One of the most important philosophical topics in the early twentieth century and a topic that was seminal in the emergence of analytic philosophy was the relationship between Kantian philosophy and modern geometry. This paper discusses how this question was tackled by the Neo-Kantian trained philosopher Ernst Cassirer. Surprisingly, Cassirer does not affirm the theses that contemporary philosophers often associate with Kantian philosophy of mathematics. He does not defend the necessary truth of Euclidean geometry but instead develops a kind of (...) logicism modeled on Richard Dedekind's foundations of arithmetic. Further, because he shared with other Neo-Kantians an appreciation of the developmental and historical nature of mathematics, Cassirer developed a philosophical account of the unity and methodology of mathematics over time. With its impressive attention to the detail of contemporary mathematics and its exploration of philosophical questions to which other philosophers paid scant attention, Cassirer's philosophy of mathematics surely deserves a place among the classic works of twentieth century philosophy of mathematics. Though focused on Cassirer's philosophy of geometry, this paper also addresses both Cassirer's general philosophical orientation and his reading of Kant. (shrink)

This article argues that Husserl’s interpretation of Kant’s “regressive method” was influenced by Cohen’s account of the “transcendental method.” According to Cohen’s epistemological reading of the Critique of Pure Reason, Kant’s transcendental method consists in explaining the “fact of science” by using a regressive procedure from this fact to its conditions of possibility. Husserl ascribes, as Cohen does, this method to Kant himself. First, he criticizes Kant for regressively deducing conditions of possibility that elude any type of intuitive fulfillment. Second, (...) he understands Kant as a rationalist who wanted to advance intellectualism and oppose empiricism. Finally, Husserl holds that Kant’s concept of experience refers to scientific experience. All these points are central aspects of Cohen’s interpretation. Moreover, from Husserl’s own copy of Cohen’s Kant’s Theory of Experience we can observe that he had read §12 on Kant’s transcendental method. Therefore, there is a Cohenian influence on Husserl’s criticism of Kant’s method. (shrink)

The project behind this and the following1 special issue of Angelaki first assumed concrete form in the shape of a three-day international conference, “Continental Philosophy and the Sciences,” hel...

This article concerns genealogy of ideas from the Marburg school of neo-Kantian philosophy in’s early works in the context of intellectual and educational tendencies in Europe and the Russian Empire at the turn of the 20th century. Yevhen Spektorskyi is known as a prominent philosopher and lawyer, professor, and the last president at the Saint Volodymyr University. Analyzing his early works, which were strongly connected to his teaching and scientific activities at the law faculty of Warsaw University, the author recognizes (...) several key factors as the reasons for considerable development of the main neo-Kantian ideas of the philosopher. Firstly, Spektorskyi’s research interests were strongly influenced by the intellectual communication with his teacher, professor, and lawyer Oleksandr Blok, whose research was concentrated on the idea of classification of the sciences and its further substantiating. Secondly, we know that at the beginning of 20th century Spektorskyi was on several long-term educational secondments in European educational institutions, which allowed him to immerse into intellectual life of that time. In the article, the author focuses on analysis of Spektorskyi’s published works and unpublished manuscripts of the years 1903–1910. It is clarified that their main issues concern essential notions and arguments of critical idealism and its implications for the procedures of rational argumentation of sciences by setting ideal goals and clarification of regulative ideas for the social scientists in their research. The article also examines Spektorskyi’s logical structure of critique of the founder of the Marburg school of Neo-Kantianism Hermann Cohen. The critique concerns the development of ethics as “mathematics of natural science” and argues for the creative and productive rethinking of neo-Kantian ideas by Spektorskyi. (shrink)

In early major works, Cassirer and Schlick differently recast traditional doctrines of the concept and of the relation of concept to intuitive content along the lines of recent epistemological discussions within the exact sciences. In this, they attempted to refashion epistemology by incorporating as its basic principle the notion of functional coordination, the theoretical sciences' own methodological tool for dispensing with the imprecise and unreliable guide of intuitive evidence. Examining their respective reconstructions of the theory of knowledge provides an axis (...) of comparison along which to locate Cassirer's Neo-Kantianism and Schlick's pre-positivist empiricism, and an immediate background of contrast to the subsequent rise of logical empiricism. For in the absence of intuition all our knowledge is without objects and therefore remains entirely empty. (Kant A62/B87) And how awkward is the human mind in diving the nature of things when forsaken by the analogy of what we see and touch directly? (Boltzmann 1895). (shrink)

Ortega y Gasset is known for his philosophy of life and his effort to propose an alternative to both realism and idealism. The goal of this article is to focus on an unfamiliar aspect of his thought. The focus will be given to Ortega’s interpretation of the advancements in modern mathematics in general and Cantor’s theory of transfinite numbers in particular. The main argument is that Ortega acknowledged the historical importance of the Cantor’s Set Theory, analyzed it and articulated a (...) response to it. In his writings he referred many times to the advancements in modern mathematics and argued that mathematics should be based on the intuition of counting. In response to Cantor’s mathematics Ortega presented what he defined as an ‘absolute positivism’. In this theory he did not mean to naturalize cognition or to follow the guidelines of the Comte’s positivism, on the contrary. His aim was to present an alternative to Cantor’s mathematics by claiming that mathematicians are allowed to deal only with objects that are immediately present and observable to intuition. Ortega argued that the infinite set cannot be present to the intuition and therefore there is no use to differentiate between cardinals of different infinite sets. (shrink)

The aim of this paper is to analyze Dimitry Gawronsky’s doctrine of actual infinitesimals. I examine the peculiar connection that his critical idealism establishes between transcendental philosophy and mathematics. In particular, I reconstruct the relationship between Gawronsky’s differentials, Cantor’s transfinite numbers, Veronese’s trans-Archimedean numbers and Robinson’s hyperreal numbers. I argue that by means of his doctrine of actual infinitesimals, Gawronsky aims to provide an interpretation of calculus that eliminates any alleged given element in knowledge.

The paper considers Paul Natorp's Kantian reading of Plato's theory of ideas, as developed in his monumental work, Platos Ideenlehre, eine Einführung in den Idealismus (1903, 1921). Central to Natrop's reading are, I argue, the following two claims: (1) Plato's ideas are laws, not things; and (2) Plato's theory of ideas in the first instance a theory about the possibility and nature of thought - in particular cognitive and indeed scientific or explanatory thought - and only as a consequence is (...) it a theory about the nature of reality. Natrop thus argues that Plato's theory of ideas is at its heart a transcendental theory, and that Plato's metaphysics is built on this basis. The paper considers these claims - and their textual basis in Plato - in some detail, and attempts an initial evaluation of their plausibility as a reading of Plato. I am on the whole sympathetic to Natorp's reading, though a proper assessment goes beyond the present paper. The wider interest of this idealist or anti-realist reading of Plato ought to be obvious, especially in view of the commonly accepted assumption these days that both Plato and Aristotle, and indeed the Greeks in general, took realism entirely for granted (see e.g. M. Burnyeat). Natorp argues that this is true of Aristotle, but quite untrue of Plato. But he is quite clear that the idealism he ascribes to Plato is not Berkeleyan or metaphysical idealism, but a certain kind of transcendental or epistemological idealism. Natorp, however, is no uncritical follower of Kant, and the version of trascendental idealism that he ascribes to Plato is, I argue, very different from Kant's. (shrink)

Semyon Frank opposed the Neo-Kantian School and admitted the real existence of the objects of cognition. He treated ontologism as essential to the entire movement of Russian religious philosophy. For Frank, one can only know about something thanks to the absolute, which exists prior to the knowing subject. Ontologism, affirming the priority of being over cognition, has a great significance not only for metaphysics and epistemology, but also for the philosophy of religion. In particular, Frank taught that the most privileged (...) mode of cognition of God is intuition, an immediate experience of God or faith. Intuition is at the heart of the ontological proof, which can be found in St. Anselm, Descartes, and Frank himself. Frank dedicated a number of articles to this topic: “K istorii ontologicheskogo dokazatel’stva”, “Ontologicheskoe dokazatel’stvo bytiya Boga”, as well as texts recently discovered at the Bakhmeteff Archive, including “Dokazatel’stvo bytiya Boga”. In this way, Russian ontologism leads to a new interpretation of the traditional ontological proof, one which acknowledges the existence of God, not on the basis of arguments resting on His definition, but on the basis of the intuitive recognition of His being. (shrink)

A possible world is a junky world if and only if each thing in it is a proper part. The possibility of junky worlds contradicts the principle of general fusion. Bohn (2009) argues for the possibility of junky worlds, Watson (2010) suggests that Bohn‘s arguments are flawed. This paper shows that the arguments of both authors leave much to be desired. First, relying on the classical results of Cantor, Zermelo, Fraenkel, and von Neumann, this paper proves the possibility of junky (...) worlds for certain weak set theories. Second, the paradox of Burali-Forti shows that according to the Zermelo-Fraenkel set theory ZF, junky worlds are possible. Finally, it is shown that set theories are not the only sources for designing plausible models of junky worlds: Topology (and possibly other "algebraic" mathematical theories) may be used to construct models of junky worlds. In sum, junkyness is a relatively widespread feature among possible worlds. (shrink)

We seek to elucidate the philosophical context in which one of the most important conceptual transformations of modern mathematics took place, namely the so-called revolution in rigor in infinitesimal calculus and mathematical analysis. Some of the protagonists of the said revolution were Cauchy, Cantor, Dedekind,and Weierstrass. The dominant current of philosophy in Germany at the time was neo-Kantianism. Among its various currents, the Marburg school (Cohen, Natorp, Cassirer, and others) was the one most interested in matters scientific and mathematical. Our (...) main thesis is that Marburg neo-Kantian philosophy formulated a sophisticated position towards the problems raised by the concepts of limits and infinitesimals. The Marburg school neither clung to the traditional approach of logically and metaphysically dubious infinitesimals, nor whiggishly subscribed to the new orthodoxy of the “great triumvirate” of Cantor, Dedekind, and Weierstrass that declared infinitesimals conceptus nongrati in mathematical discourse. Rather, following Cohen’s lead, the Marburg philosophers sought to clarify Leibniz’s principle of continuity, and to exploit it in making sense of infinitesimals and related concepts. (shrink)

Abstract. In Dynamics of Reason Michael Friedman proposes a kind of synthesis between the neokantianism of Ernst Cassirer, the logical empiricism of Rudolf Carnap, and the historicism of Thomas Kuhn. Cassirer and Carnap are to take care of the Kantian legacy of modern philosophy of science, encapsulated in the concept of a relativized a priori and the globally rational or continuous evolution of scientific knowledge,while Kuhn´s role is to ensure that the historicist character of scientific knowledge is taken seriously. More (...) precisely, Carnapian linguistic frameworks, guarantee that the evolution of science procedes in a rational manner locally,while Cassirer’s concept of an internally defined conceptual convergence of empirical theories provides the means to maintain the global continuity of scientific reason. In this paper it is argued that Friedman’s neokantian account of scientific reason based on the concept of the relativized a priori underestimates the pragmatic aspects of the dynamics of scientific reason. To overcome this short-coming, I propose to reconsider C.I. Lewis’s account of a pragmatic the priori, recently modernized and elaborated by Hasok Chang. This may be<br><br><br><br><br><br><br><br><br><br&g t;<br><br><br><br><br><br>Keywords: Dynamics of reason, Paradigms, Logical Empiricism,Neokantianism, Pragmatism, Mathematics, Communicative Rationality. (shrink)

This article is of both a historical and philosophical nature. It aims to present the intellectual relationship between the Spanish philosopher José Ortega y Gasset and one of the most influential German thinkers of the first half of the twentieth century, Nicolai Hartmann. It is based on hitherto unknown and unpublished correspondence that the philosophers conducted intermittently between 1907 and 1912. The correspondence was found in the archives of the José Ortega y Gasset – Gregorio Marañón Foundation in Madrid along (...) with other letters that show the relationship between the Spanish author and representatives of the neo-Kantian Marburg School, including its founder Hermann Cohen, as well as Paul Natorp, Ernst Cassirer, and Heinz Heimsoeth. (shrink)

The meaning and validity of Kant’s Kant’s doctrine of schematism remains contested until today. In neo-Kantianism and post-War transcendental philosophy, Kant’s schematism of the pure concepts of understanding is transformed drastically. Kant’s thesis of heterogeneity is overcome by taking it back into the internal relationships of the structure of cognition. The spontaneity of thought, performing schematizations, is retained, but Kant’s project of conceiving of the foundations of knowledge in the fashion of a theory of apperception of the I as well (...) as the externality of the given and the determination of the given that goes along with it is sublated by an objective order of validity-noematic constitution and regulation. Kant’s doctrine of schematism, then, shows to be methodology. (shrink)

Ernst Cassirer’s book Substanzbegriff und Funktionsbegriff is a difficult book for contemporary readers to understand. Its topic, the theory of concept formation, engages with debates and authors that are largely unknown today. And its “historical” style violates the philosophical standards of clarity first propounded by early analytic philosophers. Cassirer, for instance, never says explicitly what he means by “substance-concept” and “function-concept.” In this article, I answer three questions: Why did Cassirer choose to focus on the topic of concept formation? What (...) did Cassirer mean in contrasting “substance-concepts” and “function-concepts”? How does Cassirer’s polemic against traditional theories of concept formation lead to the distinctive philosophy of mathematics that he defends in the book? I argue that Cassirer’s contrast between substance-concepts and function-concepts includes a series of interrelated contrasts—contrasts that touch on issues in logic, metaphysics, epistemology, and the theory of objectivity. Cassirer’s defense of mathematical structuralism flows out of a progressively unfolding and intricate argument that begins with epistemological problems in the theory of concept formation. (shrink)

According to Michael Friedman, Ernst Cassirer’s “outstanding contribution [to Neo-Kantianism] was to articulate, for the first time, a clear and coherent conception of formal logic within the context of the Marburg School” (Friedman 2000, p. 30). In his paper “Kant und die moderne Mathematik” (1907), Cassirer argued not only that the new relational logic of Frege1 and Russell was a major breakthrough with profound philosophical implications, but also that the logicist thesis itself was a “fact” of modern mathematics. Cassirer summarizes (...) his evaluation of Russell’s work: Here logic and mathematics have been fused into a true, henceforth indissoluble unity; and from this inner connection there arises for each... (shrink)

Paul Natorp, John Dewey and Sergius Hessen are usually considered to represent three different philosophical and pedagogical doctrines developed at the turn of the Twentieth century. These are, respectively: neo‐Kantianism, pragmatism and humanistic pedagogy widely rooted in Wil‐ helm Dilthey’s philosophy. Contrary to this common classification, Hessen himself described his own concept of pedagogy as an applied philosophy as a continuation of Natorp’s thought. However, Hessen also noted that an approach very similar to his one can be found in John (...) Dewey’s theory. In this case, the fundamental issue is to determine the relationship between philosophy and pedagogical theory and practise. The main part of this article will identify the specificity of this relationship: the specificity implied by the concept of pedagogy understood as applied philosophy. The concept of pedagogy, understood as an applied philosophy in its theoretical and practical aspects, is the basis for critical reconstruction of social life in general. It is the opinion shared by all three philosophers that this type of reconstruction should be based on the communal dimension of basic social interactions, that is, on the communal dimension of work. The only way for the renewal of a different form of social life leads through regaining through them an essential communal dimension of human work. All three authors agreed that to regain the communal dimension of human work by another form of social interaction would only be possible when certain conditions are present; that is, when work will be permeated by individual creativity. The presence of such conditions shall be ensured by the educational community. Thus, the educational community should be a starting and end point for any critical social reconstruction as well as for the pedagogy understood as an applied philosophy. (shrink)

In his Zur Einstein’schen Relativitätstheorie, Ernst Cassirer presents relativity theory as the last manifestation of the tradition of the “physics of principles” that, starting from the nineteenth century, has progressively prevailed over that of the “physics of models.” In particular, according to Cassirer, the relativity principle plays a role similar to the energy principle in previous physics. In this article, I argue that this comparison represents the core of Cassirer’s neo-Kantian interpretation of relativity. Cassirer pointed out that before and after (...) Kant, the history of physics presents significant instances in which the search for formal conditions that the laws of nature must satisfy preceded and made possible the direct search for such laws. In his earlier years, Cassirer seems to have regarded principles like the energy principle, the relativity principle, and the principle of least action as a constitutive but provisional form of a priori, imposing specific limitations on the form of the allowable laws of nature. Only in his later years, by attributing an autonomous status to these statements of principle, did Cassirer attribute a definitive but merely regulative meaning to the a priori. This does not impose specific requirements on natural laws but only a motivation to search for them. (shrink)

This paper offers an introduction to Hermann Cohen’s Das Princip der Infinitesimal-Methode, and recounts the history of its controversial reception by Cohen’s early sympathizers, who would become the so-called ‘Marburg school’ of Neo-Kantianism, as well as the reactions it provoked outside this group. By dissecting the ambiguous attitudes of the best-known representatives of the school, as well as those of several minor figures, this paper shows that Das Princip der Infinitesimal-Methode is a unicum in the history of philosophy: it represents (...) a strange case of an unsuccessful book’s enduring influence. The “puzzle of Cohen’s Infinitesimalmethode,” as we will call it, can be solved by looking beyond the scholarly results of the book, and instead focusing on the style of philosophy it exemplified. Moreover, the paper shows that Cohen never supported, but instead explicitly opposed, the doctrine of the centrality of the ‘concept of function’, with which Marburg Neo-Kantianism is usually associated. (shrink)

In A Theory of Justice (1971), John Rawls introduces the concept of “reflective equilibrium.” Although there are innumerable references to and discussions of this concept in the literature, there is, to the present author's knowledge, no discussion of the most important question: Why reflective equilibrium? In particular, the question arises: Is the method of reflective equilibrium applicable to the choice of this method itself? Rawls's drawing of parallels between Kant's moral theory and his own suggests that his concept of “reflective (...) equilibrium” is on a par with Kant's concept of “transcendental deduction.” Treating these two approaches to justification as paradigmatic, I consider their respective merits in meeting the reflexive challenge, i.e., in offering a justification for choice of mode of justification. My enquiry into this topic comprises three parts. In the first part (Eng 2014a), I raised the issue of the reflexivity of justification and questioned whether the reflexive challenge can be met within the framework of A Theory of Justice. In this second part, I shall outline a Kantian approach that represents a paradigmatic alternative to Rawls. (shrink)

RÉSUMÉ: Dans cet article, j’entreprends de clarifier le projet (frégéen) d’une logique de l’arithmétique -- tel qu’il a été discuté par Natorp et Rickert -- en distinguant trois questions directrices. Le nombre est-il un objet logique? L’arithmétique est-elle réductible à la logique? Est-il possible de déduire les opérations arithmétiques de lois purement logiques? Ma thèse est que la distinction rigoureuse de ces trois questions permet de lever une grande partie des obscurités qui affectent en généralle programme d’une logique de l’arithmétique. (...) La contribution néo-kantienne à ce programme se trouve du même coup éclairée d’une lumière nouvelle.ABSTRACT: In this article, I try to shed light on the (Fregean) project of a logic of arithmelic-as discussed by Natorp and Rickert-by outlining three main questions. Is the number a logical object? Is arithmetic reducible to logic? Is it possible to deduce the arithmetical operations from purely logical laws? I argue that rigorous distinction between these three questions makes it possible to elucidate many problems affecting the program of a logic of arithmetic. The Neo-Kantian contribution to this program is at the same time considered in a new light. (shrink)

The focus of this paper is Cassirer’s Neo-Kantian reading of Kant’s conception of unity of space. Cassirer’s neo-Kantian reading is largely in conformity with the mainstream of intellectualist Kant-scholars, which is unsurprising, given his own intellectualist view of space and perception and his rejection of the existence of a ‘merely sensory consciousness’ as a ‘formless mass of impression’. I argue against Cassirer’s reading by relying on a Kantian distinction first recognized by Heinrich Rickert, a neo-Kantian from the Southwest school, between (...) Kenntnis (roughly knowledge by acquaintance) and Erkenntnis (roughly propositional knowledge). Correspondingly, I claim that concepts and categories are conditions for Erkenntnis of objects as such, namely for thinking of and apprehending the pre-existing unity as an object, rather than for the ‘constitution’ of this very unity. (shrink)

Dans les deux derniers chapitres de Platos Ideenlehre, Paul Natorp confronte son interprétation de la théorie des Idées platoniciennes à celle d’Aristote, qu’il considère comme l’origine des déformations historiques dont celle-ci aurait été la victime. Selon lui, ces déformations s’ancrent dans le profond dogmatisme de la pensée aristotélicienne, incapable d’accéder au point de vue criticiste de Platon. Le débat entre Platon et Aristote fournit dès lors l’occasion à Natorp de préciser la signification de l’opposition entre le criticisme et le dogmatisme (...) tels qu’il les entend, qui se distinguent essentiellement par deux traits corrélatifs : leur rapport à l’objet et leur rapport à l’infini. L’étude de ces caractéristiques permet ainsi d’approfondir le sens de l’idéalisme critique tel que Natorp cherche à le réactiver dans la version marbourgeoise du néokantisme. (shrink)

In the first two decades of the century Vvedenskij developed and defended what he took to be an original argument in support of the impossibility of metaphysical knowledge. This argument, which he hailed as a "proof," involved an examination of the four laws of thought alone. As it made no appeal to the highly technical analyses found in Kant's first Critique, Vvedenskij considered it to be more efficient and thereby effective than Kant's own arguments. Although Vvedenskij's estimation of his accomplishment (...) actually increased with the passage of time, the ‘proof’ rested on highly dubious assumptions. (shrink)

Cassirer’s neo-Kantian epistemology has become a classical reference in contemporary history and philosophy of science. However, the historical aspects of his thought are sometimes seen to be in some tension with his defence of a priori elements of knowledge. This paper reconsiders Cassirer’s strategy to address this tension by positing functional dependencies at the core of the notion of objectivity. This requires the epistemologist to account for the determination of the objects of knowledge within given scientific theories, but also for (...) conceptual changes over time. (shrink)

This article discusses an interpretation of Kant's conception of transcendental subjectivity, which manages to avoid many of the concerns that have been raised by analytic interpreters over this doctrine. It is an interpretation put forward by selected C19 and early C20 neo-Kantian writers. The article starts out by offering a neo-Kantian interpretation of the object as something that is constituted by the categories and that serves as a standard of truth within a theory of judgment. The second part explicates transcendental (...) subjectivity as the system of categories, which is self-referential and constitutes objects, in order to then evaluate this conception by means of a comparison with Hegel's absolute subject. Rather than delineating the differences between neo-Kantian writers, the article systematically expounds a shared project, which consists in providing the ultimate foundation for judgments by means of an anti-psychologist and non-metaphysical interpretation of transcendental subjectivity. (shrink)

This volume explores the many different meanings of the notion of the axiomatic method, offering an insightful historical and philosophical discussion about how these notions changed over the millennia. The author, a well-known philosopher and historian of mathematics, first examines Euclid, who is considered the father of the axiomatic method, before moving onto Hilbert and Lawvere. He then presents a deep textual analysis of each writer and describes how their ideas are different and even how their ideas progressed over time. (...) Next, the book explores category theory and details how it has revolutionized the notion of the axiomatic method. It considers the question of identity/equality in mathematics as well as examines the received theories of mathematical structuralism. In the end, Rodin presents a hypothetical New Axiomatic Method, which establishes closer relationships between mathematics and physics. Lawvere's axiomatization of topos theory and Voevodsky's axiomatization of higher homotopy theory exemplify a new way of axiomatic theory building, which goes beyond the classical Hilbert-style Axiomatic Method. The new notion of Axiomatic Method that emerges in categorical logic opens new possibilities for using this method in physics and other natural sciences. This volume offers readers a coherent look at the past, present and anticipated future of the Axiomatic Method. (shrink)

This article analyses the text of Natorp's lecture given at the Kantgesellschaft in Halle in 1912 (Kant und die Marburger Schule) and attempts to describe what is meant by "transcendental method" for Paul Natorp. The aim is to compare the theses of the Marburg philosopher with the Kantian dictates of the first Critique and to show how Kant's philosophy of culture can be defined. Furthermore, it will be shown here how the dense account of '12 is also a fundamental tool (...) from the point of view of the critical examination of the New Kantian's reflection, since it was presented in the same year as the publication of the Natorpian Allgemeine Psychologie nach kritischer Methode, one of the philosopher's most controversial and debated works. (shrink)

Although the name of René Descartes (1596-1650) is familiar to anyone with the slightest affinity of philosophy and his ideas have become a commonplace to philosophers, it is not generally known, even amongst histiorians of philosophy, that his fame is actually the result of his revival in the nineteenth century. This thesis explains the historical and systematical reasons for the reinstatement of Descartes in France and Germany. It encounters psychological, religious and epistemological motives for the reinstatement of the ‘father of (...) modern philosophy’ paying special attention to the core elements of Cartesian metaphysics: the cogito, the proofs for the existence of God, and the theory of innate ideas. (shrink)

Open peer commentary on the article “Neurodialectics: A Proposal for Philosophy of Cognitive and Social Sciences” by Nicolas Zaslawski. Abstract: In this commentary I maintain that in order to improve the dialectical approaches of cognition by using the Hegelian concept of the dialectical process it is necessary to take into account Hartmann’s ontology of processual being.

Such are those thick & gloomie shadows dampe Oft seene in charnel vaults, & sepulchers, Lingering, & sitting by a new made grave, As loath to leave the bodie that it lov'd, & link’t it selfe by carnall sensualtie To a degenerate, & degraded state.