Impressions, energy radiated by phenomena in the momentary environmental scene, enter sensory neurons, creating in afferent nerves a data stream. Following Kant, by our inner sense the mind perceives its own thoughts as it ties together sense data into an internalized scene. The mind, residing in the brain, logically a Language Machine, processes and stores items as coded grammatical entities. Kantian synthetic unity in the linguistic brain is able to deliver our experience of the scene as we appear to see (...) it. Uniquely, the brain records its own history, synthesizing a Movie-in-the-Brain, called the Noumenal Cosmos. Attempting thereby to represent the actual Universe, this makes for a sovereign brain that governs itself. The brain is domicile of an Ego, with its selfhood at stake at all times. Yet, it can know itself only by its actions, in which it appears as an actor in its own movie. Phenomena enter garbled, as confused apparitions, and must be put in good form using top–down feedback control by Ego, so that each movie frame makes rational sense within the overall context of the Noumenal Cosmos. A stack of frames is processed typically in 40 Hz rhythm with 300 ms process time each, for about 12 in the stack at any time. Successive neural centers are processing the stack in the brain assembly line, based on data from increasingly global receptive fields. Ego stitches together the movie frames, but only the top frame is in consciousness for 25 ms. The top frame contains the whole scene where the Ego makes an appearance as the actor that imposes Kantian synthetic unity on the scene, merely an assembly of grammatical texts, in a system-internal coded process language, fitting the scene into the Noumenal Cosmos. But Ego observes Ego only to the extent permitted by the objectivity rule, only what it does and thinks, not its true face. From the Noumenal Cosmos, the Ego receives grammatical messages in the internal sense code. They are integrated into a whole in the reaction of the Ego to the momentary scene. The voluntary nature of Ego’s decisions is explained, based on its ability to code in advance its own actions sequentially in time, as it sees fit with a view to an orderly Noumenal Cosmos, records of code being arranged spatially in neural structures. (shrink)
The ancient dualism of a sensible and an intelligible world important in Neoplatonic and medieval philosophy, down to Descartes and Kant, would seem to be supplanted today by a scientific view of mind-in-nature. Here, we revive the old dualism in a modified form, and describe mind as a symbolic language, founded in linguistic recursive computation according to the Church-Turing thesis, constituting a world L that serves the human organism as a map of the Universe U. This methodological distinction of L (...) vs. U helps to understand how and why structures of phenomena come to be opposed to their nature in human thought, a central topic in Heideggerian philosophy. U is uncountable according to Georg Cantor’s set theory but Language L, based on the recursive function system, is countable, and anchored in a Gray Area within U of observable phenomena, typically symbols (or tokens), prelinguistic structures, genetic-historical records of their origins. Symbols, the phenomena most familiar to mathematicians, are capable of being addressed in L-processing. The Gray Area is the human Environment E, where we can live comfortably, that we manipulate to create our niche within hostile U, with L offering overall competence of the species to survive. The human being is seen in the light of his or her linguistic recursively computational (finite) mind. Nature U, by contrast, is the unfathomable abyss of being, infinite labyrinth of darkness, impenetrable and hostile to man. The U-man, biological organism, is a stranger in L-man, the mind-controlled rational person, as expounded by Saint Paul. Noumena can now be seen to reside in L, and are not fully supported by phenomena. Kant’s noumenal cause is the mental L-image of only partly phenomenal causation. Mathematics occurs naturally in pre-linguistic phenomena, including natural laws, which give rise to pure mathematical structures in the world of L. Mathematical foundation within philosophy is reversed to where natural mathematics in the Gray Area of pre-linguistic phenomena can be seen to be a prerequisite for intellectual discourse. Lesser, nonverbal versions of L based on images are shared with animals. (shrink)
Intended for general readers, The Illustrated To Think Like God explores how philosophy became a speculative science, tracing its origins to the Greek colonies of southern Italy, from the late sixth century to the mid-fifth century BCE. In this lavishly illustrated full-color work, Arnold Hermann tells the story of the sage Pythagoras, the poet Xenophanes, and the lawmaker Parmenides, describing how each in his own way believed that true insight belonged only to the gods. With a sympathetic and critical (...) eye, Hermann investigates how the Pythagoreans tried to discover otherworldly knowledge by studying numerical relationships, believing that these govern the universe. He shows that the difficulties of their quest were further aggravated by cultism, political conspiracies, and bloody uprisings. Numbers were not the key to the divine that everyone had hoped for. The real challenge, Hermann argues, came from Xenophanes, who argued that divine or absolute truth was beyond the reach of mortals. Even if a human being should happen to state exactly what was the case, he had no reliable way of knowing that he did. Hermann convinces readers that this dilemma certainly would have concerned a legislative mind like that of Parmenides, and he examines how Parmenides introduced techniques for testing the truth of statements. Parmenides�2 unparalleled approach was not based on physical evidence of the experience of our five senses. Instead, they relied on the faculty we humans share with the gods--our ability to reason. Handsome illustrations, created by the same designers responsible for Stephen Hawking�2s Universe in a Nutshell, accompany Hermann�2s text, illuminating and expanding its complex ideas. Incisive, thought-provoking, and certain to engage the intellectually curious, The Illustrated To Think Like God reveals Parmenides to be the true father of theoretical science. As the philosopher who taught us that truth is not about claims but about proof, Parmenides ironically gave birth to the discipline in the process of trying to plumb the depths of the mind of god. "Figures from Anaximander to Zeno, the ruins where they lived and thought, and the paradoxes and thought-experiments they proposed are depicted among the [many] well-chosen color illustrations. �5lovingly written, lavishly laid-out�5making it engaging enough to draw in readers to whom it has not been assigned." - Publisher's Weekly "To Think Like God is a highly ambitious book . . . Hermann's approach deserves to be taken seriously as an alternative to standard interpretations." - Richard D. McKirahan, Jr., Edwin Clarence Norton Professor of Classics and Professor of Philosophy, Pomona College "Arnold Hermann brings fresh life into the specialists' debates . . . a blow of wind that dissipates much fog." - Walter Burkert, Professor Emeritus of Classical Philology, University of Zurich. (shrink)
Although gay and lesbian theory may posit homosexuality as an oppositional challenge to heteronormativity, the author argues that homosexuality and heterosexuality share a common structure of desire that is based upon choosing the gender of one’s partner from only one gender in a binary gender framework. For this reason, the author introduces the term ‘monosexual’ to designate any sexual orientation, whether homosexual or heterosexual, which makes a single gender category into an exclusive criterion for selecting partners. As an alternative to (...) these “oppositional” logics, the author argues that bisexuality may be distinguished through its focus on desire regardless of the gender category of one’s partner. This alternative raises questions about logical theories that posit conceptual oppositions as necessary to intelligibility. (shrink)
Sound can be listened to in various ways and with different intentions. Multiple factors influence how and what we perceive when listening to sound. Sonification, the acoustic representation of data, is in essence just sound. It functions as sonification only if we make sure to listen attentively in order to access the abstract information it contains. This is difficult to accomplish since sound always calls the listener’s attention to concrete—whether natural or musical—points of references. Important aspects determining how we listen (...) to sonification are discussed in this paper: elicited sounds, repeated sounds, conceptual sounds, technologically mediated sounds, melodic sounds, familiar sounds, multimodal sounds and vocal sounds. We discuss how these aspects help the listener engage with the sound, but also how they can become points of reference in and of themselves. The various sonic qualities employed in sonification can potentially open but also risk closing doors to the accessibility and perceptibility of the sonified data. (shrink)
Facial expressions of pain may be best conceptualized as an example of an evolved propensity to communicate distress, rather than as a distinct category of facial expression. The operant model goes beyond the evolutionary account, as it can explain how the (facial) expression of pain can become maladaptive as a result of its capability to elicit attention and caring behavior in the observer.
The structure of the l-degrees included in an m-degree with a maximal set together with the l-reducibility relation is characterized. For this a special sublattice of the lattice of recursively enumerable sets under the set-inclusion is used.
Hermann Weyl, one of the twentieth century's greatest mathematicians, was unusual in possessing acute literary and philosophical sensibilities—sensibilities to which he gave full expression in his writings. In this paper I use quotations from these writings to provide a sketch of Weyl's philosophical orientation, following which I attempt to elucidate his views on the mathematical continuum, bringing out the central role he assigned to intuition.
In what seems to have been his last paper, Insight and Reflection (1954), Hermann Weyl provides an illuminating sketch of his intellectual development, and describes the principal influences—scientific and philosophical—exerted on him in the course of his career as a mathematician. Of the latter the most important in the earlier stages was Husserl’s phenomenology. In Weyl’s work of 1918-22 we find much evidence of the great influence Husserl’s ideas had on Weyl’s philosophical outlook—one need merely glance through the pages (...) of Space-Time-Matter or The Continuum to see it. Witness, for example, the following passages from the former. (shrink)
Hermann Weyl as a founding father of field theory in relativistic physics and quantum theory always stressed the internal logic of mathematical and physical theories. In line with his stance in the foundations of mathematics, Weyl advocated a constructivist approach in physics and geometry. An attempt is made here to present a unified picture of Weyl's conception of space-time theories from Riemann to Minkowski. The emphasis is on the mathematical foundations of physics and the foundational significance of a constructivist (...) philosophical point of view. I conclude with some remarks on Weyl's broader philosophical views. (shrink)
Recent work on the philosophy of Hermann Cohen (1848-1914), founder of the Marburg School of Neo-Kantianism, has appeared in three distinct circles in the English-speaking philosophical context. Cohen re-interpreted Kant's a priori to take scientific developments into account. Michael Friedman acknowledges that the later development of this view by Cohen's intellectual heir Ernst Cassirer influenced Friedman's work on the dynamic a priori, especially in the history and philosophy of science. Owing to Cohen's links to Franz Rosenzweig, scholars have begun (...) to investigate Cohen's philosophy with reference to Derrida, Benjamin, Habermas, and Levinas and the philosophy of responsibility. And there is increasing interest in analyzing Cohen's influence on Deleuze and Badiou, particularly in the areas of ethics and aesthetics. (shrink)
In my dissertation, I present Hermann Cohen's foundation for the history and philosophy of science. My investigation begins with Cohen's formulation of a neo-Kantian epistemology. I analyze Cohen's early work, especially his contributions to 19th century debates about the theory of knowledge. I conclude by examining Cohen's mature theory of science in two works, The Principle of the Infinitesimal Method and its History of 1883, and Cohen's extensive 1914 Introduction to Friedrich Lange's History of Materialism. In the former, Cohen (...) gives an historical and philosophical analysis of the foundations of the infinitesimal method in mathematics. In the latter, Cohen presents a detailed account of Heinrich Hertz's Principles of Mechanics of 1894. Hertz considers a series of possible foundations for mechanics, in the interest of finding a secure conceptual basis for mechanical theories. Cohen argues that Hertz's analysis can be completed, and his goal achieved, by means of a philosophical examination of the role of mathematical principles and fundamental concepts in scientific theories. (shrink)
This paper examines Hermann Cohen's idiosyncratic construction of a medieval Jewish philosophical tradition, focusing primarily, though not exclusively, on his Charakteristik der Ethik Maimunis . This construction, not unlike modern accounts, is filtered through the central place of Maimonides. For Cohen, however, Maimonides' centrality is defined not by his systematization of Aristotelianism, but by his elevation of ethics over metaphysics. The ethical and pantheistic concerns of Maimonides' precursors, according to this reading, anticipate his uniqueness. Whereas Shlomo ibn Gabirol's pantheistic (...) doctrine of emanation, for example, assigned little weight to ethics, Abraham ibn Daud rebelled against such a doctrine. Ibn Daud—much like Bahya ibn Paquda and Abraham ibn Ezra—becomes part of a Jewish philosophical tradition that culminates in Maimonides' rejection of Aristotelian metaphysics. In particular, this paper examines the way in which Cohen envisaged the pre-Maimonidean philosophical tradition, putting his highly critical reading of Shlomo ibn Gabirol and his pantheistic obsession with prime matter in counterpoint with his more favorable readings of Abraham ibn Daud and Bahya ibn Paquda. (shrink)
Hermann Lotze was a key figure in the philosophy of the second half of the nineteenth century, influencing practically all the leading philosophical schools of the late nineteenth and the coming twentieth century, including (i) the neo-Kantians; (ii) Brentano and his school; (iii) The British idealists; (iv) William James’s pragmatism; (v) Husserl’s phenomenology; (vi) Dilthey’s philosophy of life; (vii) Frege’s new logic; (viii) the early Cambridge analytic philosophy.
While Hermann Lotze's philosophy was widely received all over the world, his views on abstraction and Platonic ideas are of particular interest because they were to a large extent adopted by one of the most eminent philosophers of the twentieth century, namely Edmund Husserl. In this paper these views are examined in three distinct aspects. The first of these aspects is to be found in Lotze's thesis that there is a mental process, prior to abstraction, whereby "first universals" are (...) apprehended. The second one lies in his view that there is yet a higher level of apprehension, as found in the process of abstraction itself. According to Lotze, abstraction is not to be identified with the mere removal of particular features, but rather the replacement of these with first universals, resulting in "general images" and ultimately concepts. In addition to Lotze's analysis of the cognition of universals, there is finally a third thesis (an ontological one) which is examined in this paper, namely that the universals are Platonic Ideas in the sense that they have "validity" (Geltung) independently of their corresponding particulars and also of the mind which grasps them. The three claims in question are examined here in detail. Also, an attempt is made to point out some of the connections between Lotze and Husserl on the topic under discussion. (shrink)
Though logical positivism is part of Kant's complex legacy, positivists rejected both Kant's theory of intuition and his classification of mathematical knowledge as synthetic a priori. This paper considers some lingering defenses of intuition in mathematics during the early part of the twentieth century, as logical positivism was born. In particular, it focuses on the difficult and changing views of Hermann Weyl about the proper role of intuition in mathematics. I argue that it was not intuition in general, but (...) his commitment to twodifferent types of intuition, which explains his rather unusual and tormented philosophy of the mathematical continuum. I would like to thank Geoff Gorham, David McCarty, and Rosamond Rodman for reading an earlier draft of this work. I should also thank those who provided helpful comments on several distant ancestors of this paper: Emily Carson, Ulrich Majer, Erhard Scholz, John Schuerman, Stewart Shapiro, and Richard Tieszen. I am indebted to two anonymous referees for pointing out some problems and for pointing me to work on Weyl I did not previously know about. In particular, the recent articles in [Feist, 2004a] turned out to be (somewhat uncomfortably) relevant to the focus of this paper. In this last revision I have tried to show where I agree and disagree with the authors of those papers; I apologize for whatever repetition still exists, but it was tere before I read those papers. This paper has a long history, and comes out of several talks I gave some years ago. Audiences at the Center for Philosophy of Science, University of Pittsburgh (colloquium 1995), St Andrews University Philosophy of Mathematics Workshop (1996), the British Society for the History of Mathematics meeting (1996), the University of Mainz Mathematics Department (colloquium 1996), the Canadian Philosophical Association (1997 and 1999), and the University of British Columbia (colloquium 1998) should be thanked for their helpful comments. I also thank Neil Tennant for encouraging me to resurrect this work. CiteULike Connotea Del.icio.us What's this? (shrink)
Hermann von Helmholtz (1821-1894) participated in two of the most significant developments in physics and in the philosophy of science in the 19th century: the proof that Euclidean geometry does not describe the only possible visualizable and physical space, and the shift from physics based on actions between particles at a distance to the field theory. Helmholtz achieved a staggering number of scientific results, including the formulation of energy conservation, the vortex equations for fluid dynamics, the notion of free (...) energy in thermodynamics, and the invention of the ophthalmoscope. His constant interest in the epistemology of science guarantees his enduring significance for philosophy. (shrink)
In all the current alienating discourse on Islam as a source of extremism and fanatic violence this new publication takes a timely and refreshing look at the traditions of Islamic mysticism, philosophy and intellectual debate in a series of diverse and stimulating approaches. It tackles the major figures of Islamic thought as well as shedding light on hitherto unconsidered aspects of Islam utilizing new source material. The contributors are impressive list of scholars and experts.
MATHEMATICS AND PHILOSOPHY ARE CLOSELY LINKED, and several great mathematicians who were at the same time great philosophers come to mind— Pythagoras, Descartes and Leibniz, for instance. One great mathematician of the modern era in whose thinking philosophy played a major role was Hermann Weyl (1885–1955), whose work encompassed analysis, number theory, topology, differential geometry, relativity theory, quantum mechanics, and mathematical logic. His many writings are informed by a vast erudition, an acute philosophical awareness, and even, on occasion, a (...) certain playfulness. No matter what the subject may be—mathematics, physics, philosophy—Weyl’s writing fascinates both by the depth of insight it reveals and by its startling departures from academic convention. Who else would have the daring to liken (as he does in the discussion of Space and Time in his Philosophy of Mathematics and Natural Science), a coordinate system to “the residue of the annihilation of the ego”1? Or then (somewhat further on in the same discussion) to express the belief in the impossibility of a completely objective account of individual consciousness by the assertion “...it is shattered by Judas’ desperate outcry, ‘Why did I have to be Judas?’”2. (shrink)
This paper explores Hermann Cohen's engagement with, and appropriation of, Maimonides to refute the common assumption that Cohen's endeavor was to harmonize Judaism with Western culture. Exploring the changes of Cohen's conception of humility from Ethik des reinen Willens to the Ethics of Maimonides and Religion of Reason out of the Sources of Judaism , this paper highlights the centrality of the collective Jewish mission to bear witness against the dominant order of Western civilization and philosophy in Cohen's Jewish (...) thought. (shrink)
Hermann Hesse (1877â1962), the poet, novelist, man of letters, and painter, created characters who, like the Daoist sages, had many paradoxical characteristics. Some of Hesseâs characters manage their paradoxical natures well and, like the balanced sages, are able to be simultaneously changing yet stable, full of life but also empty, in unison with nature and the social world. Centered between interchanging extremes, these balanced individuals are carefree yet self-controlled, efficacious in their work yet seemingly inactive, and successful in sustaining (...) leadership and power yet humble and non-obtrusive. These sage-like individuals, the ideal leaders presented in the Daodejing éå¾·ç¶, will be the focus of this essay. Specifically, I will focus on the Daoist hub and wheel analogy, the concepts of wu ç¡ and you æ, absence and presence respectively, which are extremely important in order to understand the influence of Daoist philosophy on Hesseâs literary examples of sage-leadership. (shrink)
The difference between Hermann Cohen's systematic philosophy and his philosophy of religion can be determined via the logical “Judgment of Contradiction,” viewed as an “Authority of Annihilation.” In Cohen's Logic of Pure Knowledge the “Judgment of Contradiction” acts as a “means of protection” against “falsifications” that may have arisen on the pathway through the previous judgments of “origin” and “identity.” Cohen thematizes these operations in his Religion of Reason Out of the Sources of Judaism , too. However, there they (...) do not form the grounding for natural science but rather for the knowledge of nature as creation in a strict correlation to God's uniqueness. Any admixture between God and nature is the falseness that must be excluded via the “Authority of Annihilation.” The Being of God places the world over against the possibility of its own radical Non-Being. Yet at the same time, a second mode of Negation, a relative Nothing providing continuity for the world's being-there ( Dasein ), grounded in the “Logic of Origin,” retains its validity. In Cohen's view a Creation “in the beginning” stands side by side with a continuous “renewal of the world” ( hiddush ha-`olam ). (shrink)
The most important Jewish source for Hermann Cohen's rational theology of Judaism is Maimonides' Guide of the Perplexed . Indeed, the Guide is of such importance that Cohen bases his entire idealistic interpretation of the Jewish religion on it. In particular, Cohen derives his discussion of the continued authority of Mosaic law from the Guide . What follows focuses on Cohen's discussion of the “Law” in his Religion of Reason out of the Sources of Judaism , and attempts to (...) fill a gap in recent Cohen research by dealing with questions of halakhah and the interpretation of rabbinical sources. Cohen's original reading of, inter alia, Guide III.31-32 led him to formulate a theory wherein Mosaic law—and by extension Judaism—guarantees the highest end of human morality. In identifying God with this end, Cohen eventually finds the ultimate criterion for the decision of how much of traditional Jewish law must still be observed in the need for the preservation of the purest monotheism—another central point in Maimonides' philosophy. (shrink)
This paper examines Hermann Hesse's penultimate novel, The Journey to the East, from an educational point of view. Hesse was a man of the West who turned to the idea of 'the East' in seeking to understand himself and his society. While highly critical of elements of Western modernism, Hesse nonetheless viewed 'the East' through Western lenses and drew inspiration from other Western thinkers. At the end of The Journey to the East, the main character, H.H., believes he has (...) found the solution to his despair. This paper argues that he has not, at least not in the fullest sense Hesse came to see was possible. H.H. relies too heavily on faith and abandons reason too quickly in seeking to become 'absorbed' into the Other that he regards as his higher self. An answer to H.H.'s existential angst can be found in Hesse's final novel, The Glass Bead Game, where educational growth through the development of a critical, questioning, inquiring attitude is a central theme. (shrink)
In this article, Bakhtin’s early aesthetics is reread in the context of Hermann Cohen’s system of philosophy, especially his aesthetics. Bakhtin’s thinking from the early ethical writing Toward a Philosophy of Act to Author and Hero in Artistic Activity and Problems of Dostoevsky’s Poetics is followed. In Author and Hero , an individual is in his life conceived as involved in cognitive and ethical action but as remaining without a consummative form; the form, or the ‘soul’, is bestowed upon (...) a person by the creative activity of the artist alone. In his understanding of artistic creativity and the relationship between the ‘hero’ and the author, Bakhtin closely follows Cohen, with the exception that for Cohen the object of artistic form-giving is the universal, idealized man, whereas for Bakhtin it is an individual. In the concept of a ‘polyphonic novel’ as developed in Problems of Dostoevsky’s Poetics , Bakhtin, however, considers this view of the activity of the artist (or the novelist) to apply to the “traditional” novel only, while in a Dostoevskyean novel the characters are not subordinated to any defining power of the author. Bakhtin’s theory of the Dostoevskyean novel is thus a return to the emphasis of the cognitive and ethical autonomy of the individual. His understanding of the encounter between persons as a ‘subject’—‘subject’ or an ‘I’—‘thou’ relation has a predecessor, among others, in Cohen. (shrink)
Abstract At the beginning of his best seller Meaning in History , Karl Löwith launches a violent attack against Jewish prophetism, using the philosophy of history of Hermann Cohen as his first and foremost example. This article purports to show that Löwith misinterpreted the thought of Hermann Cohen. It also reclaims Cohen's own position on history and on the philosophy of history by identifying the questions Cohen himself had asked in his time. At the end of the article, (...) some paths of research are indicated that might prove themselves fruitful today, in a further study of Cohen's thought. (shrink)
In his 1918 monograph \Das Kontinuum", HermannWeyl initiated a program for the arithmetical foundations of mathematics. In the years following, this was overshadowed by the foundational schemes of Hilbert's nitary consistency program and Brouwer's intuitionistic redevelopment of mathematics. In fact, not long after his own venture, Weyl became a convert to Brouwerian intuitionism and criticized his old teacher's program. Over the years, though, he became more and more pessimistic about the practical possibilities of reworking mathematics (...) along intuitionistic lines, and pointed to the value of his own early foundational e orts. Weyl's work in Das Kontinuum has come to be recognized for its importance as the opening chapter in the actual development of predicative mathematics, whose extent has been plumbed both mathematically and logically since the 1960s. (shrink)
: Few texts summarize and at the same time compound the challenges of their author's philosophy so sharply as Hermann Cohen's Das Prinzip der Infinitesimalmethode und seine Geschichte (1883). The book's meaning and style are greatly illuminated by placing it in the scientific, political, and academic context of late-nineteenth century Germany. As this context changed, so did both the reception of the philosophy of the infinitesimal and of the Marburg school more generally. A study of this transformation casts significant (...) light on the political relevance of the philosophy of science in theWilhelmine era. As a means of following this development across time, Cohen's text is read through its changing reception in the philosophy of his closest disciple, Ernst Cassirer. (shrink)
While Maimonides reread his sources to reconcile biblical and rabbinic texts with the demands of reason, Hermann Cohen, in his construction of a “religion of reason,” rereads Maimonides' rereadings of those very same texts. Maimonides' Judaism often bridges the sources toward Cohen's religion of reason by providing a philological anchor that nudges a term or verse now viewed through a more modern historical and evolutionary lens toward its ultimate reason-infused meaning. This paper will explore a hitherto neglected feature of (...) their oeuvres that unites Maimonides and Cohen as much as it distinguishes them: the “Jewishness” shared by both, as evident in the most Jewish of all exercises that suffuses both their works, biblical and midrashic exegesis. Their exegetical nets are systematically cast widely throughout the breadth of the Hebrew Bible, but more often than not they offer highly discrepant readings of the same passage or prooftext. Cohen's referencing of many of the same sources appeals to their Maimonidean rationalist refurbishment, but at the same time often places them in combative discourse in order to subvert and reorient Maimonides' exegesis. The notions of divine names, the “image” ( tselem ) of God, “nearness” to God, and divine “glory” ( kavod ) are closely examined to demonstrate this intertextual relationship between these two seminal Jewish thinkers. While Cohen may be misreading Maimonides' rereading of scripture, he remains a true hermeneutical disciple in his exegetical restructuring and realignment of scripture. Cohen's programmatic exegetical idealization of Maimonidean prooftexts to reconstruct a new Kantianized God forms a common ground of discourse with Maimonides that traverses seven centuries of a quintessential Jewish enterprise. (shrink)
This paper describes a “double move“ made by Maimonides, Kant, and Hermann Cohen when they simultaneously dismiss and resolve the cosmological problem of the origin of the universe in time in order to represent creation as a moral issue. Maimonides claims to lack a compelling metaphysical argument regarding creation. However, a reading of Maimonides inspired by the views of Hermann Cohen finds him to be a Platonist who accepts creation from absolute privation so as to establish a moral (...) world in which revelation establishes a correlation between humans and God. For Kant, metaphysics also cannot address the origin of the universe, but he positively describes the regress towards the origin as indeterminately large to derive the unconditioned ideal of reason that supports the regulative use of reason. Cohen, therefore, follows the precedents set by Maimonides and Kant when he claims that the Jewish concept of creation is an ethical and logical problem rather than a cosmological one, even though his account of creation presupposes his era's dominant scientific model of the eternity of the universe. (shrink)
Drawing on new manuscript sources, this volume offers seven contributions on Hermann Samuel Reimarus, the most significant biblical critic in eighteenth-century Germany, as well as an eminent Enlightenment philosopher, a renowned classicist ...
En este trabajo intento mostrar que existen diferencias importantes entre las concepciones del Estado de Hermann Cohen y de Johann Gottlieb Fichte. Por lo tanto, concluyo que la tesis de la influencia de la filosofía fichteana en la teoría de Cohen es problemática. In this paper I try to show that there are important differences between Hermann Cohen's and Johann Gottlieb Fichte's conceptions of the state. Therefore I conclude that the thesis of the influence of the Fichtean philosophy (...) upon Cohen's theory is problematic. (shrink)
The three works dedicated to securing the foundation of Kantian doctrine are linked inextricably to Hermann Cohen’s philosophical life’s work. For as much as Cohen distanced himself from Kant’s conclusions on individual points in building his own system, the methodological consciousness that inspired all of Cohen’s individual achievements certainly first achieved clarity and maturity in his scientific, comprehensive analysis of Kant’s fundamental works.
Hans Dierkes (2008). Hermann Patsch. In Hermann Patsch, Hans Dierkes, Terrence N. Tice & Wolfgang Virmond (eds.), Schleiermacher, Romanticism, and the Critical Arts: A Festschrift in Honor of Hermann Patsch. Edwin Mellen Press.score: 12.0
A. A. Fet’s translation of J. W. Goethe’s Hermann und Dorothea is an important early example of Fet’s lifelong practice as a translator and attests to his well-known fidelity to his source texts. His strongest preference is to maintain the versification characteristics of his source, but the degree of his lexical-semantic fidelity is also very strong and far outranks fidelity on other levels (phonetic, grammatical). The poet evidently translated holistically within very small textual domains, within which he sometimes isolated (...) pivots of core semantic information (which he located in translation as they were in the original), around which less important material was fitted, insofar as space permitted. In Fet’s text, versification limitations sometimes led to lexical-semantic mismatches of semanticdenotation, and these mismatches are characterized in the paper: they typically involve repetitions, repeated mentions, or known information, and the mismatch may entail full or partial loss or enrichment of the semantics of the original. In addition, conflicts sometimes arise between denotative requirements within the local domain and the cumulative (usually connotative) associations generated across the larger domain of the whole text. When such conflicts arise, Fet resolves them in favour of small-domain accuracy, resulting in semantic changes (‘shifts’) in the domain of the poetic text, which thereby loses some rhetorical or poetic force, relative to the original. Dissonance between large- and smalldomain semantics is often inevitable, because of the language-specific nature of connotation. To the extent that the semantics of Fet’s translation are a consequence of his personal preferences, they may be viewed in the context of, first, his early school training (not far behind him when he translated Hermann und Dorothea) and, second, his status as both professional poet, writing in Russian, and educated native German-Russian bilingual. (shrink)
The influence of Brentano on the emergence of Husserl's notion of intentionality has been usually perceived as the key of understanding the history of intentionality, since Brentano was credited with the discovery of intentionality, and Husserl was his discipline. This much debated question is to be revisited in the present essay by incorporating recent advances in Brentano scholarship and by focusing on Husserl's very first work, his habilitation essay (Über den Begriff der Zahl), which followed immediately after his study years (...) at Brentano, and also on manuscript notes from the same period. It is to be shown that (i) although Brentano failed to enact a direct influence on Husserl's notion of intentionality (much in line with K. Schuhmann's claim), (ii) yet the core of Brentano's notion remained operative in Husserl's theory of relations, which is seemingly influenced by John Stuart Mill and Hermann Lotze. This investigation is intended as a contribution towards the proper understanding of the complexities of Husserl's early philosophy. (shrink)
In 1887 Helmholtz discussed the foundations of measurement in science as a last contribution to his philosophy of knowledge. This essay borrowed from earlier debates on the foundations of mathematics (Grassmann / Du Bois), on the possibility of quantitative psychology (Fechner / Kries, Wundt / Zeller), and on the meaning of temperature measurement (Maxwell, Mach). Late nineteenth-century scrutinisers of the foundations of mathematics (Dedekind, Cantor, Frege, Russell) made little of Helmholtz's essay. Yet it inspired two mathematicians with an eye on (...) physics (Poincare and Holder), and a few philosopher-physicists (Mach, Duhem, Campbell). The aim of the present paper is to situate Helmholtz's contribution in this complex array of nineteenth-century philosophies of number, quantity, and measurement. (shrink)
Stobaeus records a placitum where Empedocles says that the world is destroyed by the domination in turn of Love and of Strife. The placitum makes perfectly good sense in the context of Empedocles' belief that Love and Strife produce, in turn, a non-cosmic state of total unity (Love) and of total separation (Strife). But for over two hundred years scholars have been unable to hear that simple message. Sturz (1805) emended the text so as to make it fit the non-cyclical (...) interpretation of Empedocles that he had taken over from the pages of Tiedemann (1791). When Diels included Stobaeus' text in his edition of Aetius, in the "Doxographi graeci" (1879), he failed to remove the emendation, although his own reconstruction of the chapter heading in Aetius made the emendation impossible. Twenty years later, Diels saw the light, and printed Stobaeus' placitum, unemended, in his "Poetarum philosophorum fragmenta" (1901) and in successive editions of his "Fragmente der Vorsokratiker" (from 1903 onwards). But Kranz resurrected the emendation in the "Nachträge" to his sixth edition of the "Fragmente der Vorsokratiker" (1951). The emended placitum is used again by Uvo Hölscher (1965) to support a non-cyclical interpretation of Empedocles and is repeated in the latest collection of the fragments and testimonia (Brad Inwood, 1992). Hölscher fails to appreciate that the text that he uses to support his reconstruction is merely Sturz's translation into Greek of the non-cyclical interpretation of Empedocles proposed by Tiedemann at the end of the eighteenth century. (shrink)
