Results for 'Peter Cholak'

979 found
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  1.  17
    Automorphisms of the lattice of recursively enumerable sets.Peter Cholak - 1995 - Providence, RI: American Mathematical Society.
    Chapter 1: Introduction. S = <{We}c<w; C,U,n,0,w> is the substructure formed by restricting the lattice <^P(w); C , U, n,0,w> to the re subsets We of the ...
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  2.  11
    Corrigendum to: "On the Strength of Ramsey's Theorem for Pairs".Peter A. Cholak, Carl G. Jockusch & Theodore A. Slaman - 2009 - Journal of Symbolic Logic 74 (4):1438 - 1439.
  3. On the strength of Ramsey's theorem for pairs.Peter A. Cholak, Carl G. Jockusch & Theodore A. Slaman - 2001 - Journal of Symbolic Logic 66 (1):1-55.
    We study the proof-theoretic strength and effective content of the infinite form of Ramsey's theorem for pairs. Let RT n k denote Ramsey's theorem for k-colorings of n-element sets, and let RT $^n_{ denote (∀ k)RT n k . Our main result on computability is: For any n ≥ 2 and any computable (recursive) k-coloring of the n-element sets of natural numbers, there is an infinite homogeneous set X with X'' ≤ T 0 (n) . Let IΣ n and BΣ (...)
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  4.  34
    Reverse mathematics and the equivalence of definitions for well and better quasi-orders.Peter Cholak, Alberto Marcone & Reed Solomon - 2004 - Journal of Symbolic Logic 69 (3):683-712.
  5.  63
    Uniform Almost Everywhere Domination.Peter Cholak, Noam Greenberg & Joseph S. Miller - 2006 - Journal of Symbolic Logic 71 (3):1057 - 1072.
    We explore the interaction between Lebesgue measure and dominating functions. We show, via both a priority construction and a forcing construction, that there is a function of incomplete degree that dominates almost all degrees. This answers a question of Dobrinen and Simpson, who showed that such functions are related to the proof-theoretic strength of the regularity of Lebesgue measure for Gδ sets. Our constructions essentially settle the reverse mathematical classification of this principle.
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  6.  65
    An almost deep degree.Peter Cholak, Marcia Groszek & Theodore Slaman - 2001 - Journal of Symbolic Logic 66 (2):881-901.
    We show there is a non-recursive r.e. set A such that if W is any low r.e. set, then the join W $\oplus$ A is also low. That is, A is "almost deep". This answers a question of Jockusch. The almost deep degrees form an definable ideal in the r.e. degrees (with jump.).
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  7.  60
    Computably categorical structures and expansions by constants.Peter Cholak, Sergey Goncharov, Bakhadyr Khoussainov & Richard A. Shore - 1999 - Journal of Symbolic Logic 64 (1):13-37.
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  8.  55
    On the definability of the double jump in the computably enumerable sets.Peter A. Cholak & Leo A. Harrington - 2002 - Journal of Mathematical Logic 2 (02):261-296.
    We show that the double jump is definable in the computably enumerable sets. Our main result is as follows: let [Formula: see text] is the Turing degree of a [Formula: see text] set J ≥T0″}. Let [Formula: see text] such that [Formula: see text] is upward closed in [Formula: see text]. Then there is an ℒ property [Formula: see text] such that [Formula: see text] if and only if there is an A where A ≡T F and [Formula: see text]. (...)
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  9.  41
    On the Cantor-bendixon rank of recursively enumerable sets.Peter Cholak & Rod Downey - 1993 - Journal of Symbolic Logic 58 (2):629-640.
    The main result of this paper is to show that for every recursive ordinal α ≠ 0 and for every nonrecursive r.e. degree d there is a r.e. set of rank α and degree d.
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  10.  47
    The translation theorem.Peter Cholak - 1994 - Archive for Mathematical Logic 33 (2):87-108.
    We state and prove the Translation Theorem. Then we apply the Translation Theorem to Soare's Extension Theorem, weakening slightly the hypothesis to yield a theorem we call the Modified Extension Theorem. We use this theorem to reprove several of the known results about orbits in the lattice of recursively enumerable sets. It is hoped that these proofs are easier to understand than the old proofs.
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  11.  16
    On Mathias generic sets.Peter A. Cholak, Damir D. Dzhafarov & Jeffry L. Hirst - 2012 - In S. Barry Cooper (ed.), How the World Computes. pp. 129--138.
  12.  11
    Corrigendum to: “On the strength of Ramsey's Theorem for pairs”.Peter Cholak, Jr} {Jockusch & Theodore A. Slaman - 2009 - Journal of Symbolic Logic 74 (4):1438-1439.
  13.  36
    Some orbits for E.Peter Cholak, Rod Downey & Eberhard Herrmann - 2001 - Annals of Pure and Applied Logic 107 (1-3):193-226.
    In this article we establish the existence of a number of new orbits in the automorphism group of the computably enumerable sets. The degree theoretical aspects of these orbits also are examined.
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  14.  72
    The complexity of orbits of computably enumerable sets.Peter A. Cholak, Rodney Downey & Leo A. Harrington - 2008 - Bulletin of Symbolic Logic 14 (1):69 - 87.
    The goal of this paper is to announce there is a single orbit of the c.e. sets with inclusion, ε, such that the question of membership in this orbit is ${\Sigma _1^1 }$ -complete. This result and proof have a number of nice corollaries: the Scott rank of ε is $\omega _1^{{\rm{CK}}}$ + 1; not all orbits are elementarily definable; there is no arithmetic description of all orbits of ε; for all finite α ≥ 9, there is a properly $\Delta (...)
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  15.  39
    Boolean algebras and orbits of the lattice of R.e. Sets modulo the finite sets.Peter Cholak - 1990 - Journal of Symbolic Logic 55 (2):744-760.
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  16.  14
    On n -tardy sets.Peter A. Cholak, Peter M. Gerdes & Karen Lange - 2012 - Annals of Pure and Applied Logic 163 (9):1252-1270.
  17.  27
    Reverse mathematics and infinite traceable graphs.Peter Cholak, David Galvin & Reed Solomon - 2012 - Mathematical Logic Quarterly 58 (1-2):18-28.
    We analyze three applications of Ramsey’s Theorem for 4-tuples to infinite traceable graphs and finitely generated infinite lattices using the tools of reverse mathematics. The applications in graph theory are shown to be equivalent to Ramsey’s Theorem while the application in lattice theory is shown to be provable in the weaker system RCA0.
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  18.  62
    Definable encodings in the computably enumerable sets.Peter A. Cholak & Leo A. Harrington - 2000 - Bulletin of Symbolic Logic 6 (2):185-196.
    The purpose of this communication is to announce some recent results on the computably enumerable sets. There are two disjoint sets of results; the first involves invariant classes and the second involves automorphisms of the computably enumerable sets. What these results have in common is that the guts of the proofs of these theorems uses a new form of definable coding for the computably enumerable sets.We will work in the structure of the computably enumerable sets. The language is just inclusion, (...)
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  19.  19
    Lattice nonembeddings and intervals of the recursively enumerable degrees.Peter Cholak & Rod Downey - 1993 - Annals of Pure and Applied Logic 61 (3):195-221.
    Let b and c be r.e. Turing degrees such that b>c. We show that there is an r.e. degree a such that b>a>c and all lattices containing a critical triple, including the lattice M5, cannot be embedded into the interval [c, a].
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  20.  20
    Introduction to the Special Issue on Vaught's Conjecture.Peter Cholak - 2007 - Notre Dame Journal of Formal Logic 48 (1):1-2.
  21. A computably stable structure with no Scott family of finitary formulas.Peter Cholak, Richard A. Shore & Reed Solomon - 2006 - Archive for Mathematical Logic 45 (5):519-538.
  22.  68
    Iterated relative recursive enumerability.Peter A. Cholak & Peter G. Hinman - 1994 - Archive for Mathematical Logic 33 (5):321-346.
    A result of Soare and Stob asserts that for any non-recursive r.e. setC, there exists a r.e.[C] setA such thatA⊕C is not of r.e. degree. A setY is called [of]m-REA (m-REA[C] [degree] iff it is [Turing equivalent to] the result of applyingm-many iterated ‘hops’ to the empty set (toC), where a hop is any function of the formX→X ⊕W e X . The cited result is the special casem=0,n=1 of our Theorem. Form=0,1, and any (m+1)-REA setC, ifC is not ofm-REA (...)
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  23.  22
    ${\Cal d}$-maximal sets.Peter A. Cholak, Peter Gerdes & Karen Lange - 2015 - Journal of Symbolic Logic 80 (4):1182-1210.
    Soare [20] proved that the maximal sets form an orbit in${\cal E}$. We consider here${\cal D}$-maximal sets, generalizations of maximal sets introduced by Herrmann and Kummer [12]. Some orbits of${\cal D}$-maximal sets are well understood, e.g., hemimaximal sets [8], but many are not. The goal of this paper is to define new invariants on computably enumerable sets and to use them to give a complete nontrivial classification of the${\cal D}$-maximal sets. Although these invariants help us to better understand the${\cal D}$-maximal (...)
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  24.  42
    Isomorphisms of splits of computably enumerable sets.Peter A. Cholak & Leo A. Harrington - 2003 - Journal of Symbolic Logic 68 (3):1044-1064.
    We show that if A and $\widehat{A}$ are automorphic via Φ then the structures $S_{R}(A)$ and $S_{R}(\widehat{A})$ are $\Delta_{3}^{0}-isomorphic$ via an isomorphism Ψ induced by Φ. Then we use this result to classify completely the orbits of hhsimple sets.
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  25.  52
    Maximal contiguous degrees.Peter Cholak, Rod Downey & Stephen Walk - 2002 - Journal of Symbolic Logic 67 (1):409-437.
    A computably enumerable (c.e.) degree is a maximal contiguous degree if it is contiguous and no c.e. degree strictly above it is contiguous. We show that there are infinitely many maximal contiguous degrees. Since the contiguous degrees are definable, the class of maximal contiguous degrees provides the first example of a definable infinite anti-chain in the c.e. degrees. In addition, we show that the class of maximal contiguous degrees forms an automorphism base for the c.e. degrees and therefore for the (...)
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  26.  21
    -Maximal sets.Peter A. Cholak, Peter Gerdes & Karen Lange - 2015 - Journal of Symbolic Logic 80 (4):1182-1210.
    Soare [20] proved that the maximal sets form an orbit in${\cal E}$. We consider here${\cal D}$-maximal sets, generalizations of maximal sets introduced by Herrmann and Kummer [12]. Some orbits of${\cal D}$-maximal sets are well understood, e.g., hemimaximal sets [8], but many are not. The goal of this paper is to define new invariants on computably enumerable sets and to use them to give a complete nontrivial classification of the${\cal D}$-maximal sets. Although these invariants help us to better understand the${\cal D}$-maximal (...)
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  27.  43
    The dense simple sets are orbit complete with respect to the simple sets.Peter Cholak - 1998 - Annals of Pure and Applied Logic 94 (1-3):37-44.
    We prove conjectures of Herrmann and Stob by showing that the dense simple sets are orbit complete w.r.t. the simple sets.
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  28.  11
    Review: Stephen G. Simpson, Subsystems of Second Order Arithmetic. [REVIEW]Peter Cholak - 1999 - Journal of Symbolic Logic 64 (3):1356-1357.
  29.  26
    Stephen G. Simpson. Subsystems of second order arithmetic. Perspectives in mathematical logic. Springer, Berlin, Heidelberg, New York, etc., 1999, xiv + 445 pp. [REVIEW]Peter Cholak - 1999 - Journal of Symbolic Logic 64 (3):1356-1357.
  30.  15
    Participants and titles of lectures.Klaus Ambos-Spies, Marat Arslanov, Douglas Cenzer, Peter Cholak, Chi Tat Chong, Decheng Ding, Rod Downey, Peter A. Fejer, Sergei S. Goncharov & Edward R. Griffor - 1998 - Annals of Pure and Applied Logic 94 (1):3-6.
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  31.  26
    The Notre Dame Lectures, edited by Peter Cholak, Lecture Notes in Logic, vol. 18. Association for Symbolic Logic, A K Peters, Ltd., Wellesley, Massachusetts, 2005, vii + 185 pp. [REVIEW]Roman Kossak - 2006 - Bulletin of Symbolic Logic 12 (4):605-607.
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  32.  95
    S. S. Goncharov. Autostability and computable families of constructivizations. Algebra and Logic, vol. 14 , no. 6, pp. 392–409. - S. S. Goncharov. The quantity of nonautoequivalent constructivizations. Algebra and Logic, vol. 16 , no. 3, pp. 169–185. - S. S. Goncharov and V. D. Dzgoev. Autostability of models. Algebra and Logic, vol. 19 , no. 1, pp. 28–37. - J. B. Remmel. Recursively categorical linear orderings. Proceedings of the American Mathematical Society, vol. 83 , no. 2, pp. 387–391. - Terrence Millar. Recursive categoricity and persistence. The Journal of Symbolic Logic, vol. 51 , no. 2, pp. 430–434. - Peter Cholak, Segey Goncharov, Bakhadyr Khoussainov and Richard A. Shore. Computably categorical structures and expansions by constants. The Journal of Symbolic Logic, vol. 64 , no. 1, pp. 13–137. - Peter Cholak, Richard A. Shore and Reed Solomon. A computably stable structure with no Scott family of finitary formulas. Archive for Mathematical Logic, vol. 45 , no. 5, pp. 519–538. [REVIEW]Daniel Turetsky - 2012 - Bulletin of Symbolic Logic 18 (1):131-134.
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  33.  6
    S. S. Goncharov. Autostability and computable families of constructivizations. Algebra and Logic, vol. 14 (1975), no. 6, pp. 392–409. - S. S. Goncharov. The quantity of nonautoequivalent constructivizations. Algebra and Logic, vol. 16 (1977), no. 3, pp. 169–185. - S. S. Goncharov and V. D. Dzgoev. Autostability of models. Algebra and Logic, vol. 19 (1980), no. 1, pp. 28–37. - J. B. Remmel. Recursively categorical linear orderings. Proceedings of the American Mathematical Society, vol. 83 (1981), no. 2, pp. 387–391. - Terrence Millar. Recursive categoricity and persistence. The Journal of Symbolic Logic, vol. 51 (1986), no. 2, pp. 430–434. - Peter Cholak, Segey Goncharov, Bakhadyr Khoussainov and Richard A. Shore. Computably categorical structures and expansions by constants. The Journal of Symbolic Logic, vol. 64 (1999), no. 1, pp. 13–137. - Peter Cholak, Richard A. Shore and Reed Solomon. A computably stable structure with no Scott family of finitary formulas. Archive for Mathematical. [REVIEW]Daniel Turetsky - 2012 - Bulletin of Symbolic Logic 18 (1):131-134.
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  34.  25
    Soare Robert I.. Automorphisms of the lattice of recursively enumerable sets. Part I: maximal sets. Annals of mathematics, ser. 2 vol. 100 , pp. 80–120. - Lerman Manuel and Soare Robert I.. d-Simple sets, small sets, and degree classes. Pacific journal of mathematics, vol. 87 , pp. 135–155. - Cholak Peter. Automorphisms of the lattice of recursively enumerable sets. Memoirs of the American Mathematical Society, no. 541. American Mathematical Society, Providence1995, viii + 151 pp. - Harrington Leo and Soare Robert I.. The Δ30-automorphism method and noninvariant classes of degrees. Journal of the American Mathematical Society, vol. 9 , pp. 617–666. [REVIEW]Rod Downey - 1997 - Journal of Symbolic Logic 62 (3):1048-1055.
  35. Logico-linguistic papers.Peter Frederick Strawson - 1974 - Burlington, VT: Ashgate.
    This reissue of his collection of early essays, Logico-Linguistic Papers, is published with a brand new introduction by Professor Strawson but, apart from minor ...
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  36.  10
    Socratic logic: a logic text using Socratic method, Platonic questions & Aristotelian principles.Peter Kreeft - 2004 - South Bend, Ind.: St. Augustine's Press. Edited by Trent Dougherty.
    A complete system of classical Aristotelian logic intended for honors high school and college.
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  37.  3
    Lerndebatten: phänomenologische, pragmatistische und kritische Lerntheorien in der Diskussion.Peter Faulstich (ed.) - 2014 - Bielefeld: Transcript.
    Ohne Rücksicht auf disziplinäre Schranken bringt dieses Buch verschiedene nicht-reduktionistische Lerntheorien miteinander ins Gespräch. In einem offenen Diskurs, der die Konzepte zueinander in Beziehung setzt, werden die unterschiedlichen Perspektiven kritisch abgewogen und hinsichtlich ihrer Stärken und Schwächen diskutiert.
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  38.  3
    Vznik subjekta.Peter Klepec - 2004 - Ljubljana: Založba ZRC.
    Delo se loteva vprašanja aktualnosti pojma subjekta v filozofiji in politiki skozi analizo tistih avtorjev, ki so ga domnevno najbolj radikalno pokopali: pokaže, da vznik radikalno novega in problematika subjekta zavzema osrednje mesto v Deleuzovi filozofiji, kakor tudi v Lyotardovi pozni misli posvečeni praznini, v Foucaultovi obravnavi biopolitike in biooblasti, v delu Negrija in Hardta o Imperiju, ter nazadnje v Badioujevi predelavi temeljnih filozofskih kategorij biti, resnice in subjekta, na osnovi katerih je dandanes znova možna renesansa filozofije. Ta ima po (...)
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  39.  17
    Permitting, forcing, and copying of a given recursive relation.C. J. Ash, P. Cholak & J. F. Knight - 1997 - Annals of Pure and Applied Logic 86 (3):219-236.
  40.  42
    Parts: A Study in Ontology.Peter M. Simons - 1987 - Oxford, England: Clarendon Press.
    The relationship of part to whole is one of the most fundamental there is; this is the first and only full-length study of this concept. This book shows that mereology, the formal theory of part and whole, is essential to ontology. Peter Simons surveys and criticizes previous theories, especially the standard extensional view, and proposes a more adequate account which encompasses both temporal and modal considerations in detail. 'Parts could easily be the standard book on mereology for the next (...)
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  41. REVIEWS-The Notre Dame Lectures.P. Kossak Cholak - 2006 - Bulletin of Symbolic Logic 12 (4):605-607.
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  42. Philosophical relativity.Peter K. Unger - 1984 - New York: Oxford University Press.
    In this short but meaty book, Peter Unger questions the objective answers that have been given to central problems in philosophy. As Unger hypothesizes, many of these problems are unanswerable, including the problems of knowledge and scepticism, the problems of free will, and problems of causation and explanation. In each case, he argues, we arrive at one answer only relative to an assumption about the meaning of key terms, terms like "know" and like "cause," even while we arrive at (...)
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  43. The mess inside: narrative, emotion, and the mind.Peter Goldie - 2012 - Oxford: Oxford University Press.
    Narrative thinking -- Narrative thinking about one's past -- Grief : a case study -- Narrative thinking about one's future -- Self-forgiveness : a case study -- The narrative sense of self -- Narrative, truth, life, and fiction.
  44.  2
    Goldschmidt and Yiddish Anarchism.Roman Karlović & Peter Bojanić - 2024 - Philosophy Today 68 (2):415-424.
    While Hermann Levin Goldschmidt didn’t read Yiddish anarchists, there seems to have been a convergent evolution in their thinking. Goldschmidt’s looking up to Jewish lore as a source of liberating creativity is commonly encountered in Yiddish anarchist texts. His view of action as a constant response to internal and external challenges in the struggle for an open future is developed by Isaac Nachman Steinberg on the basis of nineteenth-century vitalism. Goldschmidt’s theory of anarchist individualism as willed self-limiting solidarity has a (...)
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  45. Knowledge is Not Our Norm of Assertion.Peter J. Graham & Nikolaj J. L. L. Pedersen - 2024 - In Blake Roeber, Ernest Sosa, Matthias Steup & John Turri (eds.), Contemporary Debates in Epistemology, 3rd edition. Wiley-Blackwell.
    The norm of assertion, to be in force, is a social norm. What is the content of our social norm of assertion? Various linguistic arguments purport to show that to assert is to represent oneself as knowing. But to represent oneself as knowing does not entail that assertion is governed by a knowledge norm. At best these linguistic arguments provide indirect support for a knowledge norm. Furthermore, there are alternative, non-normative explanations for the linguistic data (as in recent work from (...)
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  46. Moral realism.Peter Railton - 1986 - Philosophical Review 95 (2):163-207.
  47.  5
    Metz’s conception of African communal ethics, global economic practices and decolonisation.Peter Mwipikeni - 2024 - South African Journal of Philosophy 43 (1):94-105.
    Metz holds that we can use African communal ethics to constitute global economic practices such as appropriation, production, distribution and consumption in such a way that promotes harmonious relations. In this article, I will show that Metz’s reformist approach to constituting the global economic practices is problematic as it fails to deal with the fundamental problem that pertains to a racialised world order that is structurally configured by coloniality of being. I will show that reformist approaches such as Metz’s use (...)
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  48. Introduction to a philosophy of music.Peter Kivy - 2002 - New York: Clarendon Press.
    Philosophy of music has flourished in the last thirty years, with great advances made in the understanding of the nature of music and its aesthetics. Peter Kivy has been at the center of this flourishing, and now offers his personal introduction to philosophy of music, a clear and lively explanation of how he sees the most important and interesting philosophical issues relating to music. Anyone interested in music will find this a stimulating introduction to some fascinating questions and ideas.
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  49.  4
    Archibald Marshall’s “Motley Mixture of Crying Contradictions”: Upsidonia as Utopian Farce.Peter W. Sinnema - 2024 - Utopian Studies 34 (3):418-435.
    Abstractabstract:Karl Marx’s acerbic observation in the opening lines of The Eighteenth Brumaire that “all facts and personages of great importance in world history occur the first time as tragedy, the second as farce” may be profitably applied to a reconsideration of literary farce sui generis, a genre represented in this article by a long-neglected work of utopian fiction, Archibald Marshall’s Upsidonia (1915). Although Upsidonia’s current disregard is arguably undeserved, the article’s chief interest is not to reclaim the novel on aesthetic (...)
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  50.  1
    Heidegger: a critical introduction.Peter Trawny - 2016 - Medford, MA: Polity. Edited by Rodrigo Therezo.
    This introduction by leading scholar Peter Trawny is the first to tackle the Black Notebooks, whose recent publication revealed the extent of Heidegger's anti-Semitism. Trawny directly confronts the most problematic aspects of Heidegger's thought, also fully surveying his work, from early writings to his magnum opus, Being and Time.
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