tag:blogger.com,1999:blog-375536092024-03-13T12:17:11.226-03:00Ciudadano B“…human life and life in general on this planet will die out in due course: it is merely a flash in the pan; it is a stage in the decay of the solar system; at a certain stage of decay you get the sort of conditions and temperature and so forth which are suitable to protoplasm, and there is life for a short time in the life of the whole solar system.”
-Bertrand Russell
"Why I am Not a Christian"Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.comBlogger146125tag:blogger.com,1999:blog-37553609.post-19280641326301010782024-01-30T14:58:00.002-03:002024-01-30T14:58:25.892-03:00X-Phi is good science ¿Is it good philosophy?<p> </p><p><!--[if gte mso 9]><xml>
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</p><p class="MsoNormal"><span lang="ES-CL" style="mso-ansi-language: ES-CL;">La filosofía
experimental es un enfoque interdisciplinario relativamente nuevo que combina
preguntas filosóficas y marcos teóricos con métodos experimentales
tradicionalmente asociados con la psicología y la ciencia cognitiva (Knobe
& Nichols, 2017). Se puede hacer una lectura destructiva y una constructiva
de esta primera afirmación. En el primera caso, la filosofía experimental constituiría
el reemplazo, y potencial destrucción, de un enfoque tradicional, de corte argumentativo
y no experimental, por medio del cual se examina la manera en las personas comúnmente
piensan y hablan acerca algún tema de interés filosófico. Dicho enfoque, conocido como “el
método de los casos”, representaría una mala herramienta para realizar descubrimientos
factuales, debido a su carácter intuitivo y potencialmente contradictorio.
Algunos impulsores de esta crítica se han planteado seriamente escépticos
acerca de las posibilidades del denominado método de los casos (Machery, 2017).
En el segundo caso, la filosofía experimental proporcionaría métodos y
fundamentos empíricos al enfoque tradicional, estableciéndose una relación constructiva
donde la tradición filosófica también puede proporcionar a la filosofía
experimental nuevas agendas de investigación (Fischer, 2023). </span></p>
<p class="MsoNormal"><span lang="ES-CL" style="mso-ansi-language: ES-CL;">Pienso
ambas lecturas, la destructiva y la constructiva, resultan inconvenientes
porque asumen un rol incorrecto, o al menos incompleto, de la reflexión filosófica
con respecto a la generación de conocimiento. El supuesto que subyace a dichas
lecturas es que la filosofía o sus practicantes poseen algún tipo de acceso
epistémico privilegiado a determinadas propiedades o relaciones metafísicas,
en contraste al quehacer de otras disciplinas científicas. De ser así, habría
buenas razones para pensar que el método no experimental de los filósofos y el
de los científicos están en competencia, y que son comparables por alguna clase determinada de
criterios. Sin embargo, aún cuando este supuesto aplique para ciertos
casos (quizás, ¿el análisis conceptual a la Platón?) no se condice con la contribución
filosófica que se realiza, precisamente, donde y cuando los procedimientos
confiables de la ciencia aún no pueden emplearse productivamente. Por esta razón,
la lectura constructiva, por ejemplo, parece defender un planteamiento
circular, toda vez que se pretende abordar problemáticas filosóficas que son tales
precisamente porque aún ni siquiera parece haber claridad sobre qué es aquello de
lo que se estaría hablando (e.g., ¿representaciones mentales pictóricas?). En este sentido, hasta los métodos más cuestionados
(nuevamente, ¿análisis conceptual?) representan una herramienta válida para una
tarea filosófica que ni siquiera acaba cuando el producto de dicha tarea es
un buen insumo para la generación de hipótesis científicas. </span></p><p class="MsoNormal"><span lang="ES-CL" style="mso-ansi-language: ES-CL;">Como escribió Russell
(1958), aun cuando es racional aceptar lo que nos dice la ciencia porque las
teorías científicas tienen más posibilidades de estar en lo cierto que cualquier
otra, también es racional aceptar dichas teorías de manera hipotética. Algo puede
tener muchas probabilidades de ser verdadero, y estar muy lejos de serlo al
mismos tiempo.</span></p>
<p class="MsoNormal"><span lang="ES-CL" style="mso-ansi-language: ES-CL;">El
científico puede seguir haciendo ciencia (y buena ciencia) sin jamás considerar
esta última afirmación. El filósofo no puede hacer (buena) filosofía cuando se
preocupa solamente de hacer buena ciencia.</span></p>
<p class="MsoNormal"><span lang="ES-CL" style="mso-ansi-language: ES-CL;"> </span></p>
<p class="MsoNormal"><span lang="ES-CL" style="mso-ansi-language: ES-CL;"><br /></span></p>
<p class="MsoNormal">Referencias</p><p class="MsoNormal">Fischer, E. (2023). Critical ordinary language philosophy: A
new project in experimental philosophy. <i>Synthese</i>, <i>201</i>(3). https://doi.org/10.1007/s11229-023-04068-8</p>
<p class="MsoNormal">Knobe, Joshua and Shaun Nichols, "Experimental
Philosophy", <i>The Stanford Encyclopedia of Philosophy </i>(Winter
2017 Edition), Edward N. Zalta (ed.), URL =
<https://plato.stanford.edu/archives/win2017/entries/experimental-philosophy/></p>
<p class="MsoNormal">Machery, É. (2017). Philosophy within its proper bounds. In <i>Oxford
University Press eBooks</i>. https://doi.org/10.1093/oso/9780198807520.001.0001</p>
<p class="MsoNormal">Russell, B. (1958). <i>My philosophical development</i>.
London: Allen and Unwin.</p>
<p> </p><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-18497960091543442882024-01-08T18:48:00.004-03:002024-01-08T18:50:36.674-03:00On understanding the nature of concepts<p style="text-align: center;"> </p><p style="text-align: center;"><a href=" https://rcientificas.uninorte.edu.co/index.php/eidos/article/view/14799" target="_blank"> https://rcientificas.uninorte.edu.co/index.php/eidos/article/view/14799</a></p><p style="text-align: center;"> <a href=" https://rcientificas.uninorte.edu.co/index.php/eidos/article/view/14799" target="_blank"><img alt="" height="164" 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" width="400" /></a> <br /></p><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-44942570297711832212022-02-09T19:51:00.017-03:002022-10-19T09:47:39.372-03:00Noam Chomsky on the essential function of language<p class="MsoNormal"><span lang="ES-CL" style="font-size: medium; mso-ansi-language: ES-CL;">Haciendo alusión
a una intuición que data, por lo menos, desde la Grecia clásica, Galileo definió el lenguaje humano como “sonido con significado”. Esta definición nos invita a considerar tres preguntas:</span></p><span style="font-size: medium;">
</span><ol style="text-align: left;"><li><span lang="ES-CL" style="font-size: medium; mso-ansi-language: ES-CL;">¿Qué es el sonido?</span></li><li><span lang="ES-CL" style="font-size: medium; mso-ansi-language: ES-CL;">¿Qué es el significado?</span></li><li><span lang="ES-CL" style="font-size: medium; mso-ansi-language: ES-CL;">¿Qué se entiende por ‘con’? (en la definición ofrecida)<br /></span></li></ol><span style="font-size: medium;">
</span><p class="MsoNormal"><span lang="ES-CL" style="font-size: medium; mso-ansi-language: ES-CL;">La teoría
de Chomsky sobre el componente genético de la facultad del lenguaje propone a
una respuesta a la tercera pregunta que ha sido la menos atendida de las tres,
vale decir, a la naturaleza del vínculo entre sonido y significado. La perspectiva biolingüística iniciada por Noam postula la existencia de un procedimiento
computacional finito, genéticamente determinado, que determina las estructuras y
la interpretación dual de una cantidad ilimitada de expresiones. La interpretación
de dichas estructuras es dual porque cada estructura se interpreta con respecto al sonido y al significado. Estas estructuras o expresiones deben ser entendidas como
mediando entre una interfaz sensoriomotora externalizadora y otra intencional (o de interpretación conceptual), respectivamente,
a un cierto nivel superior de funcionamiento de nuestro cerebro, que es donde
se asume un nivel descriptivo adecuado de una mente (i.e., descriptivamente autónomo de los mecanismos neuronales).</span></p><p class="MsoNormal"><span lang="ES-CL" style="font-size: medium; mso-ansi-language: ES-CL;">Las ideas de Chomsky deben situarse en
el marco de los supuestos sustantivos que han guiado a la Ciencia Cognitiva tradicional,
según los cuales una mente es algún tipo de procesador de información que
implementa procesos computacionales en virtud de la estructura sintáctica de nuestras representaciones
mentales (que son los vehículos de la información y el medio distintivo en el
cual se ejecutan nuestros procesos mentales). La idea que motiva estos planteamientos (no completamente compartida por Chomsky) es que nuestra vida mental ocurre en un medio representacional que puede ser objeto de una explicación naturalizada que adopta una actitud realista con respecto a la noción teórica de representación mental. Se asume, por lo tanto, que estos objetos representacionales corresponden al tipo de entidades psicológicas que, en virtud de sus propiedades e interacciones causales, determian la conducta observada. En la medida que tales entidades y procesos teóricos proporcionan una explicación plausible del carácter productivo de nuestros estados mentales, el proyecto original de la Ciencia Cognitiva constituye una reivindicación cientìficamente respetable de la psicología de sentido común (i.e., aquella capacidad humana para explicar y predecir la conducta de otras personas apelando a estados intencionales como creencias, deseos, intenciones, etc.).</span></p><span style="font-size: medium;">
</span><p class="MsoNormal"><span lang="ES-CL" style="font-size: medium; mso-ansi-language: ES-CL;">En este
video, Chomsky aclara confusiones y tensiones persistentes con relación a la naturaleza del
lenguaje, y su estudio científico en tanto órgano de la mente (e.g., mecanismos generales de aprendizaje vs mecanismos dedicados; nociones de sentido común vs nociones científicas). </span></p><p class="MsoNormal"><span lang="ES-CL" style="font-size: medium; mso-ansi-language: ES-CL;">La tensión más
persistente tiene que ver con la función esencial del lenguaje: ¿Instrumento de
la cognición o instrumento de la comunicación?</span></p><p class="MsoNormal"><span lang="ES-CL" style="mso-ansi-language: ES-CL;"> </span></p>
.
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<div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-8403424831085647812021-09-15T19:38:00.014-03:002022-02-09T20:09:24.287-03:00Un Fodoriano di ferro (An iron-clad Fodorian)<p></p><p></p><p></p><p></p><p></p><p><img alt="" 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</p><p class="MsoNormal"><span style="font-size: medium;"><span lang="ES-CL">Una teoría
referencialista y causal del contenido mental postula que el referente de un concepto
es todo lo que metafísicamente se requiere para dar cuenta del contenido de
dicho concepto (Fodor & Pylyshyn, 2015). Para entender este punto,
considere el término o palabra “gato” que normalmente utilizamos para hablar
acerca de algún exponente de la <i>categoría</i> de los gatos (e. g., Garfield,
el gato de la familia Clinton, Trufa, etc.). Según la teoría en cuestión, el término
“gato” puede ser (correcta o incorrectamente) utilizado para ese propósito
porque su <i>significado </i>deriva de una representación mental que los filósofos
denominan el concepto GATO, cuyo significado original es, a su vez, aquel objeto del
mundo que satisface condiciones para ser su referente (i.e., aquel tipo de
objeto que, para el caso de nuestro ejemplo, satisfaga las condiciones requeridas
para ser un miembro genuino de la categoría gatos). A partir de esto último, se
puede hacer la diferencia entre contenido derivado y contenido original (Adams &
Aizawa, 2008)—por ejemplo, entre aquello que hemos caracterizado como el
significado de una palabra y aquello que hemos caracterizado como el significado
o, más precisamente, el referente de un concepto, respectivamente. De esto se
sigue que una teoría referencialista del contenido mental se reduce a una teoría
referencialista del contenido conceptual, porque es en estos últimos donde yace
el contenido original a partir del cual se deriva el contenido de otras estructuras
representacionales (mentales o extramentales). </span></span></p><span style="font-size: medium;">
</span><p class="MsoNormal"><span style="font-size: medium;"><span lang="ES-CL">Los teóricos
que intentan elucidar naturalistamente el problema de la semanticidad de lo mental
suelen hacer distinciones más sofisticadas cuando hablan acerca de ‘contenido’,
‘significado’, ‘referente’ (o incluso ‘sentido’). Para el tipo de
referencialista al que se alude en este posteo, las cosas son más simples, en
un sentido teórico interesante, ya que todas esas nociones se reducen a una:
referencia. Por esta razón, las respuestas que ofrece un teoría referencialista
a preguntas tales como ¿qué hace que una palabra signifique la que significa? o
¿qué hace que un estado mental signifique lo que significa? (etc.) simplemente se
reducen a una: lo que hace a todas esas cosas tener un significado (o un contenido,
o un sentido, etc.) es aquello que está originalmente implicado en hacer (o,
más precisamente, <i>causar en virtud de alguna ley natural</i>) que los
conceptos relevantes tengan el significado (o el contenido, etc.) que poseen, a saber, el referente de dichos conceptos.</span></span></p><span style="font-size: medium;">
</span><p class="MsoNormal"><span style="font-size: medium;"><span lang="ES-CL">Ninguna de las teorías
del contenido conceptual conocidas ofrece una explicación satisfactoria que abarque todos
los tipos de conceptos que presumiblemente constituyen las estructuras que
posibilitan nuestros procesos mentales (tal como las palabras de una lengua
natural constituyen las oraciones que se forman a partir de esas palabras). Hay
teorías interesadas en conceptos simples que expresan clases naturales
(e.g., GATO, TOMATE, ÁRBOL, etc.), y otras más interesadas en explicar estructuras
conceptuales complejas que pueden abarcar sistemas de creencias con límites muy
difusos (e.g., teorías acerca de todo lo que sabemos sobre las ballenas en
distintos momentos del desarrollo de una persona, etc.). La tarea de comparar el
grado de plausibilidad de las diversas teoría de conceptos en oferta, con
respecto a la respuesta que ofrecen al problema del contenido mental, es problemática
porque cada teoría está inevitablemente comprometida con supuestos sustantivos acerca
de la naturaleza de su objeto de estudio que determina el alcance y la pertinencia de lo que se estudia. Puede ser de utilidad para el lector tomar en cuenta ciertas
consideraciones similares que Chomsky (1986, chapter2) ha planteado con relación
a diversas nociones de lenguaje como objeto de estudio científico. Para el caso
de los conceptos, se suele decir que no existen criterios de comparación
eficaces, o más derechamente, que las teorías de conceptos son inconmensurables.</span></span></p><span style="font-size: medium;">
</span><p class="MsoNormal"><span style="font-size: medium;"><span lang="ES-CL">Este posteo
trae a colación una distinción amplia entre teorías (naturalistas) estrictamente
referencialistas y no referencialistas del contenido conceptual (y, por lo
tanto, mental). Fodor y Pylyshyn (2015) defienden una versión de las primeras
sobre la base de un estrategia de “dividir para conquistar”. Por esto se debe
entender un estrategia que posterga casos de difícil tratamiento referencialista,
como, por ejemplo, conceptos que son acerca de entidades inexistentes (UNICORNIO),
o ficticias (HAMLET), o muy remotas en el tiempo (HAMMURABI), en favor de una teoría
que primero logre dar cuenta de (lo que se considere) como casos más centrales.
Para estos autores, un teoría referencialista debiera dar cuenta, en primer
lugar, de todos aquellos conceptos cuyos referentes caen dentro de lo que
llaman nuestro “círculo perceptual” móvil, que nos acompaña cuando nos movemos
de un lugar otro. Si esta estrategia fuera viable, entonces podría tener mayor
viabilidad la invitación a sacarnos de la cabeza la idea de que dentro de
nuestras cabezas tenemos significados. Es decir que, aun cuando en nuestras
cabezas tengamos conceptos como GATO, solo sería correcto afirmar que el
significado de ese concepto está una parte del mundo fuera de nuestras cabezas.
En este tipo de externalismo con respecto al contenido mental, nuestra intuición
de que el concepto GATO (que la palabra “gato” expresa) tiene un significado (o
“es acerca de algo en el mundo”) se explica porque la propiedad de ser un gato
(llamémosle, <i>gatidad</i>) causa la instanciación de una representación mental
(que hemos llamado el concepto GATO) en virtud de una cierta ley natural que
regula o controla dicha instanciación. De aquí se sigue que solamente el
referente de un concepto, y nada más que dicho referente, es lo que metafísicamente
se requiere para el concepto sea acerca de algo, donde “ser acerca de algo”
debe entenderse como significar ese algo. </span></span></p><span style="font-size: medium;">
</span><p class="MsoNormal"><span style="font-size: medium;"><span lang="ES-CL"><a href="https://www.rifp.it/ojs/index.php/rifp/article/view/rifp.2020.0001/1006" target="_blank">Piattelli-Palmarini (2020)</a>, autor reconocido abiertamente como “un Fodoriano di ferro”, cree que una
semántica sin significados es incorrecta, y, en contradicción a Fodor &
Pylyshyn (2015), defiende la versión de una semántica internalista sobre la
base de planteamientos anteriormente eleboarados por Chomsky (2020) y Pietroski
(2018). Según esta alternativa, nuestra cabezas están llenas de significados, y
los referentes quedan desplazados a una posición periférica, de poca
importancia y muchas veces indefinida.</span></span></p><span style="font-size: medium;">
</span><p class="MsoNormal"><span style="font-size: medium;"><span lang="ES-CL">Quizás, el
Fodoriano di ferro deba volver a leer las respuestas que Fodor dejó para
cada una de las críticas vertidas en contra del referencialismo, colocando especial atención a la notas al
pie de página, que es en donde a veces la filosofía se confina. </span></span></p><span style="font-size: medium;">
</span><p class="MsoNormal"><span style="font-size: medium;"><span lang="ES-CL">Para
muestra un botón (Fodor, 2008):</span></span></p>
<p><img alt="" 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</p><p class="MsoNormal"><span style="font-size: medium;"><b><span lang="ES-CL">References</span></b></span></p><span style="font-size: medium;">
</span><p class="MsoNormal"><span style="font-size: medium;">Adams, F. & Aizawa, K. (2008). <i>The Bounds of
Cognition</i>, Malden, MA: Blackwell.</span></p><span style="font-size: medium;">
</span><p class="MsoNormal" style="margin-left: 35.45pt; text-indent: -35.45pt;"><span style="font-size: medium;">Chomsky, N.
(1986). <i>Knowledge of Language</i>. New York: Praeger.</span></p><span style="font-size: medium;">
</span><p class="MsoNormal" style="margin-left: 35.45pt; text-indent: -35.45pt;"><span style="font-size: medium;">Chomsky, N.
(2000). <i>New horizons in the study of language and mind</i>, Cambridge
University Press, Cambridge. <span> </span></span></p><span style="font-size: medium;">
</span><p class="MsoNormal" style="margin-left: 35.45pt; text-indent: -35.45pt;"><span style="font-size: medium;">Fodor, J.
A. (2008). LOT 2: <i>The Language of Thought Revisited</i>. New York: Oxford
University Press.</span></p><span style="font-size: medium;">
</span><p class="MsoNormal" style="margin-left: 35.45pt; text-indent: -35.45pt;"><span style="font-size: medium;">Fodor, J.,
& Pylyshyn, Z. (2015). Minds without meanings: An essay on the content of
concepts. Cambridge, MA: MIT Press.</span></p><span style="font-size: medium;">
</span><p class="MsoNormal" style="margin-left: 35.45pt; text-indent: -35.45pt;"><span style="font-size: medium;">Piattelli-Palmarini,
M. (2020). Minds with meanings (pace Fodor and Pylyshyn). <i>Rivista
internazionale di Filosofia e Psicologia</i>, <i>11</i>(1), 1-18.</span></p><span style="font-size: medium;">
</span><p class="MsoNormal" style="margin-left: 35.45pt; text-indent: -35.45pt;"><span style="font-size: medium;">Pietroski,
P. (2018). <i>Conjoining meanings: Semantics without truth values</i>, Oxford:
Oxford University Press. </span></p>
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="line number"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="page number"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="endnote reference"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="endnote text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="table of authorities"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="macro"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="toa heading"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Bullet"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Bullet 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Bullet 3"/>
<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"
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"
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<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"
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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="11" QFormat="true" Name="Subtitle"/>
<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"
Name="Body Text First Indent 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text 2"/>
<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"
Name="Body Text Indent 3"/>
<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"
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"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="E-mail Signature"/>
<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"
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"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Code"/>
<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"
Name="HTML Preformatted"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Typewriter"/>
<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" 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" 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" 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"
Name="Table Columns 1"/>
<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" 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" 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" 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" 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" SemiHidden="true" UnhideWhenUsed="true"
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Subtle 1"/>
<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="39" Name="Table Grid"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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<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"
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<w:LsdException Locked="false" Priority="29" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" QFormat="true"
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<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"/>
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<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"/>
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<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 2"/>
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<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 2"/>
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<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"/>
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<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 3"/>
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<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"/>
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<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 4"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 4"/>
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<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"/>
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<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"/>
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<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"
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<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"
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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"
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"
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<![endif]--></p><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-54651978068793213242020-08-13T21:05:00.001-04:002020-08-15T00:20:38.752-04:00¿Qué es una replicación?<br />
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<img border="0" data-original-height="644" data-original-width="782" height="328" src="https://1.bp.blogspot.com/-Tgqc8euS0jg/XzXeSbMKp9I/AAAAAAAABW0/AZwA6tvZqhIJo49HsxRDpi4M5YgJIaA-QCLcBGAsYHQ/s400/Machery.png" width="400" /> </div>
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<a href="https://www.journals.uchicago.edu/doi/10.1086/709701" target="_blank">https://www.journals.uchicago.edu/doi/10.1086/709701</a></div>
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Según Machery, las disputas en torno a la <a href="https://plato.stanford.edu/entries/scientific-reproducibility/" target="_blank">crisis de la replicabilidad</a> que ha impactado al ámbito de la investigación científica en psicología durante la última década no debieran ser resueltas, sino, más bien, disueltas. La razón principal es que dichas disputas no estarían reguladas por una caracterización mínimamente inteligible de la noción de ‘replicabilidad’. El propósito del autor es, precisamente, ofrecer tal caracterización para argumentar a favor del planteamiento señalado inicialmente.</div>
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Las controversias se dan entre dos amplias posiciones metodológicas antagónicas acerca de la forma más apropiada de replicación. Por un lado, están aquellos que defienden “una replicación directa”, donde lo que se busca es reproducir un procedimiento experimental de la manera más similar posible al original. Por otro lado, están los que defienden una “replicación conceptual”, donde lo que importa no es reproducir los procedimientos sino, más bien, los hallazgos o, como reza el artículo, "las conclusiones teóricas" del estudio original. Desde un lado y otro, no solo se esgrimen razones que aluden a lo poco concluyente que resulta cualquier caso fallido de replicación, sino que, además, se invocan consideraciones del mismo tipo para alcanzar conclusiones opuestas. En palabras (traducidas) de Machery:</div>
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<blockquote class="tr_bq">
"Por un lado, se dice que el fracaso de una replicación conceptual no es informativo porque podría resultar de diferencias relevantes entre el experimento original y su réplica conceptual; por otro lado, se dice que el fracaso de una replicación directa no es informativo porque no nos dice por qué falló la replicación."</blockquote>
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El punto sería algo así como que, según los amigos de la replicación conceptual, los casos de replicación conceptual fallida no son informativos debido a consideraciones procedimentales, mientras que, según los amigos de la replicación directa, los casos de replicación directa fallida no son informativos debido a consideraciones conceptuales. </div>
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La solución salomónica de Machery consiste en establecer “claramente” qué es lo que se entiende, o debiera entenderse, por replicación. Para este efecto, se propone lo que autor denomina <i>The Resampling Account</i>, de acuerdo al cual: </div>
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“La replicación es un experimento que vuelve a muestrear los componentes experimentales de un experimento que se tratan como factores aleatorios y que la función de las replicaciones es, estrictamente, evaluar la confiabilidad de los experimentos replicados.” </blockquote>
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Machery se apresura en aclarar que su propuesta no pretende capturar el significado que los científicos le dan al término “replicación”—eso sería una especie de ejercicio en análisis conceptual que difícilmente podría ser parte del repertorio filosófico-experimental de Machery—, sino más bien, una caracterización de la función o propósito de la replicación que los científicos debieran adoptar.</div>
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Lo que en esta ocasión se debe eliminar no es un término teórico, sino una disputa que no tiene sentido, siempre y cuando los incumbentes adhieran al <i>resampling account </i>que, según se nos indica, corresponde a una “caracterización de lo que <i>es </i>una replicación, basada en una explicación de principios de lo que son los experimentos” (énfasis agregado). En la medida que con dicha caracterización se pretende reemplazar una concepción vaga de la idea de replicación, la propuesta de Machery dice constituir un caso de <a href="https://www.youtube.com/watch?v=6yLKd9_mpRc" target="_blank">ingeniería conceptual</a>. Los detalles del paper prometen persuadir al lector de lo aquí comentado. </div>
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<br /><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com1tag:blogger.com,1999:blog-37553609.post-18110523258120406852020-02-29T18:00:00.001-03:002020-02-29T18:03:52.544-03:00“What Do We Know About Human Nature?” - Chomsky, Pinker, Putnam<br />
<span class="style-scope yt-formatted-string" dir="auto">The event, moderated by Samuel Jay Keyser (Peter de Florez Professor of Linguistics Emeritus), featured:
• Noam Chomsky (Institute Professor, Linguistics)
• Steve Pinker (Professor, Brain and Cognitive Sciences)
• Hilary Putnam (Professor of Philosophy, Harvard).</span><br />
<span class="style-scope yt-formatted-string" dir="auto">Source: <a href="https://youtu.be/LzAgPG2aCx4" target="_blank">https://youtu.be/LzAgPG2aCx4 </a></span><br />
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<iframe width="560" height="315" src="https://www.youtube.com/embed/LzAgPG2aCx4" frameborder="0" allow="accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture" allowfullscreen></iframe><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-2912044690231801282019-12-22T17:02:00.001-03:002020-11-18T15:15:24.589-03:00On the contribution of philosophy to the study of concepts in cognitive scienceThis paper defends the relevance of philosophy in the contemporary study of concepts. With the advent of cognitive science, naturalistic and interdisciplinary theorizing about concepts has gained momentum. In this context, it has been recently argued that philosophers’ theories of concepts are not aimed at answering the issues that psychologists are interested in, thus dismissing the mentioned philosophical contribution as scientifically otiose. We present and discuss two cases in point suggesting otherwise, as an attempt to vindicate the crucial role of philosophy in the development of empirical theories of concepts.<br />
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<a href="https://revistafilosofia.uchile.cl/index.php/RDF/article/view/55756?fbclid=IwAR0WK5htz6BgXVItCeiiKCu8399BewnomEhWlN4kk1qXN7Is7_Wr8-v-I3o" target="_blank"><img alt="https://revistafilosofia.uchile.cl/index.php/RDF/article/view/55576" border="0" data-original-height="884" data-original-width="1304" height="270" src="https://1.bp.blogspot.com/-aDatfVx-qOQ/Xf_KWs8jPvI/AAAAAAAABLo/7DjQ0SpK13MnkPWmaUQTphfvUVaGr_oIwCLcBGAsYHQ/s400/Revista%2Bfilosof%25C3%25ADa.png" width="400" /></a></div>
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Click on the image to download the paper
<div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-74931738822302189532019-11-22T18:28:00.000-03:002019-11-22T18:28:20.568-03:00Closer to Truth - A Tribute to Marvin Minsky<iframe width="560" height="315" src="https://www.youtube.com/embed/rvYL3UQEqUw" frameborder="0" allow="accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture" allowfullscreen></iframe><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-5634076354796454582019-02-27T01:09:00.000-03:002019-02-27T01:13:30.289-03:00On the contribution of philosophy to the scientific study of concepts (Intro)<div class="separator" style="clear: both; text-align: center;">
<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.blogger.com/video.g?token=AD6v5dxgjMqoDWl31F9XVuRlyere62lu13a_YLLIzLauyacYV9347wQHbPTjB0ucIWhRh20oQotrH2xOPY8' class='b-hbp-video b-uploaded' frameborder='0'></iframe></div>
<br /><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-31803060741202789262018-07-27T22:40:00.000-04:002018-07-27T22:40:00.566-04:00Connectionism and Cognitive Architecture - Jerry A Fodor Part 1/3 <iframe width="560" height="315" src="https://www.youtube.com/embed/vyrn1JWgqFA" frameborder="0" allow="autoplay; encrypted-media" allowfullscreen></iframe><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-45297736421543689182018-07-27T22:37:00.004-04:002018-07-27T22:37:34.479-04:00Connectionism and Cognitive Architecture - Jerry A Fodor Part 2/3 <iframe width="560" height="315" src="https://www.youtube.com/embed/PQtgtHxRkEk" frameborder="0" allow="autoplay; encrypted-media" allowfullscreen></iframe><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-13260932478988086922018-07-27T22:36:00.002-04:002018-07-27T22:36:30.631-04:00Connectionism and Cognitive Architecture - Jerry A Fodor Part 3/3 <iframe width="560" height="315" src="https://www.youtube.com/embed/6I0TMa8f4uI" frameborder="0" allow="autoplay; encrypted-media" allowfullscreen></iframe><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-76356845972896097022018-03-30T15:44:00.000-03:002018-03-30T15:46:10.103-03:00Open Logic Project - An Open-Source, Collaborative Logic Text<div class="separator" style="clear: both; text-align: center;">
<a href="http://openlogicproject.org/" target="_blank"><img alt="http://openlogicproject.org/" border="0" data-original-height="396" data-original-width="1152" height="136" src="https://2.bp.blogspot.com/-BVyNtz8jnfQ/Wr6FC9bDsWI/AAAAAAAAA5I/H2WleFhbI24h3Prauk4IfNJDWZ928CU-gCLcBGAs/s400/Open%2Blogic%2Bproject.png" width="400" /></a> </div>
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The <em>Open Logic Project</em> is a collection of teaching materials on
mathematical logic aimed at a non-mathematical audience, intended for
use in advanced logic courses as taught in many philosophy departments.
It is open-source: you can download the LaTeX code. It is open: you’re
free to change it whichever way you like, and share your changes. It is
collaborative: a team of people is working on it, using the GitHub
platform, and we welcome contributions and feedback. And it is written
with configurability in mind. Learn more below: </div>
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<a href="http://openlogicproject.org/" target="_blank">http://openlogicproject.org/</a></div>
<br /><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-17170470622406043612017-11-06T00:13:00.003-03:002017-11-06T00:13:24.912-03:00A proposed taxonomy of Eliminativism<div class="separator" style="clear: both; text-align: center;">
<a href="http://publicaciones.eafit.edu.co/index.php/co-herencia/article/view/4671" target="_blank"><img alt="http://publicaciones.eafit.edu.co/index.php/co-herencia/article/view/4671" border="0" data-original-height="572" data-original-width="758" height="301" src="https://2.bp.blogspot.com/-nrdzy3KG2Gs/Wf_SrI0ncwI/AAAAAAAAA2Y/N893VH5ABjsSdgsHYxevcqIDcF2FcSayQCLcBGAs/s400/Papaer%2Bscreenshot.png" width="400" /></a> </div>
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<a href="http://publicaciones.eafit.edu.co/index.php/co-herencia/article/view/4671" target="_blank">http://publicaciones.eafit.edu.co/index.php/co-herencia/article/view/4671 </a></div>
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<div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-6021035884865111192017-10-21T15:07:00.000-03:002017-10-21T15:07:29.268-03:00Edouard Machery - Against modal concepts<iframe width="560" height="315" src="https://www.youtube-nocookie.com/embed/s6Lei5Lq9is?rel=0" frameborder="0" allowfullscreen></iframe><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com1tag:blogger.com,1999:blog-37553609.post-56891822225708858652017-06-07T16:22:00.003-04:002017-06-07T16:34:15.705-04:00Machery’s Alternative to Concepts and the Problem of Content<br />
Full text here: <a href="http://rdcu.be/tiWR">http://rdcu.be/tiWR</a><br />
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<a href="http://rdcu.be/tiWR" target="_blank"><img alt="http://rdcu.be/tiWR" border="0" data-original-height="382" data-original-width="680" height="223" src="https://1.bp.blogspot.com/-cLHXJPuiVB0/WThiHXexpgI/AAAAAAAAAy0/wuiJ4dH_sA03ZmJ1uKpC5p95PDXJ8pHQwCLcB/s400/paper%2Bscreenshot.png" width="400" /></a></div>
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<b>Abstract</b> Edouard Machery has argued that the notion of concept should be eliminated from scientific theorising about cognition on the grounds that what psychologists call concepts do not form a natural kind and that keeping this notion would encumber scientific progress. His view is that the class of concepts really divides into three distinct yet co-referential kinds of bodies of knowledge typically used in distinct cognitive processes. The main purpose of this paper is to challenge Machery’s eliminativist conclusion on the grounds that his alternative to concepts fails to be combined with any prominent account of content determination. As a case of philosophical scrutiny of a psychological proposal, the paper also intends to show how philosophical and psychological interests in concepts can be brought together.</div>
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<div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-14493446448959743672017-04-22T22:33:00.000-03:002020-01-16T18:09:13.461-03:00On predictive brains/minds<div class="separator" style="clear: both; text-align: center;">
<a href="https://3.bp.blogspot.com/-9EH6PSXcYVU/WPv-olKWJ_I/AAAAAAAAAxs/elvaR1JFowA-oUXoruKDeWiKcTZpdo0QQCLcB/s1600/busting%2Bout.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="144" src="https://3.bp.blogspot.com/-9EH6PSXcYVU/WPv-olKWJ_I/AAAAAAAAAxs/elvaR1JFowA-oUXoruKDeWiKcTZpdo0QQCLcB/s320/busting%2Bout.png" width="320" /></a></div>
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La primera parte de la historia que nos cuenta este paper es acerca de un motor biológico capaz de aprender a través de un proceso predictivo no supervisado que tiene como propósito minimizar discrepancias entre aquello que predice el motor y el input sensorial causado por las estructuras del mundo externo. Asumiendo que las denominadas “estructuras distales” producen perturbaciones en el sistema sensorial que, de alguna manera, portan información confiablemente acerca de aquellas estructuras, el autor muestra simpatía con la idea de que un proceso de aprendizaje predictivo basado en el ajuste progresivo de patrones de “energía bruta” registrados por transductores sensoriales puede ayudar a explicar la manera en la que cerebros como los nuestros aprenden acerca del mundo.</div>
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La segunda parte de la historia objeta un argumento que va desde los motores predictivos hacia la tesis según la cual la mente tiene límites intracraneales. Según este argumento, el motor predictivo señalado sería evidencia a favor de una concepción <a href="https://plato.stanford.edu/entries/methodological-individualism/" target="_blank">individualista </a>de la mente (en contraste a una <a href="https://plato.stanford.edu/entries/content-externalism/#ActExt" target="_blank">externalista</a>), ya que, según cierto planteamiento, los procesos predictivos se limitarían, por un lado, a operar sobre la estimulación que ocurre en las superficies sensoriales, y por otro, estarían orientados a la búsqueda de la mejor hipótesis que explique los datos sensoriales. La objeción del autor se basa en el planteamiento de que, aún cuando todo lo anterior sea el caso, es posible relativizar la importancia de los procesos intracraneales de testeo de hipótesis basados meramente en la información fragmentaria de las señales sensoriales. La razón de esto tiene que ver con la incorporación de “elementos explicativos” adicionales que contribuirían a entender de otra manera el rol de cerebros predictivos. Uno de estos elementos adicionales (que ha jugado un rol instrumental el desarrollo de la denominada <a href="https://plato.stanford.edu/entries/embodied-cognition/" target="_blank">ciencia cognitiva corporalizada</a>) corresponde a la ‘<a href="http://onlinelibrary.wiley.com/doi/10.1207/s15516709cog1804_1/pdf" target="_blank">acción epistémica</a>’. Bajo este rótulo se agrupa un supuesto tipo de acción por la cual tenderíamos a modificar aspectos de nuestro entorno físico con el fin de facilitar el procesamiento cognitivo interno. En la historia que comentamos, el rol de nuestras acciones epistémicas se complementa con los procesos predictivos internos, de un modo tal que la concepción inferencial-individualista de la mente se reduce a una concepción predictiva-externalista.</div>
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Más específicamente, lo que la historia en comento propone es reconsiderar las nociones tradicionales de testeo de hipótesis basado en procesos inferenciales internos (por los que, supuestamente, se alteran las hipótesis acerca del mundo), favoreciendo la idea de un testeo de hipótesis basado en la minimización del error predictivo a la que contribuirían tanto los procesos internos como los externos (por los que, supuestamente, se altera el mundo para ajustarlo a nuestras predicciones). </div>
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El resto de la historia no es difícil de “predecir”. Asumiendo que la noción de acción epistémica juega el rol explicativo que plantea el autor—desbordándose con ello la unidad de análisis tradicional en la teorización acerca de la naturaleza y el funcionamiento de la mente—, la historia concluye con una defensa de la <a href="http://consc.net/papers/extended.html" target="_blank">mente extendida</a> y la tesis de que la mente está literalmente constituida por circuitos oportunistas que incorporan aspectos del cerebro, del cuerpo y, prácticamente, cualquier elemento del mundo—, desbordándose con ello los límites de lo que, en esta ocasión, cabe en este posteo.</div>
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Lecturas relevantes<br />
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Clark, A. (2016). <a href="http://onlinelibrary.wiley.com/doi/10.1111/nous.12140/abstract" target="_blank">Busting out: Predictive brains, embodied minds, and the puzzle of the evidentiary veil</a>. Noûs, 1-27<br />
Hohwy, J. (2014). <a href="http://onlinelibrary.wiley.com/doi/10.1111/nous.12062/abstract" target="_blank">The self-evidencing brain</a>. Nous, 1-27<br />
.<div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-13938988844051246072015-08-25T17:33:00.000-03:002015-12-14T00:51:21.072-03:00Regarding Harman and Greenberg’s response to Fodor and Lepore<br />
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<a href="http://4.bp.blogspot.com/-m2oxpIOPPcs/VdzIcIOn-xI/AAAAAAAAApA/4nvaGgbygcE/s1600/JerryFoder%2B-%2BG%2526H.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="http://4.bp.blogspot.com/-m2oxpIOPPcs/VdzIcIOn-xI/AAAAAAAAApA/4nvaGgbygcE/s320/JerryFoder%2B-%2BG%2526H.jpg" /></a></div>
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In the philosophy of concepts, Conceptual Role Semantics is the view that the content of any of the <a href="http://plato.stanford.edu/entries/concepts/" target="_blank">concepts </a>we use in order to think about the world (and, therefore, to categorise the perceptual input into meaningful categories) is determined by “at least” some of its inferential connections to other concepts. Let’s focus on the “at least” conception of Conceptual Role Semantics.</div>
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Fodor and Lepore (1992) (also important are Fodor 1990, 1998, ch.4, and 2000; Fodor and Pylyshyn 2015, among others) have argued that,</div>
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a) because no two people are committed to exactly the same inferences and</div>
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b) because there is no way of determining how the extent to which the addition of a new belief to one’s stock of standing beliefs directly or indirectly alters the inferences to which one is committed and</div>
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c) because there are no <a href="http://www.iep.utm.edu/quine-an/" target="_blank">analytic beliefs</a>,</div>
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the view that the content of concepts can be determined by a limited number of inferences (or conceptual roles) must be wrong. By contrast, Fodor’s view is that the content of a concept isn’t determined by its relation to other concepts, but, instead, by its relation to the world. This latter theory of content goes by the name of <a href="http://plato.stanford.edu/entries/content-causal/index.html" target="_blank">Informational Semantics</a>.</div>
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Alternatively, <a href="http://papers.ssrn.com/sol3/papers.cfm?abstract_id=800187" target="_blank">Harman and Greenberg (2006)</a> defend Conceptual Role Semantics (CRS). In particular, they have argued for an ecumenical version of CRS that includes Fodor’s Informational Semantics as a special case of CRS. Their central contention is that the content of mental states (and, therefore, concepts) is determined by “any part of their role and use in thought” (p. 296). According to H-G, Fodor and Lepore’s objections to CRS have failed to make the case that content-determination by means of conceptual role is fatally flawed. What H-G specifically claim is that F-L are really objecting a very limited conception of CRS, namely, one in which the inferential relations that are determinants of content are also constitutive of content. By contrast, H-G claims that CRS does not need to be committed to that assumption. In their own words,</div>
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“[…] from the claim that a given aspect of conceptual role, a certain belief for example, is part of what determines that a symbol has a given meaning, it does not follow that someone without the belief cannot have a symbol with the same meaning.”</div>
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These authors admit that a viable CRS cannot be exhausted by purely internal aspects of conceptual role, which is why they argue for a CRS that is not either wholly internalist or wholly externalist in scope. In their ecumenical view of CRS, as H-G claims, no theory of CRS can escape the internal aspects of use that help determine the content of concepts. This view is normally committed to the idea that content similarity, instead of content identity, is sufficient to guarantee the stability of content that is required for different agents (or the same agent at different time slices) in order to share the same concepts.</div>
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However, we are not told exactly how concepts can be shared in virtue of pure content similarity, and the claim that the conceptual roles that determine the content of concepts are not constitutive of content is controversial. According to H-G, it is perfectly possible that people with different beliefs can have a symbol with the <i>same </i>meaning (see previous quote). However, this is exactly what Informational Semantics predicts. So, it is perfectly possible—as it might be—that the sameness of meaning that H-G think their ecumenical conception of CRS can explain is really something that no special case of CRS can explain without this CRS being Informational Semantics. According to Informational Semantics (e.g. Fodor 1990, 1994), people with different belief systems can very well have concepts with exactly the same content, given that (according to this theory) it is the extension of a concept that determines its content.</div>
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H-G’s conception of CRS wants to have it both ways, but it can’t because, from the claim that people can have concepts with the same content (or symbols with the same meaning, for that matter), it does not follow that similar conceptual roles are part of what determines that a concept has a given content (or, for that matter, that a symbol has a given meaning).Alternatively, the claim that people have similar conceptual roles <a href="http://plato.stanford.edu/entries/associationist-thought/" target="_blank"><i>associated </i></a>to a given concept does not preclude the possibility that similarity of meaning is explained by content identity without appealing to the idea that conceptual roles are <a href="http://plato.stanford.edu/entries/concepts/#StrCon" target="_blank"><i>constitutive </i></a>of content. </div>
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References<br />
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Greenberg, M. and Harman, G. (2006). “Conceptual Role Semantics.” In Ernest LePore & Barry Smith (eds.), Oxford Handbook of Philosophy of Language, pp. 295-322. Oxford: Oxford University Press.<br />
Fodor, J., (1990). A Theory of Content and Other Essays. Cambridge, MA: MIT Press. <br />
_______. (1994). The Elm and the Expert: Mentalese and Its Semantics. Cambridge, MA: MIT Press.<br />
_______. (1998). Concepts: Where Cognitive Science Went Wrong. Oxford: Oxford University Press.<br />
_______. (2000). The Mind Doesn’t Work That Way: The Scope and Limits of Computational Psychology. Cambridge, MA: MIT Press.<br />
Fodor, J. and Lepore, E. (1992). Holism: A Shoppers' Guide. Oxford: Blackwell.<br />
Fodor, J. and Pylyshyn, Z. (2015). Minds without Meanings: An Essay on the Content of Concepts, MIT Press, 2015
<div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-51095193739789329602015-08-02T21:21:00.004-03:002015-08-02T21:25:32.536-03:00Recommended blog of the month <div class="separator" style="clear: both; text-align: left;">
<a href="http://doctorlogic.blogspot.co.uk/" target="_blank"><img alt="http://doctorlogic.blogspot.co.uk/" border="0" height="77" src="http://3.bp.blogspot.com/-MzAo1LIRBg8/Vb6zv7jU_2I/AAAAAAAAAok/5S_GsqKRZCE/s400/Doctor%2BLogic.jpg" width="400" /></a></div>
<br />
Vínculo del blog:<br />
<span style="font-size: large;">http://doctorlogic.blogspot.co.uk/</span><br />
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<br />
.<div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-73736873283964308842015-07-14T20:56:00.001-03:002015-07-14T20:56:30.453-03:00Jerry Fodor Interview<iframe width="560" height="315" src="https://www.youtube.com/embed/Hs82SsczIpE?showinfo=0" frameborder="0" allowfullscreen></iframe>
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<br />
<br />
<span style="font-size: x-small;">Source: https://youtu.be/Hs82SsczIpE</span><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com1tag:blogger.com,1999:blog-37553609.post-84093153947093517842015-07-13T08:44:00.000-03:002016-06-27T13:48:28.852-04:00Where Artificial Intelligence Went Wrong<div class="separator" style="clear: both; text-align: center;">
<a href="http://www.theatlantic.com/technology/archive/2012/11/noam-chomsky-on-where-artificial-intelligence-went-wrong/261637/" target="_blank"><img alt="www.theatlantic.com/technology/archive/2012/11/noam-chomsky-on-where-artificial-intelligence-went-wrong/261637/" border="0" height="261" src="https://cdn.theatlantic.com/static/mt/assets/science/nc_hands4a.jpg" width="320" /></a></div>
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<span style="font-size: xx-small;">Source: http://www.theatlantic.com/technology/archive/2012/11/noam-chomsky-on-where-artificial-intelligence-went-wrong/261637/</span> <br />
<br />
An extended conversation with the legendary linguist<br />
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<div class="credit">
Graham Gordon Ramsay</div>
If one were to rank a list
of civilization's greatest and most elusive intellectual challenges, the
problem of "decoding" ourselves -- understanding the inner workings of
our minds and our brains, and how the architecture of these elements is
encoded in our genome -- would surely be at the top. Yet the diverse
fields that took on this challenge, from philosophy and psychology to
computer science and neuroscience, have been fraught with disagreement
about the right approach.<br />
<a href="http://www.theatlantic.com/technology/archive/2012/11/noam-chomsky-on-where-artificial-intelligence-went-wrong/261637/" target="_blank">Read more</a> <br />
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.<div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-16124856628410589522015-05-07T12:29:00.001-03:002020-01-16T18:32:33.607-03:00Concept eliminativism<br />
<div class="separator" style="clear: both; text-align: center;">
<a href="http://1.bp.blogspot.com/-GTVpj3WzzCI/VUuEer9SiUI/AAAAAAAAAmk/qzPIAOs7nJQ/s1600/DwC.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="https://1.bp.blogspot.com/-GTVpj3WzzCI/VUuEer9SiUI/AAAAAAAAAmk/qzPIAOs7nJQ/s320/DwC.jpg" width="214" /></a></div>
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<span style="font-size: small;">Edouard Machery, <i>Doing Without Concepts</i>, Oxford UP, 2009,
296pp, $74.00, ISBN 9780195306880</span></div>
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<br />
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-CL" style="mso-ansi-language: ES-CL;">Según una versión
de la Teoría Representacional de la Mente (TRM) que nos sirve caracterizar aquí,
nuestros estados mentales pueden ser entendidos como ciertas relaciones
características entre un organismo y las instanciaciones de alguna representación
mental tipo. Esto último presupone una distinción entre representaciones
no instanciadas (<i style="mso-bidi-font-style: normal;">types</i>) y representaciones instanciadas (<i style="mso-bidi-font-style: normal;">tokens</i>), donde estas
últimas corresponden a la realización o implementación mental de las primeras, en
virtud de lo cual se puede decir que tales representaciones tipo, a pesar de su
carácter abstracto, pueden participar de relaciones causales por medio de los
particulares mentales que las instancian<span style="font-family: "Calibri",sans-serif; font-size: 11.0pt; line-height: 107%; mso-ansi-language: ES-CL; 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;">. </span>Para evitar confusiones, se sugiere no identificar el carácter abstracto de las representaciones tipos con el carácter ontológicamete ideal de objetos pertenecientes a un tercer ámbito (e.g., un ámbito platónico o fregeano distinto al ámbito de lo podemos entender como el mundo natural que estudia la ciencia).</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-CL" style="mso-ansi-language: ES-CL;">La TRM es una
teoría acerca de la naturaleza de nuestros estados mentales, vale decir, es una
respuesta a la pregunta de qué son nuestros estados mentales. Dicha respuesta
hace plausible la idea de que, aún cuando en la mente de cada individuo se instancien
representaciones mentales de manera idiosincrática y no compartida, también sea
posible que tales mentes compartan exactamente la misma representación mental
tipo. Sin embargo, la distinción en cuestión aún es insuficiente para
establecer la naturaleza de la relación entre un organismo, por un lado, y por
otro, la instanciación de una representación mental que puede participar en procesos
de razonamiento característicamente inferenciales. La hipótesis que complementa
la distinción anterior, y que subyace a la teorización acerca de la mente en Ciencia Cognitiva, es que
nuestras representaciones mentales tienen un carácter lingüiforme, y que, en virtud de aquello, pueden concebirse como la instanciación de oraciones<span style="mso-spacerun: yes;"> </span>mentales-tipo que expresan ciertas proposiciones. Dada
esta hipótesis, nuestros procesos mentales pueden ser entendidos en términos de la
transformación de representaciones determinadas por el carácter formal
sintáctico que poseen dichas representaciones.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-CL" style="mso-ansi-language: ES-CL;">La hipótesis de que nuestras representaciones o símbolos mentales con contenido
proposicional tienen un carácter lingüiforme constituye una tesis empirica acerca de la naturaleza del pensamiento que motiva uno de los supuestos centrales en la Ciencia Cognitiva según el cual nuestros estados mentales pueden ser
entendidos computacionalmente. Esta motivación se entiende mejor si se considera que los
procedimientos efectivos que describen los procesos computacionales,
expresables en términos de una serie finita de pasos (i.e. algorítmicamente), también
requieren de una manipulación de símbolos regida por reglas que se aplican al
carácter formal de dichos símbolos. De este modo, toma cuerpo el modelo según el
cual la mente es concebida como un mecanismo procesador de información, y junto
con esto, el desarrollo de un programa que pone énfasis en la simulación de procesos
cognitivos sobre la base de la manipulación símbolos portadores de información.
La información que dichos símbolos portan, según se asume, corresponde al
contenido de nuestras representaciones mentales, vale decir, a aquello acerca
lo que sea que fuesen las oraciones mentales que constituyen el lenguaje del
pensamiento (LOT). La hipótesis de que el pensamiento tiene lugar en un medio
representacional con características lingüiforme justificaría la descripción de
procesos mentales en términos de una descripción de procesos computacionales igualmente
determinados por transformaciones lógicas realizadas sobre símbolos formales. Adicionalmente, la
estructura semántica composicional de LOT, por la cual el contenido (o
significado) de un símbolo mental complejo depende exhaustivamente del
contenido de todos sus constituyentes, ha permitido asumir que lo importante de la
descripción de procesos computacionales en Ciencia Cognitiva debe ser la descripción
de transformaciones formales ya interpretados, dejando el problema de cómo
nuestros estados mentales adquieren su contenido confinado al quehacer de una
semántica filosófica que trasciende a la investigación empírica establecida por
el marco de la Ciencia Cognitiva. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-CL" style="mso-ansi-language: ES-CL;">En la
medida que una teoría de conceptos, filosóficamente fundada, contribuye a una
explicación acerca de la naturaleza estructural y semántica de nuestras
representaciones mentales, dicha teoría constituye el centro de una teoría de
la cognición, y por lo tanto, un problema central para la Ciencia Cognitiva y para el
tipo de filosofía de la mente que tenga interés en tal programa científico. Por
un lado, si nuestras representaciones mentales tienen algún tipo de
estructuración canónica (probablemente sintáctica), entonces es plausible
pensar que poseen constituyentes menos complejos que posibilitan dicha
estructuración, y que por lo tanto cumplen algún rol básico en los diversos procesos
cognitivos que dependen de nuestras representaciones mentales y que subyacen a
nuestras capacidades cognitivas (e.g. inferencias, categorización, etc.). Por
otro lado, si, además de lo anterior, nuestras representaciones mentales
estructuradas son portadoras de contenidos susceptibles de composicionalidad,
entonces es plausible pensar que el contenido de las estructuras más complejas
no es independiente del contenido de las estructuras constituyentes más básicas.
Si esto fuera así, el problema de la semanticidad de nuestras representaciones
mentales está ligado a explicación científica de cómo los procesos mentales que
guían nuestra conducta inteligente pueden ser robustamente sensibles a las características
cambiantes de nuestro entorno material. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-CL" style="mso-ansi-language: ES-CL;">Durante
varias décadas, filósofos y cientistas cognitivos han tratado de dar con
aquella teoría de conceptos que pueda dar respuesta a tales cuestiones. Ninguna
ha tenido éxito hasta el momento. Dentro del marco representacionalista que
hemos establecido inicialmente aquí, la gran mayoría de los intentos por
desarrollar una teoría de conceptos que unifique y de cuenta de una gama de
fenómenos conocidos (e.g. adquisición de conceptos, capacidad inferencial,
tipos de categorización, razonamiento inductivo, composicionalidad de los
conceptos, aprendizaje de lenguajes naturales, etc.) han asumido una modalidad
estructurada de individuación de los conceptos. Esto quiere decir que han
preferido el desarrollo de teorías de conceptos que soslayan el posible
carácter no estructurado o atómico de los conceptos. El resultado es que ahora
contamos con diversas teorías de conceptos estructurados que sabemos que no
funcionan, y con pocas teorías de conceptos no estructurados, respecto de las
cuales poco se sabe el alcance que pueden tener en el descubrimiento de
generalizaciones científicas. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-CL" style="mso-ansi-language: ES-CL;">Sabemos, en
general, que una teoría de conceptos en tanto representaciones mentales
atómicas tiene algunas virtudes (e.g. es compatible con el constreñimineto de
composicionalidad y con teorías causales de contenido) y algunos problemas importantes
(to be or not to be innatist?, ¿qué pasa con el contenido de los conceptos
vacíos? ¿Y con los artefactuales? Etc.). Sin embargo, desconocemos si tiene los
problemas lisa y llanamente insalvables que poseen sus más desarrolladas
contendoras. Luego, la búsqueda de una teoría de conceptos plausible no está
concluida.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-CL" style="mso-ansi-language: ES-CL;">No obstante
la centralidad del desarrollo de una buena teoría de conceptos, existe la
posibilidad de argumentar (como se ha hecho) que buscar dicha teoría es una
tarea inútil porque realmente no existe tal teoría. O bien, podría existir
siempre y cuando existiesen cosas como los conceptos, pero no existen. O bien,
lo que existe, en realidad, es otra cosa, y por lo tanto, es mejor orientar la
búsqueda hacia eso otro tipo de cosas que seguir buscando algo que no existe. Y,
más interesante aún, es probable que este otro tipo de cosas pueda explicar lo
mismo que los amigos de los conceptos creen que pueden explicar apelando a la
existencia de conceptos –asumiendo que los conceptos no existen. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-CL" style="mso-ansi-language: ES-CL;">Afirmar
esto último, sin embargo, conlleva aceptar la posibilidad de que las mismas
respuestas que se esperaban de una buena teoría de conceptos se puedan esperar
de una teoría de lo que sea que se dice que pueda reemplazar a los conceptos.
Por ejemplo, si alguien dice que es mejor dejar de buscar una teoría de C (porque
la evidencia disponible sugiere que esas cosas no existen), y empezar a buscar
una teoría de X, Y y Z (porque la evidencia disponible sugiere que esas cosas
sí existen) ya que X, Y y Z podrían responder las preguntas que C no puede,
entonces es interesante hacerle la mismas viejas preguntas a cada una de estos
nuevos constructos. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="ES-CL" style="mso-ansi-language: ES-CL;">Machery
asume que los conceptos como una clase homogénea no existen y recomienda que
los Cientistas Cognitivos interesados en conceptos se concentren en el
estudio de tres clases <i>distintas </i>de “bodies of knowledge”, con el fin de
responder las preguntas que no han podido responder hasta el momento. En este sentido,<span lang="ES-CL" style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%;"> y asumiendo un compromiso hacia algún tipo de TRM,
Machery sería enemigo de la homogeneidad y la simpleza estructural de nuestras
representaciones mentales básicas, y amigo de la heterogeneidad y la
complejidad estructural de las mismas. </span></span><br />
<br />
<span lang="ES-CL" style="mso-ansi-language: ES-CL;">Sin embargo, (por
razones que se detallarán en otra ocasión) no es del todo obvio que la
propuesta de Machery sea viable, ya que Machery soslaya la plausibilidad de una
teoría de conceptos no estructurados (aún no muy explorada) y posterga la
respuesta a la cuestión del contenido de nuestros estados mentales que los teóricos de conceptos no han
podido responder. Del mismo, no resulta convincente su conclusión de que la evidencia
confiable a favor de la existencia de lo que él denomina distintos <i>bodies of knowledge</i>
es también evidencia confiable en contra de la existencia de los conceptos. El libro
de Machery muestra cómo una teoría que pretende defiender la existencia de distintos <i>bodies of knowledge</i> puede responder muchas preguntas, pero no las preguntas importantes
que uno espera de una buena teoría de conceptos. </span></div>
<div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-19415938049598220822014-10-29T04:27:00.003-03:002014-10-29T04:51:44.078-03:00Model-Based Reasoning 2015 ITALY (MBR015_ITALY)<div class="separator" style="clear: both; text-align: center;">
<a href="http://2.bp.blogspot.com/-dt_kyF3jCaI/VFCWf0vIkaI/AAAAAAAAAj8/p0Y4ulHXEnk/s1600/MBR%2B2015.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="http://2.bp.blogspot.com/-dt_kyF3jCaI/VFCWf0vIkaI/AAAAAAAAAj8/p0Y4ulHXEnk/s320/MBR%2B2015.jpg" /></a></div>
<a href="http://www-3.unipv.it/webphilos_lab/courses/progra6.html" target="_blank">GO TO DETAILS, CALL FOR PAPERS, AND PRINTABLE AREA</a>
<br />
<br />
PROGRAM
The conference will deal with the logical, epistemological, and cognitive aspects of modeling practices employed in science, technology, and cognitive science, including logical and computational models of such practices. We solicit papers that examine the role of abduction, visualization, simulation, and other aspects in model-based reasoning from philosophical, logical, epistemological, historical, sociological, psychological, or computational perspectives. The conference is also devoted to examine the impact of Model-Based Reasoning research in the enhancement of various kinds of human cognitive skills, mental, hybrid, manipulative, etc.<br />
<br />
RELEVANT RESEARCH AREAS
We call for papers that cover topics pertaining to
model-based reasoning in science and human cognition from the following list:<br />
- general theoretical and cognitive issues<br />
- models as fictions, distortions, credible worlds<br />
- models and games of make-believe<br />
- ontology of models<br />
- affordances, artifacts, and model-based reasoning<br />
- brain, neuroscience, and model-based reasoning<br />
- abduction<br />
- logical analyses related to model-based reasoning<br />
- games, interactions, and linear inferential processes<br />
- visual, spatial, imagistic modeling and reasoning<br />
- simulative modeling<br />
- the role of diagrammatic representations<br />
- computational models of visual and simulative reasoning<br />
- causal and counterfactual reasoning in model construction<br />
- visual analogy<br />
- thought experimenting<br />
- manipulative reasoning<br />
- distributed model-based reasoning<br />
- distributed cognition, embodiment, and model-based reasoning<br />
- models and inferences of rationality and decision making<br />
- model-based reasoning in scientific discovery and conceptual change<br />
- model-based reasoning and ethics<br />
- model-based reasoning and semiotics<br />
- model-based reasoning in scientific explanation<br />
- model-based medical diagnosis<br />
- model-based reasoning in engineering and robotics<br />
- model-based reasoning and technological artifacts<br />
- model-based reasoning and knowledge management<br />
- model-based reasoning and information technology<br />
- the role of models in scientific and technological thinking<br />
<br />
<br /><div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-70637843725157641282014-10-17T16:42:00.003-03:002020-03-24T11:50:38.874-03:00Edouard Machery and Jesse Prinz on concepts In this video the following general issues are discussed:<br />
1) Whether or not psychologists and philosophers’ talk of concepts are based on different concepts of the very term concept—that is, for example, whether or not the project of accounting for the building blocks of thoughts and the project of explaining our categorization capacities amount to two unrelated projects<br />
2) Whether the problem of the semantics of concepts—as philosophers theorize about it—and the mental representations that psychologists are interested in when trying to account for categorization processes can be explained in terms of the distinction between concepts and their vehicles<br />
3) What it is to have a concept according to leading psychological theories of concepts<br />
4) Jerry Fodor’s Informational Atomism as an alternative to psychological theories<br />
5) The thesis that it is wrong for psychologists to pursue the development of a single general theory of concepts because the class of concepts is not a natural class, but, instead, a heterogeneous one<br />
6) The theory that psychologists would be better off if they abandoned the notion of concept from psychological explanation and focused, instead, on the theoretical constructs of prototypes, exemplars and theories<br />
7) Whether or not current psychological theories of concepts should be better viewed as part of a common theoretical framework, rather than as independent competing theories<br />
8) An empiricist proposal to the problem of the format of concepts<br />
9) The role of modal and amodal representations in thinking and some available evidence from Neuroscience<br />
<br />
<br />
<iframe width="560" height="315" src="https://www.youtube.com/embed/YnY3xED0fWE" frameborder="0" allow="accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture" allowfullscreen></iframe>
<br />
<br />
Source: https://youtu.be/YnY3xED0fWE
.<div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0tag:blogger.com,1999:blog-37553609.post-89278294784713678142014-10-14T15:13:00.000-03:002016-06-27T13:42:10.916-04:00John Dupré and Alex Rosenberg on physicalist anti reductionism <iframe width="420" height="315" src="https://www.youtube.com/embed/crCnlveVBpo" frameborder="0" allowfullscreen></iframe>
<br />
Source: www.youtube.com/watch?v=crCnlveVBpo<div class="blogger-post-footer">http://urbanguyb.blogspot.com/</div>Bernardohttp://www.blogger.com/profile/11584943457190303059noreply@blogger.com0