad entre la nueva prestación
por desempleo propuesta y el sistema de rentas mínimas de última red que
garantizar prestaciones complementarias en caso de necesidad (o de una mayor
voluntad de protección en determinadas CC.AA.).<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="line-height: 107%;"><span style="font-family: inherit;">Debe señalarse, para terminar, que el coste de
aplicación de la medida propuesta por UGT y CCOO se estima en unos 11.000
millones de euro, un 1,1% del PIB, porcentaje al que habría que añadir entre
0,2 y 0,4 puntos suplementarios para hacer frente a las necesidades de las
personas a cargo del colectivo desempleado atendido. Con esos recursos sería
posible financiar un programa más amplio, y al mismo tiempo más ajustado a las
necesidades, de garantía de ingresos. Las propuestas económicas realizadas en
este blog así lo avalan.</span></span></div>
<span style="font-family: "Calibri",sans-serif; font-size: 11.0pt; line-height: 107%; mso-ansi-language: ES; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"><br /></span>
<span style="font-family: "Calibri",sans-serif; font-size: 11.0pt; line-height: 107%; mso-ansi-language: ES; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"><b>Luis Sanzo</b></span>Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com1tag:blogger.com,1999:blog-7074080923960287360.post-43798219713232849902015-05-15T01:25:00.000-07:002015-05-15T01:26:11.816-07:00El debate sobre la pobreza infantil en España<div class="MsoNormal">
Está ampliamente extendida en España la idea de que la
pobreza infantil es uno de los principales problemas sociales a los que el país
tiene que enfrentarse. Este artículo no pretende sostener lo contrario pero sí
contribuir a precisar los términos del debate.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
A tales efectos, es preciso analizar el impacto real de la
pobreza infantil, tanto en términos generales como en términos comparados
respecto a otros grupos sociales. Conviene además analizar las diferencias
territoriales existentes entre Comunidades Autónomas.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<b>La pobreza infantil tiene
un impacto destacado en España (aunque menos elevado de lo que reflejan los
indicadores Eurostat)<o:p></o:p></b></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
Durante mucho tiempo he tratado de demostrar que los
indicadores Eurostat de medición de la pobreza no resultan realistas,
exagerando de forma notable la problemática. El indicador del 60% de la mediana
de ingresos y, de forma aún más acusada, el indicador AROPE no miden de forma
adecuada el fenómeno de la pobreza. Se trata, en la práctica, de indicadores de
riesgo asociados a la medición de formas generales de ausencia de bienestar.</div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<o:p></o:p></div>
<div class="MsoNormal">
La pobreza es sin duda una forma de ausencia de bienestar,
la más grave de las que pueden afectar a una población en la medida en que se
relaciona directamente con la falta de cobertura adecuada de las necesidades
básicas. Pero no es la única forma de ausencia de bienestar existente en una
determinada sociedad.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
El principal motivo para tratar de delimitar el impacto específico
de esta problemática de pobreza es que, al tener un impacto bastante inferior
al que reflejan las cifras AROPE y similares, permiten situar la actuación en
un marco política y económicamente más realista.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
No es fácil tratar de medir el impacto real de la pobreza en
España porque el sistema estadístico europeo no está correctamente diseñado
para ello. Teniendo en cuenta los indicadores de la Encuesta de Condiciones de
Vida del INE (ECV), sin embargo, una posible aproximación a la construcción de
un indicador de pobreza real podría basarse en la concurrencia de dos tipos de
situaciones de carencia.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
La primera situación carencial se relaciona con la presencia
de limitaciones evidentes en la capacidad de cubrir las necesidades básicas
ligadas a la alimentación, el acceso y mantenimiento en la vivienda y el pago
de los suministros básicos (energía, agua y similares). Dos hechos medibles en
la ECV ponen de manifiesto, de forma inequívoca, la presencia de estas
limitaciones<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-indent: -11.35pt;">
a) La existencia de problemas en el hogar para
garantizar el acceso a una comida proteínica al menos cada dos días.<o:p></o:p></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-indent: -11.35pt;">
b) La presencia de retrasos significativos en la
cobertura de las obligaciones de los hogares relacionadas con el pago de
hipotecas o alquileres o de las facturas relacionadas con el suministro de
energía, agua y similares. En este documento, se considera significativa a
estos efectos la acumulación de dos o más experiencias de retraso en este tipo
de pagos a lo largo del año.<o:p></o:p></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-indent: -11.35pt;">
<br /></div>
<div class="MsoNormal">
Una segunda realidad carencial debe concurrir para poner en
evidencia que los problemas anteriores no se vinculan únicamente a ingresos
reducidos sino, más en general, a una carencia general de recursos, incluidos
los patrimoniales, para abordar situaciones económicas extraordinarias. El
indicador de falta de capacidad para afrontar gastos imprevistos de la ECV resulta
operativo en este punto.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
Como indicador de situaciones de pobreza real, se contempla
en definitiva la presencia conjunta de problemas muy graves en la cobertura de
las necesidades de alimentación, mantenimiento en la vivienda y/o garantía de
los suministros básicos y de una falta de patrimonio de reserva susceptible de
hacer frente a situaciones extraordinarias de falta de ingresos.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
El primer dato relevante a destacar es la importancia del
impacto del problema de la pobreza infantil en España. Aunque no llega a esa
cifra mágica de 30% de menores de 15 años en situación de riesgo de pobreza y
exclusión, la aproximación alternativa que se plantea en este artículo sigue
reflejando una notable incidencia de la problemática. De esta forma, un <b>15% de la población menor de 15 años en
España se encuentra en una situación real de pobreza</b>, identificada en la
forma señalada con anterioridad.<o:p></o:p></div>
<br />
<div align="center" class="MsoNormal" style="margin-bottom: 3pt; text-align: center;">
Gráfico 1<o:p></o:p></div>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="http://1.bp.blogspot.com/-r8-rjihdu-A/VVWsJTk4wmI/AAAAAAAAAUg/x83sdkFFarI/s1600/Pobreza%2B1.png" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="343" src="http://1.bp.blogspot.com/-r8-rjihdu-A/VVWsJTk4wmI/AAAAAAAAAUg/x83sdkFFarI/s640/Pobreza%2B1.png" width="640" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><div class="MsoNormal" style="margin-bottom: 3pt;">
<span style="font-size: 9.0pt;">Fuente: Elaboración propia a partir de la ECV 2013<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 3pt;">
<span style="font-size: 9.0pt;">Los problemas considerados incluyen dificultades muy
graves en la cobertura de las necesidades de alimentación y de los pagos
relacionados con hipotecas, alquileres y suministros de energía, agua y
similares así como la insuficiencia de recursos patrimoniales para hacer frente
a gastos extraordinarios<o:p></o:p></span></div>
</td></tr>
</tbody></table>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<b>Pobreza infantil y
pobreza en otros colectivos sociales</b></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
Los datos del Gráfico 1 ponen de manifiesto un segundo hecho
relevante. Se constata, en este sentido, que la incidencia de la pobreza infantil
es muy superior a la que se observa en otros colectivos sociales. Esta incidencia
es más del doble de la detectada entre la población en hogares en los que no
existe presencia de menores de 15 años: 15% frente a 7,1%. Es más de cuatro
veces superior, por otra parte, al impacto de las situaciones de pobreza real
entre las personas mayores de 65 años, con un mínimo del 3,6% en este grupo.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
Sin embargo, no puede olvidarse que la pobreza infantil no
es mayor que la que afecta a las personas mayores de 15 años que residen en
hogares en los que residen los menores. En realidad, en este último caso,
resulta incluso ligeramente superior, alcanzando a un 15,8% de la población
mayor de 15 años. Aunque baja al 13,8% en personas de 35 y más años que
conviven con menores, alcanza un máximo del 20,6% entre personas de 15 a 34
años en hogares con presencia de población infantil.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
El tratamiento político, social y económico de la pobreza
infantil no debería, por tanto, enfocarse al margen de la consideración general
de la problemática de los hogares con presencia de menores. De hecho, los datos
cualitativos indican que la pobreza en estas circunstancias se vive más
intensamente entre unos padres y madres que tratan, en general, de minimizar el
impacto de la pobreza entre sus hijos e hijas. Los problemas resultan, además,
mayores cuando hay presencia de adolescentes y jóvenes entre 15 y 24 años en
este tipo de hogares.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
Podría entenderse que las políticas priorizasen a la
población infantil en caso de limitaciones presupuestarias. Pero carecería de cualquier
pretensión de respeto a los valores de justicia e igualdad dejar en la estacada,
a largo plazo, a sus padres o madres y a sus hermanos o hermanas más mayores.<o:p></o:p></div>
<div class="MsoNormal">
<b><br /></b></div>
<div class="MsoNormal">
<b>Las diferencias
territoriales en el impacto de las situaciones reales de pobreza en hogares con
menores en España<o:p></o:p></b></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
El análisis de los datos territoriales a partir de la ECV se
ve limitado por unos tamaños muestrales que resultan insuficientes y por un
diseño muestral que no está pensado para realizar un estudio detallado por
Comunidades Autónomas, menos aún si se introducen variables demográficas
específicas en el análisis. Teniendo en cuentas estas limitaciones muestrales,
el estudio de las diferencias entre CC.AA. se basa en una aproximación a la
realidad conjunta de la población que reside en hogares con presencia de
menores de 15 años. Considera además agrupaciones de CC.AA., definidas en
función de ciertos rasgos sociales, demográficos y económicos comunes.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
El resultado de esta aproximación muestra que la experiencia
de situaciones de pobreza real es muy desigual en España en los hogares con
presencia de población infantil. Se sitúa en niveles cercanos al 7-7,5% en la
zona Norte y Oeste de España. Se trata de una zona en la que se combina un
mayor desarrollo de los sistemas de garantía de ingresos con una dinámica
demográfica marcada en muchas CC.AA. por el fuerte envejecimiento. Esta última circunstancia
propicia con frecuencia mayores oportunidades de participación laboral entre la
población con menores a cargo.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
En el extremo opuesto, con una tasa media del 23,1%, se
sitúan las CC.AA. de Illes Balears, Comunidad Valenciana y Murcia. El impacto
es más de tres veces superior al 7% de País Vasco y Navarra y al 7,5% de las demás
CC.AA. del Norte y el Oeste de España.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
En niveles cercanos, situados por término medio en el 20,2%,
todavía casi 3 veces superiores a los de las CC.AA. con menor impacto de la
pobreza, se encuentran las CC.AA. del sur español: Andalucía, Canarias y las
ciudades autónomas de Ceuta y Melilla.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
La incidencia de la pobreza en hogares con presencia de
población infantil resulta todavía más de dos veces superior a las regiones con
menor pobreza en las CC.AA. de Madrid y Castilla-La Mancha, con una media del
15,2%. Cataluña también supera en casi 5 puntos el indicador medio de las zonas
menos afectadas, con un 11,9%.<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
En comparación con zonas comparativamente similares como
Navarra y el País Vasco, Madrid y Cataluña destacan por tanto por un muy
superior impacto de la pobreza en hogares con presencia de menores (entre 5 y 8
puntos porcentuales más). La diferencia está sin duda relacionada con la prioridad
política atribuida en las comunidades forales al sistema de protección contra
la pobreza (a pesar del impacto diferencial del proceso inmigratorio en estas
zonas durante los años de crisis, factor que ha presionado al alza las tasas en
esas CC.AA.).<o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div align="center" class="MsoNormal" style="text-align: center;">
Gráfico 2<o:p></o:p></div>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="http://1.bp.blogspot.com/-WKQg4E_dWK8/VVWsepreztI/AAAAAAAAAUo/fZvt1cVKYSU/s1600/Pobreza%2B2.png" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="344" src="http://1.bp.blogspot.com/-WKQg4E_dWK8/VVWsepreztI/AAAAAAAAAUo/fZvt1cVKYSU/s640/Pobreza%2B2.png" width="640" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><div class="MsoNormal" style="font-size: medium; margin-bottom: 3pt; text-align: start;">
<span style="font-size: 9pt;">Fuente: Elaboración propia a partir de la ECV 2013<o:p></o:p></span></div>
<div class="MsoNormal" style="font-size: medium; margin-bottom: 3pt; text-align: start;">
<span style="font-size: 9pt;">Los problemas considerados incluyen dificultades muy graves en la cobertura de las necesidades de alimentación y de los pagos relacionados con hipotecas, alquileres y suministros de energía, agua y similares así como la insuficiencia de recursos patrimoniales para hacer frente a gastos extraordinarios<o:p></o:p></span></div>
<div class="MsoNormal" style="font-size: medium; margin-bottom: 0.0001pt; text-align: start;">
<span style="font-size: 9pt; line-height: 13.8000001907349px;">Resto Noroeste/Oeste: Galicia, Castilla-León, Extremadura, Asturias, Cantabria, La Rioja y Aragón.<o:p></o:p></span></div>
<div class="MsoNormal" style="font-size: medium; margin-bottom: 0.0001pt; text-align: start;">
<span style="font-size: 9pt; line-height: 13.8000001907349px;">Sur: Andalucía, Canarias, Ceuta y Melilla.<o:p></o:p></span></div>
<div class="MsoNormal" style="font-size: medium; margin-bottom: 0.0001pt; text-align: start;">
<span style="font-size: 9pt; line-height: 13.8000001907349px;">Levante y Baleares: Illes Balears, Comunidad Valenciana y Murcia.</span></div>
</td></tr>
</tbody></table>
<div align="center" class="MsoNormal" style="text-align: center;">
<br /></div>
<div class="MsoNormal">
<v:shape id="Imagen_x0020_8" o:spid="_x0000_i1025" style="height: 226.5pt; mso-wrap-style: square; visibility: visible; width: 421.5pt;" type="#_x0000_t75">
<v:imagedata o:title="" src="file:///C:\Users\ALBERT~1.GAV\AppData\Local\Temp\msohtmlclip1\01\clip_image002.png">
</v:imagedata></v:shape><o:p></o:p></div>
<div class="MsoNormal" style="margin-bottom: 3pt;">
<b>Conclusión</b></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
Los datos presentados revelan la alta incidencia de la pobreza
infantil en España y su íntima relación con la pobreza general de los hogares
con presencia de menores. <o:p></o:p></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
Esta realidad viene acompañada por dos realidades de
desigualdad comparada. Por una parte, se constata que la protección social a
los hogares con población infantil es muy inferior a aquella de la que
disfrutan los hogares sin población menor, en particular entre las personas
mayores de 65 años.<o:p></o:p></div>
<div class="MsoNormal">
Por otra parte, se observa la notable divergencia existente
entre el Norte y el Oeste de España y el resto del país, con tasas de pobreza
infantil y juvenil sustancialmente alejadas las unas de las otras. Aunque parte
de estas diferencias se vinculan al mayor dinamismo demográfico y
socio-económico de zonas como Madrid, Cataluña o el Levante español durante el
periodo de crecimiento económico, hay otros elementos diferenciadores. La
realidad del País Vasco y de Navarra muestra, en este sentido, una posición más
favorable vinculada a una política más desarrollada de garantía de ingresos.<o:p></o:p></div>
<br />
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
Es evidente que la política social español debería adaptarse
para superar esta realidad desigual. En ese camino, sin embargo, constituiría
un error olvidarse de la necesidad de proteger no sólo a la población infantil
sino también a las demás personas que conviven con ella.<o:p></o:p><br />
<br />
<b>Luis Sanzo</b></div>
Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-84356894330857796142015-05-05T00:00:00.000-07:002015-05-05T00:00:08.646-07:00¿Que sistema de ingresos necesita el Estado para sostener la política de garantía de ingresos y todas las demás?<div class="MsoNormal" style="margin-bottom: 12.0pt;">
</div>
<h2>
<b><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">¿Que sistema de
ingresos necesita el Estado para sostener la política de garantía de ingresos y
todas las demás? Líneas maestras para una reforma fiscal con visión de futuro
en la España en 2015</span></b></h2>
<div>
<b><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span></b></div>
<h3>
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><b>Introducción</b></span></h3>
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">
<br />
Saber lo que queremos no garantiza que lo podamos hacer. Saber lo que se quiere
es ciertamente importante, tanto a nivel personal como a nivel de la comunidad
política de la que formamos parte, pero tanto o más importante es saber donde
nos encontramos y tener la habilidad de trazar un camino transitable que nos
conduzca al destino deseado.<br />
<br />
Sin duda somos muchos, quizá mayoría, los españoles que <b style="mso-bidi-font-weight: normal;">queremos un país más próspero y libre donde todas las personas tengan garantizada
una renta básica que puedan incrementar mediante su esfuerzo personal</b>, es
decir, encontrando sin dificultades insuperables un empleo remunerado o financiación
para emprender un negocio como empresario autónomo. Pero España está lejos de
ser ese país. Tenemos un altísimo nivel de desempleo y un sistema de bienestar que
todavía no merece tal nombre, sensiblemente por debajo del promedio europeo. <b style="mso-bidi-font-weight: normal;">Para llegar a ser el país que queremos ser
hay que hacer cambios importantes que permitan aumentar el nivel de empleo y de
ingresos del Estado</b> de modo que se pueda financiar de forma sostenible un
sistema de garantías sociales de nivel verdaderamente europeo. <o:p></o:p></span><br />
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span>
<div class="MsoNormal" style="margin-bottom: 12.0pt;">
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">En la actualidad <b style="mso-bidi-font-weight: normal;">nuestro sistema fiscal recauda poco</b>
(comparado con el estándar europeo) <b style="mso-bidi-font-weight: normal;">y
recauda mal</b> (la carga de la imposición es injusta). La falta de recaudación
se debe en gran parte a que la evasión y el fraude fiscal son mucho más
elevados en España. Este elevado nivel de evasión se debe en parte a falta de
inspección efectiva, pero sobre todo a que <b style="mso-bidi-font-weight: normal;">la
mayoría de los ciudadanos percibimos el sistema tributario español como injusto</b>
(pagamos esencialmente los trabajadores de ingresos medios) <b style="mso-bidi-font-weight: normal;">y excesivo</b> (comparado con otros países
europeos lo que recibimos en forma de servicios públicos nos parece poco y de
calidad mediocre). Presento a continuación una gráfica elaborada por la
OCDE en la que muestra el porcentaje de transferencias comparado con el
promedio que recibe el 30% más rico de la población (Top 30% barras en color
gris) y el 30% más pobre (Bottom 30% en color azul) en cada país de la OCDE. O
sea, los autores de la gráfica han sumado para cada país el total de transferencias
sociales en metálico que reciben del Estado los ciudadano y han calculado el
promedio por persona. Después han hecho lo mismo con las transferencias que
recibe el 30% más rico y más pobre de la población. Si la barra gris es más
alta que la azul significa que los más ricos reciben del estado más
transferencias que los más pobres, de modo que independientemente de cómo se
obtengan los ingresos el gasto de ese Estado es “regresivo” porque no sólo no
disminuye la desigualdad sino que la aumenta.</span><br />
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span>
<br />
<div class="separator" style="clear: both; text-align: center;">
<a href="http://3.bp.blogspot.com/-Ux-r7JEpwig/VUeip7FM8GI/AAAAAAAAATA/lrb7vnm9_eM/s1600/Transferencias%2B20%2B-%2B80.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="462" src="http://3.bp.blogspot.com/-Ux-r7JEpwig/VUeip7FM8GI/AAAAAAAAATA/lrb7vnm9_eM/s640/Transferencias%2B20%2B-%2B80.png" width="640" /></a></div>
</div>
<div class="MsoNormal" style="margin-bottom: 12.0pt;">
<b style="color: #222222; font-family: Arial;">A la luz de estos datos vemos que la
percepción de la ciudadanía sobre la injusticia del sistema fiscal y de gasto
social español es correcta</b><span style="color: #222222; font-family: Arial;">. Si miramos la gráfica con atención vemos que
España es uno de los pocos países de Europa donde el 30% más rico de la
población recibe más transferencias del Estado que el 30% más pobre. En el
mismo grupo que España se encuentran los otros países mediterráneos, México y
Turquía.En cambio, si miramos el otro extremo de la distribución encontramos a Australia
y Nueva Zelanda, a países nórdicos (como Dinamarca y Suecia), Canadá, Holanda,
Suiza, UK. </span><b style="color: #222222; font-family: Arial;">Cambiar esta distribución
injusta requiere realizar una reforma fiscal y del gasto social de gran calado</b><span style="color: #222222; font-family: Arial;">
que cambie radicalmente el panorama. Y para ello </span><b style="color: #222222; font-family: Arial;">es clave contemplar de forma conjunta tanto los principales recursos de
ingresos como los principales factores de gasto</b><span style="color: #222222; font-family: Arial;">. Porque la capacidad de
redistribución y justicia social del sistema depende de ambos. Analizarlos de
forma aislada nos puede llevar a conclusiones equívocas. </span></div>
<div class="MsoNormal" style="margin-bottom: 12.0pt;">
<span style="color: #222222; font-family: Arial;">No se trata de teorizar ni de inventar nada. Sólo hay que mirar hacia aquellos
países que han sabido crear y mantener un sistema fiscal y de bienestar robusto
en Europa, así como otros países de la OCDE, los que están al otro extremo en la
gráfica de distribución. No es una casualidad que los países del extremo
redistributivo hayan capeado mejor la crisis económica. Me refiero a países
como Dinamarca y el resto de países nórdicos. Pero los países nórdicos tal como
son hoy día, no como eran hace 30 años. Durante las últimas décadas los países
nórdicos han realizado reformas importantes para conservar y mejorar su sistema
de bienestar al mismo tiempo que se adaptaban a un entorno de economía global
más liberalizado y competitivo. ¿Qué han hecho? Quizá para sorpresa de algunos
defensores del modelo socialdemócrata clásico </span><b style="color: #222222; font-family: Arial;">han reducido la
imposición sobre el trabajo, han generalizado los sistemas de imposición
dual </b><span style="color: #222222; font-family: Arial;">(las rentas del capital pagan menos que las del trabajo para
evitar la fuga de capitales) </span><b style="color: #222222; font-family: Arial;">y tienen los tipos de IVA y de imposición
indirecta más elevados de Europa</b><span style="color: #222222; font-family: Arial;">. Y sin embargo, siguen siendo los estados
con mayor capacidad de redistribución efectiva de toda Europa y del mundo.</span></div>
<div class="MsoNormal">
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">Estos datos demuestran que tener un IVA elevado no significa que
el sistema en su conjunto vaya a ser menos redistributivo, dependerá de cómo se
distribuya el gasto. <b style="mso-bidi-font-weight: normal;">Lo que garantiza la
redistribución y la justicia social es tener un sistema de protección social y garantía
de ingresos efectivo que cubre a toda la población (con vocación universal)</b>.
Los países nórdicos tienen un sistema sólido de servicios sociales y garantía
de rentas de carácter universal que asegura una buena protección a los que más
lo necesitan. No es la falta de progresividad en la imposición sobre la renta o
el capital sino<b style="mso-bidi-font-weight: normal;"> la carencia de un sistema
de garantía de rentas en España, y los otros países mediterráneos, lo que nos
coloca en el otro extremo de la gráfica.</b><br />
<br />
Por tanto, si queremos mejorar la justicia distributiva<b> necesitamos en
primer lugar crear un sistema eficaz de garantía de rentas a nivel estatal. </b><span style="mso-bidi-font-weight: bold;">Pero para lograr esto necesitamos una
financiación suficiente y sostenible. Por ello necesitamos realizar <b><span style="display: none; mso-hide: all;">al</span> mismo tiempo una reforma sustancial del sistema fiscal</b></span> que
lo convierta en un sistema más sencillo, transparente, justo, con verdadera
potencia recaudatoria. Si nos fijamos en los países nórdicos<b> </b><span style="mso-bidi-font-weight: bold;">la tendencia debería ser: no elevar sino mantener
o incluso reducir la carga de los impuestos y cotizaciones sociales sobre el
trabajo, igualar los impuestos que pagan los autónomos a los que pagan las
rentas del trabajo dependiente, garantizar la proporcionalidad de las
cotizaciones a la seguridad (actualmente regresiva sobre todo en el caso de los
autónomos) y aumentar la eficacia de la recaudación de los impuestos sobre el
consumo (fundamentalmente el IVA)</span>. La reforma debe lograr recaudar más,
pero no subiendo los tipos impositivos, sino eliminando deducciones,
excepciones y otras formas de evasión fiscal. <o:p></o:p></span></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">Lo relevante para mejorar la justicia del sistema fiscal en
España no es subir o bajar este u otro impuesto. <b style="mso-bidi-font-weight: normal;">Lo esencial es que todo el mundo debe pagar lo que le corresponda</b>. <span style="mso-bidi-font-weight: bold;">Lo que nos diferencia de los países nórdicos
ante todo es que ellos tienen un elevado nivel de transparencia y de ética en
la gestión pública</span>. La escasa ética que demuestran los políticos
responsables de la gestión pública en España no es algo que llevemos en los
genes, es solo una cultura, que como toda cultura se puede cambiar, aunque
requiera una buena dosis de motivación y un esfuerzo sostenido.<br />
<br />
Creo que los ciudadanos españoles tenemos suficientemente claros los motivos
por los que necesitamos reformar el sistema:<b style="mso-bidi-font-weight: normal;"> resolver los que consideramos principales problemas: el desempleo, la
pobreza y la corrupción</b>. También somos conscientes de que el cambio no es
tan sencillo como cambiar a unos gobernantes por otros, ni hacer nuevas leyes.
El mundo está cambiando hacia un modelo económico donde el valor reside en el
conocimiento. <b style="mso-bidi-font-weight: normal;">Necesitamos un esfuerzo sostenido
para reformar el sistema fiscal y de seguridad social de forma consistente con
el cambio </b></span><b style="mso-bidi-font-weight: normal;"><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">del
sistema productivo</span></b><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"> hacia una economía menos basada en el
ladrillo y más en el conocimiento. Intentaré ser concreto para sintetizar todo
esto en un solo artículo.</span></div>
<div class="MsoNormal">
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">
<br />
</span></div>
<h3>
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><b>Objetivo de este artículo</b></span></h3>
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">
<br />
El objetivo de este artículo es <b>proponer que en el debate sobre la
reforma fiscal se tengan en cuenta de forma conjunta los principales
instrumentos de recaudación del Estado y que la “justicia social” del mismo se
valore teniendo en cuenta tanto lo que pagamos al Estado como lo que recibimos
de él.</b> Es decir, teniendo en cuenta conjuntamente al menos las
principales fuentes de ingresos (Cotizaciones sociales, IRPF e IVA). Y
teniendo presente que <b style="mso-bidi-font-weight: normal;">lo relevante para
la justicia distributiva es valorar el efecto redistributivo neto</b> (distribución
del resultado de ingresos - gastos). <br />
<br />
</span><br />
<h3>
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><b>Método de razonamiento</b></span></h3>
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">
<br />
1. Datos más relevantes para comparar el sistema español con Europa:<br />
- Nivel de presión fiscal total sobre el PIB. <br />
- Proporción de ingresos que recaudan los principales instrumentos de
recaudación, esencialmente: cotizaciones de la Seguridad Social, Impuestos
sobre la renta (IRPF), IVA, Impuesto de sociedades, y otros. <o:p></o:p></span><br />
<div class="MsoNormal">
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">- Conclusiones que se pueden extraer de la comparativa.<br />
<br />
2. Líneas para una reforma fiscal en España: cambios posibles y su impacto
cuantitativo potencial.<br />
<br />
3. Consideraciones sobre el modelo productivo y la competitividad internacional.<br />
<br />
4. Consideraciones sobre el impacto distributivo neto.<o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 12.0pt;">
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br />
</span><br />
<h3>
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><b>El sistema de recaudación español en perspectiva europea</b></span></h3>
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">
<br />
Las gráficas que reproduzco en este apartado han sido extraídas del análisis
realizado en el documento: “<a href="http://www.bde.es/f/webbde/SES/Secciones/Publicaciones/PublicacionesSeriadas/DocumentosOcasionales/14/Fich/do1406.pdf">ESTRUCTURA IMPOSITIVA Y CAPACIDAD RECAUDATORIA ENESPAÑA: UN ANÁLISIS COMPARADO CON LA UE</a>” cuyos autores son Pablo Hernández de
Cos y David López Rodríguez, publicado por el Banco de España en 2014. El
documento completo con todos los datos actualizados y gráficas se puede
descargar libremente en Internet <a href="http://www.bde.es/f/webbde/SES/Secciones/Publicaciones/PublicacionesSeriadas/DocumentosOcasionales/14/Fich/do1406.pdf">haciendo clic en este enlace</a>: <o:p></o:p></span></div>
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<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">En primer lugar hay
que destacar que <b style="mso-bidi-font-weight: normal;">la presión fiscal
global en España es inferior al del conjunto de la Unión Europea</b>. En Europa
se encuentra en el entorno del 40% del PIB. <b style="mso-bidi-font-weight: normal;">En España es 7 puntos inferior</b>, sin llegar al 33%. Los países
nórdicos se encuentran por encima del promedio con más del 40% del PIB de
recaudación. </span><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">En todos los países de la UE la mayor parte de la recaudación procede de </span><span style="text-align: center;">tres clases de recursos: </span><a href="http://1.bp.blogspot.com/-kE-vJoVklxg/VUelKCAQtFI/AAAAAAAAATU/Oq6S9SqFBRI/s1600/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.53.34.png" imageanchor="1" style="clear: right; display: inline !important; margin-bottom: 1em; margin-left: 1em;"><img border="0" height="238" src="http://1.bp.blogspot.com/-kE-vJoVklxg/VUelKCAQtFI/AAAAAAAAATU/Oq6S9SqFBRI/s640/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.53.34.png" width="640" /></a></div>
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<span style="text-align: center;">cotizaciones sociales (en la gráfica en color rosa), impuestos indirectos
sobre bienes y servicios (de los cuales el más importante es el IVA, en la
gráfica en color verde) e impuestos directos (de los cuales el más importante
es el impuesto sobre la renta personal o IRPF que aparece en color azul y el
segundo la imposición sobre los beneficios de las empresas que aparecen en la
gráfica en color amarillo). Si comparamos España con el conjunto de la UE vemos
que en España las Cotizaciones a la Seguridad Social suponen una parte
proporcionalmente mayor siendo menores las proporciones de impuestos sobre la
renta personal, IVA y sociedades. En cambio se paga más por impuestos sobre la
propiedad. Llama la atención que desde 2008 disminuye sensiblemente el ingreso
por impuestos sobre el beneficio de las empresas.</span><br />
<span style="text-align: center;"><br /></span>
<span style="text-align: center;"><span style="text-align: start;">Dado que España recauda en general menos impuestos, cuando se compara con Europa la recaudación en relación al PIB es inferior en casi todos los conceptos. Destaca en particular la menor recaudación por IVA y por IRPF. En la gráfica a continuación se puede observar cómo España recauda en general menos por todos los conceptos, pero </span><b style="mso-bidi-font-weight: normal;">donde recaudamos realmente muy poco comparativamente es sobre el consumo</b><span style="text-align: start;">, siendo la recaudación sobre el capital homologable a la de otros países o superior y quedando la imposición sobre la renta de las personas por debajo del promedio.</span></span></div>
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<div class="separator" style="clear: both; text-align: center;">
<a href="http://4.bp.blogspot.com/-RRU-FI7yrM0/VUelp4_yQLI/AAAAAAAAATc/HCodAxxRCcE/s1600/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.54.14.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="306" src="http://4.bp.blogspot.com/-RRU-FI7yrM0/VUelp4_yQLI/AAAAAAAAATc/HCodAxxRCcE/s640/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.54.14.png" width="640" /></a></div>
</div>
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<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">Un caso
particularmente interesante es el de las cotizaciones a la Seguridad Social. En
la gráfica a continuación se puede ver que España está por encima de la media
de la UE en tipos, y todavía más si se compara con el promedio de la OCDE.
Llama la atención que Dinamarca sea el país con menor carga de cotizaciones
sociales. La carga de las cotizaciones se divide usualmente entre cuota
empresarial y del trabajador, pero en la práctica la suma de ambas es un coste
salarial por lo que <b style="mso-bidi-font-weight: normal;">cuotas de cotización
social elevadas implican en la práctica un impuesto al empleo, tanto si son
cuota empresarial como si se califican como cuota del trabajador</b>.</span></div>
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<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><a href="http://4.bp.blogspot.com/-1WArGVV2jJs/VUemtB2qH7I/AAAAAAAAATo/bZ_GhCxrWMg/s1600/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.54.53.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em; text-align: center;"><img border="0" height="314" src="http://4.bp.blogspot.com/-1WArGVV2jJs/VUemtB2qH7I/AAAAAAAAATo/bZ_GhCxrWMg/s640/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.54.53.png" width="640" /></a></span></div>
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<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">En la gráfica
siguiente vemos que los tipos máximos de la imposición sobre la renta no son
muy diferentes en Europa, siendo los españoles relativamente elevados. Esta
gráfica no recoge la última reforma fiscal del IRPF que ha reducido el tipo
máximo, pero <b style="mso-bidi-font-weight: normal;">incluso con la reducción
aplicada el tipo máximo español sigue quedando por encima del promedio europeo</b>.</span></div>
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<div class="separator" style="clear: both; text-align: center;">
<a href="http://1.bp.blogspot.com/-HBONeghxmg0/VUem0ZyXl6I/AAAAAAAAATw/Mg0Vb1AP9-s/s1600/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.55.26.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="292" src="http://1.bp.blogspot.com/-HBONeghxmg0/VUem0ZyXl6I/AAAAAAAAATw/Mg0Vb1AP9-s/s640/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.55.26.png" width="640" /></a></div>
</div>
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<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">Más relevante que el
tipo máximo es el <b style="mso-bidi-font-weight: normal;">“tipo marginal medio”</b>
que es el tipo que pagan en promedio los ciudadanos por el último euro ganado. <b style="mso-bidi-font-weight: normal;">En este caso España se sitúa por debajo del
promedio</b>, incluso antes de la última rebaja fiscal que lo ha reducido. <o:p></o:p></span></div>
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<a href="http://1.bp.blogspot.com/-6g37ZKwLS9k/VUepf_YN5TI/AAAAAAAAAT8/JHseO_pG3oo/s1600/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.56.03.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="274" src="http://1.bp.blogspot.com/-6g37ZKwLS9k/VUepf_YN5TI/AAAAAAAAAT8/JHseO_pG3oo/s640/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.56.03.png" width="640" /></a></div>
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<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">La gráfica siguiente es
muy significativa ya que se aprecia que <b style="mso-bidi-font-weight: normal;">España
es el país de toda la UE en que menos proporción del PIB se recauda por IVA y
otros impuestos al consumo</b> (gasolinas, tabaco, alcohol, etc.). La
diferencia es realmente importante, de poco más del 7% del PIB en España a casi
el 14% en Dinamarca y más del 14% en Bélgica. <o:p></o:p></span></div>
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<div class="separator" style="clear: both; text-align: center;">
<a href="http://3.bp.blogspot.com/-d_qzR_rfozk/VUepr6vVtMI/AAAAAAAAAUE/VaA7tjimMww/s1600/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.56.39.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="256" src="http://3.bp.blogspot.com/-d_qzR_rfozk/VUepr6vVtMI/AAAAAAAAAUE/VaA7tjimMww/s640/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.56.39.png" width="640" /></a></div>
<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">Otro impuesto en el que España parece recaudar poco es el
impuesto a los beneficios de las Sociedades</span></b><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">, aunque en este
caso las diferencias entre los grandes países de Europa son pequeñas. <o:p></o:p></span><br />
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<div class="separator" style="clear: both; text-align: center;">
<a href="http://2.bp.blogspot.com/--UifhWIhUno/VUep1LjPLAI/AAAAAAAAAUM/r2YP6U-zTVs/s1600/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.57.18.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="254" src="http://2.bp.blogspot.com/--UifhWIhUno/VUep1LjPLAI/AAAAAAAAAUM/r2YP6U-zTVs/s640/Captura%2Bde%2Bpantalla%2B2015-05-04%2Ba%2Blas%2B18.57.18.png" width="640" /></a></div>
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<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">En resumen podemos
concluir que: <o:p></o:p></span></div>
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</span></span></span><!--[endif]--><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">España tiene una <b style="mso-bidi-font-weight: normal;">presión fiscal reducida comparada con el promedio</b> de la UE, de un
33% comparado con un promedio del 40%. Unos 7 puntos menos. <o:p></o:p></span></div>
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</span></span></span><!--[endif]--><b style="mso-bidi-font-weight: normal;"><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">La
escasa recaudación se debe en gran parte a una recaudación muy inferior en
impuestos sobre el consumo, en particular el IVA</span></b><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">.
España también recauda menos por impuestos especiales (combustibles, alcohol,
tabaco) y por impuestos medioambientales. <o:p></o:p></span></div>
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</span></span></span><!--[endif]--><b style="mso-bidi-font-weight: normal;"><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">La
carga impositiva sobre el trabajo España está cerca de los promedios europeos</span></b><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">.
Aunque con menor imposición sobre la renta y mayor carga en forma de
cotizaciones sociales que el promedio. Además las cotizaciones figuran como
“cuota empresarial”, lo que da la falsa impresión de que no son los
trabajadores los que la pagan cuando en realidad sí se trata de un coste salarial.
<o:p></o:p></span></div>
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</span></span></span><!--[endif]--><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">La recaudación del impuesto sobre el beneficio
de las empresas ha disminuido sensiblemente desde 2008, aunque esto puede
deberse en parte a que la crisis ha reducido los beneficios y por tanto también la
recaudación. <o:p></o:p></span></div>
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</span></span></span><!--[endif]--><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">La imposición sobre el capital es en España relativamente
elevada comparada con otros países europeos, incluso comparado con los países
nórdicos. Dado que el capital es un recurso que puede huir fácilmente del país
no parece que se pueda recaudar mucho más por este concepto. <o:p></o:p></span><br />
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span></div>
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<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">A la luz de estos datos
es necesario hacer una reflexión sobre la dimensión de la “economía sumergida”
y el fraude fiscal en España. La dimensión del problema se aprecia con claridad
en el caso del IVA. La escasa recaudación por IVA contrasta con el hecho de que
los tipos e IVA en España se encuentran aproximadamente en el promedio europeo
¿Cómo explicar entonces una recaudación tan baja? <b style="mso-bidi-font-weight: normal;">El motivo esencial por el que España recauda menos impuestos es el
enorme fraude fiscal existente debido a la economía sumergida.</b> Algo parecido
ocurre con la recaudación de impuestos sobre la renta que también tenemos tipos
homologables a los europeos pero recaudamos bastante menos. La dimensión de la
economía sumergida en España varía de unos estudios a otros, pero hay consenso
en que podría estar entre el 22.5 y el 28% del PIB. Pongamos que sea del 25%
del PIB. Esto significa que lo que se deja de recaudar por impuestos podría
estar en torno al 8-9% del PIB, es decir, unos de 90.000 millones de euros
anuales. En esto España se diferencia también de Europa donde el promedio de la
economía sumergida suele quedar por debajo del 10% del PIB. Erradicar la
economía sumergida es prácticamente imposible, pero si consiguiésemos reducirla
al estándar europeo el Estado estaría recaudando unos 60.000 millones de € más
al año.</span><br />
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span></div>
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<h3>
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><b>Líneas para una reforma fiscal para España</b></span></h3>
</div>
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<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span>
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">En este artículo
contemplamos sólo las líneas gruesas de la reforma fiscal, esto es, las que se
refieren a los tres grandes instrumentos de recaudación: Cotizaciones a la SS,
IRPF e IVA. Estas tres figuras recaudan el 70% de los ingresos del Estado. Como
se verá <b style="mso-bidi-font-weight: normal;">la idea fuerza de las medidas
propuestas es: no se trata de aumentar los impuestos sino de hacer que todo el
mundo pague lo que le toca</b>:</span><br />
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span>
<span style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">1. <b>Cotizaciones a la SS</b></span></span><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">. Las
cotizaciones, tanto la cuota empresarial como la del trabajador, son en la
práctica un <b style="mso-bidi-font-weight: normal;">impuesto al trabajo</b>
y la tendencia a largo plazo debería ser intentar bajarlas para que España
pueda competir mejor en el entorno europeo e internacional. Las
cotizaciones no suelen tener carácter progresivo sino proporcional. <b style="mso-bidi-font-weight: normal;">En la práctica suelen tener un
carácter regresivo</b> al tener topes mínimos u máximos en las bases de
cotización. <b style="mso-bidi-font-weight: normal;">El mayor problema
actualmente se encuentra en la falta de proporcionalidad de las
cotizaciones del régimen de autónomos.</b> Los autónomos tienen un mínimo
que en muchos casos resulta elevado y un incentivo muy fuerte a iniciar la
actividad en la economía sumergida. Al mismo tiempo la decisión de qué
pagar el libre por lo que muchos autónomos de ingresos elevados se limitan
a pagar el mínimo. <b style="mso-bidi-font-weight: normal;">En conjunto la
cotización de autónomos es deficitaria y totalmente regresiva</b>. Cambios
que se necesitan:</span><br />
<b style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span></b>
<span style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">1.1. <b>Eliminar el mínimo de
autónomos y ajustar la cotización de autónomos a una cuota proporcional
al ingreso real</b></span></span><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">. Esta medida debería ayudar a luchar contra el fraude
y la economía sumergida, así como facilitar el afloramiento temprano de
la actividad económica privada de los autónomos.</span><br />
<b style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span></b>
<span style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">1.2. <b>Eliminar la libertad de
cotización de los autónomos</b></span></span><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"> obligando a pagar una
proporción razonable de los ingresos reales.</span><br />
<b style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span></b>
<span style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">1.3. <b>Elevar los topes máximos de
cotización</b></span></span><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"> del régimen general y de autónomos para permitir
cuotas de cotización más elevadas en personas de ingresos levados.</span><br />
<br />
1.4. Dado
que se elimina el tope superior <b style="mso-bidi-font-weight: normal;">convendría
crear un sistema público de capitalización de las cotizaciones, </b>al
menos para las cotizaciones más elevadas, de modo que una parte de las
cuotas pagadas por los trabajadores o autónomos a lo largo de toda la
vida laboral se acumulen a modo de capital personal de pensión. Este
fondo puede invertirse en deuda del Estado y generará rendimientos
económicos positivos por lo que el capital acumulado se revalorizará en
el tiempo como sucede con los fondos de pensiones privados:<br />
<b style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span></b>
<span style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">2. <b>IRPF.</b></span></span><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">
Modificar los tipos impositivos no es un debate relevante. Lo importante
es recaudar mejor y para ello lo relevante en el caso del IRPF es
simplificar el impuesto y hacerlo más transparente. Este impuesto <b style="mso-bidi-font-weight: normal;">es la estructura ideal para gestionar
la progresividad del sistema tributario en su conjunto al proporcionar
información sobre los ingresos personales de las personas</b>. Por tanto
tiene valor como herramienta de información tanto como por su capacidad
recaudatoria. Cambios que se necesitan:</span><br />
<br />
2.1. Inicialmente
<b style="mso-bidi-font-weight: normal;">se pueden mantener los tipos</b>
impositivos aprobados en la última reforma. Lo relevante es <b style="mso-bidi-font-weight: normal;">eliminar deducciones y extender las
bases de declaración </b>para incluir a toda la población en edad de
trabajar y sus beneficiarios. O sea, incluir básicamente a toda la
población española.<br />
<br />
2.2. Simplificar
el impuesto <b style="mso-bidi-font-weight: normal;">eliminando todas o la
mayor parte de las deducciones de carácter específico</b>. El IRPF no es
un instrumento para hacer política social o familiar, salvo en el caso de
la política de rentas. Mantener sólo las deducciones de tipo general: 1.
Deducción personal de mínimo vital y familiar por personas dependientes
del contribuyente, 2. Bonificación general a las rentas del trabajo
personal (igualando el tratamiento del trabajo dependiente y del trabajo
autónomo).<br />
<br />
2.3. Tanto
la deducción personal y familiar como la bonificación general al trabajo <b style="mso-bidi-font-weight: normal;">aplicarlas como deducción en la
cuota, no como mínimo exento</b>. El sistema actual de mínimos exentos
implica un beneficio fiscal mayor para las rentas más altas, lo que es
injusto. Esto es importante porque el IRPF actual tiene tipos más altos
para las rentas más altas. Entonces el mínimo exento implica un descuento
mayor para las rentas más altas. En cambio si la deducción se aplica en
la cuota es igual para todos. Si la filosofía del mínimo vital es
garantizar a todos un mínimo de renta, la cantidad debería ser igual para
todos, no mayor para los que más tienen.<br />
<b style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span></b>
<span style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">2.4. <b>Todos los ciudadanos deben
tener derecho a realizar la declaración del IRPF y a cobrar las cuotas
que resulten negativas.</b></span></span><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"> Este procedimiento
garantizaría a todos los ciudadanos un ingreso modesto. Además, <b style="mso-bidi-font-weight: normal;">al existir una bonificación al empleo
en la cuota garantizaría también que todas las personas que trabajan
(asalariados o autónomos) tengan un ingreso garantizado superior al de
los que no trabajan.</b> Esta bonificación al empleo se podría aplicar de
forma mensual (en asalariados) por el mismo procedimiento de cálculo de
retenciones mensuales del impuesto en los salarios o trimestrales en los
autónomos. En el caso de resultar cuotas negativas darían lugar a un
ingreso a pagar por la Agencia tributaria. <b style="mso-bidi-font-weight: normal;">La extensión de la declaración a todos los ciudadanos
incrementaría la información de la Agencia Tributaria facilitando
enormemente la lucha contra el fraude.</b></span><br />
<b style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span></b>
<span style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">2.5. <b>Incorporar un procedimiento de
deducción en la renta de pagos con factura (con IVA) o salarios pagados a
otras personas por trabajos realizados a nivel particular</b></span></span><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">.
Cualquier trabajo pagado que implique una factura con IVA o un salario
con pago de SS debería dar derecho a una deducción --al menos una
deducción parcial por el importe de IVA o SS que incluye el pago— en el
IRPF de la persona que realiza el pago. Esta medida eliminaría el
incentivo del pagador a “pagar sin IVA” o a “contratar sin SS”. De hecho
crearía un incentivo a favor de que los ciudadanos afloren voluntariamente
ingresos ocultos (el pagador al poder deducirse parte del pago declara
los pagos realizados identificando al receptor y la cantidad recibida).
Esta medida combinado con un incremento de la presión inspectora podría
conducir a una reducción sustancial y rápida de la economía sumergida.</span><br />
<b style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span></b>
<span style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">3. <b>IVA.</b></span></span><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"> No tiene
ningún sentido bajar los actuales tipos de IVA. En realidad todavía no
llegan al promedio europeo. El promedio europeo está en el 22%, en
Dinamarca y Suecia el IVA es del 25%. La potencia recaudatoria del IVA es
necesaria para poder implementar la reforma descrita en el IRPF y hacer
aflorar las rentas actualmente ocultas. <b style="mso-bidi-font-weight: normal;">La extensión del Impuesto Negativo a todas las familias y
trabajadores puede explicarse como una forma de “devolución del IVA”.</b>
Pero sí <b style="mso-bidi-font-weight: normal;">es esencial reducir la
evasión y el fraude en este impuesto</b> que parece particularmente
extendido en España. Cambios que se necesitan:</span><br />
<b style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span></b>
<span style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">3.1. <b>Mantener los actuales tipos de
IVA. No sucumbir a la presión para rebajarlos.</b></span></span><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"> Es
necesario mantener esta herramienta de recaudación y hay que recordar que
estamos a la cola de Europa en este impuesto. Si queremos un sistema
social de corte europeo necesitamos recaudar con los impuestos europeos.</span><br />
<b style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span></b>
<span style="mso-bidi-font-weight: normal;"><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">3.2. <b>Eliminar progresivamente el
sistema de módulos para sustituirlo por el pago efectivo según
facturación</b></span></span><span style="font-family: Arial; mso-fareast-font-family: "Times New Roman";">. Por una parte, la facturación con datos
identificativos del receptor del pago es necesaria para que los
ciudadanos puedan “deducir” los gastos que corresponda. Por otra parte,
hoy día no supone ningún problema especial emitir facturas electrónicas
por todas las transacciones. El actual sistema de módulos de IVA con
estimación “objetiva” es una aproximación torpe a la realidad que
perjudica a algunos negocios y beneficia a otros de forma arbitraria. Tuvo
sentido en su momento, pero cada vez tiene menos justificación. La mera
existencia del sistema de módulos favorece el fraude mediante la emisión
de facturas falsas por parte de los negocios en régimen de módulos que
otras empresas pueden compensar. Es preciso acabar con esta práctica.</span><br />
<br />
3.3. Establecer
una pauta inteligente de casos en que sea posible la “deducción” del IVA
documentado por factura en las declaraciones personales del IRPF. De este
modo se incentiva al comprador a informar a la Agencia Tributaria. De
este modo los receptores de los pagos se ven inducidos a declarar también
ya que son muy conscientes de que aumenta la probabilidad de que el
evasor de impuestos sea detectado por la Agencia.<br />
<br /></div>
<div class="MsoNormal" style="margin-bottom: 12.0pt;">
<h3>
<b><span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">Modelo
productivo y competitividad internacional</span></b></h3>
</div>
<div class="MsoNormal" style="margin-bottom: 12.0pt;">
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><br /></span>
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">Las épocas de mayor
crecimiento de la economía española desde 1960 se han asociado a burbujas
inmobiliarias. La preponderancia del sector turístico facilita que el sector de
construcción haya protagonizado tanto las etapas de crecimiento económico como
las crisis. Desgraciadamente el sector público no ha actuado como contrapeso de
racionalidad sino como acelerador del desastre alimentando el crecimiento de
las burbujas con desgravaciones fiscales a la vivienda y proporcionando
incentivos a la especulación inmobiliaria. <o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 12.0pt;">
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">La debilidad de la economía
española para hacer frente a la crisis económica tiene mucho que ver con una
estructura productiva con un peso excesivo del sector de la construcción que
emplea mano de obra poco cualificada, mientras que los sectores industrial y
tecnológico que hacen uso intensivo de conocimiento son relativamente débiles. <b style="mso-bidi-font-weight: normal;">Hoy día parece haber consenso en la
necesidad de cambiar de modelo productivo y potencial los sectores de la
economía del conocimiento</b>. Pero ¿Cómo se hace eso en un país con desempleo
superior al 20%? La economía más productiva y eficiente se caracteriza
precisamente por emplear pocas personas de elevada cualificación. <o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 12.0pt;">
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">En un contexto europeo
y mundial en el que cada vez existe mayor competitividad internacional es
esencial que al realizar una reforma fiscal tengamos en cuenta la <b style="mso-bidi-font-weight: normal;">necesidad de retener y atraer a los
factores clave de una economía del conocimiento: el capital financiero y el
capital humano</b>. En España contamos con el gran aliado del clima y la
calidad de vida. A las personas que pueden elegir dónde vivir porque disponen
de capital o de conocimiento suficiente “les gusta España”. Está en nuestras
posibilidades convertirnos en “la California de Europa”, <b style="mso-bidi-font-weight: normal;">podemos aspirar a ser el destino ideal para las personas con talento</b>.
Las personas con talento no desean vivir en un paraíso fiscal, pero sí desean
transparencia, tolerancia, libertad, un sistema judicial no arbitrario,
facilidades para el emprendimiento, ausencia de trabas administrativas y
controles superfluos, facilidades para contratación y creación de riqueza… No
nos falta tanto para ello, pero es necesario establecer con claridad este deseo
y realizar una política consistente con ello. <o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 12.0pt;">
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">Un discurso de
hostilidad contra los ricos o el capital no ayuda. Se puede llevar a cabo una
política eficaz de garantía de rentas y erradicación de la pobreza sin amenazar
a los ricos ni a los capitalistas. Si lo que queremos es recaudar más
conveniente que los ricos que pagan sus impuestos sepan que no deben temer un
aumento de los impuestos. De la comparación de la estructura impositiva que
tenemos en España en la Europea parece evidente que <b style="mso-bidi-font-weight: normal;">el mejor modo de financiar aquí el gasto social sería mediante el
incremento de recaudación del IVA y el IRPF para lo que no es necesario elevar
los tipos impositivos sino que ¡bastaría con reducir el fraude fiscal! <o:p></o:p></b></span></div>
<div class="MsoNormal" style="margin-bottom: 12.0pt;">
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">Además, pensando en
favorecer una economía del conocimiento, si fuese necesario subir algún
impuesto habría que pensar en el IVA antes que en el IRPF o las cotizaciones
sociales. Y si hubiese margen para reducir alguna carga, no bajar el IRPF sino reducir
las cotizaciones sociales que gravan esencialmente el trabajo. Es decir, <b style="mso-bidi-font-weight: normal;">la tendencia de futuro que favorece la
economía del conocimiento es la que tiende a reducir la carga tributaria del
trabajo a elevar la carga tributaria del consumo</b>. <o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 12.0pt;">
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">¿Por qué defendemos
que es preferible tender a subir el IVA y a bajar los impuestos sobre el
trabajo? Porque <b style="mso-bidi-font-weight: normal;">los impuestos del
trabajo recaen sólo sobre los bienes y servicios que se producen en España</b>
(tanto si se venden aquí como si los queremos exportar) <b style="mso-bidi-font-weight: normal;">mientras que el IVA recae igualmente sobre los bienes y servicios que se
consumen en España tanto si los producimos nosotros como si los importamos,
pero no sobre los que exportamos</b>. <span style="mso-spacerun: yes;"> </span>O
sea, en el comercio internacional los impuestos que recaen sobre nuestro
trabajo perjudican a nuestra producción tanto en el mercado interno como en el
exterior, mientras que el IVA es neutral en el interior y deja sin carga las
exportaciones. Se trata de un argumento de mucho peso si queremos garantizar la
sostenibilidad del sistema de protección social. <b style="mso-bidi-font-weight: normal;">Por este motivo los países nórdicos tienen el IVA más elevado de Europa
y pueden permitirse ser competitivos con salarios más altos</b>. <br />
<br />
</span><br />
<h3>
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";"><b>Impacto distributivo neto</b></span></h3>
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">
<br />
Hemos indicado desde el inicio que para evaluar la capacidad de redistribución
del sistema tenemos que contemplar conjuntamente los ingresos y los gastos del
Estado. <b style="mso-bidi-font-weight: normal;">Un impuesto no puede ser
redistributivo en sí mismo</b> por muy progresivo que sea. Por ejemplo,
<b>cualquier reforma de rebaja de tipos del IRPF va a dejar fuera de los
beneficios fiscales al 30% de personas de menor renta</b> que son a priori los
beneficiarios netos potenciales de una política de protección social. Como
España carece prácticamente de un sistema estatal de garantía de ingresos y los
recursos de protección social de que dispone son en general raquíticos ocupamos
esa posición bochornosa en la gráfica inicial de este artículo en el pelotón de
países mediterráneos junto con México y Turquía. <o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 12.0pt;">
<span style="color: #222222; font-family: Arial; mso-fareast-font-family: "Times New Roman";">Ajustando con
delicadeza las líneas gruesas de reforma fiscal que he propuesto anteriormente
podemos lograr que este 30% de población más desfavorecida de España mejore
sustancialmente su posición asegurando además una mayor estabilidad al volumen
de la demanda interna. Hemos estimado que <b style="mso-bidi-font-weight: normal;">se
necesitarían entre 15.000 y 20.000 millones anuales para establecer un nivel de
garantía de rentas adecuado para erradicar la pobreza extrema y reducir
sustancialmente el nivel de empleo proporcionando un adecuado incentivo al
empleo</b> (complementando los salarios bajos y proporcionando una renta
siempre superior a quienes participan en el mercado laboral). Esta cantidad
viene a ser solo una cuarta parte de lo que se deja de recaudar anualmente
debido a la extensión de la economía sumergida en España. Es por ello que
pensamos que es posible proporcional este nivel de protección sin necesidad de
elevar los tipos impositivos. Sólo se necesita reformar el sistema para que
evadir impuestos sea mucho más difícil y pagarlos sea mucho más fácil. <b style="mso-bidi-font-weight: normal;">Por tanto, para corregir el déficit de presión
fiscal en España no es necesario que nadie que esté pagando los impuestos que
le corresponden pague más de lo que paga ahora.</b><o:p></o:p></span></div>
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Rafael Pinilla, 4 de mayo de 2015<o:p></o:p></span><br />
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Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-78433209344012625072015-04-20T00:30:00.000-07:002015-04-21T06:49:45.465-07:00Comentarios de Rafael Pinilla sobre la ILP de Renta Garantizada de Ciudadanía de Cataluña<h2>
Comentarios de Rafael Pinilla sobre la ILP de Renta Garantizada de Ciudadanía de Cataluña</h2>
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Como comentaba <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/04/comparecencia-en-el-parlament-de.html">Alberto Gavín en otro post</a>, Tanto Luis Sanzo como yo mismo comparecimos el pasado día 8 de abril ante la comisión del Parlamento de Cataluña que está tramitando la iniciativa legislativa popular (ILP) de Renta Garantizada de Ciudadanía (RGC). </div>
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Luis Sanzo, al que reconozco sin duda como el mayor experto en España en garantía de rentas, elaboró un documento de análisis de la ILP detallado y de gran calidad al que se puede acceder desde este blog <a href="https://drive.google.com/file/d/0B09TKBMVMOmnWmZOWTBTMWZpYUU/view">aquí</a>. Comparto en gran parte sus puntos de vista allí expuestos por lo que en este artículo me limitaré a reflejar las ideas que expresé a los parlamentarios. </div>
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Antes que nada me gustaría comentar que soy bastante escéptico sobre las ILP en general. Sin embargo, en un tema como la garantía de rentas, que parece haber importado muy poco o nada a los principales partidos políticos que han regido los destinos de España desde que se promulgó la actual Constitución, puede ser la única vía de obligar a un Parlamento a desarrollar lo que en Cataluña es además un mandato estatutario. El articulo 24.3 del Estatuto de Autonomía de Cataluña establece el derecho de las personas y familias en situación de pobreza a recibir como un derecho una renta garantizada en las condiciones que legalmente se establezcan. La ILP trata de establecer estas condiciones para lograr que este derecho reconocido por la mayoría de las fuerzas políticas se convierta en un derecho efectivo. Y esto me parece muy positivo y el gran valor de la ILP, que obliga al parlamento a legislar sobre algo que "todos los partidos políticos reconocen que es necesario", pero luego por un motivo u otro nunca se llega a hacer. Parece que en el calendario de los parlamentos y los Gobiernos siempre hay cosas más importantes que hacer que atender las necesidades de los más pobres. </div>
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Dicho esto, mi lectura de la ILP de Cataluña es esencialmente positiva. Incluye 2 aspectos muy positivos en el camino hacia un sistema de garantía de rentas eficaz: </div>
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1. Reconocer la RGC como un derecho individual (si bien de cuantía condicionada a la unidad de convivencia)</div>
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2. No condicionar la RGC a un compromiso de trabajo o de inserción (si bien se reconoce también la importancia del derecho a la inserción y al trabajo). </div>
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En mi comparecencia evité ser crítico con la iniciativa y procuré aportar ideas para la mejora de la eficacia económica del sistema. En concreto, teniendo en cuenta que los recursos presupuestarios para luchar contra la pobreza siempre son escasos la sugerí estas mejoras: </div>
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1. La ILP reconoce cuantías condicionadas al tamaño de la unidad de convivencia tomando un factor de economía de escala del 70% para la segunda y siguientes personas convivientes. Es decir, que por cada persona adicional en el hogar la RGC a repartir entre los convivientes se incrementa un 70%. De acuerdo con lo que sabemos por encuestas de hogares, por la práctica internacional en la estimación de umbrales de pobreza y por el sentido común las escalas a aplicar deberían ser más planas. Es decir, la renta a garantizar por persona adicional podría ser menor, del 40% o menos, y ser decreciente con el número de personas. Una previsión de este tipo permitiría llegar a más personas con un presupuesto limitado. </div>
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2. La RGC se define como complementaria a otros ingresos, de modo que si las personas consiguen ingresos por el trabajo o de cualquier otra fuente se reduce el nivel de garantía. El problema de este sistema es que desincentiva totalmente la búsqueda de empleo o la realización de actividad económica productiva alguna. Para que el sistema sea sostenible es necesario asegurar que "el trabajo remunerado siempre valga la pena". Esto se puede hacer dejando fuera del cómputo de rentas del hogar o unidad de convivencia una parte de los ingresos por el trabajo. El modelo del País Vasco es un referente útil en este sentido. </div>
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3. La RGC supondrá un compromiso presupuestario elevado, muy superior a los recursos que actualmente se dedican. Para ser operativos y asegurar que la RGC se implanta realmente sería conveniente establecer un plan de transición con incrementos sucesivos de presupuesto. Para ello convendría también que el Parlamento establezca con claridad las prioridades.</div>
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Las preguntas que me formularon los parlamentarios fueron en la línea de que aclarase la relación de la RGC con el trabajo remunerado y sobre qué prioridades establecer para una transición a la RGC. </div>
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En cuanto a la relación con el trabajo, en este blog hemos defendido la importancia de que una estrategia de garantía de rentas tenga dos niveles de garantía bien definidos, uno para quienes no tienen ingresos y otro para los que participan en la actividad productiva. Las dos garantías con esenciales. No podemos dejar sin garantía a quienes no trabajan porque no les podemos culpar a priori de no trabajar. Condicionar la garantía de renta a la obligación de trabajar sólo sería admisible éticamente si estuviésemos en condiciones de suministrar un empleo a todos aquellos que necesitan una renta y esto no es posible ni deseable. Por otra parte es imprescindible que quieres logran participar en una actividad productiva obtengan un "beneficio" por ello, en comparación con aquellos que no lo han logrado. Si no fuese así el trabajo remunerado no estaría proporcionando en realidad ninguna remuneración. Seguramente el mejor modo de lograr un incentivo adecuado para el trabajo compatible con una política de garantía de rentas es implantar un tramo de impuesto negativo sobre la renta que sirva para complementar los salarios bajos. Este modelo, que es estándar en EEUU, Gran Bretaña y otros países europeos, es en esencia lo que ha propuesto el <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/revisamos-el-proyecto-economicode.html">programa económico de Ciudadanos</a> y ya hemos comentado en este blog. Como dijimos entonces, es una buena idea siempre que se acompañe de un sistema complementario de garantía de renta mínima no condicionada al trabajo y de cuantía algo inferior. </div>
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Casi todos los grupos parlamentarios mostraron interés en la idea de establecer un periodo transitorio con un plan de implantación de la RGC y la necesidad de establecer prioridades. Quisieron conocer qué prioridades propongo. La verdad es que el tema de las prioridades es esencialmente un tema político y no tiene una respuesta técnica. Una primera opción sería abogar por un crecimiento gradual del nivel de garantía partiendo de niveles de garantía más bajos (como los que actualmente tiene el PIRMI, como se llama la actual renta mínima de inserción de Cataluña) para extenderlos primero a toda la población (el PIRMI no llega ni al 10% de los potenciales beneficiarios). Otra posibilidad sería definir colectivos prioritarios. En la comparecencia expresé que en caso de elegir colectivos yo optaría por elegir como prioritarios a los hogares que tienen niños pequeños. </div>
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Rafael Pinilla</div>
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Artículos Relacionados</h3>
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<a href="https://drive.google.com/file/d/0B09TKBMVMOmnWmZOWTBTMWZpYUU/view">Comentarios de Luis Sanzo a la ILP de Renta Garantizada de Ciudadanía de Cataluña</a></div>
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<a href="http://larentabasicaquepodemos.blogspot.com.es/2015/04/respuestas-las-preguntas-formuladas-por.html" style="background-color: white; color: #0e9f4e; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13.1999998092651px; line-height: 16.7999992370605px; text-decoration: none;">Respuestas de Luis Sanzo a las preguntas formuladas por los parlamentarios catalantes</a></div>
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Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-10563577291990969742015-04-16T10:35:00.001-07:002015-04-18T03:22:45.166-07:00Respuestas a las preguntas formuladas por la Comisión del Parlament de Catalunya sobre la ILP de Renta Garantizada para la Ciudadanía<div class="MsoNormal">
Tras mi intervención en la Comisión, se me formularon
diversas preguntas relativas a la ILP para una Renta Garantizada de Ciudadanía
(RGC). Estas preguntas quedaron recogidas en más de un folio de contenido
resumido. <o:p></o:p></div>
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<br /></div>
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Los seis o siete minutos efectivos de los que dispuse no me
dieron tiempo a contestar a todas las preguntas y, en aquellos temas en los que
pude esbozar un amago de respuesta, la síntesis necesaria pudo prestarse a
equívocos o malas interpretaciones. Algún comentario recogido en prensa induce a
ello, por ejemplo en relación con el tratamiento de la pobreza infantil. <o:p></o:p></div>
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<a href="http://3.bp.blogspot.com/-zPh2LAItdEQ/VS_yuEXCoZI/AAAAAAAAASM/nTv3XMYaLHk/s1600/Parlament.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="http://3.bp.blogspot.com/-zPh2LAItdEQ/VS_yuEXCoZI/AAAAAAAAASM/nTv3XMYaLHk/s1600/Parlament.jpg" height="390" width="640" /></a></div>
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He considerado, por tanto, la conveniencia de recoger en
texto, de forma breve, lo esencial de mi posición en relación con las distintas
preguntas formuladas. Además de la cortesía hacia las personas que formularon
preguntas que no pudieron ser respondidas, entiendo que el debate en curso
sobre políticas de garantía de ingresos resulta esencial y no sólo para
Cataluña. Ello merece por tanto un esfuerzo especial, aportando por escrito las
respuestas a las preguntas formuladas.<o:p></o:p></div>
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Pincha <a href="https://drive.google.com/file/d/0B2yQAdL-GvgAcFNhUmRPWW9PV28/view" target="_blank">aquí para ver las respuestas a las preguntas formuladas por la Comisión del Parlament de Catalunya sobre la ILP de Renta Garantizada para la Ciudadanía</a></div>
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Luis Sanzo<br />
<br />
<h3>
Artículos relacionados: </h3>
<div>
<div style="background-color: white; color: #222222; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-stretch: normal; margin: 0.75em 0px 0px; position: relative;">
<a href="http://larentabasicaquepodemos.blogspot.com.es/2015/04/comparecencia-en-el-parlament-de.html">Comparecencia en el Parlament de Catalunya analizando la Iniciativa Legislativa Popular para la Renta Garantizada de Ciudadania</a></div>
</div>
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Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-28633450205707959582015-04-13T08:55:00.000-07:002015-04-18T03:25:28.828-07:00Comparecencia en el Parlament de Catalunya analizando la Iniciativa Legislativa Popular para la Renta Garantizada de CiudadaniaA lo largo de las últimas semanas, <b>tanto Luis Sanzo como Rafael Pinilla</b>, los dos grandes colaboradores de este blog, fueron invitados como expertos a comparecer en el Parlament de Catalunya con el fin de analizar <span style="background-color: white; color: #222222; line-height: 19.2000007629395px; text-align: center;">la <a href="http://rendagarantidaciutadana.net/images/llei.pdf" target="_blank">Iniciativa Legislativa Popular para la renta Garantizada de Ciudadania</a> </span>que se está<b> </b>debatiendo actualmente en esta institución.<br />
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<div>
Dado el escaso tiempo disponible para las intervenciones, <b>Luis Sanzo</b> elaboró un documento de <b>Ánalisis de la Iniciativa Legislativa Popular de Renta Garantizada para la Ciudadanía</b> para su remisión a los diputados del Parlament, de modo que éstos dispongan del análisis completo y si lo estiman conveniente, incorporen sus recomendaciones al proyecto de ley.<br />
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<a href="http://1.bp.blogspot.com/-EI8agZKGkHw/VSvW5AxPEYI/AAAAAAAAARw/fjFA3BGuvj8/s1600/Hemiciclo-del-Parlament-de-Cat_54351150855_54028874188_960_639.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="http://1.bp.blogspot.com/-EI8agZKGkHw/VSvW5AxPEYI/AAAAAAAAARw/fjFA3BGuvj8/s1600/Hemiciclo-del-Parlament-de-Cat_54351150855_54028874188_960_639.jpg" height="424" width="640" /></a></div>
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Recordar que Luis Sanzo participó en el diseño del modelo vasco de garantías de ingresos mínimos, sin duda el sistema más avanzado y desarrollado en España, y es con casi toda probabilidad la persona con más experiencia en la implementación de sistemas de renta garantizada o ingresos mínimos en España.</div>
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Adjuntamos <a href="https://drive.google.com/file/d/0B09TKBMVMOmnWmZOWTBTMWZpYUU/view?usp=sharing" target="_blank">aquí</a> la <a href="https://drive.google.com/file/d/0B09TKBMVMOmnWmZOWTBTMWZpYUU/view" target="_blank">versión completa del análisis remitido al Parlament de Catalunya</a> para que podáis valorar vosotros mismos las recomendaciones enviadas.</div>
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En breve, esperamos también los comentarios de Rafael Pinilla. </div>
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Alberto Gavín<br />
<br />
<h3>
Artículos relacionados: </h3>
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<div>
<a href="http://larentabasicaquepodemos.blogspot.com.es/2015/04/respuestas-las-preguntas-formuladas-por.html">Respuestas de Luis Sanzo a las preguntas formuladas por los parlamentarios catalantes</a></div>
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Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-33750685131357862432015-03-26T03:32:00.000-07:002015-03-26T03:32:45.180-07:00La necesidad de no infravalorar la dimensión de la crisis social en España<div class="separator" style="clear: both; text-align: center;">
<a href="http://1.bp.blogspot.com/-47pCGjkvQOg/VRPaxkswotI/AAAAAAAAAQs/O-CgCGid2ow/s1600/crisis%2Bsocial.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="http://1.bp.blogspot.com/-47pCGjkvQOg/VRPaxkswotI/AAAAAAAAAQs/O-CgCGid2ow/s1600/crisis%2Bsocial.jpg" height="372" width="640" /></a></div>
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Los datos de afiliación a la
Seguridad Social muestran que, en febrero o marzo de 2013, el ciclo económico cambia
de sentido en España. A partir de esa fecha, se observa una progresiva
reducción en los ritmos de caída interanual de la afiliación. Aunque será
necesario esperar a febrero de 2014 para que este cambio de tendencia se
traduzca en creación neta de nuevos empleos, lo cierto es que el inicio del
nuevo ciclo puede situarse en aquellas fechas.<o:p></o:p></div>
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Sería absurdo por tanto negar que
nos enfrentamos a una nueva dinámica económica alcista. En realidad, deberíamos
alegrarnos de ello, sobre todo porque esta vez parece que unas inadecuadas
políticas económicas, en España y en Europa, no acabarán por frustrar las
perspectivas de recuperación. Porque eso es precisamente lo que ocurrió, en
torno a abril-mayo de 2011, un periodo en el que la evolución de los datos de
afiliación permitía vislumbrar una recuperación del empleo para los meses
siguientes. Pero, ante la imposición de más medidas restrictivas y de una nueva
reforma laboral, aquella primera recuperación iba a verse frustrada. Empezaba
la segunda fase de la crisis.<o:p></o:p></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Pero tan absurdo como rechazar la
realidad del proceso de recuperación económico sería negar la persistencia de
las consecuencias sociales que ha tenido la recesión en España. El cambio de
ciclo no ha sacado a España del fondo de la crisis. Aún nos encontramos en ese
fondo y es preciso recordarlo. Los siguientes datos ayudan a entender el
contexto en el que nos encontramos.<o:p></o:p></div>
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<b>Apenas se ha empezado a recuperar, en términos cuantitativos, el empleo
perdido<o:p></o:p></b></div>
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<b><br /></b></div>
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Los datos de empleo sólo permiten
indicar que hemos empezado al salir del pozo. Los datos de la Contabilidad
Nacional Trimestral de España muestran que, en el último trimestre de 2014, los
puestos de trabajo a tiempo completo en España eran 16,67 millones. Aunque se
avanza respecto a los 16,28 millones de 2013, superando levemente los 16,58 de
2012, apenas se ha recuperado algo del grueso del empleo perdido.<o:p></o:p></div>
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<br /></div>
<br />
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De los 3.652.600 empleos equivalentes
a tiempo completo destruidos entre el último trimestre de 2007 y el último de
2013, España sólo ha recuperado un 10,7% a finales de 2014. La recuperación del
89,3% del empleo destruido desde finales de 2007 sigue siendo, por tanto, una
tarea pendiente. <o:p></o:p></div>
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<br /></div>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="http://4.bp.blogspot.com/-MT7e_yALSwI/VRPdzyhaVHI/AAAAAAAAAQ4/GfMgF2zADUo/s1600/N%C3%BAmero%2Bde%2Bpuestos%2Bde%2Btrabajo%2Ba%2Btiempo%2Bcompleto.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" src="http://4.bp.blogspot.com/-MT7e_yALSwI/VRPdzyhaVHI/AAAAAAAAAQ4/GfMgF2zADUo/s1600/N%C3%BAmero%2Bde%2Bpuestos%2Bde%2Btrabajo%2Ba%2Btiempo%2Bcompleto.jpg" height="388" width="640" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><span style="font-family: Calibri, sans-serif; font-size: 12px; line-height: 12.8400001525879px; text-align: justify;">Fuente: Contabilidad Nacional de España. INE</span></td></tr>
</tbody></table>
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<div class="MsoNormal" style="text-align: justify;">
<b>Nuestras tasas actuales de crecimiento del empleo no son indicación de
ningún liderazgo de país sino del impacto diferencial de nuestra caída durante
la crisis<o:p></o:p></b></div>
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<b><br /></b></div>
<div class="MsoNormal" style="text-align: justify;">
Alegrarse de que volvamos a la
senda correcta no significa perder el sentido de las cosas. En el contexto definido
por una caída del empleo como la señalada, nada tiene de extraño que un país en
fase de recuperación tenga tasas de crecimiento superiores a la de vecinos que
han sufrido menos el impacto de la recesión. Eso ocurre en la actualidad en
España.<o:p></o:p></div>
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Los datos de Eurostat muestran de
forma inequívoca el impacto diferencial de la crisis de empleo en España. En
comparación con la ocupación media del último trimestre de los años 2005 a
2007, la cifra registrada por España en el último trimestre de 2014 refleja la
pérdida de un 12,8% de la ocupación media existente en aquellos años, sólo
superada por el 14,5% del conjunto formado por Portugal, Malta, Chipre y Grecia
(Resto de países del Sur).<o:p></o:p></div>
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</div>
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Pero esta caída contrasta con el
incremento del 5,3% de la ocupación durante el mismo periodo en Alemania y en los
países de su área de influencia más directa (Austria, Eslovenia y Croacia,
Chequia y Eslovaquia, Hungría y Polonia). El aumento del empleo es del 2,6% en
el conjunto formado por Francia y los países del norte de Europa (Irlanda,
Reino Unido, los países del Benelux y los tres estados escandinavos de la UE).
Aunque Italia pierde un 3,3% del empleo en el periodo considerado, la caída no
tiene comparación con la de España. Nuestra recuperación no es por tanto modelo
para nadie, al menos no por ahora.<o:p></o:p></div>
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<br /></div>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="http://2.bp.blogspot.com/-U70Lobt00_A/VRPeLVKfRNI/AAAAAAAAARA/_qsKzw5Rpfs/s1600/Evoluci%C3%B3n%2Bocupaci%C3%B3n%2Ben%2Bciertas%2B%C3%A1reas.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" src="http://2.bp.blogspot.com/-U70Lobt00_A/VRPeLVKfRNI/AAAAAAAAARA/_qsKzw5Rpfs/s1600/Evoluci%C3%B3n%2Bocupaci%C3%B3n%2Ben%2Bciertas%2B%C3%A1reas.jpg" height="388" width="640" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-size: 9.0pt; line-height: 107%;"> Fuente: Labor Force
Survey. Eurostat<o:p></o:p></span></div>
</td></tr>
</tbody></table>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b>Los indicadores de riesgo de pobreza grave de España son entre cuatro y
cinco veces superiores a los de Francia y Alemania. La privación más grave se
previene en España dejando descapitalizados a los hogares<o:p></o:p></b></div>
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<b><br /></b></div>
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Contrariamente a lo que a veces
se sostiene, el riesgo de pobreza grave es muy alto en España. Lo pone
claramente de manifiesto una comparación de los datos basada en umbrales
comparables, por ejemplo los umbrales de riesgo de los países con los que queremos
compararnos, ajustados para la comparación con España en términos de paridades
de poder de compra (PPC).<o:p></o:p></div>
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Si se toma como referencia el
umbral del 40% de la mediana equivalente en PPC de esos países, se constata que
España tiene en 2013 una tasa de riesgo de pobreza grave cuatro veces superior
a la de Alemania (15,9 frente a 4,2% en términos del umbral alemán) y cinco a
la de Francia (15,4% frente a 3% en términos del umbral francés).<o:p></o:p></div>
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<br /></div>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="http://3.bp.blogspot.com/-f1zVAKHgNMI/VRPefGpiqmI/AAAAAAAAARI/rv7vRuNHJxU/s1600/%25%2Bpor%2Bdebajo%2Bde%2Bla%2Bmediana%2Bde%2Bingresos.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" src="http://3.bp.blogspot.com/-f1zVAKHgNMI/VRPefGpiqmI/AAAAAAAAARI/rv7vRuNHJxU/s1600/%25%2Bpor%2Bdebajo%2Bde%2Bla%2Bmediana%2Bde%2Bingresos.jpg" height="373" width="640" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><div class="MsoNormal" style="text-align: justify;">
<span style="font-size: 9.0pt; line-height: 107%;"> Fuente: Elaboración propia a partir de datos de la UE-SILC,
Eurostat, ECV, INE, y EDSS-ENS, DEPS Gobierno Vasco<o:p></o:p></span></div>
</td></tr>
</tbody></table>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Es verdad que la solidaridad
social y familiar limita en España el impacto de la crisis, en especial en lo
relativo a los problemas de alimentación. Pero también lo es que el
mantenimiento del gasto en familias en riesgo se realiza en gran medida con
cargo a los ahorros, provocando un alto nivel de deterioro en la situación
patrimonial de los hogares en riesgo de pobreza. Un 12,4% de las personas viven
en España en hogares que no hacen frente a los pagos a los que están obligados
y un 42,6% en hogares que no podrían hacer frente a gastos extraordinarios. Son
cifras claramente superiores a las de Francia o Alemania, tal y como puede
observarse en el siguiente gráfico.</div>
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<br /></div>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="http://2.bp.blogspot.com/-x09vU0BZRl4/VRPeyUbxn9I/AAAAAAAAARQ/vo45vVFGZiU/s1600/%25%2Bcomparado%2Bde%2Bpersonas%2Bcom%2Bproblemas%2Bde%2Bprivaci%C3%B3n%2Bmaterial.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" src="http://2.bp.blogspot.com/-x09vU0BZRl4/VRPeyUbxn9I/AAAAAAAAARQ/vo45vVFGZiU/s1600/%25%2Bcomparado%2Bde%2Bpersonas%2Bcom%2Bproblemas%2Bde%2Bprivaci%C3%B3n%2Bmaterial.jpg" height="384" width="640" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><div class="MsoNormal" style="text-align: justify;">
<span style="font-size: 9.0pt; line-height: 107%;"> Fuente: UE-SILC, Eurostat y EDSS-ENS, DEPS Gobierno Vasco<o:p></o:p></span></div>
</td></tr>
</tbody></table>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b>El deterioro de los indicadores de carencia es indiscutible en España y
se acentúa en 2014<o:p></o:p></b></div>
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<b><br /></b></div>
<div class="MsoNormal" style="text-align: justify;">
El efecto del proceso de
descapitalización de los hogares es notable durante la crisis. Entre 2008 y
2014, la proporción de hogares sin capacidad para hacer frente a gastos
extraordinarios aumenta de 29,9 a 42,6%. El porcentaje de hogares que no
afrontan sus pagos y obligaciones económicas frente a terceros aumenta, por su
parte, de 8,2 a 12,4% en ese mismo periodo.<o:p></o:p></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
En este contexto de
descapitalización, el riesgo se traduce de manera inevitable en crisis social.
Lo muestran los indicadores de privación material severa. Éstos pasan de un
3,6% en 2008 a un 5,8% en 2012, prolongándose la subida hasta un 7% en 2014. El
incremento del bienio 2012-2014 es de los más altos del bienio.<o:p></o:p></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
</div>
<div class="MsoNormal" style="text-align: justify;">
En todos los indicadores
considerados, 2014 marca de hecho un nivel máximo en el nivel de impacto de los
problemas. La crisis social no ha terminado por tanto, aún sigue en realidad
profundizándose. <o:p></o:p></div>
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<br /></div>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="http://2.bp.blogspot.com/-zEE_Quk4PEc/VRPfGhgz9qI/AAAAAAAAARY/zBzpqrDSGkA/s1600/Evoluci%C3%B3n%2B%25%2Bcon%2Bproblema%2Bde%2Bprivaci%C3%B3n%2Bmaterial.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" src="http://2.bp.blogspot.com/-zEE_Quk4PEc/VRPfGhgz9qI/AAAAAAAAARY/zBzpqrDSGkA/s1600/Evoluci%C3%B3n%2B%25%2Bcon%2Bproblema%2Bde%2Bprivaci%C3%B3n%2Bmaterial.jpg" height="384" width="640" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><div class="MsoNormal" style="text-align: justify;">
<span style="font-size: 9.0pt; line-height: 107%;"> Fuente: UE-SILC, Eurostat y ECV, INE<o:p></o:p></span></div>
</td></tr>
</tbody></table>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b>Los datos comparados entre Euskadi y el conjunto de España muestran el
impacto diferencial de la existencia de un sistema de garantía de ingresos<o:p></o:p></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b><br /></b></div>
<div class="MsoNormal" style="text-align: justify;">
La euforia que se transmite en la
actualidad desde algunos sectores políticos y económicos no sería en exceso
peligrosa si sólo reflejara una estrategia de supervivencia y mantenimiento
ante la adversidad, a la espera de los resultados de la recuperación económica.
Pero sí lo sería si pretendiera negar la necesidad de las reformas sociales.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Una de ellas pasa por la
ampliación de las políticas de garantía de ingresos. Los datos de una comunidad
en la que se han desarrollado sistemas de garantía de recursos más cercanos a
los de Europa, como es el caso de la Comunidad Autónoma de Euskadi, muestran que han alejado a ese tipo de territorios de
la intensidad de la crisis social que ha afectado al resto de España.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
A pesar de la recesión, los
indicadores del País Vasco se acercan más a Francia y Alemania que a los de
España. Así, en lo relativo al indicador del 40% de la mediana, Euskadi se
sitúa (con datos de 2014) entre 3,5 y 4 puntos por encima de los de esos países
pero no en los alrededor de 12 puntos más de España. A diferencia del conjunto
de España, además, el haber apostado por un sistema más desarrollado de
protección permite al País Vasco situarse por debajo de Italia en el indicador
de riesgo de pobreza grave, a pesar de haber sufrido mucho más intensamente la
crisis de empleo que el país transalpino. En términos del umbral PPC de Italia,
la tasa de riesgo española de pobreza grave es del 10,6% por 8,3% en Italia. En
términos de ese indicador, el riesgo de pobreza grave es sólo del 3,6% en el
País Vasco.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
En la dimensión más estructural
asociada a las carencias, los indicadores de Euskadi resultan incluso mejores
que los de los países europeos considerados. Así, la proporción de hogares con
problemas para hacer frente a gastos extraordinarios no sólo se sitúa 20 puntos
por debajo de la de España (22,5 frente a 42,6%) sino más de 10 por debajo de
los indicadores de Alemania o Francia (con cifras de 32,9 y 33,9%).<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
</div>
<div class="MsoNormal" style="text-align: justify;">
Garantizar una mínima estabilidad
económica a los hogares resulta por tanto una reforma necesaria para que España
no se quede atrás en materia social y económica.<o:p></o:p></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Luis Sanzo</div>
Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-14416897622401404792015-03-20T05:37:00.001-07:002015-03-20T05:38:25.662-07:00Breve crónica de la Jornada de los Inspectores de Hacienda sobre Desigualdad social y sistemas tributarios<div class="separator" style="clear: both; text-align: center;">
<a href="http://1.bp.blogspot.com/-HGP-VxgImYw/VQwNgRhpa6I/AAAAAAAAAQY/cUDsajpby1w/s1600/la%2Bfoto(1).JPG" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"><img border="0" src="http://1.bp.blogspot.com/-HGP-VxgImYw/VQwNgRhpa6I/AAAAAAAAAQY/cUDsajpby1w/s1600/la%2Bfoto(1).JPG" height="239" width="320" /></a></div>
El pasado día 16 de marzo tuvo lugar en Barcelona, en ESADE, la Jornada "Desigualdad social: ¿pueden jugar algún papel los sistemas tributarios para reducirla?" organizada por la asociación profesional de los instectores de hacienda. Es la primera vez que esta jornada se realiza en Barcelona, ya que anteriormente se ha realizado siempre en Madrid.<br />
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La jornada dio inicio con un análisis resumido de la situación de la pobreza y la desigualdad en el Mundo y en España en particular, a cargo de Teresa Cavero y Susana Ruiz, ambas de Oxfam-Intermon.Teresa desgranó de forma sintética los datos ya comentados en este Blog que confirman la creciente desigualdad en el mundo. Quizá el dato más llamativo: en 2016 el 1% de la población del planteta puede tener más que el 99% restante. Atajar esta situación requeriría encontrar formas efectivas de reducir la elusión fiscal que se canaliza a nivel mundial a través de los paraísos fiscales.<br />
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La segunda mesa trató de la lucha contra las actividades ilegales para combatir la desigualdad. En particular sobre las actividades relacionadas con la corrumpción y el fraude fiscal delictivo (gran fraude fiscal. Armando Fernandez Steinko puso de manifiesto que la corrupción y el fraude fiscal delictivo tienen un volumen económico muy superior a actividades delictivas como el narcotráfico, la trata o el tráfico de armas. El cálculo para España de lo que se deja de recaudar por estos conceptos, estimado de forma muy conservadora, alcanzaría al 6% del PIB. El profesor Santos Ruesga añadió que si tenemos en cuenta el conjunto de la actividad económica sumergida podría encontrarse en España enbtre el 25-28% del PIB. Por suparte, Victor Morales, Inspector de Hacienda del Estado informó que, en la actualidad, no existen teóricamente los paraísos fiscales porque todos ellos se ha apresurado a firmar los compromisos de transparencia que la comunidad internacional les ha exigido. El problema es que tales compromisos implican un nivel de transparencia ridículo. Por ejemplo, se comprometen a informar sobre las cuentas de las personas sobre las que se pida información, pero no a dar el nombre de las personas. Es decir, que para solicitar información sobre el delito los países peticionarios deberíano tener ya pruebas de que las personas en cuestión son delincuentes, que justamente es lo que los países peticionarios no tienen.<br />
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La última mesa de la mañana trató sobre la imposición patrimonial como elemento para compatir la desigualdad. El Profesor Miró Ayats de ESADE y Domingo Carbajo, Inspector de Hacienda, coincidieron en que la imposiciójn del patrimonio requiere una reforma sustancial ya que en España genera importantes desigualdades entre CCAA y estrategias de competencia fiscal. Ambos coincidieron en que es necesaria, aunque necesita ser reformada. Por el contrario José Ramón Rallo hizo una intervención epatante negando que la desigualdad sea un problema y abogando por la completa eliminación de la imposición patrimonial. Explicó que países como Dinamarca o Suecia, muy igualitarios en rentas, tenían al mismo tiempo los mayores niveles de desigualdad en riqueza. Al ser preguntado si entonces abogaba por gravar la renta de forma elevada como hacen Suecia o Dinamarca respondió que si si su modelo de país fuese Dinamarca así debería ser, pero en realidad su modelo para España no es ese sino el de Honk-Honk, Singapur o Suiza.<br />
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Finalmente la Jornada de la tarde versó sobre la imposición negativa sobre la renta y la renta básica como formas de lograr una mayor igualdad. Fua la mesa que contó con más cantidad de público en el auditorio. Antonio Espinosa presentó con mayor detalle <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/primeras-impresiones-sobre-el-programa.html">la propuesta de Ciudadanos</a> sobre el complemento salarial anual para salarios bajos en forma de impuesto negativo sobre la renta que ya hemos comentado en este blog. Alberto Montero, de Podemos, hizo una crítica general al sistema fiscal español sin llegar a concretar qué propuesta fiscal defienden y el Profesor Joan Pages analizó las distintas concepciones de igualdad y la dificultad para plasmarlas legalmente. Mi intervención fue la última y tuve ocasión de explicar de forma resumida las ideas que defendemos en este blog con un ejemplo de propuesta de garantía de rentas que combinaría un nivel de renta mínima garantizada de unos 426€ para personas solas (algo más para hogares de más personas) que podría ser complementado por una bonificación para las personas que realizan y declaran una actividad laboral remunerada. El nivel de renta garantizado en este caso se elevaría al entorno del salario mínimo o superior en el caso de hogares con más de una persona. El coste de una reforma de este tipo con estos niveles para toda España se estima en unos 6.000 millones de € anuales. En los próximos días explicaré con más detalles de esta propuesta que serviría prácticamente para erradicar la pobreza severa en España.<br />
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Rafael Pinilla<br />
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<br />Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-71207844557526581502015-03-09T00:30:00.000-07:002015-03-17T16:46:12.764-07:00¿Por qué es preferible garantizar el derecho a la renta en vez de garantizar el derecho al trabajo? (II)En un artículo anterior vimos que la mayoría de las personas no vive de su trabajo sino de transferencias de renta, ya sea de sus familiares o del Estado. También vimos que históricamente el pleno empleo ha sido más la excepción que la regla. Sin embargo, las ideologías políticas que han dominado la política europea durante el siglo XX (democratacristianos, liberales, conservadores, socialistas y comunistas) tienen en común la glorificación del empleo remunerado y continúan mitificando el pleno empleo como el mejor medio para lograr una distribución más equitativa de la renta. Consecuentemente, para combatir los fenómenos de la pobreza y la desigualdad excesiva siguen proponiendo políticas basadas esencialmente en "crear empleo" a cualquier precio, y para ello no les importa culpabilizar de su condición a los pobres y a quienes no tienen empleo. Después de varias décadas implantando "reformas estructurales y políticas activas orientadas a mejorar el empleo" sólo han conseguido degradar las condiciones de trabajo en Europa. En los mejores casos, han conseguido mantener el empleo (en países como Alemania que se presenta a sí misma como modelo), pero a costa de incrementar la precariedad de parte del empleo, un incremento en la desigualdad y de exportar parte de la carga de sus errores a otros países del sur de Europa. ¿No deberíamos empezar a pensar que estas políticas no han sido precisamente las mejores posibles? ¿Y si el Estado, en vez de tratar de asegurar que todo el mundo tenga un trabajo, tratase de garantizar sencillamente que todo el mundo tenga una renta, tanto si trabaja como si no?<br />
<table cellpadding="0" cellspacing="0" class="tr-caption-container" style="float: right; margin-left: 1em; text-align: right;"><tbody>
<tr><td style="text-align: center;"><a href="http://3.bp.blogspot.com/--DJKpAEntfE/VPs342idBQI/AAAAAAAAAP0/gDqE_nCGYwo/s1600/Agricultura%2Bmecanizada.jpg" imageanchor="1" style="clear: right; margin-bottom: 1em; margin-left: auto; margin-right: auto;"><img border="0" src="http://3.bp.blogspot.com/--DJKpAEntfE/VPs342idBQI/AAAAAAAAAP0/gDqE_nCGYwo/s1600/Agricultura%2Bmecanizada.jpg" height="240" width="320" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">El 2% de los trabajadores pueden producir todos los alimentos</td></tr>
</tbody></table>
<br />
<h3>
Si lo que queremos es mejorar la calidad de vida de las personas, la clave está en la productividad</h3>
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Cuando se habla de superar la crisis hay dos enunciados que se repiten constantemente:<br />
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1. Necesitamos que la producción de la economía crezca (el PIB) para crear empleo<br />
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2. Necesitamos mejorar la productividad de los trabajadores para poder competir<br />
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Estas dos afirmaciones se suelen aceptar sin discusión. Pero hay un problema. El crecimiento del PIB se puede conseguir aumentando el número de empleos (sin aumentar la productividad) o aumentando la productividad de los trabajadores (sin aumentar el empleo o incluso disminuyéndolo).<br />
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<div>
La productividad del empleo es justamente el resultado de dividir la producción total por el número de empleados. Es decir, que cuanto más aumentamos la productividad menos trabajadores se necesitan para conseguir el mismo nivel de producción. Las empresas aumentan la productividad cuando despiden trabajadores. El aumento de la productividad destruye empleo.<br />
<table cellpadding="0" cellspacing="0" class="tr-caption-container" style="float: right; margin-left: 1em; text-align: right;"><tbody>
<tr><td style="text-align: center;"><a href="http://3.bp.blogspot.com/-dsAUO4dI5Mk/VPs6wGFGYkI/AAAAAAAAAQA/z19wepXz6nQ/s1600/Proceso%2BTe%CC%81cnico%2BIndustrial.jpg" imageanchor="1" style="clear: right; margin-bottom: 1em; margin-left: auto; margin-right: auto;"><img border="0" src="http://3.bp.blogspot.com/-dsAUO4dI5Mk/VPs6wGFGYkI/AAAAAAAAAQA/z19wepXz6nQ/s1600/Proceso%2BTe%CC%81cnico%2BIndustrial.jpg" height="213" width="320" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">El 10 % de los trabajadores pueden producir todo lo demás</td></tr>
</tbody></table>
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Desde que se inició la revolución industrial la productividad del trabajo humano ha aumentado de forma espectacular. Esto es un gran logro. La productividad aumenta como consecuencia del deseo humano de vivir mejor y trabajar menos. Naturalmente queremos tener una vida más cómoda, reducir el trabajo penoso y peligroso. Es una aspiración legítima de cualquier persona inteligente, vivir mejor. Gracias a la aplicación del conocimiento en estos momentos un 2% de los trabajadores podrían producir todos los alimentos necesarios para la humanidad y un 10% de los trabajadores serían más que suficientes para producir todos los bienes materiales que necesitamos. </div>
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Hasta finales del siglo XX los incrementos de productividad se habían centrado en la agricultura y la industria, pero en las últimas décadas está aumentando también de forma espectacular la productividad de los servicios. Piensen en el sector financiero. Su crecimiento ha sido enorme en las últimas décadas. Sin embargo compañías de seguros y bandos han reducido drásticamente el número de los empleados en el sector. La banca online hace lo mismo que la convencional con una décima parte de personal. Lo mismo está sucediendo en cualquier sector intensivo en trabajo administrativo gracias al uso intensivo de los ordenadores. Incluso la administración pública está aumentando su productividad y reduciendo el empleo.</div>
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Es verdad que han aparecido nuevos sectores productivos que requieren de nuevos empleos, pero esto no cambia la tendencia general al aumento de la productividad. Y esto es lo que cabe esperar en cualquier sector tradicional o nuevo.<br />
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<b>En último término, la mejora de la calidad de vida de las personas depende de la mejora de la productividad, </b>es decir, depende de que seamos capaces de producir más con menos. Por tanto, si queremos mejorar la condición humana desde el punto de vista económico hemos de fijarnos ante todo en la productividad. <b>La clave está en la productividad, no en el crecimiento económico</b>.<br />
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<b>El crecimiento económico no es un objetivo deseable en sí mismo</b>. En la historia de la humanidad el crecimiento económico aparece asociado a la mejora del bienestar y es por ello que nos parece deseable, pero el responsable último de la mejora del bienestar no es el crecimiento económico sino la mejora de la productividad. </div>
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Asociamos crecimiento económico a bienestar, pero el crecimiento económico también puede tener efectos negativos. El crecimiento económico es como el colesterol, hay del bueno y del malo. Es bueno el crecimiento que proviene de la productividad (ser capaces de producir más con menos recursos), pero en un mundo de recursos limitados es malo el crecimiento que promueve el despilfarro de recursos escasos (producir más utilizando cada vez más recursos). </div>
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El crecimiento económico puede descomponerse en dos fracciones. Una parte del crecimiento se consigue empleando más recursos (más trabajadores, más capital y en ultimo término más recursos naturales). La otra parte del crecimiento se consigue por la mejora de la productividad (gracias a nuevos conocimientos se puede producir más valor con los mismos o incluso con menos recursos). </div>
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Las grandes tasas de crecimiento logradas durante el siglo XX se consiguieron con una mezcla de ambos componentes. Se ha multiplicado la utilización de recursos naturales, se ha multiplicado la población humana sobre el planeta como nunca antes y se ha multiplicado también las infraestructuras y la maquinaria. Y también se ha multiplicado la productividad gracias el incremento del conocimiento. Pero el uso creciente de recursos llevado a cabo durante el siglo XX no es sostenible. Al ritmo del siglo pasado no llegaríamos al siglo XXII. </div>
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Afortunadamente el ritmo de crecimiento basado en el uso de recursos ha empezado a disminuir. En particular ha empezado a disminuir el crecimiento de la población humana. <b>El gran reto</b> que tenemos como humanidad, como ciudadanos del mundo en el siglo XXI, es <b>encontrar el modo de mantener el crecimiento del bienestar haciendo un uso responsable de los recursos naturales</b>. Esto sólo es posible si nos concentramos en lograr crecimiento del bueno, es decir, el basado en la mejora de la productividad mediante el uso del conocimiento. Por eso hablamos de la necesidad de cambiar el modelo de crecimiento para ir desde el modelo de economía basado en el trabajo humano hacia una economía basada en el conocimiento humano.<br />
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<h3>
Hacia una economía basada en el conocimiento</h3>
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Cuando hablamos de conocimiento nos referimos al basado en la experiencia y el aprendizaje. El que mayor potencial ha demostrado es el conocimiento de tipo científico, es decir, el que comienza observando la realidad para entenderla y a partir de la comprensión de la realidad ser capaces de hacer innovaciones. El conocimiento científico aplicado a la agricultura y a la industria ha creado innovaciones técnicas que han mejorado la productividad de forma asombrosa. Y poco a poco el mismo método de conocer se ha ido extendiendo a otros ámbitos. ¿Por que no extender este método también al ámbito de la gestión política y social? De hecho, ya viene ocurriendo desde hace tiempo, aunque en este ámbito el progreso es más lento. </div>
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En los países con mayor tradición democrática y científica (ambas tradiciones suelen coincidir), <b>hace ya tiempo que se empezaron a utilizar métodos de evaluación y análisis objetivo de la realidad social para mejorar el funcionamiento de las instituciones políticas y económicas</b>. Son métodos lentos, pero implacables. Los resultados pueden tardar en llegar, pero cuando llegan es para quedarse. Así, hoy día contamos con mucha información estadística fiable sobre la población, la economía, los recursos... Tenemos modelos matemáticos que nos permiten predecir el crecimiento de la población o el comportamiento de la economía en función de las decisiones que se tomen hoy... Los modelos de conocimiento científico de la realidad social y económica siguen teniendo grandes limitaciones, pero mejoran año a año. A nuestro modo de ver, en el análisis de la historia del desarrollo económico no se ha prestado la suficiente atención a la innovación social y económica. Sin embargo, en las próximas décadas la innovación social puede ser un factor crítico para superar el reto al que nos referíamos antes y encaminar el desarrollo humano hacia la calidad de vida.</div>
<div>
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<h3>
La institucionalización de la economía del crecimiento basada en el trabajo: el Estado del Bienestar y su crisis</h3>
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A principios del siglo XX, en Europa, ya se habían creado máquinas sofisticadas y grandes innovaciones transformaban el mundo. Durante el siglo XX gran parte del trabajo físico realizado por hombres y animales va a ser sustituido progresivamente por motores movidos por energía eléctrica o combustibles derivados del petróleo. Pero el ritmo de innovación era relativamente lento si lo comparamos con el ritmo de innovación actual. Los productos y las infraestructuras se hacían para durar. Los hombres empezaban a trabajar muy jóvenes, muchos empezaban todavía niños, y tenían una profesión para toda su vida. Además, había una clara división del trabajo por géneros. La mayoría de las mujeres se casaban pronto y tenían muchos hijos. La esperanza de vida no llegaba a los 50 años de edad. Y, un dato muy importante, la mayor parte de la producción se creaba y se consumía dentro de cada país. Hace solo 100 años de esto. En este contexto se extendió por Europa una innovación social reciente (se implantó por primera vez en Alemania entre 1983 y 1989) que ha sido determinante: los sistemas de seguridad social que son el origen del Estado del Bienestar. </div>
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<div>
Mediante la Seguridad Social el Estado complementa el modelo privado de crecimiento económico basado en el trabajo. Por una parte asegura que los trabajadores sigan obteniendo rentas aunque no puedan trabajar en caso de enfermedad, incapacidad o vejez. Por otra parte asegura una función distributiva. Asegura que el dinero llegue a quienes no pueden obtener sus ingresos del trabajo. De este modo las transferencias del Estado juegan un importante papel en el mantenimiento del consumo de la demanda agregada de la economía. A lo largo del siglo XX se extienden también la educación pública obligatoria y los sistemas sanitarios públicos. Todos estos sistemas se fundamentan en el modelo de crecimiento basado en el trabajo. Y se financian con cargo al trabajo. </div>
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<div>
La Seguridad Social se financia con cotizaciones que pagan trabajadores y empresarios. Aunque desde el punto del empresario ambas cuotas son un coste salarial, por lo que se puede decir que el coste recae 100% sobre los salarios. Adicionalmente los salarios son cargados con el impuesto sobre las rentas. Este sistema llego a su esplendor en los años posteriores a la Segunda Guerra Mundial llegando a denominarse al conjunto del sistema como Estado del Bienestar. </div>
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<div>
Pero este sistema empezó a tener problemas en los años setenta. En parte debido a su propio éxito y en parte por los efectos positivos de la mejora del conocimiento. El éxito del sistema garantizando restas, sanidad y educación de forma extensiva propicia el crecimiento de la esperanza de vida (lo que le obligará a pagar pensiones durante mas años) y la incorporación de las mujeres al trabajo (que cada vez tienen menos hijos con la previsible reducción de población en próximas generaciones). Pero también por la aceleración de la innovación tecnológica y la "globalización". Es difícil separar unos efectos de otros porque se dan conjuntamente y se refuerzan unos en otros. El resultado de todos estos efectos es un tipo de estructura social muy diferente a la de hace 100 años. Y el sistema de Seguridad Social que funcionó muy bien durante décadas resulta disfuncional con la estructura social y económica de principios del siglo XXI. <b>Necesitamos un nuevo modelo adaptado a las nuevas realidades. </b><br />
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<b>Los retos más importantes</b> de un nuevo modelo de protección son los siguientes:<br />
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1. Debe ser capaz de <b>hacer llegar ingresos suficientes a todos</b> en un mundo en que los jóvenes permanecen mucho más tiempo educándose (en promedio hasta más allá de los 20 años) y se incorporan tarde al trabajo remunerado (muchos con más de 25 o 30 años). Además, va a ser raro que trabajen en lo mismo durante toda su vida laboral. Las profesiones aparecen y desaparecen en pocos años. Cada vez es más normal perder un empleo y necesitar aprender otro diferente. Incluso los que mantienen una misma profesión deben dedicar cada vez más tiempo a la formación para incorporar nuevos conocimientos.<br />
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2. Los <b>hombres y las mujeres tienen los mismos derechos y las mismas capacidades</b>. La pequeña ventaja física de los hombres ha desaparecido por completo en un mundo donde lo que tiene valor es el conocimiento y la capacidad de aprendizaje. Pero entonces es preciso encontrar también una solución al problema de la renovación demográfica.<br />
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3. Debe ser capaz de <b>recaudar suficiente en un mundo donde la mayor parte del trabajo lo hacen las máquinas</b>, no las personas. Si cada vez tenemos menos personas trabajando no es una buena idea que la mayor parte de los ingresos procedan de impuestos al trabajo.<br />
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4. <b>La esperanza de vida es alta y va a seguir creciendo</b>. Está aumentando mucho el número de personas mayores en buen estado de salud, pero también el número de personas mayores con problemas de dependencia que necesitan mayores cuidados.<br />
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5. <b>La globalización ha llegado para quedarse</b>. Ahora la mayor parte de los bienes de consumo de cualquier parte del mundo han sido producidos en cualquier otra. Esto es bueno. Pero nos obliga a estar en condiciones de competir en los mercados internacionales y en ese contexto los sistemas de bienestar tal como se concibieron hace 100 años son un lastre.<br />
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6. <b>El medio ambiente y los recursos naturales están en riesgo y dan muestras de agotamiento</b>. En los medios de comunicación se habla del calentamiento global o el posible agotamiento de combustibles fósiles como los mayores problemas, quizá porque parecen tener un impacto económico más inmediato. Pero podemos adaptarnos a eso. Lo que no tiene solución son los cambios irreversibles que significan la extinción masiva de especies biológicas con reducción de la biodiversidad o la acumulación de deshechos químicos y físicos de efectos imprevisibles que van a durar cientos o miles de años.<br />
<br />
Diseñar un modelo capaz de conseguir todo esto al mismo tiempo es una tarea realmente difícil. Pero a estos 6 retos hay que añadir uno más, el de conseguir una transición desde el viejo modelo del Estado del Bienestar al nuevo modelo de garantía de la calidad de vida. Este proceso de transformación ya ha comenzado tratando de poner parches a los principales agujeros del sistema. Por ejemplo, ante las amenazas incontestables como el envejecimiento demográfico se han introducido reformas en los sistemas de pensiones que intentan alargar los periodos de cotización, reducir los niveles de prestaciones y favorecer que las personas mayores puedan trabajar más tiempo. Este tipo de reformas no van a resolver los problemas, aunque sí permitirán ganar algo de tiempo y concienciar a los jóvenes de que no pueden esperar jubilarse a la misma edad que sus padres y cobrar una pensión de jubilación elevada durante dos o tres décadas.<br />
<br />
Los sistemas de Seguridad Social y el Estado del Bienestar están enfrentando serias dificultades. Y no es solo por la crisis económica reciente, las raíces de las dificultades del Estado de Bienestar son más antiguas. Por ello necesitan una transformación profunda. Los sistemas de Seguridad Social se financian mediante cotizaciones sociales, por ello deben restringir las prestaciones a quienes reúnen unos mínimos de cotización. Pero cada vez hay más grupos de población que no reúnen los requisitos. Los más perjudicados son los jóvenes que necesitan dedicar mayor tiempo a formarse aunque ni siquiera un buen nivel de educación les asegura encontrar un empleo homologable a los empleos que eran normales en el siglo XX. También están los desempleados que agotan su prestación o las mujeres que se ven forzadas a elegir entre tener hijos (pocos) o una carrera profesional y en general cualquier persona que no pueda acreditar un número suficiente de años cotizados. Dado que los sistemas de Seguridad Social financiados por cotizaciones no alcanzan a toda la población ha sido necesario crear sistemas asistenciales de último recurso a cuyas ayudas se puede tener acceso sin necesidad de haber cotizado antes, aunque normalmente se exige reunir toda una serie de requisitos bastante estrictos que incluyen demostrar que no se dispone de medios económicos y una disposición favorable al trabajo. El problema es que cada vez hay más personas que quedan excluidas del sistema de Seguridad Social y los sistemas de asistencia social no pueden atenderlos a todos. El resultado es que la pobreza y la desigualdad, después de haber disminuido durante décadas han comenzado a aumentar de nuevo. Y esto está sucediendo en los países más desarrollados de la Tierra. ¿Realmente no sabríamos hacerlo mejor?<br />
<br />
<h3>
Necesitamos un nuevo modelo de protección social adaptado a la economía del conocimiento</h3>
<br />
El nuevo modelo debería ser más robusto y ofrecer mejor respuesta a los 6 retos comentados anteriormente. El nuevo sistema debería ser capaz de:<br />
<br />
1. Garantizar a todos los ciudadanos una renta básica de forma universal que les permita sobrevivir independientemente del trabajo de modo que las personas puedan dedicar los periodos en los que no tienen trabajo a formarse y puedan arriesgar su tiempo en proyectos de emprendimiento.<br />
<br />
2. Las personas que tienen hijos y cuidan de ellos deben recibir también de la sociedad una renta básica por sus hijos ya que están contribuyendo al mantenimiento demográfico.<br />
<br />
3. En una economía en la que cada vez mayor parte del trabajo lo realizan las máquinas, los impuestos sobre el trabajo no son la mejor base de financiación. Sería conveniente desplazar gradualmente la base de la financiación de los impuestos al trabajo hacia los impuestos al consumo, en concreto al IVA. Esto permitiría reducir las cotizaciones sociales y mantener los impuestos a la renta en niveles no excesivos.<br />
<br />
4. La garantía de una renta básica debería extenderse hasta el final de la vida. <br />
<br />
5. Con el sistema actual los países que tenemos una carga elevada de cotizaciones sociales e impuestos sobre el trabajo estamos en desventaja ya que nuestros productos de exportación llevan incorporados dichos impuestos y los países que no protegen a sus trabajadores tienen costes laborales más reducidos. Una solución obvia sería bajar los impuestos que gravan los salarios y elevar en la misma medida el IVA. Por una parte, el precio de nuestros productos de exportación bajaría y podríamos competir mejor, por otra parte, el IVA recae sobre todos los productos, incluidos los productos importados por lo que también dentro del nuestro propio país nuestro productos serían más competitivos.<br />
<br />
6. Sin la presión de crear empleos a toda costa nos podríamos evitar las políticas de obras públicas innecesarias de corte keynesiano.<br />
<br />
Por supuesto, el cambio de modelo no se puede hacer demasiado rápido. Existen muchos derechos adquiridos y cualquier cambio en el escenario económico de esta magnitud requiere plazos de reforma relativamente largos. Además, cualquier innovación de gran alcance conviene realizarla con prudencia. El conocimiento de tipo científico se adquiere de forma gradual, por ensayo y error, realizando experimentos y aprendiendo de ellos. Hace tiempo que deberíamos haber comenzado a experimentar. El tiempo perdido ya no se puede recuperar, pero esté en nuestras manos lo que podemos hacer a partir de ahora.<br />
<br />
Rafael Pinilla<br />
<br />
<h3>
Artículos relacionados:</h3>
<br />
<a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/por-que-es-preferible-garantizar-el.html">¿Por qué es preferible garantizar el derecho a la renta en vez de garantizar el derecho al trabajo? (I)</a><br />
<br />
<a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/por-que-queremos-garantizar-una-renta.html">¿Por qué queremos garantizar una Renta Básica Universal?</a><br />
<br />
<br /></div>
<div>
<br /></div>
Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-29673256446303671292015-03-06T00:47:00.000-08:002015-03-06T00:48:12.843-08:00La reforma del sistema de bonificación al empleo en Francia<div class="MsoNormal" style="text-align: justify;">
Dentro de su plan
plurianual contra la pobreza y por la inclusión social, el primer ministro de
Francia, Manuel Valls, presentó el pasado 3 de febrero la reforma del sistema
de bonificación al empleo para la población trabajadora con bajos ingresos. La
reforma, cuyas ideas generales ya había adelantado en agosto del pasado año,
entrará en vigor a partir del primero de enero de 2016, aunque la aprobación de
la ley reguladora se adelantará a la segunda mitad de 2015, probablemente en
septiembre. La reforma consiste en refundir en una nueva y única Prima de
Actividad (PA) el llamado RSA Actividad y la Prima Para el Empleo (PPE),
actualmente en vigor. <o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="http://4.bp.blogspot.com/-NABMizkvO8A/VPloOyABDwI/AAAAAAAAAPg/YDggdlF3Fyw/s1600/Francia.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" src="http://4.bp.blogspot.com/-NABMizkvO8A/VPloOyABDwI/AAAAAAAAAPg/YDggdlF3Fyw/s1600/Francia.jpg" height="284" width="640" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><div class="MsoNormal">
<span style="font-size: 9.0pt; line-height: 115%; mso-fareast-language: ES;">Manuel Valls durante la presentación de su plan contra la pobreza y por la
inclusión social. 3 de marzo de 2015<o:p></o:p></span></div>
</td></tr>
</tbody></table>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
La reforma trata de
hacer frente a las insuficiencias de los dos dispositivos existentes, sujetos
ambos a fuertes críticas en los últimos años. Pretende, por una parte, mejorar la
efectividad en la reducción de la pobreza entre la población trabajadora,
evitando que parte de las prestaciones, como sucede con la PPE, llegue a grupos
ocupados en situación acomodada. En lo relativo al RSA Actividad, por otra,
busca facilitar un método de cálculo de la prestación que resulte más sencillo
para no disuadir la demanda entre sus potenciales beneficiarios. Apenas un 30%
de ellos acceden en la actualidad al RSA.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
En cualquier caso, el
objetivo principal del sistema seguirá centrándose en incitar el acceso al
empleo y, dentro de él, en aumentar las horas trabajadas. De esta forma, el
sistema de protección social francés sigue apostando por prestaciones que
contribuyan a aumentar el nivel de ingresos de la población trabajadora con
menores salarios o ingresos por actividad autónoma. Busca, al mismo tiempo,
disuadir a la población desempleada que prefiriera contentarse con las
prestaciones sociales, acelerando el proceso de búsqueda activa de empleo.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b>Los principios básicos de la reforma<o:p></o:p></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b><br /></b></div>
<div class="MsoNormal" style="text-align: justify;">
Los principios básicos
de la reforma planteada por Manuel Valls son los siguientes:<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
1. El
acceso a la nueva PA seguirá asociada al nivel de recursos. El umbral máximo
para el acceso a la prestación se sitúa en 1,2 veces el salario mínimo (SMIC)
para una persona sola. Teniendo en cuenta que se computa este SMIC en términos
netos, descontadas las cotizaciones sociales obligatorias, dicho umbral se
sitúa en 1.363,19 euros. En términos de Paridad de Poder de Compra, equivale a
una cuantía de 1.098,61 euros para España.<o:p></o:p></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
2. El
gasto principal se concentrará entre la población trabajadora que gane entre
568 euros y los 1.363,19 establecidos como límite máximo. La población que gane
menos de 568 euros recibirá algún complemento pero de nivel inferior en
términos relativos. Se trata con ello de no incentivar las formas más extremas
del trabajo a tiempo parcial. Según el gobierno francés, el dispositivo debe
tratar de incitar no sólo a trabajar sino a trabajar durante más tiempo. <o:p></o:p></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
3. El
acceso a la PA se amplía a la población menor de 25 años aunque sobre la base
de cuantías de protección algo más bajas y de la consideración de topes máximos
ligados al nivel de ingresos del hogar. En la actualidad, estas personas
jóvenes pueden beneficiarse de la PPE pero no del RSA.<o:p></o:p></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
4. Las personas
trabajadoras vinculadas a familias monoparentales se beneficiarán de una
prestación relativamente mayor que la correspondiente a la población en
parejas.<o:p></o:p></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
5. Se
simplificará la gestión por tres vías. En primer lugar, el cálculo de la
cuantía de la prestación tendrá en cuenta las circunstancias existentes en el
momento de la demanda y de las posteriores revisiones trimestrales. Una vez
concedida, la prestación se mantendrá durante tres meses, con independencia de
que cambie la situación de la persona. <o:p></o:p></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
En
segundo lugar, la prima se aplicará en lo fundamental teniendo en cuenta los
ingresos de cada persona trabajadora. No obstante, se completará con otra parte
que tenga en cuenta la composición y los recursos del conjunto del hogar. Los
recursos máximos del hogar no podrán pasar de 2.200 euros para una pareja o una
familia monoparental con un hijo y de 2.900 euros para familias compuestas por
una pareja con dos hijos o hijas en las que dos de sus miembros se encuentren
trabajando.<o:p></o:p></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
En
tercer lugar, una vez inscritos en el sistema, la actualización de la
información sobre ingresos podrá realizarse por las propias personas
interesadas, sin necesidad de presentarse ante las oficinas, por Internet o a
través del correo normal.<o:p></o:p></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
En cuanto a las
cuantías, el máximo de la ayuda se centrará en torno a la población trabajadora
con ingresos en torno a los 800 euros, equivalentes a 667,75 euros en términos
de PPC para España. Entre los ejemplos planteados por el gobierno francés para
señalar el nivel de las cuantías de la futura PA, destacan los siguientes
aspectos:<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
a) Para
una persona sola que trabaja a tiempo completo por el valor del SMIC, la PA se
situaría en torno a los 130 € mensuales.<o:p></o:p></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
b) El
máximo de ayudas previsto alcanzaría los 280 euros mensuales en el caso de una
persona sola con un único hijo o hija a cargo con acceso al SMIC a tiempo
completo.<o:p></o:p></div>
<div class="MsoNormal" style="margin-left: 11.35pt; text-align: justify; text-indent: -11.35pt;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Llama la atención que
se trata de cuantías reducidas, en general inferiores a las previstas en el
sistema de estímulos al empleo existente en el País Vasco. Así, la bonificación
estándar para un hogar con ingresos equivalentes al salario mínimo se sitúa en
torno a los 300 euros (unos 360 euros en términos ajustado a paridades de poder
de compra). Aunque la extensión del grupo protegido es más limitada que en
Francia, se trata por tanto de cuantías
claramente superiores a las que se plantean en el país vecino. La proporción de
acceso de población potencialmente beneficiaria al sistema resulta además
superior en el País Vasco.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Según el documento presentado por el gobierno francés, la
ayuda beneficiará a entre cuatro y cinco millones de personas, en torno al más
del 15% de la población empleada en Francia. En la actualidad, la RSA llega a
700.000 personas, por una cuantía media de 176 euros mensuales. La PPE llega,
por su parte, a 6,3 millones, aunque sobre la base de una media mensual de
apenas 36 euros. Esta prestación se pagará por última vez en septiembre de
2015.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
El coste previsto de la prestación es de unos 4.000 millones
de euros. Se trata de un coste similar al actualmente existente, con un gasto
de alrededor de 2.450 millones en la PPE y de 1.600 en el RSA. Teniendo en
cuenta el coste previsto de la prestación, esto supone la aplicación de
cuantías medias de ayuda bajas, situadas en torno a los 800-1.000 euros anuales
de apoyo. <o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
El modelo francés sigue así apostando por la extensión de
ayudas de baja, e incluso muy baja cuantía, a un volumen relativamente amplio
de población frente a modelos que protegen más favorablemente a la población
con bajos salarios pero centrando el apoyo en la minoría con menores recursos.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b>La aplicación de un
sistema similar en España<o:p></o:p></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b><br /></b></div>
<div class="MsoNormal" style="text-align: justify;">
La introducción de un sistema de bonificación al empleo en
el sistema español debería tener en cuenta el importante nivel de protección a
los muy bajos salarios del sistema vasco, frente a las cuantías claramente
insuficientes del modelo francés. Las diferencias de ingresos asociados al
trabajo deben ser suficientes para que los sistemas de bonificación resulten
relevantes para evitar la llamada trampa de la pobreza. En ese aspecto, los
datos disponibles muestran un mayor éxito comparado del sistema vasco que del
sistema hasta ahora vigente en Francia.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
En este contexto, los datos avanzados no aseguran del todo
que la reforma francesa vaya a superar una de las críticas de las que había
sido objeto, en particular la de tratar de llegar a un colectivo demasiado
amplio con unos recursos limitados que acaban traduciéndose en un efecto
redistributivo muy limitado. Sin embargo, en España debería tenerse en cuenta
la voluntad de actuación más amplia introducida en Francia, tratando de mejorar
las condiciones de vida del conjunto de la parte más desfavorecida de la
población trabajadora. En ese punto, es evidente que Francia ha ido más lejos
que el sistema vasco, muy centrado en la parte más baja de las capas de
trabajadores con bajos salarios. <o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
La aproximación más realista podría pasar por combinar
distintas modalidades de actuación. Por una parte, podría aplicarse una
modalidad de ayuda mensual a los muy bajos salarios, en la línea del sistema
establecido en el País Vasco, aunque garantizando la aplicación estructural, y
no sólo temporal, del modelo de garantía. Esta aproximación podría
complementarse con un sistema más extendido de créditos fiscales, de cuantía
modesta, pero significativa. Se trataría de aplicar un sistema similar al EITC
para el grupo amplio de población trabajadora de bajos salarios pero no tan
bajos como para hacer imprescindible una aportación complementaria mensual. <o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<br />
<div class="MsoNormal" style="text-align: justify;">
Es probable que un modelo de este tipo resultara mucho más
efectivo que el programa planteado en Francia, de perfil bastante continuista
respecto a la realidad hoy existente. De hecho, todo parece indicar que el
modelo de funcionamiento de la nueva PA será muy similar al del actual RSA. Los
objetivos de cobertura de la población beneficiaria se mantienen de hecho en
niveles reducidos, situándose en un 50% el nivel esperado de cobertura de la
población potencialmente beneficiaria.<o:p></o:p><br />
<br />
<b>Luis Sanzo</b></div>
Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-70677671953937805782015-02-26T05:57:00.000-08:002015-03-15T17:57:06.053-07:00¿Por qué es preferible garantizar el derecho a la renta en vez de garantizar el derecho al trabajo? (I)<br />
<table cellpadding="0" cellspacing="0" class="tr-caption-container" style="float: right; margin-left: 1em; text-align: right;"><tbody>
<tr><td style="text-align: center;"><a href="http://3.bp.blogspot.com/-zkPpUraSaxU/VOskfaA4QPI/AAAAAAAAAPA/VTW5MuK3sVE/s1600/Video.png" imageanchor="1" style="clear: right; margin-bottom: 1em; margin-left: auto; margin-right: auto;"><img border="0" src="http://3.bp.blogspot.com/-zkPpUraSaxU/VOskfaA4QPI/AAAAAAAAAPA/VTW5MuK3sVE/s1600/Video.png" height="182" width="320" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><a href="https://www.youtube.com/watch?v=KngECyr5gg0">Vídeo documental sobre la renta básica universal</a></td></tr>
</tbody></table>
En un artículo anterior empezamos a explicar <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/por-que-queremos-garantizar-una-renta.html">porqué queremos garantizar una renta básica</a> de ciudadanía. <b>La razón fundamental es que la garantía de los derechos humanos requiere de medios económicos</b>. Os dejo aquí un <a href="https://www.youtube.com/watch?v=KngECyr5gg0">vídeo</a> de youtube donde se explica muy bien. Es un poco largo (unas 2 horas). A continuación resumo los que a mi juicio son los principales motivos. <br />
<br />
Prácticamente todos los países del mundo han firmado la declaración universal de derechos humanos, pero ¿cuantos de ellos han puesto medios eficaces para garantizar que todos los ciudadanos puedan defender sus derechos individuales? Tener un sistema judicial, como poder independiente a los otros poderes del Estado, al que todo ciudadano pueda recurrir para defender sus derechos de los abusos de otras personas o del propio Estado es básico. Pero antes de recurrir al sistema judicial los ciudadanos deben poder ejercer los derechos por sí mismos y derechos humanos fundamentales como el derecho a la vida y a la libertad pueden quedar vacíos de contenido si no garantizamos que las personas puedan procurarse razonablemente medios económicos para la subsistencia y para hacer frente a la coacción.<br />
<br />
El derecho fundamental a la vida y a la libertad no consiste sólo en que no te maten. Es necesario también que las personas no estén sometidas a la amenaza latente de la pobreza. Es necesario que las personas puedan vivir libremente, es decir, que puedan tomar con libertad las decisiones más importantes sobre su propia vida. <b>En una sociedad en la que el dinero se ha convertido en el medio general de intercambio la gente no puede ejercer sus derechos a la vida y la libertad sin un mínimo de dinero</b>. El mercado funciona como una democracia donde la gente vota a favor de lo que necesita o le gusta comprándolo con su dinero. Cuando existe libertad de empresa (para producir) y libertad de consumo (para elegir), las decisiones de compra de los consumidores gobiernan adecuadamente la economía para que produzca todo aquello que es necesario o sencillamente deseado por los ciudadanos. Pero si una parte de la población no puede comprar lo que necesita estamos negando a esa parte de la población el derecho a votar qué debe producir el mercado. El mercado es un buen mecanismo para decidir qué debemos producir (mecanismo de asignación). <b>En general el mercado es un mecanismo de asignación </b><b>mejor </b><b>que el Estado, descentralizado y democrático. Pero para que el mercado funcione como un mecanismo democrático para todos es necesario que todos tengan algo de dinero y puedan votar comprando.</b><br />
<br />
<h3>
El mecanismo del mercado funciona bien para decidir la producción de la economía, pero tiende a generar desigualdad y pobreza</h3>
<br />
Si no garantizamos de algún modo que todos los ciudadanos consigan el mínimo de dinero que es necesario para su supervivencia el mercado no funcionará correctamente como mecanismo de asignación. A las personas que no tienen dinero y no pueden comprar lo que necesitan el mercado no les sirve. Creo que hasta aquí casi todos estaremos de acuerdo. Y algunos dirán: bueno, el que quiera dinero no tiene más que trabajar, para eso está el mercado de trabajo. El problema del mercado de trabajo es que funciona igual que el mercado de bienes y servicios, pero en este caso no se trata de productos sino de personas. Si en el mercado de bienes producimos demasiado y nos sobran algunos productos ¿qué pasa? el precio de los productos sobrantes baja, y si no hay modo de colocarlos los tiramos a la basura, y no pasa nada. Pero en el mercado de trabajo aplica las mismas reglas a las personas. Si sobra gente que quiere trabajar... ¿les bajamos el sueldo y si no hay modo de colocarlos los enviamos al extranjero? Pues sí, así es como funciona. Quien defiende el mecanismo de mercado a ultranza está defendiendo esto. Pero quienes defienden esto no pueden pretender que no pase nada. Los productos no tienen derechos, las personas sí. Y el mecanismo del mercado de trabajo atenta contra los derechos de las personas (derecho a supervivencia, derecho a la libertad de residencia). <b>El mercado de trabajo es un mal mecanismo de distribución de la renta porque no garantiza que todas las personas consigan el mínimo de renta que es necesario para vivir y ejercer sus derechos fundamentales.</b><br />
<br />
El mecanismo de
mercado conduce a una distribución de la renta que se concentra cada vez más en unas pocas manos y tiende además a
dejar a muchas personas con muy pocos ingresos o ninguno. Es decir, el mecanismo de mercado tiende a generar una distribución de los ingresos muy desigual y no es capaz de acabar por sí mismo con la pobreza. No hay nadie que discuta esto. Por ello todos los Estados, incluidos todos los capitalistas, han creado mecanismos "redistributivos" que normalmente pasan por la intervención del Estado en algunas áreas.<br />
<br />
Durante el siglo pasado se han ido generalizando los sistemas de Seguridad Social. La Seguridad Social se financia mediante cotizaciones sociales que recaen sobre empresas y trabajadores, es decir, se financia mediante un impuesto al trabajo. La Seguridad Social nació para asegurar que llegue dinero a los que no pueden trabajar por un motivo u otro (accidente de trabajo o enfermedad profesional, vejez, enfermedad enfermedad común, incapacidad, embarazo y maternidad, prestaciones familiares, etc.). Además, los Estados crean directamente empleo al realizar parte de la producción que el mercado no proporciona en suficiente cantidad (obras públicas, seguridad, educación, sanidad...). El empleo generado directamente por el Estado (empleados públicos) puede estar entre el 10 y el 20% de los puestos de trabajo y el empleo generado indirectamente por el Estado (Inversiones y compra pública) puede alcanzar fácilmente otro 20%. Los gastos del Estado se financian mediante impuestos que en teoría deberían ser progresivos (pagan proporcionalmente más los que más tienen). Así, a finales del siglo XX todos los países de la OCDE tenían un sistema de Seguridad Social relativamente fuerte y un presupuesto del Estado que en conjunto pueden estar manejando entre el 35% y el 50% de la economía. Es una intervención muy importante que se acompaña además de toda una serie de regulaciones sobre lo que se puede hacer en el sector privado como salarios mínimos, prohibición de trabajar a los jubilados, etc. Todos estos mecanismos se han creado suponiendo que de algún modo todo el que quiera trabajar encontrará un empleo. Pero en España no hemos tenido "pleno empleo" desde 1975... ¿Por qué no puede trabajar todo el que quiera? ¿por qué el mercado no está ofreciendo el mercado suficientes puestos de trabajo para que todo el que quiera pueda conseguir el mínimo de ingresos necesario para defender sus derechos individuales? ¿Las elevadas tasas de desempleo actuales son un efecto transitorio de la crisis o la escasez de empleos refleja una tendencia de fondo más general?<br />
<br />
<h3>
El empleo garantizado es imposible y además es indeseable</h3>
<br />
Ya hemos visto que <b>el mercado por sí mismo no crea tantos empleos como para llegar a una situación de pleno empleo</b>. Con ayuda del Estado se ha conseguido el pleno empleo en algunas épocas de gran crecimiento económico, pero cuando el ritmo de crecimiento baja no se puede mantener el empleo por lo que sólo se ha demostrado que el pleno empleo es posible, de forma transitoria, con ayuda del Estado para mantener tasas de crecimiento muy elevado.<br />
<br />
Si observamos la historia económica de la humanidad parece evidente que <b>el pleno empleo no ha sido la norma sino la excepción</b>. Al menos si en el empleo como puestos de trabajo remunerado que producen ingresos suficientes para cubrir las necesidades básicas de una familia. Las estadísticas de empleo actuales son engañosas porque en la Encuesta de Población Activa una persona que haya trabajado una hora de forma remunerada la semana anterior a la encuesta se clasifica como "empleado". Esta forma de establecer la categoría de empleado es estándar en Europa y homologable al resto de países de la OCDE. El supuesto "pleno empleo" de EEUU no impide que una proporción significativa de los empleados (10-20% según estados) obtengan sólo ingresos por debajo del umbral de la pobreza. Y es preciso tener en cuenta que en EEUU existe un complemento salarial para los salarios bajos (el Earned Income Tax Credit) que puede suponer en algunos estados hasta el 50% del salario. Es decir, en EEUU los salarios bajos del sector privado están subvencionados por el Estado. Por cierto que <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/revisamos-el-proyecto-economico-de_25.html">este es el sistema que propone aplicar en España el nuevo partido Ciudadanos. </a>Pero incluso con la subvención del Estado a los bajos salarios en EEUU existe una elevada proporción de "trabajadores pobres" y unos niveles de pobreza elevados que desmerecen los grandes logros que presenta en otros campos este gran país.<br />
<br />
Por otra parte, existen varias experiencias a nivel internacional en las que se ha intentado conseguir el pleno empleo por la vía del empleo público directo: los países del área de la Rusia soviética, China en su etapa comunista, Cuba, etc. Con estos antecedentes <b>resulta realmente anacrónico que alguien proponga el "trabajo garantizado" como alternativa a la renta básica universal para España en 2015. </b>Sobre el complemento salarial garantizado para los salarios bajos vale la pena entrar a discutir sobre sus ventajas e inconvenientes en contraste con políticas de renta garantizada. Después de todo, el complemento a los salarios bajos reconoce la realidad: la tendencia de la economía de mercado es incapaz de generar suficiente número de empleos con una remuneración mínima adecuada. Por supuesto, la demanda de trabajo de las empresas es prácticamente infinita eso no es un problema, el problema es que la empresa privada no puede pagar más salario que el valor de mercado que producen los empleados. Reconocida esta realidad los EEUU --o en España Ciudadanos-- proponen como solución que el Estado subvencione los salarios bajos, que viene ser lo mismo que subvencionar a las empresas para que utilicen mano de obra barata en vez de destruir empleo sustituyendo mano de obra cara por maquinaria, que es lo que harían sin la subvención.<br />
<br />
¿Quien puede creer hoy día que el Estado o la empresa pública va a ser capaz de crear suficientes empleos productivos para emplear a toda la población cuando la empresa privada no puede hacerlo? La verdad es que nadie lo cree porque no es posible.<b> El Estado, al igual que la empresa privada, sólo puede crear un número limitado de empleos productivos</b>. Y el Estado, como la empresa privada, debe intentar ser lo más eficiente posible para producir los bienes que debe producir. Es decir, debe intentar producir más con menos, ser más productivo. Y es lo que están haciendo, correctamente, todos los Estados modernos cuando incorporan las tecnologías de la información y agilizan los procedimientos administrativos, lo que en la práctica significa que el Estado puede hacer más trabajo con menos funcionarios. Es posible que se necesiten más funcionarios y más empleados públicos para realizar algunas tareas (policías, profesores, personal sanitario...), pero siempre será un número limitado cuyo crecimiento deberíamos mantener controlado. Proponer como estrategia de garantía de rentas el empleo público garantizado implica comprometerse a pagar a la gente un salario mayor que el valor de lo que producen y esto es totalmente indeseable por motivos económicos y éticos.<br />
<br />
1. Desde el punto de vista económico, que el Estado pague a los empleados públicos más de lo que producen (más de lo que les pagaría el sector privado) es indeseable porque distorsiona el mercado de trabajo haciendo competencia desleal al sector privado y creando un sistema dual en el que los empleados públicos gozarían de un salario más alto y con mayor seguridad en el empleo que el que ofrece el sector privado. A corto plazo es malo, pero a largo plazo peor. El sector privado solo pagaría a los trabajadores muy productivos y el Estado tendría que ir absorbiendo a un número creciente de trabajadores improductivos mientras que los trabajadores realmente productivos del sector público tendrían fuertes incentivos para irse al sector privado. El resultado sería un Estado hipertrofiado, muy ineficiente y unos servicios públicos desastrosos. <br />
<br />
2. Desde el punto de vista ético el trabajo garantizado no es más deseable de lo que pueda ser la esclavitud o la servidumbre. Significa que el Estado le dice a la gente "el que no trabaje, que no coma". <br />
<br />
<h3>
¿El que no trabaje que no coma? Afortunadamente ningún país de la OCDE sigue ya esta doctrina </h3>
<br />
La
realidad es que <b>nunca ha existido ni existirá una sociedad en la que
todas las personas consigan sus ingresos por medio del trabajo</b>. Por eso
mismo resulta chocante la frecuencia con la que hoy día políticos y
periodistas de todas las tendencias hablan del trabajo remunerado como
si fuese la única fuente legítima de ingresos. El problema es que <b>en cualquier discusión sobre el trabajo remunerado se suelen mezclar argumentos económicos con valores y creencias profundas</b>.
No se trata de un debate racional, se trata de cuestiones de fe. Estas creencias no son estúpidas, tienen su razón de ser histórica. En la antigüedad el trabajo
duro lo realizaban los esclavos o los siervos. Pero una economía basada
en trabajo esclavo o en la servidumbre es muy poco productiva. Tanto en la guerra como en el trabajo, el rendimiento mejora mucho cuando la gente cree que defiende su propio país o cuando cree que trabaja para sí mismo. El rendimiento de quien lucha o trabaja por algo en lo que se cree es muy superior al de quien lucha por miedo al castigo o al látigo. <b>Nuestra civilización democrática y de garantía de las libertades debe mucho a la ética del trabajo</b>. <br />
<br />
La
ética del trabajo se remonta al relato bíblico de la expulsión del
hombre del paraíso: "te ganarás el pan con el sudor de tu frente". Esta
idea fue remachada en el Nuevo Testamento por Pablo de Tarso (San Pablo) con esta frase
lapidaria: "el que no trabaje, que no coma". Este principio nos suena
bien, suena a un acuerdo social lógico para superar penalidades, que todo
el mundo debe arrimar el hombro y el que quien no lo hace es un insolidario y
debe ser castigado. Un pacto de camaradas. Hemos sido educados para que este principio nos
suene bien. Comparado con la organización de la economía
basada en la esclavitud de hace 2.000 años no hay duda de que se trata de un principio más que
razonable. Pero, ¿hasta dónde queremos hacer llegar ese principio?¿Sigue
teniendo vigencia hoy día? y suponiendo que siga en vigor ¿Por cuánto
tiempo podremos mantenerlo?<br />
<br />
En 2014, España tenía una población de 46,5 millones de personas y de algún modo todos ellos consiguían ingresos para sobrevivir. ¿Cuantos consiguen sus ingresos de su trabajo? Según la última encuesta de población activa a final de 2014 había en España 17,5 millones de ocupados. Ya hemos comentado que esta cifra incluye autónomos y trabajadores por cuenta ajena que en la semana anterior a la encuesta trabajaron al menos una hora a la semana de forma remunerada, de modo que en esta cifra hay personas que realmente no consiguen todos los ingresos necesarios por el trabajo, pero vamos a suponer que fuese así. El cálculo es sencillo, en España hay unos 29 millones de personas que consiguen comer sin trabajar. De algún modo estos 17,5% de ocupados (38% de la población) dan de comer al resto. Este 62% de personas que reciben ingresos sin trabajar de forma remunerada los consiguen de alguna de estas otras tres formas:<br />
<br />
<ul>
<li>Un 25% son niños o jóvenes a quienes mantiene su familia mientras estudian, ya sea porque son menores de edad (15%) o porque siguen estudiando o buscando empleo. Es decir, viven de transferencias de rentas directas de sus familiares. </li>
<li>Un 18% son mayores de 65 años y disfrutan de una pensión de jubilación o de viudedad. Es decir, viven de transferencias de rentas proporcionadas por la Seguridad Social. </li>
<li>Un 19% son adultos en edad de trabajar que no tienen empleo ni se encuentran en una edad en que parece lógico que pueda estar manteniéndoles su familia (no incluimos aquí a los jóvenes menores de 25 años no independizados, pero sí a los mayores de esa edad). Algunas de estas personas viven de su pareja, otras de prestaciones de desempleo o de tipo asistencial, otras de la ayuda de familiares. </li>
</ul>
La situación en otros países europeos es algo diferente, sobre todo por el ehcho de que en España la proporción de desempleados es más elevada, pero no modifica el hecho esencial: el porcentaje de ocupados que consiguen sus ingresos por su trabajo ronda en toda Europa y en general en los países de la OCDE el 40%. El resto de la población no vive de su trabajo sino de transferencias. Es decir, que afortunadamente estamos muy lejos de aplicar el principio de "quien no trabaje que no coma". <br />
<br />
<h3>
Conclusiones provisionales sobre política de rentas por la vía del trabajo</h3>
<br />
<ul>
<li><b>El mercado es un buen mecanismo para asignar medios materiales y trabajo a la produccion de los bienes y servicios que una sociedad necesita</b>. Si se produce poco los bienes son escasos, su precio sube y las empresas producen más. Si se produce demasiado los precios bajan y en caso de sobrar se destruye, por lo que las empresas se acaban adaptando a producir menos. </li>
<li><b>El mercado de trabajo funciona igual que el mercado de bienes, pero las personas no pueden ser tratadas como los bienes</b>. Si hay poca oferta de trabajo suben los salarios y aumenta el empleo. Esto nos parece bien a todos porque las personas tienen derechos que corren el riesgo de ser vulnerados. Si hay más oferta de trabajo que demanda bajan los salarios y si los salarios no bajan lo bastante aumenta el desempleo y la gente se ve forzada a emigrar. Esto no nos parece bien a casi nadie. El mercado de trabajo es eficiente, pero los resultados de distribución que produce no nos gustan: concentración de ingresos, desigualdad creciente y pobreza.</li>
<li><b>Una solución provisional que puede funcionar es que el Estado subvencione los salarios bajos</b>, lo que reduce el coste de las empresas. Las empresas pueden mantener el empleo que de otro modo sustituirían por máquinas o tecnología. La parte buena de esto, a corto plazo, es que mantienen el empleo. La parte mala, a medio y largo plazo, es que tienen menos incentivos para mejorar la productividad. </li>
<li><b>El empleo garantizado es sencillamente una mala idea tanto desde el punto de vista económico como ético</b>. Es anacrónico, económicamente imposible de alcanzar y todavía más insostenible. Y desde el punto de vista ético se parece demasiado a la esclavitud o a algún tipo de servidumbre que nadie queremos. No vale la pena perder mucho tiempo escribiendo sobre esto. </li>
</ul>
<br />
Ya hemos visto que en todos los países de la OCDE la mayoría de las personas no vive de su trabajo sino de transferencias de renta. ¿Y si el Estado en vez de tratar de asegurar que todo el mundo tenga un trabajo tratase de garantizar sencillamente que todo el mundo tenga una renta tanto si trabaja como si no? En el próximo artículo argumentaremos las ventajas en el corto y el medio plazo de que un Estado moderno reforme sus políticas de rentas para caminar hacia un sistema de garantía universalista y desligado del empleo. Veremos que económicamente puede ser mucho mejor. Tanto en el corto plazo como --sobre todo-- en el largo plazo. Y que desde el punto de vista ético está perfectamente alineado con la garantía de los derechos humanos fundamentales.<br />
<br />
Rafael Pinilla<br />
<br />
<br />
<h3>
Artículos relacionados</h3>
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<div style="background-color: white; color: #222222; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-stretch: normal; margin: 0.75em 0px 0px; position: relative;">
<span style="color: #999999; font-size: small; font-weight: normal; text-decoration: none;"><a href="http://larentabasicaquepodemos.blogspot.com.es/2015/03/por-que-es-preferible-garantizar-el.html" style="color: #999999; text-decoration: none;">¿Por qué es preferible garantizar el derecho a la renta en vez de garantizar el derecho al trabajo? (II)</a></span></div>
<div style="background-color: white; color: #222222; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-stretch: normal; margin: 0.75em 0px 0px; position: relative;">
<br /></div>
<a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/por-que-queremos-garantizar-una-renta.html" style="background-color: white; color: #999999; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13.1999998092651px; line-height: 16.7999992370605px;">¿Por qué queremos garantizar una Renta Básica Universal?</a><br />
<br />Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-5332000953945075032015-02-25T01:27:00.000-08:002015-02-25T01:27:32.338-08:00Revisamos el proyecto económico de Ciudadanos contra el paro, la pobreza y la desigualdad (3/3)Hoy concluimos con la serie de Luis Sanzo, que ha analizado el programa económico de Ciudadanos en sus aspectos relacionados con el complemento salarial anual (CSAG) y sus relaciones con el salario mínimo y la renta de ingresos garantizada de otros países europeos, con el análisis de su propuesta de contrato único.<br />
<br />
<b style="text-align: justify;"><span style="font-family: "Cambria",serif; font-size: 14.0pt; line-height: 107%;">El
contrato único y la temporalidad</span></b><br />
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Cambria",serif; font-size: 14.0pt; line-height: 107%;"><br /></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<a href="http://2.bp.blogspot.com/-VMPWrfq8D4o/VOr5ISG08oI/AAAAAAAAAOo/cTLAEOBoNUo/s1600/descarga%2B(1).jpg" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"><img border="0" src="http://2.bp.blogspot.com/-VMPWrfq8D4o/VOr5ISG08oI/AAAAAAAAAOo/cTLAEOBoNUo/s1600/descarga%2B(1).jpg" height="225" width="400" /></a><span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Ciudadanos plantea “<i>Un nuevo marco de relaciones laborales que
elimine la temporalidad y acabe con la precariedad”</i>, señalando que aspira a
que la norma habitual de contratación laboral sea un contrato indefinido al que
define como <i>Contrato para la Igualdad de
Oportunidades</i>. Ve en esta aproximación “<i>el
germen de un nuevo marco de relaciones laborales en el que sean compatibles la
flexibilidad empresarial y la estabilidad laboral de los trabajadores</i>”.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">El planteamiento contractual de
Ciudadanos recoge, por tanto, la propuesta de FEDEA de <b>contrato único como solución a la eliminación de la dualidad en el
mercado de trabajo entre unos trabajadores indefinidos protegidos y temporales
desprotegidos</b>. El problema, no obstante, es que la dualidad real no es ésa,
ni se reduce limitando la protección a los trabajadores indefinidos. El
problema central es la existencia de una inseguridad básica en las condiciones
de acceso al mercado de trabajo. Trabajar en sectores, ramas, empresas o
profesiones con empleo más o menos seguro o no es la base real de la dualidad
económica existente en España.<o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Aunque el sistema de créditos
fiscales podrá contribuir a mejorar uno de los graves problemas, la existencia
de una baja remuneración en algunos sectores, no sirve para resolver el
problema de la inestabilidad de ciertos ámbitos de la economía española. <b>El problema de fondo, que explica parte de
la importancia de la contratación eventual –fraudulenta y abusiva en ocasiones
pero en otras no- no es la modalidad de contrato, es la debilidad de una parte
del sistema productivo español. </b><o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><b><br /></b></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Este <b>problema no se resolverá con el establecimiento de un sistema de falsos
contratos indefinidos, con escasa protección asociada</b>. La ruptura de esos
contratos equivaldrá a la finalización de los contratos temporales, en especial
en las crisis recurrentes que afectan a la economía española.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Hay otra cuestión, quizás menor
pero igualmente relevante, que debería aclararse en la aproximación basada en
el sistema de contrato único y es el tratamiento de las circunstancias atípicas
en la contratación. En un sistema muy sujeto al ciclo productivo, por ejemplo <b>en el turismo, es evidente que será
necesario mantener formatos abiertos a modalidades de contratación temporal si
se pretende mantener el empleo</b>. <b>Esto
promete abrir una vía amplia a las excepciones en el contrato único</b>, una
cuestión que sin embargo es necesario abordar desde quienes defienden ese
planteamiento.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Otro
problema se relaciona con un hecho destacable en una economía muy sujeta al
ciclo,</span></b><span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"> tanto en el corto como en el medio y largo plazo, con amplios
ámbitos de actividad relativamente precarios. Se trata de <b>que las potenciales limitaciones a la contratación temporal podrían
llevar a traducirse en una caída de la contratación</b>. Hay suficientes datos
para sostener que, tanto en el inicio como en el final de los ciclos alcistas,
la contratación temporal minimiza el riesgo que supone la apuesta por la
creación o el mantenimiento del empleo en determinadas ramas o ámbitos de
actividad. <b>El avance de la contratación
indefinida, vía conversión de contratos temporales en indefinidos</b>, que
caracterizó el proceso de auge económico hasta 2008, muestra que la apuesta realizada
hasta aquel año <b>puede tener sentido como
alternativo a la progresiva reducción del coste del despido que se esconde
detrás del planteamiento del contrato único</b>.<o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
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<b><span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">¿Por
qué no mirar dentro de nuestras fronteras?</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Las
propuestas de Ciudadanos</span></b><span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"> se fijan de forma llamativa en los modelos
desarrollados fuera de nuestras fronteras. Las referencias son híbridas, como
hemos podido comprobar, dado que no incorporan modelos socio-económicos
integrales sino parte de los mismos. El ejemplo más claro hace referencia a <b>la apuesta por un modelo de flexiseguridad
sin renta garantizada</b>. Ese modelo no existe en ninguna parte en los países
económica y socialmente más desarrollado. Ni en los escandinavos ni en Estados
Unidos o el Reino Unido.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">La realidad, sin embargo, es que
no siempre resulta necesario salir del Estado para encontrar experiencias de
interés. Dentro de sus limitaciones, que un Estado potente como el español
podría resolver y superar con facilidad, <b>el
modelo vasco es ejemplo de una experiencia de cierto éxito a la hora de
combinar renta garantizada y sistemas de bonificación al empleo</b>. En el
periodo de crisis de 2008 a 2013, no ha habido otra comunidad autónoma que haya
tenido mejores resultados en términos de mantenimiento de la población,
contención en el aumento del desempleo y posición comparada en los niveles de
afiliación. Tras la reconversión industrial, el País Vasco, y de forma
particular el Gran Bilbao, constituían sin embargo la más pura expresión del
riesgo de decadencia postindustrial de un país. Eran el Detroit de España que
sin duda un Michael Moore español habría querido retratar.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<br />
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">El País Vasco es, en este
contexto, un e<b>jemplo de cómo la
aplicación de un sistema mínimamente efectivo de renta garantizada resulta positivo
para prevenir otro de los problemas señalado por Ciudadanos, el del excesivo
endeudamiento</b>. Lo demuestran no sólo las <b>bajas tasas comparadas de desahucios</b> sino también indicadores de <b>acceso a niveles de ahorro suficiente</b>
para hacer frente a gastos extraordinarios que sólo pueden encontrarse en
algunos de los países europeos socialmente más desarrollados.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Luis Sanzo</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Artículos relacionados: </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Cambria, serif;"><span style="line-height: 17.1200008392334px;"><a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/primeras-impresiones-sobre-el-programa.html">http://larentabasicaquepodemos.blogspot.com.es/2015/02/primeras-impresiones-sobre-el-programa.html</a></span></span></div>
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<span style="font-family: Cambria, serif;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Cambria, serif;"><a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/revisamos-el-proyecto-economicode.html">http://larentabasicaquepodemos.blogspot.com.es/2015/02/revisamos-el-proyecto-economicode.html</a></span></div>
Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-51505641374392389302015-02-24T00:49:00.000-08:002015-02-24T00:50:27.877-08:00Revisamos el proyecto económico de Ciudadanos contra el paro, la pobreza y la desigualdad (2/3)<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Cambria, serif;"><span style="line-height: 19.9733333587647px;">Ayer comenzamos a analizar la propuesta de complemento salarial anual garantizado (CSAG) de Ciudadanos, hoy Luis Sanzo continúa analizándola y plantea por qué esa propuesta debe ser acompañada por un sistema de rentas mínimas garantizadas.</span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Cambria",serif; font-size: 14.0pt; line-height: 107%;"><br /></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Cambria",serif; font-size: 14.0pt; line-height: 107%;">Hay
países socialmente desarrollados de Europa sin sistema de salario mínimo, sí,
pero ninguno sin un sistema de rentas mínima garantizada<o:p></o:p></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Cambria",serif; font-size: 14.0pt; line-height: 107%;"><br /></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Es probable que Ciudadanos
señale, para rebatir el argumento establecido en el punto anterior, que hay
países socialmente desarrollados en Europa que carecen de un sistema de salario
mínimo. Cuando Ciudadanos señala que “<i>Existen
sociedades, sobre todo en el norte de Europa, que han demostrado ser capaces de
combinar la flexibilidad para encajar en la economía mundial con la igualdad de
oportunidades y la seguridad para sus ciudadanos</i>”, es muy probable que esté
pensando en Austria o en los países escandinavos donde no existe salario mínimo
estatuido en las normales estatales generales.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="http://1.bp.blogspot.com/-V1Aux8QgqOM/VOr0TKfcpfI/AAAAAAAAAOY/Gqdp9QmvZfA/s1600/Ciudadanos%2Bpresentaci%C3%B3n.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" src="http://1.bp.blogspot.com/-V1Aux8QgqOM/VOr0TKfcpfI/AAAAAAAAAOY/Gqdp9QmvZfA/s1600/Ciudadanos%2Bpresentaci%C3%B3n.jpg" height="235" width="400" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">Presentación del programa económico de Ciudadanos el pasado día 17</td></tr>
</tbody></table>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Cambria, serif; font-size: 12pt; line-height: 107%;">A esto habría que replicar con
dos precisiones importantes. En primer lugar, en los países señalados, con una
todavía muy viva impronta socialdemócrata, </span><b style="font-family: Cambria, serif; font-size: 12pt; line-height: 107%;">la
ausencia de un sistema de salario mínimo</b><span style="font-family: Cambria, serif; font-size: 12pt; line-height: 107%;"> es en realidad relativa. </span><b style="font-family: Cambria, serif; font-size: 12pt; line-height: 107%;">Se compensa en general con la obligación de
aplicación de los mínimos establecidos en convenios que tienen a cubrir a
prácticamente toda la población ocupada</b><span style="font-family: Cambria, serif; font-size: 12pt; line-height: 107%;">. Así ocurre, por ejemplo, en los
países escandinavos. En Austria, la carencia de sistemas de convenio colectivos
se suple, por su parte, introduciendo normas sectoriales de garantía de un
salario mínimo en los sectores no sujetos a convenio. Alemania que, hasta
ahora, mantenía un sistema similar ha adoptado recientemente una norma general
de salario mínimo.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">En segundo lugar, y éste es un
elemento fundamental, <b>en los países
europeos socialmente más desarrollados en los que no hay un sistema estatal de salario
mínimo siempre está presente un desarrollado sistema de renta mínima
garantizada</b>.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">La centralidad del sistema de bonificación
al empleo CSAG no implica necesariamente que Ciudadanos se oponga a un sistema
de rentas mínimas autonómicas, tal como el que existe en la actualidad, aunque
no se hable de ello en el programa presentado recientemente. Pero sí presupone con
casi total seguridad que no se priorizará el esfuerzo presupuestario en ese
campo. Así parece adelantarlo el hecho de que Ciudadanos contraponga su CSAG a
lo que definen como “<i>una renta
garantizada, que desincentiva el trabajo</i>”.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">La realidad, sin embargo, es que
los modelos en los que dicen inspirarse en el Norte de Europa cuentan todos
ellos con sistemas de renta garantizada, especialmente desarrollados de hecho
en los países escandinavos y en Austria. En el contexto de los países
mediterráneos, otro país sin salario mínimo, Chipre, se caracteriza también por
tener uno de los modelos más efectivos de renta garantizada.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Los países con sistemas
desarrollados de bonificación al empleo cuentan también con estos sistemas de
renta garantizada. Así sucede en Francia donde el sistema de renta garantizada
y el de bonificación al empleo convergen en una misma prestación, el <i>Revenu de Solidarité Activa</i> (RSA). Pero
también ocurre en el Reino Unido y Estados Unidos donde los dos tipos de sistemas
se plantean como complementarios. En el caso estadounidense, el EITC forma
parte del modelo social junto a los programas estatales TANF de renta
garantizada y los <i>Food Stamps</i> del <i>Supplemental Nutrition Assistance Program</i>
(SNAP), orientados a garantizar el acceso a niveles mínimos de alimentación. <o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">En 2013, los fondos TANF
supusieron un gasto federal y estatal acumulado de 31.649 millones de dólares. Por
su parte, en noviembre de 2014 había 46,3 millones de personas con tarjeta de
acceso a los Food Stamps, con un coste para ese año de más 76.000 millones de
dólares. El gasto equivalente al realizado en estas partidas en Estados Unidos
se situaría en un gasto de unos 13.500 millones de euros en el caso de la
población española.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="Default" style="line-height: 107%; margin-bottom: 8.0pt; text-align: justify;">
<span style="font-family: "Cambria",serif;">Es verdad que Ciudadanos plantea
un programa de lucha contra el paro de larga duración que debería garantizar que
la protección efectiva de los trabajadores despedidos sea más elevada que la
que reciben en la actualidad. Plantean el modelo austriaco como una de las vías
para conseguirlo pero, como hemos señalado, Austria también se caracteriza por
un efectivo, y descentralizado, modelo de renta garantizada para proteger a su
población.<o:p></o:p></span></div>
<div class="Default" style="line-height: 107%; margin-bottom: 8.0pt; text-align: justify;">
<span style="font-family: "Cambria",serif;">Es importante que la apuesta
por <b>los sistemas de renta garantizada no
se plantee como una fantasía de radicales sino como lo que verdaderamente es: una
recomendación de las instituciones europeas</b>. De esta forma, la
Recomendación de la Comisión de </span><span style="font-family: "Cambria",serif; mso-bidi-font-family: EUAlbertina_Bold; mso-bidi-font-weight: bold;">3 de octubre
de 2008<i> “sobre la inclusión activa de las
personas excluidas del mercado laboral”</i><b> </b></span><i><span style="font-family: "Cambria",serif; mso-bidi-font-family: EUAlbertina_Italic;">[notificada
con el número C(2008) 5737] </span></i><span style="font-family: "Cambria",serif; mso-bidi-font-family: EUAlbertina;">establece que “<i>La Recomendación 92/441/CEE del Consejo, de 24 de junio de 1992, sobre
los criterios comunes relativos a recursos y prestaciones suficientes en los
sistemas de protección social, sigue siendo un instrumento de referencia de las
políticas comunitarias en lo que respecta a la pobreza y la exclusión social y
no ha perdido su pertinencia, aunque es necesario hacer un mayor esfuerzo para
poder aplicarla plenamente</i>”.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%; mso-bidi-font-family: EUAlbertina;">Con
vistas a modernizar los sistemas de protección social, la Recomendación de 2008
señala a continuación que “<b><i>es preciso combinar un apoyo a la renta
adecuado con el vínculo al mercado de trabajo y el acceso a unos servicios de
calidad en una estrategia integrada de inclusión activa</i></b><i>. Esta estrategia es plenamente
complementaria del enfoque de flexiseguridad, si bien está orientada a las
personas situadas en los márgenes del mercado de trabajo</i>”.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%; mso-bidi-font-family: EUAlbertina;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%; mso-bidi-font-family: EUAlbertina;">En
virtud de ello, la Comisión recomienda a los Estados miembros que “<i>Conciban y apliquen una estrategia global
integrada para la inclusión activa de las personas excluidas del mercado
laboral en la que se combinen <b>un apoyo a
la renta adecuado</b>, unos mercados de trabajo inclusivos y acceso a unos
servicios de calidad</i>”. El apoyo a las políticas activas de empleo no se
concibe por tanto como incompatible con las políticas de renta garantizada.</span><span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%; mso-bidi-font-family: EUAlbertina;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%; mso-bidi-font-family: EUAlbertina;">Al
referirse al apoyo adecuado a la renta, la norma recomienda que los Estados “<i>Reconozcan <b>el derecho fundamental del individuo a los recursos y la ayuda social
suficientes para llevar una vida compatible con la dignidad humana como parte
de un dispositivo global y coherente para combatir la exclusión social</b></i>”
y que lo hagan de conformidad con lo previsto en la Recomendación 92/441/CEE
del Consejo. <o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%; mso-bidi-font-family: EUAlbertina;"><br /></span></div>
<br />
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">En definitiva, es necesario que
los sistemas de renta garantizada no desincentiven al empleo, para lo que es
conveniente que existan mecanismos como el CSAG planteado por Ciudadanos, pero
es imprescindible que esos sistemas complementarios de renta garantizada
existan.<o:p></o:p></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Luis Sanzo</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Artículos relacionados: </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Cambria, serif;"><span style="line-height: 17.1200008392334px;"><a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/revisamos-el-proyecto-economicode.html">http://larentabasicaquepodemos.blogspot.com.es/2015/02/revisamos-el-proyecto-economicode.html</a></span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Cambria, serif;">l<a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/primeras-impresiones-sobre-el-programa.html">http://larentabasicaquepodemos.blogspot.com.es/2015/02/primeras-impresiones-sobre-el-programa.html</a></span></div>
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<span style="font-family: Cambria, serif;"><span style="line-height: 17.1200008392334px;"><br /></span></span></div>
Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-9425943753790475992015-02-23T00:56:00.001-08:002015-02-23T01:02:17.262-08:00Revisamos el proyecto económico de Ciudadanos contra el paro, la pobreza y la desigualdad (1/3)<div class="MsoNormal" style="margin-bottom: 0.0001pt; text-align: justify;">
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<span style="background-color: white; color: #1a1a1a; font-family: Cambria, serif; font-size: x-small;">Presentación del programa económico de Ciudadanos.
(EFE)</span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">El pasado 17 de febrero, el
partido Ciudadanos presentaba una serie de propuestas encaminadas a “<i>devolver a España su futuro</i>” y hacer
frente al paro, la pobreza y la desigualdad. Desde este blog, Rafael Pinilla comentó sus primeras impresiones, hoy Luis Sanzo comienza una serie de tres entradas analizando en detalle las principales propuestas relacionadas con la política de ingresos que propone este partido, desde el complemento al empleo, la discusión sobre el salario mínimo o el contrato único. </span><br />
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">En los aspectos relativos a la
política de garantía de ingresos, o de recursos en sentido más amplio, la
propuesta sugiere una serie reflexiones que podrían ser de interés para los
seguidores de este blog.<o:p></o:p></span></div>
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<b><span style="font-family: "Cambria",serif; font-size: 14.0pt; line-height: 107%;">Salario digno por un trabajo
digno.<o:p></o:p></span></b></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">En su propuesta contra la desigualdad,
la pobreza y la exclusión, Ciudadanos define como su primer, y sin duda
principal, objetivo asegurar “<i>que todos
los ciudadanos reciben un salario digno por un trabajo digno</i>”.<o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">El instrumento para acercarse a
este fin es el llamado <i>complemento salarial anual garantizado (CSAG)
concentrado</i>. Su finalidad, asegurar
que no se creen desincentivos al trabajo en forma de excesivas pérdidas de
ingresos cuando uno trabaja más horas o más miembros del hogar consiguen
encontrar trabajo. De esta forma, aquellos hogares en los que las personas
principales hayan obtenido rentas salariales y/o ingresos del trabajo por
cuenta propia, sin llegar a alcanzar una cuantía mínima anual, tendrán derecho
al complemento. La referencia para esta actuación son los modelos anglosajones
de bonificación al empleo, en particular el EITC estadounidense o el sistema
británico de créditos fiscales a población trabajadora con bajos salarios.<o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%; mso-bidi-font-style: italic;">La
propuesta de Ciudadanos enlaza sin duda con una de las líneas de actuación para
la garantía de ingresos que se han adelantado en este blog, centrada en la
necesidad de vincular las políticas de renta garantizada con un sistema de
bonificación al empleo. Antes de entrar a valorar esta cuestión, hay una
cuestión previa que plantea problemas en el planteamiento de Ciudadanos y es </span><span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">el papel
que se perfila para la CSAG como alternativa a “<i>la subida en el salario mínimo, que expulsa del empleo a los
trabajadores peor pagados</i>”.<o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">La realidad es que la propuesta
de un sistema de créditos fiscales para la bonificación al empleo no es
incompatible ni con la introducción de un salario mínimo ni con la mejora del
mismo. Uno de los problemas a resolver en el diseño de este tipo de sistemas
consiste precisamente en <b>prevenir los
abusos que podrían derivarse de una reducción salarial por parte de un
empresariado que supiera que los bajos salarios serán compensados por el Estado</b>
y que no tuviera que atenerse, en la contratación, a un salario mínimo. <o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">De ahí, precisamente, la <b>necesidad de un salario base que recoja las
condiciones mínimas en las que se debe remunerar el trabajo asalariado</b>, de
acuerdo con la evolución de los precios, la productividad media alcanzada, la
coyuntura económica general y la participación del trabajo en la renta
nacional, tal y como se establece en el artículo 27.1 del Estatuto de los
Trabajadores. Tanto si existen o no sistemas de bonificación como el CSAG, las
organizaciones sindicales tienen la obligación de contribuir a garantizar un
nivel salarial mínimo aceptable para el trabajo.<o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Centrándonos en el nivel del
salario base español, resulta evidente que el salario mínimo en España sí puede
y debe ser objeto de subida sin que ello tenga que venir asociado a consecuencias
negativas sobre el empleo. Lo contrario sería dejar en manos del empresariado
un exceso de poder para fijar las retribuciones mínimas en la empresa, en
especial al amparo de un sistema tipo CSAG.<o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">El Real Decreto 1106/2014 que
fija el salario mínimo para 2015 en España establece este salario en términos
diarios o mensuales con lo que no es fácil traducirlo en términos de
salario/hora como suele ser habitual en otros países. En España, de hecho, la
regulación de la jornada se vincula no sólo a una ley general sino a la
negociación entre las partes sociales. Una referencia sin embargo al valor
horario al que hace referencia nuestro salario mínimo puede encontrarse en el
artículo 4.2 donde se sitúa en 5,08 euros/hora el salario mínimo de los
empleados de hogar.<o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">En términos comparados, se
constata que esa cuantía se aleja con claridad de las establecidas en otros
contextos cercanos, en especial en los países europeos más cercanos y
comparables. Así, limitándonos a países en los que existe algún tipo de sistema
de bonificación al empleo similar al que propone Ciudadanos, podemos comprobar
que la cuantía del ingreso mínimo se sitúa en la actualidad en 8,50 euros/hora
en Alemania o en 9,61 euros/hora en Francia.<o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">La cuantía del salario mínimo
también es superior a la establecida en España en los países anglosajones en
los que se inspira más claramente el modelo CSAG de Ciudadanos. Así, en el
Reino Unido, el salario mínimo es de 6,50 libras/hora (8,79 euros) para los
mayores de 21 años. <o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">En EE.UU., por su parte, existe
un salario mínimo federal de 7,25$/hora (6,37 euros/hora) que se combina con
sistemas de salarios mínimos estatales, algunos de los cuales pueden plantear
distintas cuantías según la ciudad (de 9,60$ en Richmond a 12,25$ a Oakland en
California, por ejemplo). En algunos Estados, el salario mínimo estatal es
superior al federal, siendo entonces aplicable el primero.<o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Es cierto que en algunos países algunas
limitadas categorías de empleados están exentas del sistema de salario mínimo y
otros están remunerados a un nivel más bajo. Así ocurre, en Estados Unidos, en
este último caso, con las personas trabajadoras menores de 20 años o que
trabajan en base al sistema de propinas (tips). La justificación es que esta
aproximación ayuda a prevenir la caída del empleo para este tipo de población
trabajadora.<o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">Es posible por tanto acordar que,
en ciertas circunstancias especiales, pudiera justificarse un tratamiento
igualmente especial en términos del salario mínimo. En lo relativo al colectivo
asalariado, tal tratamiento debe presuponer sin embargo ese carácter especial y
ser pactado con las partes, tanto en el ámbito social como en el político. <b>En caso de que, en determinadas ramas de
actividad o profesiones, no pudieran garantizarse determinados niveles
salariales</b>, la solución no debería pasar por una salida estructural del
sistema de salario mínimo más que en circunstancias muy especiales (así ocurre
incluso en EE.UU). La vía para <b>la
solución de estas disfunciones debería pasar</b>, más bien,<b> por mecanismos de reparto de los riesgos entre empresarios y
trabajadores que se tradujeran en algún tipo de compensación vía participación
en los beneficios </b>potenciales para este tipo de población trabajadora.<o:p></o:p></span></div>
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<span style="font-family: "Cambria",serif; font-size: 12.0pt; line-height: 107%;">En cualquier caso, <b>la necesidad de apoyar el empleo en ciertas
categorías especiales mal remuneradas no implica renunciar al principio de
contar con un salario mínimo de nivel aceptable</b>, creciente en función del
aumento de la productividad y de la riqueza de un país.<o:p></o:p></span></div>
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<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: Cambria, serif; font-size: 16px;">Luis Sanzo</span><br />
<span style="font-family: Cambria, serif; font-size: 16px;"><br /></span>
<span style="font-family: Cambria, serif; font-size: 16px;">Artículos relacionados:</span><br />
<span style="font-family: Cambria, serif;"><a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/primeras-impresiones-sobre-el-programa.html">http://larentabasicaquepodemos.blogspot.com.es/2015/02/primeras-impresiones-sobre-el-programa.html</a></span></div>
Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-35901173765848974072015-02-20T05:34:00.000-08:002015-03-15T17:03:53.875-07:00¿Por qué queremos garantizar una renta básica universal?<h3>
¿Por qué defendemos una idea que parece evidentemente una locura? </h3>
<table cellpadding="0" cellspacing="0" class="tr-caption-container" style="float: right; margin-left: 1em; text-align: right;"><tbody>
<tr><td style="text-align: center;"><a href="http://3.bp.blogspot.com/-xdSnlOQDsrY/VOcj5ezbinI/AAAAAAAAAN4/XoNujHOIIBs/s1600/ssolargeocentrices.jpg" imageanchor="1" style="clear: right; margin-bottom: 1em; margin-left: auto; margin-right: auto;"><img border="0" src="http://3.bp.blogspot.com/-xdSnlOQDsrY/VOcj5ezbinI/AAAAAAAAAN4/XoNujHOIIBs/s1600/ssolargeocentrices.jpg" height="299" width="320" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">Explica el movimiento de los planetas y el sol alrededor de la Tierra</td><td class="tr-caption" style="text-align: center;"><br /></td><td class="tr-caption" style="text-align: center;"><br /></td><td class="tr-caption" style="text-align: center;"><br /></td><td class="tr-caption" style="text-align: center;"><br /></td><td class="tr-caption" style="text-align: center;"><br /></td><td class="tr-caption" style="text-align: center;"><br /></td></tr>
</tbody></table>
<br />
La primera vez que alguien oye hablar de la renta básica universal, o sea de que "el Estado garantice a todos los ciudadanos una renta básica que le permita sobrevivir, por el mero hecho de serlo y de forma incondicional" lo más probable es que piense que quienes defendemos algo así debemos ser tontos, tener una cara muy dura o estar como una cabra. Pero el caso es que muchas personas notables por su inteligencia, honestidad intelectual y logros personales a nivel académico y económico defienden la idea de la renta básica o alguna similar como el impuesto negativo sobre la renta... ¿Cómo es esto posible? ¿Cómo es posible que personas inteligentes, con grandes logros personales, algunos ganadores del premio Nobel de economía, otros emprendedores que han conseguido amasar grandes fortunas, defiendan esta locura?<br />
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No es la primera vez en la historia que algunas personas inteligentes defienden ideas que miradas con el sentido común de la época parecen una locura y que la mayoría de las personas inteligentes también considran una locura. Por ejemplo, hace sólo unos cientos de años algunos hombres aparentemente inteligentes se empeñaron en defender la idea de que la tierra gira alrededor del sol cuando era perfectamente evidente para casi todo el mundo que es el sol el que gira alrededor de la Tierra, incluso para el Papa de Roma cuya inteligencia está fuera de duda y además es infalible en sus opiniones ¿O no es así?<br />
<br />
<h3>
A veces es importante mirar las cosas desde otro punto de vista</h3>
<br />
Obsérvese en primer lugar que quienes se oponen a la Renta Básica argumentan fundamentalmente que supondría demasiado dinero y no se podría pagar. La gente ya yo querría trabajar y para financiarla requeriría subir tanto los impuestos como para pagarla crearía tal distorsión que sería insostenible. Hay muchas más objeciones prácticas que se pueden esgrimir, pero ya casi nadie se atreva a decir que considera que la gente no tenga derecho a la vida, a la igualdad de oportunidades y a la libertad. En realidad, algunos de los que se oponen al derecho a la renta básica sí se oponen a la libertad (de los otros, no de la suya), se oponen a la igualdad de oportunidades (porque opupan posciones de privilegio) y consideran que la vida humana no tiene valor si no produce valor. Pero lógicamente no son tan idiotas de decir que piensan esto. Saben que no pueden argumentar que esté bien una sociedad como esta en la que vivimos, en la que un 1% de la población posee tanta riqueza como el 70% que menos tiene, donde las personas y familias mejor posicionadas no necesitan realizar ningún esfuerzo para vivir y mantenerse en una situación de privilegio mientras millones de personas no consiguen lo mínimo para una vida digna por mucho que se esfuercen, con millones de personas en desempleo porque no hay empleos para todos y muchos de los que tienen empleo no alcanzan a ingresar suficiente para cubrir sus necesidades básicas... Y esto es lo que pasa en España, un país que comparado con la mayoría de los países del mundo está muy bien. Comparativamente tenemos mucha suerte de vivir en España. Entonces quizá debamos de alegrarnos y conformarnos con lo que tenemos, como en el chiste ¡virgencita, virgencita que me quede como estoy! ¡No se nos ocurra hacer una reforma arriesgada que las turbulencias de los mercados financieros nos podrían echar del club de la Comunidad Europea o del Euro!<br />
<br />
Los que defendemos la Renta Básica de Ciudadanía, como un derecho universal que una comunidad política reconoce a todos sus miembros, no somos tontos, ni estamos locos. Y por supuesto no estamos proponiendo que la Renta Básica se deba garantizar mañana, de un día para otro con una reforma fiscal brutal que perjudique la economía del país. Todos los defensores de la renta básica que yo conozco sabemos y aceptamos que "nada es gratis" y que "no se puede repartir una riqueza que no se crea ni se mantiene". Pero también creemos que la economía debe estar al servicio de la humanidad y no al revés. Nuestro punto de vista es que la economía, el dinero, el trabajo, son medios al servicio de los ciudadanos y por ello defendemos la idea de la renta básica. Quienes se oponen a la renta básica creen que los seres humanos sólo tienen derechos si tienen la capacidad de trabajar de forma productiva, o si son ricos. Porque curiosamente a quienes se oponen a la renta básica porque entonces la gente no trabajaría sí les parece bien que los ricos no trabajen, que no produzcannada si no quieren y que consuman o destruyan sin ningún control efectivo una parte desproporcionadamente alta de los recursos del planeta tierra. <br />
<br />
Los que defendemos la Renta Básica de Ciudadanía lo hacemos porque creemos en los derechos humanos. Creemos que los derechos humanos son valiosos y vale la pena pelear por ellos. Y, por supuesto, defender los derechos humanos no es gratis. Que se los digan a todos los que han muerto luchando contra la Alemania de Hitler, o la Rusia de Stalin, o la España de Franco, o la Cuba de los Castro... Los que defendemos la renta básica creemos que la democracia es mejor forma de gobierno que la tiranía, pero que una democracia está en riesgo de convertirse en tiranía cuando la desigualdad es demasiado grande. Porque entonces unos pocos pueden capturar bajo su control a las élites políticas corrompiéndolas para hacer leyes sesgadas que protegen sus privilegios. La causa de que en España tengamos el mayor nivel de desigualdad, de desempleo y de pobreza de toda Europa no es la crísis económica, ni que los españoles seamos vagos y nos guste la fiesta, ni de que la gente haya vivido aquí por encima de sus posibilidades. La causa es que el sistema político español ha decidido que así fuese en multitud de pequeñas decisiones. Por supuesto, es determinante que no tengamos un sistema de garantía de rentas digno de tal nombreen el conjunto del Estado (sí existe en el país Vasco Y Navarra). <br />
<br />
Desde nuestro punto de vista lo que hay que preguntar no es si la renta básica universal es posible sino ¿Qué precio estamos dispuestos a pagar para garantizar la libertad de los ciudadanos, igualdad de oportunidades y mejorar la eficiencia de nuestro sistema de mercado? ¿Cuál es la forma más eficaz de conseguir estos objetivos y mantenerlos en el largo plazo? Y cuando se hace esta pregunta la respuesta no puede ser "la renta básica es imposible". La respuesta podría ser "en vez de la renta básica deberíamos hacer esto otro". Es decir, ¿Estamos de acuerdo en que queremos tener un sistema de libertades y derechos humanos fuerte y una economía próspera que lo sostenga? Entonces de lo que se trata es de hablar sobre alternativas, no derechazar una alternativa concreta para quedarnos como estamos. Porque lo que tenemos está muy mal, para la inmensa mayoría. Y durante las últimas décadas vemos más retrocesos que avances por lo que se refiere a los derechos y libertades humanas. La riqueza ha aumentado, pero los derechos han disminuído. La riqueza a aumentado, pero la mayoría nos hemos empobrecido. Pues algo no está funcionando como debería. Lo que es cierto es que seguramente en último término la culpa la tenemos los ciudadanos, porque miemtras tengamos la capacidad de votar somos quienes hemos puesto a los gobernantes o los hemos mantenido. Quizá el problema es que nos hemos desentendido, les hemos delegado demasiado poder y les hemos dejado hacer... pero es que estábamos tan ocupados tratando de encontrar empleo o de preservarlo... <br />
<br />
<h3>
¿Por qué caminar hacia la renta básica universal y no hacia otro objetivo?</h3>
<br />
¿Por qué no conformarnos con el pleno empleo? La verdad es que la mayor parte de quienes se oponen a la renta básica de forma inteligente y bienintencionada comparten con nosotros los mismos objetivos. Todos queremos una sociedad democrática y una economía próspera. Y todos compartimos la preocupación por el exceso de desigualdad y el aumento de la pobreza. La mayor parte de quienes se oponen a la renta básica compartiendo estos objetivos creen que es preferible que la gente trabaje para ganarse la vida y que si se pudiera vivir sin trabajar mucha gente podria no trabajar o trabajar menos, y si mucha gente decidiese no trabajar o trabajar menos no podríamos sostener nuestro sistema económico... Y esto parece tan evidente como que la tierra es plana, está fija en el centro del universo y el sol gira alrededor de la tierra. Y sin embargo, la Tierra se mueve. Los que defendemos el derecho a la renta básica universal, lo hacemos como un medio de garantizar los derechos humanos y lo hacemos porque creemos que no es posible garantizar el derecho al trabajo y en cambio sí es posible garantizar el derecho a una renta. <br />
<br />
¿Por qué creemos que es preferible garantizar el derecho a la renta en vez de garantizar el derecho al trabajo? Lo explicaré en un próximo artículo.<br />
<br />
Rafael Pinilla<br />
<br />
<h3>
Artículos relacionados</h3>
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¿Por qué es preferible garantizar el derecho a la renta en vez de garantizar el derecho al trabajo? (I)</div>
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<a href="http://larentabasicaquepodemos.blogspot.com.es/2015/03/por-que-es-preferible-garantizar-el.html" style="color: #999999; text-decoration: none;"><span style="font-family: Arial, Helvetica, sans-serif;">¿Por qué es preferible garantizar el derecho a la renta en vez de garantizar el derecho al trabajo? (II)</span></a></div>
<br />Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-3706425293763952632015-02-19T01:00:00.000-08:002015-02-19T01:01:35.524-08:00Invitación a colaborar en el blogHoy se cumplen tres meses desde que abrimos este blog, aunque realmente empezamos a dotarlo de contenido a partir de enero de este año. Poco más de mes y medio publicando entradas, en los que han intervenido dos autores con reconocida trayectoria.<br />
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Por un lado, <a href="http://larentabasicaquepodemos.blogspot.com.es/p/blog-page.html">Rafael Pinilla Pallejá</a>, uno de los pioneros en Renta Básica en España, que ya hizo un modelo de implementación de un sistema de Renta Básica en España en el año 2004, y que gracias al impulso de este blog ha vuelto a publicar sus investigaciones acerca de modelos de renta básica y planteado cuestiones esenciales para su implementación. Ha expuesto en este blog su propuesta de <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/01/una-propuesta-de-la-renta-basica-de.html">"Renta Básica para la Ciudadanía"</a> y realizado una serie sobre la <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/01/sobre-la-viabilidad-politica-de-la.html">viabilidad política de la Renta Básica</a> entre otras entradas interesantes y de actualidad como comentar la entrevista realizada a Julio Ramsés, jefe de inspectores de Hacienda y su propuesta de incluir el <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/01/el-presidente-de-los-inspectores-de.html">Impuesto Negativo sobre la Renta</a>, la realizada por José Antonio Noguera de su artículo <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/01/el-profesor-jose-antonio-noguera.html">"el camino transitable a la Renta Básica"</a> o las propuestas recién presentadas por <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/primeras-impresiones-sobre-el-programa.html">Ciudadanos</a>.<br />
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Por otro lado <a href="http://larentabasicaquepodemos.blogspot.com.es/p/blog-page.html">Luis Sanzo</a>, quién ha colaborado activamente en el blog, exponiendo interesantes análisis a partir de la experiencia de la <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/01/la-necesidad-de-un-sistema-de-rentas.html">Renta de Garantía de Ingresos (RGI)</a> que él mismo impulso en el País Vasco y planteamientos que van más allá de ese modelo con su serie de entradas sobre <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/el-coste-de-las-politicas-de-garantia.html">el coste de las políticas de garantías de ingresos</a>.<br />
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La <a href="http://larentabasicaquepodemos.blogspot.com.es/2014/11/por-que-este-blog-el-proposito-de-este.html">motivaciòn</a> de este blog es generar propuestas que puedan ser incluidas en los programas políticos de los partidos. Propuestas que deben ser realistas, rigurosas en su análisis y factibles en su implementación y que sobre todo contribuyan a dignificar las condiciones de vida de la población más desfavorecida (recordemos que recientes estudios cifran en un <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/01/espana-lider-en-desigualdad-y-pobreza.html">27% la población española en riesgo de exclusión</a>) y por otro lado que sean medidas que tengan efectos positivos sobre la economía española. En un año con elecciones autonómicas y a la vuelta de la esquina de unas elecciones generales creemos que es responsabilidad de toda la sociedad generar un debate público y una presión social para que las cuestiones más relevantes que afectan a nuestras vidas sean objeto de análisis y sean incluidas en los <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/que-propuestas-de-garantia-de-rentas.html">programas electorales </a>de los diferentes partidos, Nosotros creemos que la Renta Básica o sus diferentes aproximaciones más o menos modestas merecen esa atención.<br />
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En este momento, creemos que ha llegado el momento de invitar a nuestros lectores a colaborar en este debate, aportando nuevos análisis, comentando artículos que aparecen en otros medios o planteando otras opciones, en resumen, enriqueciendo este debate. Para ello, os invitamos a escribirnos a larentabasicaquepodemos@gmail.com o contactarnos vía Twitter @RBPodemos o Facebook <span style="background-color: white; color: #141823; font-family: Helvetica, Arial, 'lucida grande', tahoma, verdana, arial, sans-serif; font-size: 14px; line-height: 18px;"><a href="http://www.facebook.com/larentabasicaquepodemos">www.facebook.com/larentabasicaquepodemos</a></span><br />
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Saludos y gracias por seguirnos y difundir!<br />
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Alberto Gavín<br />
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<br />Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-40541232160321899392015-02-18T00:30:00.000-08:002015-02-23T01:01:48.325-08:00Primeras impresiones sobre el programa económico de Ciudadanos<h2>
Luis Garicano presenta el programa económico de Ciudadanos</h2>
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Tal como se había anunciado Luis Garicano adelantó ayer las lineas generales del programa económico de Ciudadanos en compañía del también economista Manuel Conthe y del presidente de ciudadanos Albert Ribera. Por lo que respecta a la temática de este blog las preguntas clave son:<br />
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1. ¿Contempla el problema de la pobreza la desigualdad y el desempleo como una de las prioridades de la política económica?<br />
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2. ¿Propone políticas de garantía de rentas que pueden ser eficaces y además política y económicamente viables?<br />
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Sobre la prioridad asignada</h3>
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Esta es la cita textual de su programa: "<b>Primer Objetivo. Priorizaremos la lucha contra la desigualdad, la pobreza y la </b><b>exclusión y aseguraremos que todos los ciudadanos reciben un salario digno por un </b><b>trabajo digno</b>". </div>
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Decíamos <a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/que-propuestas-de-garantia-de-rentas.html">ayer al hablar sobre propuestas electorales</a> que lo mínimo que se podía exigir a un partido político en el contexto de España en 2015 es que fuese claro estableciendo la pobreza, la desigualdad y el desempleo como una de las prioridades fundamentales. Ciudadanos no deja lugar a dudas en este sentido y se alinea con el sentir de la mayoría de la población. También comentábamos que la forma de comprometer el grado de prioridad es establecer un compromiso presupuestario y esto no aparece por el momento. Sí que aparecen algunas políticas específicas que sin ser novedades en el terreno internacional sí lo serían de aplicarse en España. Pasaremos a comentarlas en el siguiente apartado. </div>
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En cualquier caso, es evidente que el programa económico que se ha presentado está ofreciendo medidas para poner en práctica a escala de todo el Estado. Quizá porque Ciudadanos no se ve a tiempo de competir por el Gobierno de una CCAA y sí como una fuerza que podría ser decisiva en la conformación del próximo Gobierno de España. </div>
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Políticas de Garantía de Rentas que propone Ciudadanos</h3>
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Resulta llamativo que Ciudadanos habla en su objetivo de pobreza, desigualdad y exclusión, pero a la hora de establecer políticas de renta las medidas que propone consisten básicamente en mejoras para los trabajadores pobres y para favorecer que los desempleados logren empleo. Se habla de los países del norte de Europa como referentes, en concreto de Dinamarca. Pero no se hace ninguna mención a que Dinamarca posee el sistema de protección social universalista más sólido de Europa que incluye sistemas de garantías de rentas que cubren prácticamente a la totalidad de la población, tanto si trabajan como si no. En cualquier caso, Ciudadanos tiene el gran mérito de hablar con claridad a favor de introducir algunas medidas que sin duda mejorarían las condiciones de vida de muchas personas y ayudarían también a impulsar la economía. Ninguno de los partidos tradicionales en España ha hecho esto hasta ahora, ni desde el Gobierno ni desde la oposición. Vamos a resaltar algunas de las propuestas que me parecen más significativas: </div>
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1. Proponen <b>simplificar el sistema de contratación laboral</b> introduciendo un tipo de contrato único llamado a ir sustituyendo todos los demás. Se eliminaría la contratación temporal sustituyéndola por el nuevo contrato indefinido que tendría una indemnización por despido pequeña, pero creciente con la antigüedad. Adicionalmente plantean un seguro de despido que los trabajadores podrían utilizar como un capital para reciclarse o en el momento de la jubilación. Expresado de este modo genérico suena bien, aunque en la práctica los efectos dependerían mucho de los detalles. </div>
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2. Introducir un <b>Complemento Salarial Anual Garantizado</b>. Se trata de complementar los salarios bajos (parece ser que también los ingresos de los autónomos) por medio de una bonificación al empleo en el IRPF que funcionaría como un impuesto negativo sobre la renta. Más específicamente hablan de un tramo de complemento creciente, un tramo fijo y un tramo de salida. Hacen referencia a los modelos Americano (Earned Income Tax Credit) y británico, que con cuantías más reducidas se han ido extendiendo por otros países europeos. En este Blog hemos hablado de la necesidad de contar con un sistema de este tipo como uno de los elementos fundamentales de un sistema de garantía de rentas. Los efectos en la práctica dependerán mucho del entorno, como luego comentaremos. </div>
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3. Un <b>programa contra el paro de larga duración</b>. Se trata de promover la formación profesional en los parados de larga duración "poniendo dinero en manos de los trabajadores" para que ellos elijan la formación. No especifican si van a proporcionar algún tipo de rentas mínima para estos trabajadores que por su condición habrán terminado el derecho a la prestación de desempleo. Sí hablan de bonificar a las empresas que los contraten y de establecer un servicio de orientación individualizado que tal como se describe parece seguir el modelo de Dinamarca. Lo que no parece que se haya tenido en cuenta es la cantidad de parados de larga duración que tenemos aquí, las dificultades de reciclaje de estos trabajadores ni el coste de un servicio de orientación profesional de estilo danés. </div>
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4. <b>Asegurar una segunda oportunidad </b>a todos los españoles. Esto es una buena idea. Se trata de facilitar la cancelación de las deudas personales promoviendo una valoración más justa de los bienes embargables y conceder a los ciudadanos de buena fe la posibilidad de llegar a un acuerdo con los acreedores que les libere de sus deudas o al menos parte de ellas. La propuesta la formulan de forma muy prudente, quizá para no irritar a quienes se encuentran en posición acreedora. La idea es buena, pero un exceso de prudencia podría esterilizar sus efectos en la práctica. </div>
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5. Luchar por una <b>política Europea Activa de lucha contra el desempleo</b>. Esta propuesta viene a reconocer las importantes limitaciones de política económica en que se encuentra un país como España, cautivo dentro de la zona Euro. Pero lo que proponen, que la Europa del Norte contribuya financiando las políticas activas de empleo, a cambio de que España realice "reformas estructurales necesarias" no es algo que vaya a depender del Gobierno de España salvo que se estuviese dispuesto a lanzar y mantener un órdago a Alemania y el BCE al estilo de lo que está haciendo Grecia. </div>
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Comentarios</h3>
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En primer lugar, felicidades a Ciudadanos por lanzar un programa económico "sensato". Han elegido un buen adjetivo calificativo. Tanto las líneas generales como las medidas específicas de mejora de la situación de los trabajadores pobres son medidas probadas en Europa y EEUU con cierta capacidad de corrección de algunos de los problemas más graves de la distribución de la renta en España. Nada que no hubieran podido poner en práctica los partidos que vienen gobernando España en los últimos 30 años y no cabe duda de que si lo hubieran hecho España estaría mejor y hubiéramos soportado mejor la crisis. Al parecer es necesario que lleguen nuevas fuerzas políticas para que se pongan sobre la mesa propuestas de sentido común que están plenamente homologadas en Europa. Lo que alguien deberá explicar es por qué no se hicieron este tipo de reformas hace 15 o 10 años. </div>
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La propuesta de simplificación de la contratación laboral tiene mucho sentido, aunque las resistencias al cambio pueden ser enormes. A nuestro modo de ver las ventajas de este tipo de reforma para las empresas y los desempleados están claras, pero no así para los trabajadores con empleo. En la propuesta se cuidan por ello de hablar de este contrato como algo a aplicar a las "nuevas contrataciones". </div>
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Quizá la reforma con mayor interés es la de la introducción del complemento salarial como medio de bonificación al empleo. Nos parece que este es un elemento esencial de una política de garantía de rentas, porque es importante para conservar el sistema de incentivos que "el empleo pague". Pero no es correcto presentar esta medida como una "alternativa a la renta garantizada" sino como un complemento. Es verdad que ofrecer una "renta mínima garantizada" condicionada a no tener trabajo ni rentas (tipo renta mínima de inserción) puede desincentivar el trabajo remunerado. Es por ello que es necesario introducir un sistema de bonificación al empleo junto con la renta mínima garantizada para que el hecho de trabajar suponga siempre una mejora significativa de renta. Pero plantearlo como alternativa y demonizar la renta mínima garantizada significa que el único modo de acceder a rentas pasaría necesariamente por conseguir un empleo. El complemento de salarios que se cobra a través de la empresa se convertiría entonces más en una subvención para las empresas a las que el Estado pagaría parte del salario de los trabajadores, sin que los trabajadores tuvieran una mejora de su renta ni una garantía de renta alternativa que les permitiese negociar. De hecho, esto es lo que sucede en EEUU donde el EITC no ha servido para erradicar el problema de los trabajadores pobres a pesar de que hay estados en los que el 50% de la remuneración del trabajador puede ser la subvención estatal. Para que el complemento salarial garantizado mejore el nivel de renta de los trabajadores pobres es necesario acompañarlo de un derecho a una renta mínima garantizada que permita a los trabajadores sobrevivir sin empleo y negociar desde esa posición un complemento salarial justo por su trabajo. Con todo, entendemos que la introducción de un modelo tipo EITC supondría una mejora con respecto a la situación actual y ayudaría a dinamizar la actividad productiva y el crecimiento económico. </div>
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En cuanto a la propuesta de formación para parados de larga duración. Debería acompañarse también de la garantía de una renta mínima y para que fuese efectiva en la incorporación de personas al empleo la formación debería proponerse como un derecho de los parados que quieren trabajar, no como una obligación que la sociedad impone a las personas para mantenerlas ocupadas con la ficción de que los están formando para el empleo. Porque no nos engañemos, una persona de más de 50 años que lleva 2 o más años en paro, que trabajaba en la construcción, que ha perdido la motivación y sus esquemas de relación social es difícil que compita en el mercado de trabajo actual con jóvenes de 25 o 30 años incluso aunque tuviera alguna oportunidad de volver a entrar en el sector de la construcción. Esta propuesta parece alejada del conocimiento de la dura realidad española. </div>
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Como comentario final, me gustaría felicitar a Ciudadanos porque ha presentado un programa claro, que responde a los problemas que tiene el país y que ofrece soluciones valientes. En mi opinión establece un buen nivel de partida para el debate y esto es muy bueno. En los meses que faltan para las elecciones habrá ocasión de contrastar estas y otras propuestas con la opinión de expertos y ciudadanos lo que sin duda ayudará a la hora de implementar cambios reales, gobierne quien gobierne. Quizá lo que más me ha gustado es la declaración inicial en la que afirman que estas propuestas no son un punto final sino un punto de partida y que "<i>Nos comprometemos a instaurar un riguroso programa de evaluación continua de todas las políticas, de forma que aquellas que no funcionen como deseamos sean rediseñadas o eliminadas". </i>¿Será posible que veamos algo así en España, el país donde la inmensa mayoría de políticos y periodistas continúan negándose sistemáticamente a aceptar la evidencia?</div>
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Rafael Pinilla</div>
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Artículos relacionados</div>
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<a href="http://larentabasicaquepodemos.blogspot.com.es/2015/02/que-propuestas-de-garantia-de-rentas.html">¿Qué propuestas de garantía de rentas incluir en un programa electoral para una CCAA?</a></div>
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<a href="http://larentabasicaquepodemos.blogspot.com.es/2015/01/una-propuesta-de-la-renta-basica-de.html" style="background-color: white; color: #888888; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13.1999998092651px; line-height: 18.4799995422363px; text-decoration: none;">Una propuesta de Renta Básica de Ciudadanía</a><br />
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<a href="http://larentabasicaquepodemos.blogspot.com.es/2015/01/la-necesidad-de-un-sistema-de-rentas.html" style="background-color: white; color: #888888; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13.1999998092651px; line-height: 18.4799995422363px; text-decoration: none;">La necesidad de un sistema de Rentas Mínimas</a></div>
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Anonymoushttp://www.blogger.com/profile/00320875759439359239noreply@blogger.com0tag:blogger.com,1999:blog-7074080923960287360.post-29804306965900401332015-02-17T04:57:00.003-08:002015-02-17T05:03:11.261-08:00¿Qué propuestas de garantía de rentas incluir en el programa electoral de una CCAA cualquiera?<h2>
¿Qué propuestas de garantía de rentas incluir en el programa electoral de una CCAA?</h2>
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Reflexión previa ¿Sirve de algo un programa electoral?</h3>
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Existe una extendida creencia de que los programas electorales no sirven de mucho porque luego no se cumplen y tampoco pasa nada. Esta creencia está alimentada por la frecuencia con la que partidos políticos que han ganado las elecciones incumplen sus promesas, ya sea porque no las llevan a cabo o porque hacen incluso lo contrario de lo que dijeron. <br />
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Es verdad que los programas suelen incluir demasiadas promesas de modo que tanto políticos como electores sabemos que es imposible que se vayan a cumplir. Un programa de este tipo ya es un mal principio porque en ese caso el político podrá decidir con bastante libertad qué es lo que cumple y lo que no. Otra estrategia típica es elaborar un programa lleno de vaguedades en las que se está a favor de mejorar todo lo que alguien puede desear mejorar pero sin concretar cómo ni marcar prioridades. Con este tipo de programa los políticos tratan también de conseguir el máximo de votos cuidando de provocar el menor rechazo posible. Cuando este tipo de programas se convierten en la norma podemos concluir que <b>los programas políticos demasiado extensos o demasiado vagos no sirven para mucho</b> y se conviernten en documentos a los que nadie presta mucha atención. Pero no necesariamente debe ser así. <br />
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<b>Es perfectamente posible elaborar programas que incluyan propuestas concretas que no sean una quimera</b>, que se pueden realizar en un plazo de tiempo razonable con los recursos disponibles por la sociedad. Pero en estos programas no cabe todo. Lo que se puede hacer en un plazo de 4 años con recursos que siempre son limitados no pueden ser demasiadas cosas. Lo que queremos saber de un partido o coalición que se presenta bajo un mismo programa de acción es cuáles son sus propuestas estrella, a qué aspectos van a dedicar mayor energía y dedicación, y qué van a a hacer de nuevo o diferente que les vaya a tener éxito donde otros han fracasado, o a mejorar los resultados que otros han logrado. ¿Se puede hacer esto en política de rentas? ¿Qué acciones concretas cabría incluir sobre política de rentas en un programa electoral para que los electores entendamos que vale la pena apostar por esa opción? Más en concreto, <b>¿Qué propuestas de este tipo se podrían incluir en el programa de un partido que concurre a las elecciones autonómicas? </b><br />
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¿Que propuestas nos gustaría ver en los programas electorales sobre política de rentas?</h3>
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Lo mínimo que esperaríamos ver: </h4>
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<b>1.</b> <b>Que la pobreza, la desigualdad y el desempleo se consideran problemas prioritarios</b> a los que es necesario dedicar más recursos y energía para resolverlos. Queremos saber qué hará su gobierno para reducir la pobreza y la desigualdad, y qué hará para reducir el desempleo.<br />
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<b>2. Compromiso de mejora de la gestión e incremento presupuestario en política de rentas. </b>Esta es la forma en que se expresa una prioridad política en la forma de compromiso de recursos. Si alguien dice que su prioridad es la lucha contra la pobreza y luego no incrementa significativamente los recursos que se dedican a combatir o paliar la pobreza, sencillamente miente.<br />
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<b>3. Algunas ideas originales para mejorar los resultados en política de rentas</b>. Parece evidente que estos problemas no se van a resolver haciendo lo mismo que se viene haciendo durante décadas. O proponiendo acciones que ya fracasaron una y otra vez. Queremos planteamientos innovadores que nos permitan tener esperanza. Al menos intentémoslo.<br />
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Algunas ideas que se podrían poner en práctica a escala de una Comunidad Autónoma en España en 2015</h4>
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En primer lugar matizaremos el modo en que conviene incluir los dos primeros puntos comentados anteriormente. Decir solo que la lucha contra la pobreza y el desempleo es una prioridad es una declaración política gratuita. Hay que concretar un poco más. A buen seguro muchos van a defender la idea de que "la mejor forma de luchar contra la pobreza es crear empleo". Sería estupendo si fuera cierto, pero la realidad en España es que hay cada vez más "empleados pobres", es decir, personas que trabajan, pero no consiguen ganar lo suficiente porque su empleo está mal remunerado o trabajan muy pocas horas. <b>Cuidado, no basta con crear empleo para reducir la pobreza y la desigualdad. </b><br />
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El compromiso en mejorar el presupuesto para luchar contra la pobreza ha de cuantificarse. No basta dejarlo en términos indefinidos. Tampoco hace falta decir la cantidad en euros. Bastaría con indicar el incremento de porcentaje de los presupuestos públicos que se va a dedicar a planes de lucha contra la pobreza, emergencia social, programas de creación de empleo y prevención de la exclusión...<a href="http://larentabasicaquepodemos.blogspot.com.es/2015/01/espana-lider-en-desigualdad-y-pobreza.html"> España se encuentra a la cola de Europa en recursos dedicados a luchar contra la pobreza y la exclusión</a>. Con toda seguridad es necesario incrementar los recursos dedicados a estos programas. Por tanto,<b> ¿En qué medida va a incrementar el presupuesto para la garantía de rentas?</b> Queremos ver un compromiso claro. Y por supuesto querremos también que el gasto actual se gestione mejor y logre mejores resultados, pero no basta con mejorar la gestión de los recursos existentes cuando son en muchas CCAA una décima parte de lo que deberían emplear. Ciertamente no se puede lograr en un año, se necesita un plan y condicionarlo a la capacidad financiera. ¡Pero se necesita un compromiso y un plan de incremento bien definido!<br />
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Dicho esto, la realidad es que las CCAA tienen en España competencias de servicios sociales para poner en marcha políticas de garantía de rentas y prácticamente todas ellas tienen un programa de garantía de rentas. Pero la mayoría no tienen capacidad para incrementar por sí mismas los presupuestos necesarios si no reciben mayores transferencias del Estado o una mayor autonomía financiera. Por este motivo, la capacidad real de incrementar los presupuestos va a estar muy condicionada a la política estatal. Sin embargo, esto no significa que las CCAA no puedan hacer mucho más de lo que actualmente están haciendo. Las CCAA sí tienen capacidad para tomar muchas iniciativas que mejorarían la gestión del actual sistema y lo prepararían para ser más efectivas y eficientes cuando logren incrementar los presupuestos con ayuda del Estado. Se nos ocurre que podrían hacer al menos algunas de estas cosas:<br />
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1. <b>Mejorar el sistema de información y seguimiento de la pobreza</b>. Quizá el modo más rápido y eficiente de hacerlo sería crear un <b>Registro Público de Solicitantes</b> de la Renta Mínima de Inserción (tienen nombres diferentes en cada CCAA) <b>en Internet</b>. De modo que cualquier persona pudiera enviar la solicitud por sí mismo o con ayuda de un trabajador social de un Ayuntamiento o de una ONG. En el formulario de petición los solicitantes pueden proporcionar mucha información útil para conocer mejor el problema en la Comunidad y dirigir mejor los recursos a los más necesitados. Se podría incentivar fácilmenta a los solicitantes para que informasen regularmente sobre su situación y lo hiciesen de forma veraz. <br />
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2.<b> Elaborar y publicar una estadística sobre el problema de la pobreza</b>. Procesar la información y hacerla pública es necesario para incrementar la conciencia social sobre el problema, sobre lo que el Gobierno está haciendo, sobre la efectividad de las distintas soluciones... Y esta conciencia social es necesaria para legitimar políticamente el presupuesto que se dedica a resolver estos problemas.<br />
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3. <b>Crear fuentes de financiación específicas</b> <b>para los programas de lucha contra la pobreza </b>y en particular para resolver problemas que por su gravedad o urgencia se consdieran una emergencia social. En España hemos llegado en estos últimos años a algunos casos de extrema injusticia con situyaciones muy graves en que personas que cometieron la imprudencia de avalar a sus hijos para comprar una casa han acavado perdiendo la suya propia y viéndose en la calle a una edad en la que ya no es posible buscar empleo siquiera. Quizá no sean casos muy numerosos, pero con mayor razón es necesario actuar y no se puede esperar a que el Estado envíe más fondos. De hecho, en muchos de estos casos la ciudadanía se ha organizado para resolver de un modo a otro algunos de los casos que han llamado la atención. Con toda seguridad el Gobierno de una Comunidad Autónoma, incluso aunque no disponga de presupuestos, pueden actuar como catalizador para movilizar la generosidad social de forma más organizada y también más efectiva. El Gobierno de la Comunidad tiene poder para dar a conocer casos a resolver y promover toda una serie de formas de recaudación de fondos o movilización de otros recursos. Por ejemplo: puede <b>crear una lotería social</b>, puede promover que empresas importantes como bancos, empresas de distribución de enetgía o de telecoomunicaciónes se impliquen desde sus <b>programas de responsabilidad social corporativa</b> para contribuir en dinero o en especie a resolver los casos de emergencia social.<br />
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4. <b>Dar alas al tercer sector</b>. En los debates políticos todavía existe una tendencia muy fuerte a polarizar las soluciones en un contexto un poco antiguo de izquierda-derecha en el que parece que la izquierda apuesta por soluciones de tipo público-estatal que han de financiarse por impuestos mientras la derecha apuesta por soluciones de tipo privado-mercado que funcionarán mejor si se bajan los impuestos. Esto es un debate viejo e inútil. El mercado funciona muy bien para algunas cosas y en muchos casos en los que no funciona del todo bien se puede mejorar con alguna regulaciones sencillas. En otros casos la intervención del Estado o de la Adminsitración ha demostrado ser más eficiente. Muchos de los debates publico-privado son falsos porque lo importante no es tanto la titularidad de un recurso (un hospital, por ejemplo) como la transparencia con la que se gestione y que exista una competencia real. Pero además, solemos olvidar al tercer sector. El tercer sector reúne a todas aquellas entidades que son privadas pero cuya finalidad princial no es el afán de lucro. Incluye a ONGs, Fundaciones Asociaciones, cooperativas e incluso empresas que formalmente pueden ser una SL o una SA pero en la práctica pueden estar priorizando otros valores como la inserción social. <b>Para la lucha efectiva contra la pobreza y la desigualdad es esencial facilitar el trabajo del tercer sector</b>. Porque las entidades del tercer sector pueden llevar a cabo mejor, de forma más transparente, más económica y más rápida programas de empleo y de integración social que desde la "izquierda" se ha considerado tradicionalmente que deberían hacerse desde la Administración. La iniciativa privada no es necesariamente con fines de lucro. <br />
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Rafael Pinilla<br />
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