Results for 'Indefinite Sequences'

563 found
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  1. The Structure of Space and Time and the Indeterminacy of Classical Physics.Hanoch Ben-Yami - manuscript
    I explain in what sense the structure of space and time is probably vague or indefinite, a notion I define. This leads to the mathematical representation of location in space and time by a vague interval. From this, a principle of complementary inaccuracy between spatial location and velocity is derived, and its relation to the Uncertainty Principle discussed. In addition, even if the laws of nature are deterministic, the behaviour of systems will be random to some degree. These and (...)
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  2. How much evidence should one collect?Remco Heesen - 2015 - Philosophical Studies 172 (9):2299-2313.
    A number of philosophers of science and statisticians have attempted to justify conclusions drawn from a finite sequence of evidence by appealing to results about what happens if the length of that sequence tends to infinity. If their justifications are to be successful, they need to rely on the finite sequence being either indefinitely increasing or of a large size. These assumptions are often not met in practice. This paper analyzes a simple model of collecting evidence and finds that the (...)
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  3. No Rationality Through Brute-Force.Danilo Fraga Dantas - 2017 - Filosofia Unisinos 18 (3):195-200.
    All reasoners described in the most widespread models of a rational reasoner exhibit logical omniscience, which is impossible for finite reasoners (real reasoners). The most common strategy for dealing with the problem of logical omniscience is to interpret the models using a notion of beliefs different from explicit beliefs. For example, the models could be interpreted as describing the beliefs that the reasoner would hold if the reasoner were able reason indefinitely (stable beliefs). Then the models would describe maximum rationality, (...)
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  4. Mad Speculation and Absolute Inhumanism: Lovecraft, Ligotti, and the Weirding of Philosophy.Ben Woodard - 2011 - Continent 1 (1):3-13.
    continent. 1.1 : 3-13. / 0/ – Introduction I want to propose, as a trajectory into the philosophically weird, an absurd theoretical claim and pursue it, or perhaps more accurately, construct it as I point to it, collecting the ground work behind me like the Perpetual Train from China Mieville's Iron Council which puts down track as it moves reclaiming it along the way. The strange trajectory is the following: Kant's critical philosophy and much of continental philosophy which has followed, (...)
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  5. The Trajectory of Evolution and its Implications for Humanity.John E. Stewart - 2019 - Journal of Big History (3):141-155.
    Does the Big History of life on Earth disclose a trajectory that has been driven by selection? If so, will the trajectory continue to apply into the future? This paper argues that such a trajectory exists, and examines some of its key implications. The most important consequence is that humanity can use the trajectory to guide how it evolves and adapts into the future. This is because the trajectory identifies a sequence of adaptations that will be favoured by selection. If (...)
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  6. Indefinite Divisibility.Jeffrey Sanford Russell - 2016 - Inquiry: An Interdisciplinary Journal of Philosophy 59 (3):239-263.
    Some hold that the lesson of Russell’s paradox and its relatives is that mathematical reality does not form a ‘definite totality’ but rather is ‘indefinitely extensible’. There can always be more sets than there ever are. I argue that certain contact puzzles are analogous to Russell’s paradox this way: they similarly motivate a vision of physical reality as iteratively generated. In this picture, the divisions of the continuum into smaller parts are ‘potential’ rather than ‘actual’. Besides the intrinsic interest of (...)
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  7. Logical Indefinites.Jack Woods - 2014 - Logique Et Analyse -- Special Issue Edited by Julien Murzi and Massimiliano Carrara 227: 277-307.
    I argue that we can and should extend Tarski's model-theoretic criterion of logicality to cover indefinite expressions like Hilbert's ɛ operator, Russell's indefinite description operator η, and abstraction operators like 'the number of'. I draw on this extension to discuss the logical status of both abstraction operators and abstraction principles.
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  8. Indefinite extensibility and the principle of sufficient reason.Geoffrey Hall - 2020 - Philosophical Studies 178 (2):471-492.
    The principle of sufficient reason threatens modal collapse. Some have suggested that by appealing to the indefinite extensibility of contingent truth, the threat is neutralized. This paper argues that this is not so. If the indefinite extensibility of contingent truth is developed in an analogous fashion to the most promising models of the indefinite extensibility of the concept set, plausible principles permit the derivation of modal collapse.
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  9. Indefinite Extensibility in Natural Language.Laureano Luna - 2013 - The Monist 96 (2):295-308.
    The Monist’s call for papers for this issue ended: “if formalism is true, then it must be possible in principle to mechanize meaning in a conscious thinking and language-using machine; if intentionalism is true, no such project is intelligible”. We use the Grelling-Nelson paradox to show that natural language is indefinitely extensible, which has two important consequences: it cannot be formalized and model theoretic semantics, standard for formal languages, is not suitable for it. We also point out that object-object mapping (...)
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  10. Heim Sequences and Why Most Unqualified ‘Would’-Counterfactuals Are Not True.Yael Loewenstein - 2021 - Australasian Journal of Philosophy 99 (3):597-610.
    ABSTRACT The apparent consistency of Sobel sequences famously motivated David Lewis to defend a variably strict conditional semantics for counterfactuals. If Sophie had gone to the parade, she would have seen Pedro. If Sophie had gone to the parade and had been stuck behind someone tall, she would not have seen Pedro. But if the order of the counterfactuals in a Sobel sequence is reversed—in the example, if is asserted prior to —the second counterfactual asserted no longer rings true. (...)
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  11. Indefinitely Descending Ground.Einar Duenger Bohn - 2018 - In Ricki Bliss & Graham Priest (eds.), Reality and its Structure: Essays in Fundamentality. Oxford, UK: Oxford University Press. pp. 167-181.
    In this paper I argue against grounding being necessarily well-founded, and provide some reasons to think it's actually not well-founded.
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  12. The Indefinite within Descartes' Mathematical Physics.Françoise Monnoyeur-Broitman - 2013 - Eidos: Revista de Filosofía de la Universidad Del Norte 19:107-122.
    Descartes' philosophy contains an intriguing notion of the infinite, a concept labeled by the philosopher as indefinite. Even though Descartes clearly defined this term on several occasions in the correspondence with his contemporaries, as well as in his Principles of Philosophy, numerous problems about its meaning have arisen over the years. Most commentators reject the view that the indefinite could mean a real thing and, instead, identify it with an Aristotelian potential infinite. In the first part of this (...)
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  13. Vagueness without indefiniteness.Gerald Hull - manuscript
    Contemporary discussions do not always clearly distinguish two different forms of vagueness. Sometimes focus is on the imprecision of predicates, and sometimes the indefiniteness of statements. The two are intimately related, of course. A predicate is imprecise if there are instances to which it neither definitely applies nor definitely does not apply, instances of which it is neither definitely true nor definitely false. However, indefinite statements will occur in everyday discourse only if speakers in fact apply imprecise predicates to (...)
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  14. The interpretation of indefinites in future tense sentences. A novel argument for the modality of will?Fabio Del Prete - 2014 - In Mikhail Kissine, Philippe de Brabanter & Saghie Sharifzadeh (eds.), Oxford Studies of Time in Language and Thought.
    The chapter considers two semantic issues concerning will-sentences: Stalnaker’s Asymmetry and modal subordination in Karttunen-type discourses. The former points to a distinction between will and modal verbs, seeming to show that will does not license non-specific indefinites. The latter, conversely, suggests that will-sentences involve some kind of modality. To account for the data, the chapter proposes that will is semantically a tense, hence it doesn’t contribute a quantifier over modal alternatives; a modal feature, however, is introduced in the interpretation of (...)
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  15. Partitions and Objective Indefiniteness.David Ellerman - manuscript
    Classical physics and quantum physics suggest two meta-physical types of reality: the classical notion of a objectively definite reality with properties "all the way down," and the quantum notion of an objectively indefinite type of reality. The problem of interpreting quantum mechanics (QM) is essentially the problem of making sense out of an objectively indefinite reality. These two types of reality can be respectively associated with the two mathematical concepts of subsets and quotient sets (or partitions) which are (...)
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  16. Novel sequence feature variant type analysis of the HLA genetic association in systemic sclerosis.R. Karp David, Marthandan Nishanth, G. E. Marsh Steven, Ahn Chul, C. Arnett Frank, S. DeLuca David, D. Diehl Alexander, Dunivin Raymond, Eilbeck Karen, Feolo Michael & Barry Smith - 2009 - Human Molecular Genetics 19 (4):707-719.
    Significant associations have been found between specific human leukocyte antigen (HLA) alleles and organ transplant rejection, autoimmune disease development, and the response to infection. Traditional searches for disease associations have conventionally measured risk associated with the presence of individual HLA alleles. However, given the high level of HLA polymorphism, the pattern of amino acid variability, and the fact that most of the HLA variation occurs at functionally important sites, it may be that a combination of variable amino acid sites shared (...)
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  17. No Unity, No Problem: Madhyamaka Metaphysical Indefinitism.Allison Aitken - 2021 - Philosophers' Imprint 21 (31):1–24.
    According to Madhyamaka Buddhist philosophers, everything depends for its existence on something else. But what would a world devoid of fundamentalia look like? In this paper, I argue that the anti-foundationalist “neither-one-nor-many argument” of the Indian Mādhyamika Śrīgupta commits him to a position I call “metaphysical indefinitism.” I demonstrate how this view follows from Śrīgupta’s rejection of mereological simples and ontologically independent being, when understood in light of his account of conventional reality. Contra recent claims in the secondary literature, I (...)
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  18. Hyperintensional Category Theory and Indefinite Extensibility.David Elohim - manuscript
    This essay endeavors to define the concept of indefinite extensibility in the setting of category theory. I argue that the generative property of indefinite extensibility for set-theoretic truths in category theory is identifiable with the Grothendieck Universe Axiom and the elementary embeddings in Vopenka's principle. The interaction between the interpretational and objective modalities of indefinite extensibility is defined via the epistemic interpretation of two-dimensional semantics. The semantics can be defined intensionally or hyperintensionally. By characterizing the modal profile (...)
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  19. Revision Without Revision Sequences: Self-Referential Truth.Edoardo Rivello - 2019 - Journal of Philosophical Logic 48 (3):523-551.
    The model of self-referential truth presented in this paper, named Revision-theoretic supervaluation, aims to incorporate the philosophical insights of Gupta and Belnap’s Revision Theory of Truth into the formal framework of Kripkean fixed-point semantics. In Kripke-style theories the final set of grounded true sentences can be reached from below along a strictly increasing sequence of sets of grounded true sentences: in this sense, each stage of the construction can be viewed as an improvement on the previous ones. I want to (...)
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  20. (1 other version)Yablo sequences in truth theories.Cezary Cieśliński - 2013 - In K. Lodaya (ed.), Logic and Its Applications, Lecture Notes in Computer Science LNCS 7750. pp. 127--138.
    We investigate the properties of Yablo sentences and for- mulas in theories of truth. Questions concerning provability of Yablo sentences in various truth systems, their provable equivalence, and their equivalence to the statements of their own untruth are discussed and answered.
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  21. A Note on Gabriel Uzquiano’s “Varieties of Indefinite Extensibility”.Simon Hewitt - unknown - Notre Dame Journal of Formal Logic 59 (3):455-459.
    It is argued that Gabriel Uzquiano's approach to set-theoretic indefinite extensibility is a version of in rebus structuralism, and therefore suffers from a vacuity problem.
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  22. Biologically Unavoidable Sequences.Samuel Alexander - 2013 - Electronic Journal of Combinatorics 20 (1):1-13.
    A biologically unavoidable sequence is an infinite gender sequence which occurs in every gendered, infinite genealogical network satisfying certain tame conditions. We show that every eventually periodic sequence is biologically unavoidable (this generalizes König's Lemma), and we exhibit some biologically avoidable sequences. Finally we give an application of unavoidable sequences to cellular automata.
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  23. Doing and allowing, threats and sequences.Fiona Woollard - 2008 - Pacific Philosophical Quarterly 89 (2):261–277.
    The distinction between doing and allowing appears to have moral significance, but the very nature of the distinction is as yet unclear. Philippa Foot's ‘pre-existing threats’ account of the doing/allowing distinction is highly influential. According to the best version of Foot's account an agent brings about an outcome if and only if his behaviour is part of the sequence leading to that outcome. When understood in this way, Foot's account escapes objections by Warren Quinn and Jonathan Bennett. However, more analysis (...)
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  24. 'Time is Wasting': Con/sequence and S/pace in the Saw Series.Steve Jones - 2010 - Horror Studies 1 (2):225-239.
    Horror film sequels have not received as much serious critical attention as they deserve – this is especially true of the Saw franchise, which has suffered a general dismissal under the derogatory banner ‘Torture Porn’. In this article I use detailed textual analysis of the Saw series to expound how film sequels employ and complicate expected temporal and spatial relations – in particular, I investigate how the Saw sequels tie space and time into their narrative, methodological and moral sensibilities. Far (...)
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  25. Identification of possible differences in coding and non coding fragments of DNA sequences by using the method of the Recurrence Quantification Analysis.Sergio Conte, Alessandro Giuliani & Elio Conte - 2012 - Journal of Research and Review in Applied Science 13 (2):1-28.
    Starting with the results of Li et al. in 1992 there is valuable interest in finding long range correlations in DNA sequences since it raises questions about the role of introns and intron-containing genes. In the present paper we studied two sequences that are the human T-cell receptor alpha/delta locus, Gen-Bank name HUMTCRADCV, a noncoding chromosomal fragment of M = 97630 bases (composed of less than 10% of coding regions), and the Escherichia Coli K12, Gen-Bank name ECO110K, a (...)
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  26. A Note on Triple Repetition Sequence of Domination Number in Graphs.Leomarich Casinillo, Emily Casinillo & Lanndon Ocampo - 2022 - Inprime: Indonesian Journal of Pure and Applied Mathematics 4 (2):72-81.
    A set D subset of V(G) is a dominating set of a graph G if for all x ϵ V(G)\D, for some y ϵ D such that xy ϵ E(G). A dominating set D subset of V(G) is called a connected dominating set of a graph G if the subgraph <D> induced by D is connected. A connected domination number of G, denoted by γ_c(G), is the minimum cardinality of a connected dominating set D. The triple repetition sequence denoted by (...)
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  27. On a unitary semantical analysis for definite and indefinite descriptions.Peter Ludlow & Gabriel Segal - 2004 - In Marga Reimer & Anne Bezuidenhout (eds.), Descriptions and beyond. New York: Oxford University Press. pp. 420-437.
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  28. The Logic of Sequence Frames.Fabio Lampert - 2022 - Review of Symbolic Logic 15 (1):101-132.
    This paper investigates and develops generalizations of two-dimensional modal logics to any finite dimension. These logics are natural extensions of multidimensional systems known from the literature on logics for a priori knowledge. We prove a completeness theorem for propositional n-dimensional modal logics and show them to be decidable by means of a systematic tableau construction.
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  29. Interactive effect of gender, test anxiety, and test items sequencing on academic -performance of SS3 students in Mathematics in Calabar Education Zone, Cross River State, Nigeria.Valentine Joseph Owan, Bassey Asuquo Bassey & Etuk S. Ini - 2020 - American Journal of Creative Education 3 (1):21-31.
    The rationale of this study was to examine the interactive effect of gender, test anxiety, and test items sequencing on the academic performance in mathematics among SS3 students in Calabar Education Zone, Cross River State. Two formulated null hypotheses directed the study. The study adopted the quasi-experimental design. Simple random sampling technique was used in drawing a sample of 474 students from a population of 8,549 SS3 students. A Mathematics Achievement Test (MAT) and a Test Anxiety Scale (TAS) were used (...)
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  30. (1 other version)The Idea of Immortality as an Imaginative Projection of an Indefinite Moral Future.Stephen R. Palmquist - 2010 - Akten des XI. Kant-Kongresses 2:925-936.
    In his Critique of Pure Reason, Kant famously includes immortality as one of the three “ideas” that give rise to “unavoidable problems of reason” (KrV, B7)1 and thereby constitute the basic subject-matter of metaphysics. Interpreters have paid a great deal of attention to the other two ideas, God and freedom; yet very few studies of Kantian immortality have ever been undertaken. This should come as no surprise, once we realize that Kant himself used the word “immortality” and its cognates only (...)
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  31. The first RRN Conference. Redefinitions of the narrative sequence.Franco Passalacqua & Federico Pianzola - 2011 - Enthymema (4):15-18.
    This is a brief report of the first conference organized in Fribourg by the Réseau Romand de Narratologie. The title of the conference was Redefinitons of the Sequence in Postclassical Narratology.
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  32. (1 other version)Collaborative creation of teaching-learning sequences and an Atlas of knowledge.Nagarjuna G. - 2009 - Mathematics Teaching-Research Journal Online 3 (N3):23-40.
    Our focus in the article is to introduce a simple methodology of generating teaching-learning sequences using the semantic network techinque, followed by the emergent properties of such a network and their implications for the teaching-learning process (didactics) with marginal notes on epistemological implications. A collaborative portal for teachers, which publishes a network of prerequisites for teaching/learning any concept or an activity is introduced. The article ends with an appeal to the global community to contribute prerequisites of any subject to (...)
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  33. Attention need not always apply: Mind wandering impedes explicit but not implicit sequence learning.Samuel Murray, Nicholaus Brosowsky, Jonathan Schooler & Paul Seli - 2021 - Cognition 209 (C):104530.
    According to the attentional resources account, mind wandering (or “task-unrelated thought”) is thought to compete with a focal task for attentional resources. Here, we tested two key predictions of this account: First, that mind wandering should not interfere with performance on a task that does not require attentional resources; second, that as task requirements become automatized, performance should improve and depth of mind wandering should increase. Here, we used a serial reaction time task with implicit- and explicit-learning groups to test (...)
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  34. Relations analogiques au sujet de l’acte créatif et la séquence imaginative en Chine et en Occident.Caroline Pires Ting - 2023 - In Katarzyna Gan-Krzywoszyńska, Juan Manuel Campos Benítez & Piotr LEŚNIEWSKI (eds.), Timeliness of Analogy. Kontekst. pp. 75-82.
    This study explores the connections between time, travel, and creative acts such as painting and poetry, highlighting the similarities that unite these themes. It also focuses on the relationships between the East and the West in regards to these subjects, and posits that travel can be understood as an active form of meditation. The study argues that the meaning of wanderings can be found by learning to make them conscious, and that there has been a deep reflection on time, consciousness, (...)
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  35. Hypothesis Falsification in the 2-4-6 Number Sequence Test: Introducing Imaginary Counterparts.Michelle B. Cowley-Cunningham - 2015 - Philosophy of Mind eJournal 8 (41).
    Two main cognitive theories predict that people find refuting evidence that falsifies their theorising difficult, if not impossible to consider, even though such reasoning may be pivotal to grounding their everyday thoughts in reality (i.e., Poletiek, 1996; Klayman & Ha, 1987). In the classic 2-4-6 number sequence task devised by psychologists to test such reasoning skills in a simulated environment – people fail the test more often than not. In the 2-4-6 task participants try to discover what rule the number (...)
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  36. Judith Butler's Critique of Binary Gender Opposition in Gender Trouble: A Task-Based Lesson Sequence.Sasha S. Euler - 2018 - In M. Eisenmann & C. Ludwig (ed.), Queer Beats: Gender and Literature in the EFL Classroom. pp. 439-460.
    This chapter presents a task-based lesson sequence based on Judith Butler's Gender Trouble. Gender Trouble is a great piece of philosophical literature. However, as philosophical literature is a genre rarely found in EFL teaching, this chapter first demonstrates in detail the merits of this genre for the teaching ofEnglish for Academic Purposes. After a brief analysis of the source text, which deconstructs the entire sex-gender link and presents both sex and gender as free-floating, this chapter presents task-based methodology and how (...)
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  37. Collaborative Creation of Teaching Learning Sequences and an Atlas of Knowledgge.Nagarjuna G. - 2009 - Mathematics Teaching-Research Journal Online 3 (3):23.
    The article is about a new online resource, a collaborative portal for teachers, which publishes a network of prerequisites for teaching/learning any concept or an activity. A simple and effective method of collaboratively constructing teaching-learning sequences is presented. The special emergent properties of the dependency network and their didactic and epistemic implications are pointed. The article ends with an appeal to the global teaching community to contribute prerequisites of any subject to complete the global roadmap for an altas being (...)
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  38. The Validation of Consciousness Meters: The Idiosyncratic and Intransitive Sequence of Conscious Levels.Andrew J. Latham, Cameron Ellis, Lok-Chi Chan & David Braddon-Mitchell - 2017 - Journal of Consciousness Studies 24 (3-4):103-111.
    In this paper we describe a few interrelated issues for validating theories that posit levels of consciousness. First, validating levels of consciousness requires consensus about the ordering of conscious states, which cannot be easily achieved. This problem is particularly severe if we believe conscious states can be irreducibly smeared over time. Second, the relationship between conscious states is probably sometimes intransitive, which means levels of consciousness will not be amenable to a single continuous measure. Finally, even if a multidimensional approach (...)
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  39. Presuppositional Anaphora Is The Sobel Truth.Daniel Dohrn - 2017 - In Salvatore Pistoia-Reda & Filippo Domaneschi (eds.), Linguistic and Psycholinguistic Approaches on Implicatures and Presuppositions. Cham: Palgrave-Macmillan. pp. 199-238.
    Sobel sequences have had a huge impact on the discussion of counterfactuals. They can be composed of conditionals and mere descriptions. What is especially puzzling about them is that they are often felicitously uttered when their reversal is not. Up to now, there is no unified explanation. I examine two strategies. We might begin with conditionals and proceed to descriptions. Or we might begin with descriptions and proceed to conditionals. I argue for the latter variant and outline a universal (...)
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  40. Zermelian Extensibility.Andrew Bacon - manuscript
    According to an influential idea in the philosophy of set theory, certain mathematical concepts, such as the notion of a well-order and set, are indefinitely extensible. Following Parsons (1983), this has often been cashed out in modal terms. This paper explores instead an extensional articulation of the idea, formulated in higher-order logic, that flat-footedly formalizes some remarks of Zermelo. The resulting picture is incompatible with the idea that the entire universe can be well-ordered, but entirely consistent with the idea that (...)
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  41. Definiteness Projection.Matthew Mandelkern & Daniel Rothschild - 2019 - Natural Language Semantics:1-33.
    We argue that definite noun phrases give rise to uniqueness inferences characterized by a pattern we call definiteness projection. Definiteness projection says that the uniqueness inference of a definite projects out unless there is an indefinite antecedent in a position that filters presuppositions. We argue that definiteness projection poses a serious puzzle for e-type theories of (in)definites; on such theories, indefinites should filter existence presuppositions but not uniqueness presuppositions. We argue that definiteness projection also poses challenges for dynamic approaches, (...)
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  42. Follow the Math!: The Mathematics of Quantum Mechanics as the Mathematics of Set Partitions Linearized to (Hilbert) Vector Spaces.David Ellerman - 2022 - Foundations of Physics 52 (5):1-40.
    The purpose of this paper is to show that the mathematics of quantum mechanics is the mathematics of set partitions linearized to vector spaces, particularly in Hilbert spaces. That is, the math of QM is the Hilbert space version of the math to describe objective indefiniteness that at the set level is the math of partitions. The key analytical concepts are definiteness versus indefiniteness, distinctions versus indistinctions, and distinguishability versus indistinguishability. The key machinery to go from indefinite to more (...)
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  43. A New Logic, a New Information Measure, and a New Information-Based Approach to Interpreting Quantum Mechanics.David Ellerman - 2024 - Entropy Special Issue: Information-Theoretic Concepts in Physics 26 (2).
    The new logic of partitions is dual to the usual Boolean logic of subsets (usually presented only in the special case of the logic of propositions) in the sense that partitions and subsets are category-theoretic duals. The new information measure of logical entropy is the normalized quantitative version of partitions. The new approach to interpreting quantum mechanics (QM) is showing that the mathematics (not the physics) of QM is the linearized Hilbert space version of the mathematics of partitions. Or, putting (...)
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  44.  51
    A Fundamental Duality in the Exact Sciences: The Application to Quantum Mechanics.David Ellerman - 2024 - Foundations 4 (2):175-204.
    There is a fundamental subsets–partitions duality that runs through the exact sciences. In more concrete terms, it is the duality between elements of a subset and the distinctions of a partition. In more abstract terms, it is the reverse-the-arrows of category theory that provides a major architectonic of mathematics. The paper first develops the duality between the Boolean logic of subsets and the logic of partitions. Then, probability theory and information theory (as based on logical entropy) are shown to start (...)
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  45. Rational Self-Doubt and the Failure of Closure.Joshua Schechter - 2013 - Philosophical Studies 163 (2):428-452.
    Closure for justification is the claim that thinkers are justified in believing the logical consequences of their justified beliefs, at least when those consequences are competently deduced. Many have found this principle to be very plausible. Even more attractive is the special case of Closure known as Single-Premise Closure. In this paper, I present a challenge to Single-Premise Closure. The challenge is based on the phenomenon of rational self-doubt – it can be rational to be less than fully confident in (...)
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  46. Events states and times.Daniel Altshuler - 2016 - Berlink: de Gruyter.
    This monograph investigates the temporal interpretation of narrative discourse in two parts. The theme of the first part is narrative progression. It begins with a case study of the adverb ‘now’ and its interaction with the meaning of tense. The case study motivates an ontological distinction between events, states and times and proposes that ‘now’ seeks a prominent state that holds throughout the time described by the tense. Building on prior research, prominence is shown to be influenced by principles of (...)
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  47. Univocity, Duality, and Ideal Genesis: Deleuze and Plato.John Bova & Paul M. Livingston - 2017 - In Abraham Jacob Greenstine & Ryan J. Johnson (eds.), Contemporary Encounters with Ancient Metaphysics. Edinburgh: Edinburgh University Press. pp. 65-85.
    In this essay, we consider the formal and ontological implications of one specific and intensely contested dialectical context from which Deleuze’s thinking about structural ideal genesis visibly arises. This is the formal/ontological dualism between the principles, ἀρχαί, of the One (ἕν) and the Indefinite/Unlimited Dyad (ἀόριστος δυάς), which is arguably the culminating achievement of the later Plato’s development of a mathematical dialectic.3 Following commentators including Lautman, Oskar Becker, and Kenneth M. Sayre, we argue that the duality of the One (...)
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  48. Discovering Reality by Studying the System of Freedom and Proving Its Equivalence with the Universe.Kai Jiang - 2015 - Global Journal of Pure and Applied Mathematics 11 (5):3297-3309.
    The author has established a mathematical theory about the system of freedom in which components of freedom are ruled by the largest freedom principle, explaining how one invariant reality can be equated with the dynamical universe. Freedom as a whole is the reality, and components of freedom show variable phenomena and become a dynamic system. In freedom, component equality leads to sequence equality; therefore, various sequences coexist in the system. Because there are incompatible sequences for any sequence, the (...)
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  49. Is Episodic Memory a Natural Kind?Nikola Andonovski - 2018 - Essays in Philosophy 19 (2):178-195.
    In a recent paper, Cheng and Werning (2016) argue that the class of episodic memories constitutes a natural kind. Endorsing the homeostatic property cluster view of natural kinds, they suggest that episodic memories can be characterized by a cluster of properties unified by an underlying neural mechanism for coding sequences of events. Here, I argue that Cheng & Werning’s proposal faces some significant, and potentially insurmountable, difficulties. Two are described as most prominent. First, the proposal fails to satisfy an (...)
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  50. Captioning Deep Learning Based Encoder-Decoder through Long Short-Term Memory (LSTM).Grimsby Chelsea - forthcoming - International Journal of Scientific Innovation.
    This work demonstrates the implementation and use of an encoder-decoder model to perform a many-to-many mapping of video data to text captions. The many-to-many mapping occurs via an input temporal sequence of video frames to an output sequence of words to form a caption sentence. Data preprocessing, model construction, and model training are discussed. Caption correctness is evaluated using 2-gram BLEU scores across the different splits of the dataset. Specific examples of output captions were shown to demonstrate model generality over (...)
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