Kant: Theoretical Judgment

In this paper, I investigate Kant’s view of the cognitive role of perceptions, judgements, and the three categories of Quality in representing negative states of affairs. The paper addresses the following problem. In his account of empirical cognition, Kant seems to limit the legitimate application of the categories to things perceptually available to us, or, more generally, to positive cases. However, Kant also seems to hold that negative states of affairs, such as the absence of a thing, cannot be perceived. (...) This raises the question of how we can represent and make warranted empirical judgements about cases that lack positive instances given in perception. At worst, Kant’s view would imply that thoughts about negative cases are ‘empty’. In order to avoid such a consequence, I wish to draw attention to Kant’s holistic way of thinking. In particular, I shall argue that perception is a process-like temporal phenomenon, and that experience itself is not strictly about the here and now. The paper shows that the cognitive contribution of the categories, according to Kant, is most explicit in representing negative states of affairs, which requires overcoming the main limitation of sense perception, namely the incapacity of negative representation. Even so, positive representation can be seen cognitively primary for Kant. (shrink)

Kant holds that the applicability of the moral ‘ought’ depends on a kind of agent-causal freedom that is incompatible with the deterministic structure of phenomenal nature. I argue that Kant understands this determinism to threaten not just morality but the very possibility of our status as rational beings. Rational beings exemplify “cognitive control” in all of their actions, including not just rational willing and the formation of doxastic attitudes, but also more basic cognitive acts such as judging, conceptualizing, and synthesizing.

Kant describes the understanding as a faculty of spontaneity. What this means is that our capacity to judge what is true is responsible for its own exercises, which is to say that we issue our judgments for ourselves. To issue our judgments for ourselves is to be self-conscious – i.e., conscious of the grounds upon which we judge. To grasp the spontaneity of the understanding, then, we must grasp the self-consciousness of the understanding. I argue that what Kant requires for (...) explaining spontaneity is a conception of judgment as an intrinsic self-consciousness of the total unity of possible knowledge. This excludes what have been called ‘relative’ accounts of the spontaneity of the understanding, according to which our judgments are issued through a capacity fixed by external conditions. If so, then Kant conceives of understanding as entirely active. Or, to put it another way, he conceives of this capacity as absolutely spontaneous. (shrink)

What, if any, is the relation between modal judgment and our capacity to make judgments at all? On a plausible interpretation, Kant connects what he calls the modality of a judgment to its location in a course of reasoning: actual inferential relations between that act of judgment and others. There is a puzzling consequence of this interpretation. It is natural to understand Kant as claiming that every judgment has some modality. However, if the modality of a judgment is its location (...) in a course of reasoning, then the implication is that every judgment must occur as part of a course of reasoning. But why think this? In this paper I propose an answer that draws on the relationship between judgment, judging for reasons, and the unity of consciousness. (shrink)

Kant's Radical Subjectivism. Perspectives on the Transcendental Deduction.

In his table of judgements, Kant added infinity as a third quality. An infinite judgement ‘All S are non-P’ is said to differ from the affirmative ‘All S are P’ because it ascribes a negative predicate; and it differs from the negative ‘No S is P’ because it has a richer content. The present paper puts three interpretations of this surplus content to six tests. Among other things, it is examined whether these interpretations marry up with Kant’s solution to the (...) first antinomy, his conception of analyticity and the principle of complete determination. The unpleasant conclusion is that none of the interpretations can make its mark as the most adequate one. It thus remains unclear what Kant had in mind when positioning infinite judgements besides affirmative and negative ones. (shrink)

Name der Zeitschrift: Archiv für Geschichte der Philosophie Jahrgang: 97 Heft: 1 Seiten: 34-65.

Kant famously claims his table of judgments is complete. However, Kant does not provide a demonstration of his claim of completeness. In fact, he does not seem to think that a proof of completeness is necessary. I argue that we can reconstruct a demonstration that Kant would accept once we reflect upon his notion of a disjunctive judgment.

In his lectures on general logic Kant maintains that the generality of a representation (the form of a concept) arises from the logical acts of comparison, reflection and abstraction. These acts are commonly understood to be identical with the acts that generate reflected schemata. I argue that this is mistaken, and that the generality of concepts, as products of the understanding, should be distinguished from the classificatory generality of schemata, which are products of the imagination. A Kantian concept does not (...) provide mere criteria for noting sameness and difference in things, but instead reflects the inner nature of things. Its form consists in the self-consciousness of a capacity to judge (i.e. the Concept is the ‘I think’). (shrink)

The consensus view in the literature is that, according to Kant, definitions in philosophy are impossible. While this is true prior to the advent of transcendental philosophy, I argue that with Kant's Copernican Turn definitions of some philosophical concepts, the categories, become possible. Along the way I discuss issues like why Kant introduces the ‘Analytic of Concepts’ as an analysis of the understanding, how this faculty, as the faculty for judging, provides the principle for the complete exhibition of the categories, (...) how the pure categories relate to the schematized categories, and how the latter can be used on empirical objects. (shrink)

Geometry is an a priori science. However, its apriority is saddled with problems. The aim of this paper will be to show 1) how Kant understands that the contents of geometry are synthetic a priori judgments in the Critique of Pure Reason, and 2) if it’s still relevant to study Kant’s theory of geometry after the challenges posed by non-Euclidian theories of space. With respect to point 1: Kant understands geometry as the discipline that objectifies the pure intuition of space. (...) Every geometric concept is built upon the pure intuition of space through a synthetic ostensive process. Furthermore, the pure intuition of space is the form of external experiences. Thus, geometry and external phenomena share a common ground – pure space. This common ground is what provides an answer to the question of the possibility of mathematics as a universal and a priori science. With respect to point 2: the relevance of studying Kant’s theory of geometry lies not only in the fact that geometry can serve as an example to philosophy based on the fact that it establishes its propositions a priori, but also because the object-study of geometry – the pure intuition of space– forces the reader to review Kant’s thoughts about sensibility and its relation to space. The analysis of Kant’s theory of geometry then amounts to studying Kant’s theory of sensibility. (shrink)

Among Kant's innovations in the understanding of logic (‘general logic’) were his claims that logic had no content of its own, but was the form of the thought of any possible content, and that the unit of meaning, the truth-bearer, judgement, was essentially apperceptive. Judging was implicitly the consciousness of judging. This was for Kant a logical truth. This article traces the influence of the latter claim on Fichte, and, for most of the discussion, on Hegel. The aim is to (...) understand the relations among self-consciousness, reason and freedom in the idealist tradition. (shrink)

Against the standard interpretation of Kant's ‘Copernican revolution’ as the prioritization of epistemology over ontology, I argue in this paper that his critique of traditional metaphysics must be seen as a farewell to the perfectionism on which early modern rationalist ontology and epistemology are built. However, Kant does not simply replace ‘perfection’ with another fundamental concept of normativity. More radically, Kant realizes that it is not simply ideas but only the relation of ideas that can be subject to norms, and (...) thus he shifts the focus from the reality of ideas to the validity of judgments. Section 1 of this paper clarifies the pre-Kantian role of the concept of perfection and examines Kant's critical response to that concept. Section 2 identifies Kant's point of departure from the Cartesian ‘way of ideas.’ Section 3 explains the key problem of his novel account of epistemic normativity. I conclude that Kant's anti-perfectionism must be seen as the driving force behind his ‘Copernican revolution’ in order to fully appreciate his mature account of epistemic normativity. (shrink)

This paper offers a new interpretation of Kant's puzzling claim that the B-Deduction in the Critique of Pure Reason should be considered as having two main steps. Previous commentators have tended to agree in general on the first step as arguing for the necessity of the categories for possible experience, but disagree on what the second step is and whether Kant even needs a second step. I argue that the two parts of the B-Deduction correspond to the two aspects of (...) a priori cognition: necessity and universality. The bulk of the paper consists of support for the second step, the universality of the categories. I show that Kant's arguments in the second half of the B-Deduction aim to define the scope of that universality for possible experience by considering the possibilities of divine intellectual intuition, of non-human kinds of sensible intuition, and of apperception of the self. In these ways Kant delimits the boundaries of the applicability of the categories and excludes any other possible experience for human beings. (shrink)

According to a widely held view, a Kantian intuition functions like a singular term. I argue that this view is false. Its apparent plausibility, both textual and philosophical, rests on attributing to Kant a Fregean conception of judgment. I show that Kant does not hold a Fregean conception of judgment and argue that, as a consequence, intuition cannot be understood on analogy with singular terms.

The transcendental aesthetic -- Arithmetic and the categories -- Remarks on pure natural science -- Two studies in the reception of Kant's philosophy of arithmetic: postscript to part I -- Some remarks on Frege's conception of extension -- Postscript to essay 5 -- Frege's correspondence: postscript to essay 6 -- Brentano on judgment and truth -- Husserl and the linguistic turn.

In the Transcendental Ideal Kant discusses the principle of complete determination: for every object and every predicate A, the object is either determinately A or not-A. He claims this principle is synthetic, but it appears to follow from the principle of excluded middle, which is analytic. He also makes a puzzling claim in support of its syntheticity: that it represents individual objects as deriving their possibility from the whole of possibility. This raises a puzzle about why Kant regarded it as (...) synthetic, and what his explanatory claim means. I argue that the principle of complete determination does not follow from the principle of excluded middle because the externally negated or ?negative? judgement ?Not (S is P)? does not entail the internally negated or ?infinite? judgement ?S is not-P.? Kant's puzzling explanatory claim means that empirical objects are determined by the content of the totality of experience. This entails that empirical objects are completely determinate if and only if the totality of experience has a completely determinate content. I argue that it is not a priori whether experience has such a completely determinate content and thus not analytic that objects obey the principle of complete determination. (shrink)

In the Critique of Pure Reason, Kant defends the mathematically deterministic world of physics by arguing that its essential features arise necessarily from innate forms of intuition and rules of understanding through combinatory acts of imagination. Knowing is active: it constructs the unity of nature by combining appearances in certain mandatory ways. What is mandated is that sensible awareness provide objects that conform to the structure of ostensive judgment: “This (S) is P.” -/- Sensibility alone provides no such objects, so (...) the imagination compensates by combining passing point-data into “pure” referents for the subject-position, predicate-position, and copula. The result is a cognitive encounter with a generic physical object whose characteristics—magnitude, substance, property, quality, and causality—are abstracted as the Kantian categories. Each characteristic is a product of “sensible synthesis” that has been “determined” by a “function of unity” in judgment. -/- Understanding the possibility of such determination by judgment is the chief difficulty for any rehabilitative reconstruction of Kant’s theory. I will show that Kant conceives of figurative synthesis as an act of line-drawing, and of the functions of unity as rules for attending to this act. The subject-position refers to substance, identified as the objective time-continuum; the predicate-position, to quality, identified as the continuum of property values (constituting the second-order type named by the predicate concept). The upshot is that both positions refer to continuous magnitudes, related so that one (time-value) is the condition of the other (property-value). -/- Kant’s theory of physically constructive grammar is thus equivalent to the analytic-geometric formalism at work in the practice of mathematical physics, which schematizes time and state as lines related by an algebraic formula. Kant theorizes the subject–predicate relation in ostensive judgment as an algebraic time–state function. When aimed towards sensibility, “S is P” functions as the algebraic relation “t → ƒ(t).”. (shrink)

Overview -- Locke's internal sense and Kant's changing views -- Personal identity amd its problems -- Rationalist metaphysics of mind -- Consciousness, self-consciousness, and cognition -- Strands of Argument in the Duisburg Nachlass -- A transcendental deduction for a priori concepts -- Synthesis : why and how? -- Arguing for apperception -- The power of apperception -- "I-think" as the destroyer of rational psychology -- Is Kant's theory consistent? -- The normativity objection -- Is Kant's thinker (as such) a free (...) and responsible agent? -- Kant our contemporary. (shrink)

Abstract: Kant follows a substantial tradition by defining judgment so that it must involve a relation of concepts, which raises the question of why he thinks that single-term existential judgments should still qualify as judgments. There is a ready explanation if Kant is somehow anticipating a Fregean second-order account of existence, an interpretation that is already widely held for separate reasons. This paper examines Kant's early (1763) critique of Wolffian accounts of existence, finding that it provides the key idea in (...) his mature model of existential judgment, which is in fact sharply opposed to the Fregean strategy. By relating this to Kant's theory of judgment in general—in particular, to his claim for an isomorphism between the assertoric function of judgment and the category of existence—a preliminary case is made that absolute positing, far from being a marginal special case, accomplishes the primary function of judgment. This argument shows the importance of distinguishing between contexts in which Kant is treating judgment as a vehicle for inference (e.g. pure general logic) and contexts in which he is treating it, more robustly, as the cognition of an object. (shrink)

This paper argues that Kant, in his Critical period, did not have a coherence theory of truth. The paper outlines three coherence theories of truth and two coherence theories of empirical truth that Kant might have adopted. The three theories of truth are incompatible with Kant's texts. The two theories of empirical truth are compatible with the texts. However, there are no convincing reasons to hold that Kant adopted those theories.

By transcendental aesthetic, Kant means “the science of all principles of a priori sensibility” (A 21/B 35). These, he argues, are the laws that properly direct our judgments of taste (B 35 – 36 fn.), i.e. our aesthetic judgments as we ordinarily understand that notion in the context of contemporary art. Thus the first part of the Critique of Pure Reason, entitled the Transcendental Aesthetic, enumerates the necessary presuppositions of, among other things, our ability to make empirical judgments about particular (...) works of art. These presuppositions are sensible rather than intellectual because on Kant’s view, all intellection that considers objects of any kind, whether abstract or concrete, must at base connect to actual, material objects with which we come into direct contact; and this we can do only through sensibility (A 19/B 33). Thus the following discussion explores what Kant claims must be true of us in order to make the sorts of aesthetic judgments we make, rather than any particular class or quality of aesthetic judgments itself. On Kant’s view, what must be true of us in order to make aesthetic judgments is not different from what must be true of us in order to make any other kind of judgment about empirical objects. (shrink)

In this collection of essays Béatrice Longuenesse considers the three aspects of Kant's philosophy, his epistemology and metaphysics of nature, his moral philosophy and his aesthetic theory, under one unifying standpoint: Kant's conception of our capacity to form judgements. She argues that the elements which make up our cognitive access to the world - what Kant calls the 'human point of view' - have an equally important role to play in our moral evaluations and our aesthetic judgements. Her discussion ranges (...) over Kant's account of our representations of space and time, his conception of the logical forms of judgements, sufficient reason, causality, community, God, freedom, morality, and beauty in nature and art. Her book will appeal to all who are interested in Kant and his thought. (shrink)

O presente artigo tem como objetivo mostrar que a teoria kantiana da possibilidade de juízos a priori, o conteúdo essencial da sua crítica da razão pura, foi elaborada no intuito de garantir a solubilidade dos problemas necessários da razão pura e que essa teoria pode ser interpretada como uma semântica transcendental (a priori). The problems of pure reason and the transcendental semanticsThis article aims at showing that Kant´s theory of possibility of a priori judgments, which is the essential content of (...) his critique of pure reason, was elaborated in order to guarantee the solubility of necessary problems of pure reason and that this theory can be interpreted as atranscendental semantics. (shrink)

In the 'Critique of Pure Reason' Kant appears to characterize analytic judgments in four distinct ways: once in terms of “containment,” a second time in terms of “identity,” a third time in terms of the explicative–ampliative contrast, and a fourth time in terms of the notion of “cognizability in accordance with the principle of contradiction.” The paper asks: Which of these characterizations—or apparent characterizations—best captures Kant’s conception of analyticity in the first Critique? It suggests: “the second.” It argues, further, that (...) Kant’s distinction is intended to apply only to judgments of subject–predicate form, and that the fourth alleged characterization is not properly speaking a characterization at all. These theses are defended in the course of a more general investigation of the distinction’s meaning, its epistemology, and its tenability. (shrink)

Fregean predicates applied to Fregean objects are merely defined by a `timeless' deductive order of sentences. They cannot provide sufficient structure in order to explain how names can refer to objects of intuition and how predicates can express properties of substances that change in time. Therefore, the accounts of Wilson and Quine, Prior and Brandom for temporal judgments fail — and a new reconstruction of Kant's transcendental logic, especially of the analogies of experience, is needed.

According to Greenberg, most commentators have misunderstood Kant’s purpose and method in the Critique of Pure Reason, as well as his underlying ontology. To correct these errors, Greenberg defends four theses. First, Kant is concerned only with a priori and not empirical knowledge in the Critique. Second, Kant’s underlying ontology consists of a monism of “things.” Third, the table of the logical functions of judgement is not drawn from general logic, because these functions have a “content.” And fourth, the deduction (...) depends on a distinction between two concepts of relations corresponding to the German terms Verhaltnis and Beziehung. The distinction is important, however, since Kant argues that the subject’s B-relation to objects consists in certain V-relations among representations. Throughout, Greenberg targets Strawson’s dismissal of Kant’s idealism, as well as positions taken by Allison, Guyer, and Kitcher. Although I am sympathetic with some of his views, it is not always clear how much he actually diverges from the standard reading. (shrink)

Kant soutient qu'une table complète et systématique des catégories peut être établie selon le « fil conducteur » des fonctions logiques du jugement. La première partie de cet article est une exposition de l'argument kantien. La deuxième partie est un examen de quelques-unes des objections formulées à l'encontre du « fil conducteur » de Kant. Je conclus que l'appropriation contemporaine de la doctrine kantienne des catégories est désormais divisée entre deux problèmes distincts : celui du contenu conceptuel (ou non) de (...) la perception, et celui des structures conceptuelles présupposées par une image scientifique particulière du monde. (shrink)

Transcendental epistemology is an inquiry into conditions of human knowledge which reflect the structure of the human cognitive apparatus. The dependence thesis is the thesis that a proper investigation of such conditions must lean in important respects on the deliverances of science. I argue that Kant is right to object to the dependence thesis, but that the best objections to this thesis lead to the conclusion that the conditions of knowledge which Kant identifies are not, in any interesting sense, a (...) relection of the structure of the human cognitive apparatus. (shrink)

In my dissertation, I argue that contemporary interpretive work on Kant's philosophy of geometry has failed to understand properly the diagrammatic aspects of Euclidean reasoning. Attention to these aspects is amply repaid, not only because it provides substantial insight into the role of intuition in Kant's philosophy of mathematics, but also because it brings out both the force and the limitations of Kant's philosophical account of geometry. ;Kant characterizes the predecessors with which he was engaged as agreeing that mathematical judgments (...) are analytic a priori. This is an inadequate account of geometrical judgments for Kant, because it cannot be reconciled with the evident success of the Euclidean practice in producing a priori knowledge of the nature of space. The ubiquitous presence of diagrams in Euclidean proofs suggests that, at least in Kant's time, any plausible account of the establishment of geometrical judgments must provide for the role of quasi-perceptual representations of individuals. Kant's claim that mathematical judgments are synthetic a priori reflects, in its positive aspect, his recognition of the importance of these 'intuitive' representations to Euclidean reasoning. Furthermore, Kant's doctrine that geometrical knowledge is established by the construction of concepts in intuition can be usefully understood as an attempt to accommodate the role of diagrams in the establishment of synthetic a priori geometrical judgments. ;Both Kant's rejection of the analytic a priori account of mathematics and his positive account of geometry depend on the plausibility of his appeals to Euclidean practice. Attention to the role of diagrams in Euclidean proof supports Kant's contention that intuitive representations are an essential component of Euclidean reasoning; however, the role of diagrams in both reductio proofs and in proofs by cases brings out tensions in Kant's positive account. The use of diagrams to represent impossible geometrical situations in reductio proofs indicates that Kant's notion of 'construction in intuition' can have a broader application than the construction of instances of geometrical concepts . Similarly, proofs by cases undermine Kant's attempts to explain the generality of judgments established through the consideration of individuals by appeal to the rules for the construction of those individuals. ;Contemporary interpretive debates about Kant's philosophy of geometry have centered on the philosophical role played by his appeal to intuition. This appeal cannot be primarily understood as an attempt to establish that the fundamental assumptions of Euclidean geometry are necessary truths about space. Nor can the role for intuition be regarded as merely licensing moves in geometrical proofs like an inference rule in modern logic. Instead, by understanding Kant's appeal to intuition as, at least in part, an attempt to accommodate the diagrammatic features of Euclidean reasoning, a much richer role for intuition is revealed. Intuition is required to play a logical role by expressing spatial relationships and establishing the existence of geometrical entities. In addition, it plays a quasi-perceptual role by supporting the truth of certain claims appealed to during the course of Euclidean proof. (shrink)

Richard E. Aquila - Kant's Theory of A Priori Knowledge - Journal of the History of Philosophy 40:2 Journal of the History of Philosophy 40.2 267-268 Book Review Kant's Theory of A Priori Knowledge Robert Greenberg. Kant's Theory of A Priori Knowledge. University Park: Penn State University Press, 2001. Pp. ix + 278. Cloth, $45.00. This is one of the deepest and most carefully reasoned books on Kant I have read. It is a book for the scholar of the first (...) Critique, not the "educated layman," but it very much needs to be read by the former. Even for Kant scholars, it is not easy. Apart from demands imposed by the tightness of the reasoning, one may simply be uneasy with the fact that, as instanced in a relentless and detailed critique of the main species of the "customary" reading -- represented primarily by Allison and Guyer -- Greenberg is defending a radically new view of Kant's reasoning in the Critique. Typically, one either supposes Kant.. (shrink)

In response to Henry Allison's and Sally Sedwick's comments on my recent book, Kant and the Capacity to Judge, I explain Kant's description of the understanding as being essentially a "capacity to judge", and his view of the relationship between the categories and the logical functions of judgment. I defend my interpretation of Kant's argument in the Transcendental Deduction of the Categories in the B edition. I conclude that, in my interpretation, Kant's notions of the "a priori" and the "given" (...) are more complex and flexible than is generally perceived. Nevertheless, Kant maintains a strict distinction between receptivity and spontaneity, the "passive" and the "active" aspects of our representational capacities. This separates him from his German idealist successors, most notably Fichte and Hegel. Contrary to Sedgwick's and Allison's suggestions, I do not think that my interpretation tends to blur this distinction. (shrink)

In her book Kant and the Capacity to Judge, Be ´atrice Longuenesse makes two apparently incompatible claims about the status of the categories in Kant's Critique of Pure Reason. On the one hand, the categories, in her words,?result from [the] activity of generating and combining concepts according to logical forms of judgment? and are thus?in no way prior to the act of judging?. On the other, they guide the unity which must be produced in the sensible manifold before any combination (...) of concepts into judgments can occur. Longuenesse?s strategy for rendering these two claims compatible is to draw our attention to the various roles the categories play as conditions of empirical judgment. This paper suggests that her arguments do not support the thesis that the categories themselves are generated out of acts of judging. Her insistence upon the priority of the capacity to judge may therefore claim more than is warranted. (shrink)

Kant famously declares that “although all our cognition commences with experience, … it does not on that account all arise from experience”. This marks Kant’s disagreement with empiricism, and his contention that human knowledge and experience require both sensation and the use of certain a priori concepts, the Categories. However, this is only the surface of Kant’s much deeper, though neglected view about the nature of reason and judgment. Kant holds that even our a priori concepts are acquired, not from (...) sensation, but “originally,” because our mind has a fundamental capacity to judge that, upon sensory stimulation, generates the Categories through its basic logical functions of judgment. This “epigenesis” of reason and our fundamental capacity to judge that drives it is the topic of Longuenesse’s fascinating book, and the source of her title. (shrink)