En este artículo pretendo precisar el noutopismo de Montaigne en relación a la organización sociopolítica a partir del análisis de la utilización de Platón que lleva a cabo Montaigne en el capítulo «Sobre los caníbales» de los Ensayos, capítulo que puede ser visto como un intento de valorar la utilidad de modelos de estado como el de la República de Platón a partir de la observación de sociedades reales alternativas a las europeas. Aunque la sociedad caníbal de los Tupinamba se (...) asemeja a la sociedad primitiva descrita en la República y las Leyes, Platón cree que una sociedad como esa ya no es factible, por lo que la solución pasa por la utopía, como aquello a lo que debe aspirar una sociedad compleja. En cambio, Montaigne, que más que criticar a Platón en cierto modo lo justifica, defiende la utilidad de analizar esa sociedad primitiva, como un modelo real que permite mejorar la sociedad europea. La alternativa a la utopía consiste, pues, en mirar al otro para mejor mirarse a sí mismo. (shrink)

Este artículo aborda la cuestión del ser humano en Descartes, entendido como unión de cuerpo y alma. Tras recorrer La pensée passive de Descartes de Marion, se propone la necesidad de reformular el concepto de sustancia, adecuándolo a la nueva filosofía, y se concluye que lo principal para Descartes consiste en presentar una concepción del ser humano acorde con la nueva modernidad científica y filosófica, y que se sitúe, también, dentro de la ortodoxia religiosa.

Resumen¿Es relevante la propuesta moral cartesiana? La influencia de Montaigne sobre Descartes se sitúa no sólo al inicio (como lo que debe ser superado) sino también al final de la filosofía cartesiana, porque la moral cartesiana recoge aspectos clave de la actitud vital que aparece en los Ensayos de Montaigne. El análisis de los textos cartesianos de la década de los 40, y en especial de Principios de la Filosofía, permite precisar la peculiaridad de la moral cartesiana, que sin abandonar (...) Montaigne apunta a Kant.Palabras claveDescartes, Filosofía Moral, Montaigne, Principios de la FilosofíaAbstractIs the Cartesian moral proposal relevant? Montaigne’s influence on Descartes stands at the beginning and end of Cartesian philosophy; at the beginning because it is in the epistemological field, which must be surpassed; at the end, because the Cartesian moral collects key aspects of the attitude towards life that appear in Montaigne’s Essays. The analysis of Principles of Philosophy, among other texts, allows us to specify the peculiarity of the Cartesian moral, which without moving away from Montaigne approaches Kant.KeYwordsDescartes, Moral Philosophy, Montaigne, Principles of Philosophy. (shrink)

Resumen¿Es relevante la propuesta moral cartesiana? La influencia de Montaigne sobre Descartes se sitúa no sólo al inicio (como lo que debe ser superado) sino también al final de la filosofía cartesiana, porque la moral cartesiana recoge aspectos clave de la actitud vital que aparece en los Ensayos de Montaigne. El análisis de los textos cartesianos de la década de los 40, y en especial de Principios de la Filosofía, permite precisar la peculiaridad de la moral cartesiana, que sin abandonar (...) Montaigne apunta a Kant.Palabras claveDescartes, Filosofía Moral, Montaigne, Principios de la FilosofíaAbstractIs the Cartesian moral proposal relevant? Montaigne’s influence on Descartes stands at the beginning and end of Cartesian philosophy; at the beginning because it is in the epistemological field, which must be surpassed; at the end, because the Cartesian moral collects key aspects of the attitude towards life that appear in Montaigne’s Essays. The analysis of Principles of Philosophy, among other texts, allows us to specify the peculiarity of the Cartesian moral, which without moving away from Montaigne approaches Kant.KeYwordsDescartes, Moral Philosophy, Montaigne, Principles of Philosophy. (shrink)

Se pretende indagar sobre la consideración de Comenio y Descartes como dos de los principales impulsores de la modernidad, pedagógica en el caso de Comenio y filosófica en el caso de Descartes. Para ello, en primer lugar, se analizan las bases filosóficas del proyecto pedagógico de Comenio, centradas en la idea de Ciencia Universal. En segundo lugar, se explica por qué este proyecto aparentemente configura la modernidad pedagógica pero no la filosófica. En tercer lugar, se presentan las líneas básicas de (...) lo que podría ser el proyecto pedagógico cartesiano, proyecto en cualquier caso no expuesto por Descartes en ninguna obra específicamente dedicada al tema. Finalmente, se defiende, a partir de la comparación entre Comenio y Descartes, que la modernidad pedagógica se configuró a partir de una didáctica proporcionada por Comenio, pero con un marco programático cartesiano. Ello fue posible, entre otros factores, porque ambos comparten un principio básico de la nueva pedagogía: la democratización de la enseñanza. (shrink)

A través de Filón la consideración escritutaria en torno a la disimilitud esencial entre Dios y sus criaturas irrumpió en el seno de la reflexión filosófica propia de Grecia. Dicha disimilitud comportaba la perfecta trascendencia de Aquél, y esto llevó a Filón a contemplarlo también como carente de cualidades (apoios), proclamando que de Él no pueden predicarse sino propiedades (idiotetes). Se pretende asimismo mostrar que la introducción de aquella disimilitud está en el origen del Uno o Primer Principio de Plotino.

Los textos que se presentan a continuación aúnan a reconocidos estudiosos en el cartesianismo, junto a investigadores más nóveles. Son fruto además de un proyecto de investigación financiado por el Ministerio de Ciencia e Innovación, [Referencia PID2021-126133NB-100] que lleva por título: Éticas y metafísica de los afectos. Las génesis modernas del presente actual (EMAP). Se ofrecen, por tanto, los estudios que siguen como resultados de este proyecto, que inició su andadura en septiembre de 2022.

Los artículos de este segundo número monográfico dedicado a Descartes son un fruto más del proyecto de investigación -financiado por el Ministerio de Ciencia e Innovación, [Referencia PID2021-126133NB-I00]- que lleva por título: Éticas y metafísica de los afectos. Las génesis modernas del presente actual (EMAP). Se ofrecen a continuación relecturas cartesianas que ponen el acento en la revisión de ciertos tópicos atribuidos al pensamiento del padre de la modernidad, más mencionado que leído y estudiado.

The HOD Dichotomy Theorem states that if there is an extendible cardinal, δ, then either HOD is “close” to V or HOD is “far” from V. The question is whether the future will lead to the first or the second side of the dichotomy. Is HOD “close” to V, or “far” from V? There is a program aimed at establishing the first alternative—the “close” side of the HOD Dichotomy. This is the program of inner model theory. In recent years the (...) third author has provided evidence that there is an ultimate inner model—Ultimate-L—and he has isolated a natural conjecture associated with the model—the Ultimate-L Conjecture. This conjecture implies that that the first alternative holds—HOD is “close” to V. This is the future in which pattern prevails. In this paper we introduce a very different program, one aimed at establishing the second alternative—the “far” side of the HOD Dichotomy. This is the program of large cardinals beyond choice. Kunen famously showed that if AC holds then there cannot be a Reinhardt cardinal. It has remained open whether Reinhardt cardinals are consistent in ZF alone. It turns out that there is an entire hierarchy of choiceless large cardinals of which Reinhardt cardinals are only the beginning, and, surprisingly, this hierarchy appears to be highly ordered and amenable to systematic investigation, as we shall show in this paper. The point is that if these choiceless large cardinals are consistent then the Ultimate-L Conjecture must fail. This is the future where chaos prevails. (shrink)

We show that Bounded Forcing Axioms (for instance, Martin's Axiom, the Bounded Proper Forcing Axiom, or the Bounded Martin's Maximum) are equivalent to principles of generic absoluteness, that is, they assert that if a $\Sigma_1$ sentence of the language of set theory with parameters of small transitive size is forceable, then it is true. We also show that Bounded Forcing Axioms imply a strong form of generic absoluteness for projective sentences, namely, if a $\Sigma^1_3$ sentence with parameters is forceable, then (...) it is true. Further, if for every real x, $x^{\sharp}$ exists, and the second uniform indiscernible is less than $\omega_2$ , then the same holds for $\Sigma^1_4$ sentences. (shrink)

For each natural number n, let C(n) be the closed and unbounded proper class of ordinals α such that Vα is a Σn elementary substructure of V. We say that κ is a C(n)-cardinal if it is the critical point of an elementary embedding j : V → M, M transitive, with j(κ) in C(n). By analyzing the notion of C(n)-cardinal at various levels of the usual hierarchy of large cardinal principles we show that, starting at the level of superstrong (...) cardinals and up to the level of rank-into-rank embeddings, C(n)-cardinals form a much finer hierarchy. The naturalness of the notion of C(n)-cardinal is exemplified by showing that the existence of C(n)-extendible cardinals is equivalent to simple reflection principles for classes of structures, which generalize the notions of supercompact and extendible cardinals. Moreover, building on results of Bagaria et al. (2010), we give new characterizations of Vopeňka’s Principle in terms of C(n)-extendible cardinals. (shrink)

Gender, ‘race’, poverty, health and discourses of health reform in the context of globalization: a postcolonial feminist perspective in policy researchIn this paper, I draw on extant literature and my empirical work to discuss the impact of globalization and healthcare reform on the lives of women — those from countries of the South as well as of the North. First, I review briefly the economic hardships identified in different sectors of the population that have been attributed to how globalization is (...) now working. Second, I examine what these global processes mean for health, with particular focus on poverty, gender, racialization and health. Third, I reflect on how nurse scientists might develop research agendas in the 21st century that would foster social transformation and social justice for all people. The position taken here is not an indictment of globalization. Rather, I argue that globalization is a fact in all of our lives. There are positive aspects of globalization. There are also negative aspects which we must collectively address, given that the issues identified can have deleterious consequences for the world’s poor, women in particular. I suggest that, to construct knowledge for practice and praxis, research agendas of the future should be inclusive of subaltern voices. I argue that drawing on a postcolonial feminist epistemology might help us to define such agendas, and express the multilayered sociopolitical contexts of health and illness in advocacy with policy‐makers. (shrink)

Superstrong cardinals are never Laver indestructible. Similarly, almost huge cardinals, huge cardinals, superhuge cardinals, rank-into-rank cardinals, extendible cardinals, 1-extendible cardinals, 0-extendible cardinals, weakly superstrong cardinals, uplifting cardinals, pseudo-uplifting cardinals, superstrongly unfoldable cardinals, Σn-reflecting cardinals, Σn-correct cardinals and Σn-extendible cardinals are never Laver indestructible. In fact, all these large cardinal properties are superdestructible: if κ exhibits any of them, with corresponding target θ, then in any forcing extension arising from nontrivial strategically <κ-closed forcing Q∈Vθ\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} (...) \setlength{\oddsidemargin}{-69pt} \begin{document}$${\mathbb{Q} \in V_\theta}$$\end{document}, the cardinal κ will exhibit none of the large cardinal properties with target θ or larger. (shrink)

We introduce the large-cardinal notions of ξ-greatly-Mahlo and ξ-reflection cardinals and prove (1) in the constructible universe, L, the first ξ-reflection cardinal, for ξ a successor ordinal, is strictly between the first ξ-greatly-Mahlo and the first Π1ξ-indescribable cardinals, (2) assuming the existence of a ξ-reflection cardinal κ in L, ξ a successor ordinal, there exists a forcing notion in L that preserves cardinals and forces that κ is (ξ+1)-stationary, which implies that the consistency strength of the existence of a (ξ+1)-stationary (...) cardinal is strictly below a Π1ξ-indescribable cardinal. These results generalize to all successor ordinals ξ the original same result of Mekler–Shelah [A. Mekler and S. Shelah, The consistency strength of every stationary set reflects, Israel J. Math.67(3) (1989) 353–365] about a 2-stationary cardinal, i.e. a cardinal that reflects all its stationary sets. (shrink)

_A new, definitive translation of Heidegger's most important work._.

Recent events around the globe reflect the tensions and ethical dilemmas of the postmodern, postcolonial and neocolonial world that have far reaching implications for health, well-being, and human suffering. As we consider what is at stake, and what this means for local lives and human relationships, we need to examine whether the theories we draw on are adequate to further our understanding of health, and the social and material conditions of human suffering. In this paper I begin to explore the (...) question, ‘Can postcolonial feminist theories provide an inclusive scholarship that would further our understanding of human suffering and open up a path to healing?’ At issue here is whether this scholarship adds another dimension to a praxis-oriented nursing science. (shrink)

We give a level-by-level analysis of the Weak Vopěnka Principle for definable classes of relational structures ( $\mathrm {WVP}$ ), in accordance with the complexity of their definition, and we determine the large-cardinal strength of each level. Thus, in particular, we show that $\mathrm {WVP}$ for $\Sigma _2$ -definable classes is equivalent to the existence of a strong cardinal. The main theorem (Theorem 5.11) shows, more generally, that $\mathrm {WVP}$ for $\Sigma _n$ -definable classes is equivalent to the existence of (...) a $\Sigma _n$ -strong cardinal (Definition 5.1). Hence, $\mathrm {WVP}$ is equivalent to the existence of a $\Sigma _n$ -strong cardinal for all $n<\omega $. (shrink)

We strengthen a result of Harrington and Shelah by showing that, unless ω1 is an inaccessible cardinal in L, a relatively weak fragment of Martin's axiom implies that there exists a δ13 set of reals without the property of Baire.

We give a sharper version of a theorem of Rosický, Trnková and Adámek [13], and a new proof of a theorem of Rosický [12], both about colimits in categories of structures. Unlike the original proofs, which use category-theoretic methods, we use set-theoretic arguments involving elementary embeddings given by large cardinals such as $\alpha$-strongly compact and $C^{(n)}$-extendible cardinals.

This study considers the potential for influencing business students to become ethical managers by directing their undergraduate learning environment. In particular, the relationship between business students’ academic cheating, as a predictor of workplace ethical behavior, and their approaches to learning is explored. The three approaches to learning identified from the students’ approaches to learning literature are deep approach, represented by an intrinsic interest in and a desire to understand the subject, surface approach, characterized by rote learning and memorization without understanding, (...) and strategic approach, associated with competitive students whose motivation is the achievement of good grades by adopting either a surface or deep approach. Consistent with the hypothesized theoretical model, structural equation modeling revealed that the surface approach is associated with higher levels of cheating, while the deep approach is related to lower levels. The strategic approach was also associated with less cheating and had a statistically stronger influence than the deep approach. Further, a significantly positive relationship reported between deep and strategic approaches suggests that cheating is reduced when deep and strategic approaches are paired. These findings suggest that future managers and business executives can be influenced to behave more ethically in the workplace by directing their learning approaches. It is hoped that the evidence presented may encourage those involved in the design of business programs to implement educational strategies which optimize students’ approaches to learning towards deep and strategic characteristics, thereby equipping tomorrow’s managers and business executives with skills to recognize and respond appropriately to workplace ethical dilemmas. (shrink)

We study the preservation under projective ccc forcing extensions of the property of L(ℝ) being a Solovay model. We prove that this property is preserved by every strongly-̰Σ₃¹ absolutely-ccc forcing extension, and that this is essentially the optimal preservation result, i.e., it does not hold for Σ₃¹ absolutely-ccc forcing notions. We extend these results to the higher projective classes of ccc posets, and to the class of all projective ccc posets, using definably-Mahlo cardinals. As a consequence we obtain an exact (...) equiconsistency result for generic absoluteness under projective absolutely-ccc forcing notions. (shrink)

RESUMEN:Este trabajo tiene por objeto analizar la articulación entre la afirmación del carácter racional de la fe, esto es, su dimensión latitudinaria, el escepticismo epistemológico, y su derivación práctica en un concepto de tolerancia restringido al interior del protestantismo. Se subrayará, en este sentido, el carácter estratégico de la articulación entre racionalidad de la fe y escepticismo, en cuanto permite apelar a la ignorancia con vistas a la tolerancia, sin por ello dejar de sostener la interpretación protestante del cristianismo, en (...) detrimento de la interpretación católica.PALABRAS CLAVE:LOCKE - LATITUDINARISMO - ESCEPTICISMO - TOLERANCIA - PROTESTANTISMOABSTRACT:This paper aims to analyze the articulation between faith rationality assertion, i.e. its latitudinarian aspect, its epistemological skepticism, and its practical implication in a restricted concept of tolerance within Protestantism. In this regard, we will emphasize the strategic feature of the link between faith rationality and skepticism, as it allows appealing to ignorance towards tolerance, without dropping the Protestant interpretation of Christianity, to the detriment of Catholic interpretation.KEYWORDS:LOCKE - LATITUDINARIANISM - SKEPTICISM - TOLERATION - PROTESTANTISM. (shrink)

Why do sociological theorists remain uninterested in and resistant to feminist theory? Notwithstanding indications of increasing openness to feminist theory, journals and texts on sociological theory reflect a continuing pattern of neglect. I identify reasons for this pattern, including tensions resulting from the introduction of gender as a central analytical category: Not only does gender challenge the dichotomous categories that define sociology's boundaries and identity, it also displaces the discipline's central problematic of modernity. The significance of this displacement is apparent (...) when the discipline's responses to feminist and postmodernist theory are compared. I discuss the relevance of feminist theoretical work to contemporary issues in sociological theory, with specific attention to the synthetic nature of feminist theorizing, to work on rethinking power, resistance, and oppression, and to efforts to effect a conceptual shift from "either/or" to "both/and" thinking and to establish new grounds for assessing knowledge claims. (shrink)

We explore the consistency strength of Σ 3 1 and Σ 4 1 absoluteness, for a variety of forcing notions.

We study the preservation of the property of being a Solovay model under proper projective forcing extensions. We show that every strongly-proper forcing notion preserves this property. This yields that the consistency strength of the absoluteness of under strongly-proper forcing notions is that of the existence of an inaccessible cardinal. Further, the absoluteness of under projective strongly-proper forcing notions is consistent relative to the existence of a -Mahlo cardinal. We also show that the consistency strength of the absoluteness of under (...) forcing extensions with σ-linked forcing notions is exactly that of the existence of a Mahlo cardinal, in contrast with the general ccc case, which requires a weakly-compact cardinal. (shrink)

We study the projective posets and their properties as forcing notions. We also define Martin's axiom restricted to projective sets, MA, and show that this axiom is weaker than full Martin's axiom by proving the consistency of ZFC + ¬lCH + MA with “there exists a Suslin tree”, “there exists a non-strong gap”, “there exists an entangled set of reals” and “there exists κ < 20 such that 20 < 2k”.

The Question of the Self Perhaps the clearest access to the question of the self in Dogen lies in the fascicle of Shobogenzo entitled "Genjo-koan. ...

We consider several kinds of partition relations on the set ${\mathbb{R}}$ of real numbers and its powers, as well as their parameterizations with the set ${[\mathbb{N}]^{\mathbb{N}}}$ of all infinite sets of natural numbers, and show that they hold in some models of set theory. The proofs use generic absoluteness, that is, absoluteness under the required forcing extensions. We show that Solovay models are absolute under those forcing extensions, which yields, for instance, that in these models for every well ordered partition (...) of ${\mathbb{R}^\mathbb{N}}$ there is a sequence of perfect sets whose product lies in one piece of the partition. Moreover, for every finite partition of ${[\mathbb{N}]^{\mathbb{N}} \times \mathbb{R}^{\mathbb{N}}}$ there is ${X \in [\mathbb{N}]^{\mathbb{N}}}$ and a sequence ${\{P_{k} : k \in \mathbb{N}\}}$ of perfect sets such that the product ${[X]^{\mathbb{N}} \times \prod_{k}^{\infty}P_{k}}$ lies in one piece of the partition, where ${[X]^{\mathbb{N}}}$ is the set of all infinite subsets of X. The proofs yield the same results for Borel partitions in ZFC, and for more complex partitions in any model satisfying a certain degree of generic absoluteness. (shrink)

Social interactions at fraternities that undergraduate women identified as places where there is a high risk of rape are compared to those at fraternities identified as low risk as well as two local bars. Factors that contribute to rape are common on this campus; however, both men and women behaved differently in different settings. Implications of these findings are considered.

_A revised translation of Heidegger's most important work._.

In order to consider the influence of tangible property on the exercise of political rights in the work of John Locke, we’ll analyze, first, the distribution and acreage measurement of the requirements for political participation and the exercise of public functions in The Fundamental Constitutions of Carolina ; secondly, the considerations on land ownership, as a means of production, and the wage labor in Chapter V of Two Treatises of Government , II; finally, we’ll analyze the patrimonial restrictions for the (...) access to political rights, as well as the suggested participation for workers in Some Considerations of the Lowering of Interest, and Raising the Value of Money. (shrink)

Stambaugh (philosophy, City U. of New York) elucidates one of the central themes in the work of German philosopher Martin Heidegger (1889-1976), based on her talks with him, and on her extensive study of his works, several of which she has ...

If A ⊆ ω1, then there exists a cardinal preserving generic extension [MATHEMATICAL DOUBLE-STRUCK CAPITAL L][A ][x ] of [MATHEMATICAL DOUBLE-STRUCK CAPITAL L][A ] by a real x such that1) A ∈ [MATHEMATICAL DOUBLE-STRUCK CAPITAL L][x ] and A is Δ1HC in [MATHEMATICAL DOUBLE-STRUCK CAPITAL L][x ];2) x is minimal over [MATHEMATICAL DOUBLE-STRUCK CAPITAL L][A ], that is, if a set Y belongs to [MATHEMATICAL DOUBLE-STRUCK CAPITAL L][x ], then either x ∈ [MATHEMATICAL DOUBLE-STRUCK CAPITAL L][A, Y ] or Y (...) ∈ [MATHEMATICAL DOUBLE-STRUCK CAPITAL L][A ].The forcing we use implicitly provides reshaping of the given set A. (shrink)

Angelaki, Volume 17, Issue 2, Page 31-48, June 2012.

We prove two general results about the preservation of extendible and $C^{(n)}$ -extendible cardinals under a wide class of forcing iterations (Theorems 5.4 and 7.5). As applications we give new proofs of the preservation of Vopěnka’s Principle and $C^{(n)}$ -extendible cardinals under Jensen’s iteration for forcing the GCH [17], previously obtained in [8, 27], respectively. We prove that $C^{(n)}$ -extendible cardinals are preserved by forcing with standard Easton-support iterations for any possible $\Delta _2$ -definable behaviour of the power-set function on (...) regular cardinals. We show that one can force proper class-many disagreements between the universe and HOD with respect to the calculation of successors of regular cardinals, while preserving $C^{(n)}$ -extendible cardinals. We also show, assuming the GCH, that the class forcing iteration of Cummings–Foreman–Magidor for forcing $\diamondsuit _{\kappa ^+}^+$ at every $\kappa $ [10] preserves $C^{(n)}$ -extendible cardinals. We give an optimal result on the consistency of weak square principles and $C^{(n)}$ -extendible cardinals. In the last section prove another preservation result for $C^{(n)}$ -extendible cardinals under very general (not necessarily definable or weakly homogeneous) class forcing iterations. As applications we prove the consistency of $C^{(n)}$ -extendible cardinals with $\mathrm {{V}}=\mathrm {{HOD}}$, and also with $\mathrm {GA}$ (the Ground Axiom) plus $\mathrm {V}\neq \mathrm {HOD}$, the latter being a strengthening of a result from [14]. (shrink)

We address Steel’s Programme to identify a ‘preferred’ universe of set theory and the best axioms extending $\mathsf {ZFC}$ by using his multiverse axioms $\mathsf {MV}$ and the ‘core hypothesis’. In the first part, we examine the evidential framework for $\mathsf {MV}$, in particular the use of large cardinals and of ‘worlds’ obtained through forcing to ‘represent’ alternative extensions of $\mathsf {ZFC}$. In the second part, we address the existence and the possible features of the core of $\mathsf {MV}_T$ (where (...) T is $\mathsf {ZFC}$ +Large Cardinals). In the last part, we discuss the hypothesis that the core is Ultimate-L, and examine whether and how, based on this fact, the Core Universist can justify V=Ultimate-L as the best (and ultimate) extension of $\mathsf {ZFC}$. To this end, we take into account several strategies, and assess their prospects in the light of $\mathsf {MV}$ ’s evidential framework. (shrink)