Results for 'V. V. Goncharov'

966 found
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  1. Analiz sistemy nauchnogo poznanii︠a︡: sbornik nauchnykh trudov.V. V. Kim, S. Z. Goncharov & I. I︠A︡ Loĭfman (eds.) - 1984 - Sverdlovsk: UrGU.
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  2.  10
    The formation and functioning of national political elites in the context of globalization.V. V. Goncharov - 2017 - Liberal Arts in Russia 6 (3):264-270.
    This article devoted to study of the issues of formation and functioning of national political elites in the context of globalization processes. According to the author, processes of globalization, socio-political, public-legal, and financial-economic development in national societies and States led to the formation of the national political elites in a single global governing elite in the face of the global Manager class, which, in turn, forms the main approaches, requirements and principles that underlie the formation and functioning of national political (...)
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  3. Genom i klonirovanie cheloveka: filosofskiĭ aspekt.V. P. Goncharov - 2003 - Moskva: Sovremennye tetradi.
     
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  4.  47
    Index Sets for Classes of High Rank Structures.W. Calvert, E. Fokina, S. S. Goncharov, J. F. Knight, O. Kudinov, A. S. Morozov & V. Puzarenko - 2007 - Journal of Symbolic Logic 72 (4):1418 - 1432.
    This paper calculates, in a precise way, the complexity of the index sets for three classes of computable structures: the class $K_{\omega _{1}^{\mathit{CK}}}$ of structures of Scott rank $\omega _{1}^{\mathit{CK}}$ , the class $K_{\omega _{1}^{\mathit{CK}}+1}$ of structures of Scott rank $\omega _{1}^{\mathit{CK}}+1$ , and the class K of all structures of non-computable Scott rank. We show that I(K) is m-complete $\Sigma _{1}^{1},\,I(K_{\omega _{1}^{\mathit{CK}}})$ is m-complete $\Pi _{2}^{0}$ relative to Kleen's O, and $I(K_{\omega _{1}^{\mathit{CK}}+1})$ is m-complete $\Sigma _{2}^{0}$ relative to O.
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  5.  80
    Decidability and Computability of Certain Torsion-Free Abelian Groups.Rodney G. Downey, Sergei S. Goncharov, Asher M. Kach, Julia F. Knight, Oleg V. Kudinov, Alexander G. Melnikov & Daniel Turetsky - 2010 - Notre Dame Journal of Formal Logic 51 (1):85-96.
    We study completely decomposable torsion-free abelian groups of the form $\mathcal{G}_S := \oplus_{n \in S} \mathbb{Q}_{p_n}$ for sets $S \subseteq \omega$. We show that $\mathcal{G}_S$has a decidable copy if and only if S is $\Sigma^0_2$and has a computable copy if and only if S is $\Sigma^0_3$.
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  6. V cheloveke dolzhno bytʹ vse prekrasno.I. F. Goncharov (ed.) - 1968
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  7. Vvedenie v logiku i metodologii︠u︡ nauki.S. S. Goncharov - 1994 - Novosibirsk: In-t matematiki SO RAN. Edited by I︠U︡. L. Ershov & K. F. Samokhvalov.
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  8.  4
    Prakticheskie osnovanii︠a︡ istiny v antichnom platonizme.I. A. Goncharov - 1998 - Syktyvkar: Syktyvkarskiĭ gos. universitet.
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  9. 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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  10.  16
    Mixed media in neo-academic art objects.Yu Zhou - forthcoming - Philosophy and Culture (Russian Journal).
    The study of the artistic heritage of neo-academicians in the context of the study of mixed techniques is quite relevant. To date, the analysis of the creativity of artists, representatives of non-academism as an artistic trend of the late twentieth century in Russia, is based on the artistic criticism of art critics, art critics who were part of this trend and considered the work of non-academicians from the perspective of the artistic life of this period in the context of the (...)
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  11.  78
    Enumerations in computable structure theory.Sergey Goncharov, Valentina Harizanov, Julia Knight, Charles McCoy, Russell Miller & Reed Solomon - 2005 - Annals of Pure and Applied Logic 136 (3):219-246.
    We exploit properties of certain directed graphs, obtained from the families of sets with special effective enumeration properties, to generalize several results in computable model theory to higher levels of the hyperarithmetical hierarchy. Families of sets with such enumeration features were previously built by Selivanov, Goncharov, and Wehner. For a computable successor ordinal α, we transform a countable directed graph into a structure such that has a isomorphic copy if and only if has a computable isomorphic copy.A computable structure (...)
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  12.  85
    Π 1 1 relations and paths through.Sergey S. Goncharov, Valentina S. Harizanov, Julia F. Knight & Richard A. Shore - 2004 - Journal of Symbolic Logic 69 (2):585-611.
  13.  34
    Some effectively infinite classes of enumerations.Sergey Goncharov, Alexander Yakhnis & Vladimir Yakhnis - 1993 - Annals of Pure and Applied Logic 60 (3):207-235.
    This research partially answers the question raised by Goncharov about the size of the class of positive elements of a Roger's semilattice. We introduce a notion of effective infinity of classes of computable enumerations. Then, using finite injury priority method, we prove five theorems which give sufficient conditions to be effectively infinite for classes of all enumerations without repetitions, positive undecidable enumerations, negative undecidable enumerations and all computable enumerations of a family of r.e. sets. These theorems permit to strengthen (...)
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  14.  12
    Творча спадщина юрія мамлєєва: Філософія і / або література?Semen A. Goncharov - 2019 - Вісник Харківського Національного Університету Імені В. Н. Каразіна. Серія «Філософія. Філософські Перипетії» 61:72-78.
    The author of the article studies the creative legacy of Yuriy Mamleev, trying to establish the correlation between of his philosophical and fiction writings. The conventional editorial distinction between philosophical and literary texts as different and autonomous categories is rejected. Instead of the idea, that philosophical and fictional aspects of texts by Mamleev are inextricably linked, it is claimed that they should be considered together. In the author’s opinion, these texts present different perspectives and implementations of his oeuvre that contains (...)
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  15.  4
    About very.Julie Goncharov - forthcoming - Linguistics and Philosophy:1-41.
    There is a peculiar class of degree modifiers, represented by _very_ in English, that can occur in definite descriptions with no apparent gradable property, such as _the very man we saw yesterday_. These modifiers are commonly assumed to have the same mechanism of modification as regular degree modifiers, like _really_ and _extremely_. This paper argues that this assumption is fallacious. Modification by _very_ and its kin involves a special mechanism that crucially relies on the availability of a context shift of (...)
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  16.  94
    Simple and immune relations on countable structures.Sergei S. Goncharov, Valentina S. Harizanov, Julia F. Knight & Charles F. D. McCoy - 2003 - Archive for Mathematical Logic 42 (3):279-291.
    Let ???? be a computable structure and let R be a new relation on its domain. We establish a necessary and sufficient condition for the existence of a copy ℬ of ???? in which the image of R (¬R, resp.) is simple (immune, resp.) relative to ℬ. We also establish, under certain effectiveness conditions on ???? and R, a necessary and sufficient condition for the existence of a computable copy ℬ of ???? in which the image of R (¬R, resp.) (...)
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  17.  15
    with Student Day on December 14, 2011.Sergei S. Goncharov, Byunghan Kim & Greg Restall - 2013 - Bulletin of Symbolic Logic 19 (2).
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  18.  23
    Beyond the Snare of Reflection: Blog Theory and Hyperstition.Stefan Goncharov - 2023 - Filosofiya-Philosophy 32 (1):70-80.
    The paper enters into a polemical dialogue with the american theorist Jodi Dean and her attempts to critically examine the blogosphere through the prism of psychoanalysis. To this end, the text analyses whether user-generated content on the internet can produce meaningful and epistemologically sustainable “social enclaves”, informal communities and institutions, or whether it operates more as a series of recursive and increasingly meaningless quasi-messages. While attempting to consider blogging as both a constructive practice and a pathology, the text develops the (...)
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  19.  2
    Agency and intentions in language.Julie Goncharov & Hedzer Hugo Zeijlstra (eds.) - 2023 - Boston: Brill.
    Our sense of agency and ability to distinguish between intentional and accidental actions are fundamental for social interaction. They allow us to plan and perform joint actions and assign responsibility for our own actions and those of others. Research on the nature of agency and intentions has been very fruitful over the last few decades in philosophy, linguistics, and psychology. However, trully new discoveries could be made only when we engage in interdisciplinary discussions. This volume is the result of such (...)
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  20.  52
    Axiomatizable classes with strong homomorphisms.S. S. Goncharov - 1987 - Studia Logica 46 (2):113 - 120.
    In the paper A. I. Malcev's problem on the characterization of axioms for classes with strong homomorphisms is being solved.
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  21.  43
    Decidable Boolean algebras of low level.S. S. Goncharov - 1998 - Annals of Pure and Applied Logic 94 (1-3):75-95.
    We will study the question about decidability for Boolean algebras with first elementary characteristic one. The main problem is sufficient conditions for decidability of Boolean algebras with recursive representation for extended signature by definable predicates. We will use the base definitions on recursive and constructive models from [2, 4–6, 10, 11] but on Boolean algebras from [1, 8].
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  22.  27
    Hanf number for Scott sentences of computable structures.S. S. Goncharov, J. F. Knight & I. Souldatos - 2018 - Archive for Mathematical Logic 57 (7-8):889-907.
    The Hanf number for a set S of sentences in \ is the least infinite cardinal \ such that for all \, if \ has models in all infinite cardinalities less than \, then it has models of all infinite cardinalities. Friedman asked what is the Hanf number for Scott sentences of computable structures. We show that the value is \. The same argument proves that \ is the Hanf number for Scott sentences of hyperarithmetical structures.
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  23.  5
    Logika myshlenii︠a︡ i aksiologii︠a︡ serdt︠s︡a: monografii︠a︡.S. Z. Goncharov - 2006 - Ekaterinburg: Bank kulʹturnoĭ informat︠s︡ii.
  24. Morley's problem.S. S. Goncharov - 1997 - Bulletin of Symbolic Logic 3:99.
  25. Osnovnye filosofskie voprosy sovremennoĭ biologii.Pavel Polikarpovich Goncharov - 1967 - Edited by Eroshkin, Ivan Georgievich & [From Old Catalog].
     
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  26. Predelʹno ėkvivalentnye konstruktivizat︠s︡ii.S. S. Goncharov - 1982 - In S. L. Sobolev (ed.), Matematicheskai︠a︡ logika i teorii︠a︡ algoritmov. Novosibirsk: Izd-vo "Nauka," Sibirskoe otd-nie.
     
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  27.  77
    Computably categorical structures and expansions by constants.Peter Cholak, Sergey Goncharov, Bakhadyr Khoussainov & Richard Shore - 1999 - Journal of Symbolic Logic 64 (1):13-37.
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  28.  69
    Categoricity of computable infinitary theories.W. Calvert, S. S. Goncharov, J. F. Knight & Jessica Millar - 2009 - Archive for Mathematical Logic 48 (1):25-38.
    Computable structures of Scott rank ${\omega_1^{CK}}$ are an important boundary case for structural complexity. While every countable structure is determined, up to isomorphism, by a sentence of ${\mathcal{L}_{\omega_1 \omega}}$ , this sentence may not be computable. We give examples, in several familiar classes of structures, of computable structures with Scott rank ${\omega_1^{CK}}$ whose computable infinitary theories are each ${\aleph_0}$ -categorical. General conditions are given, covering many known methods for constructing computable structures with Scott rank ${\omega_1^{CK}}$ , which guarantee that the (...)
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  29. Prikladnye aspekty matematicheskoĭ logiki: sbornik nauchnykh trudov.I︠U︡. L. Ershov & S. S. Goncharov (eds.) - 1987 - Novosibirsk: Akademii︠a︡ nauk SSSR, Sibirskoe otd-nie, In-t matematiki.
     
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  30. Prikladnai︠a︡ logika: sbornik nauchnykh trudov.I︠U︡. L. Ershov & S. S. Goncharov (eds.) - 1986 - Novosibirsk: Akademii︠a︡ nauk SSSR, Sibirskoe otd-nie, In-t matematiki.
     
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  31. Teorii︠a︡ algoritmov i ee prilozhenii︠a︡: sbornik nauchnykh trudov.I︠U︡. L. Ershov & S. S. Goncharov (eds.) - 1989 - Novosibirsk: Akademii︠a︡ nauk SSSR, Sibirskoe otd-nie, In-t matematiki.
     
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  32. Mathematical Problems from Applied Logic I.Dov M. Gabbay, Sergei S. Goncharov & Michael Zakharyaschev - 2007 - Studia Logica 87 (2-3):363-367.
     
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  33. Chelovek v kulʹture: filosofskie, antropologicheskie, regionalʹnye aspekty kulʹtury i russkogo kosmizma: monografii︠a︡.V. V. Lytkin (ed.) - 2022 - Moskva: RU-SCIENCE.
    Glava 1. Osmyslenie "ideala" russkim kosmizmom -- Glava 2. Analiz osnovnykh filosofsko-antropologicheskikh ideĭ v russkoĭ religioznoĭ filosofii -- Glava 3. Idei kosmizma v russkoĭ religioznoĭ filosofii -- Glava 4. V.I. Vernadskiĭ o sootnoshenii nauki, filosofii i religii -- Glava 5. Mifologicheskoe i nauchnoe v izuchenii obraza protopopa Avvakuma -- Glava 6. Ėkonomicheskoe razvitie i nravstvennai︠a︡ degradat︠s︡ii︠a︡ cheloveka i obshchestva v format︠s︡ionnom podkhode Karla Marksa i Fridrikha Ėngelʹsa.
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  34. Vvedenie v psikhologii︠u︡ polimorfnoĭ individualʹnosti.V. V. Belous - 2000 - Pi︠a︡tigorsk: PGLU.
     
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  35. Istina v iskusstve: russkiĭ mistit︠s︡izm v sisteme mirovozzreniĭ Vostoka i Zapada.V. V. Kortunov - 1992 - Moskva: Rossiĭskiĭ nauch. fond.
     
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  36. V Poiskakh Inykh Smyslov.V. V. Nalimov - 1993
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  37. Chelovek v ėpokhu NTR.V. V. Poshataev - 1987 - Moskva: "Pedagogika".
     
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  38. (1 other version)V temnykh religīoznykh luchakh.V. V. Rozanov - 1909
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  39.  16
    Ponimanie v myshlenii, obshchenii, chelovecheskom bytii.V. V. Znakov - 2007 - Moskva: In-t psikhologii RAN.
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  40.  11
    "Ėpokha nauki" v zerkale modernistsko-postmodernistskogo spora: nauchno-analiticheskiĭ obzor.V. V. Borisenko (ed.) - 1996 - Moskva: Inion Ran.
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  41. Problemy protivorechii︠a︡ v materialisticheskoĭ dialektike.V. V. Borodkin - 1982 - Moskva: Izd-vo "Nauka".
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  42.  14
    Trialog 2: iskusstvo v prostranstve ėsteticheskogo opyta.V. V. Bychkov - 2017 - Moskva: Progress-Tradit︠s︡ii︠a︡. Edited by N. B. Manʹkovskai︠a︡ & Vladimir Ivanov.
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  43. Nauchnye i vnenauchnye formy v sot︠s︡ialʹnom poznanii: teoreticheskie i prakticheski-dukhovnye formy osvoenii︠a︡ deĭstvitelʹnosti.V. G. Fedotova, V. V. Denisov & N. N. Kozlova (eds.) - 1987 - Moskva: Akademii︠a︡ nauk SSSR, In-t filosofii.
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  44. Idei︠a︡ sobornosti v russkoĭ religioznoĭ filosofii: pi︠a︡tʹ izbrannykh portretov.V. V. Gorbunov & Iurii Markovich Nagibin - 1994 - Moskva: "Feniks". Edited by I︠U︡riĭ Nagibin.
     
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  45. Semanticheskai︠a︡ proizvodnostʹ v grammatike.V. V. Gurevich - 1988 - Moskva: Izd-vo MGPI im. V.I. Lenina.
     
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  46.  5
    Granit︠s︡y v analize: i︠u︡ngianskiĭ podkhod.V. V. Kalinenko - 2011 - Moskva: Kogito-t︠s︡entr.
    В книге представлено понимание границ в психотерапии с позиций аналитической психологии. Для практикующих психологов и психотерапевтов, а также для студентов психологических вузов.
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  47.  7
    Realizm i nominalizm v russkoĭ filosofii i︠a︡zyka.V. V. Kolesov - 2007 - Sankt-Peterburg: Logos.
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  48.  9
    Bifurkat︠s︡ii v religioznoĭ filosofii, estestvoznanii i obshchestvennom razvitii.V. V. Kovalenko - 1994 - Sankt-Peterburg: Gidrometeoizdat.
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  49. Mistit︠s︡izm v russkoĭ filosofskoĭ mysli XIX-nachala XX vekov.V. V. Kravchenko - 1997 - Moskva: Izdatt︠s︡entr.
     
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  50.  11
    Ėticheskai︠a︡ myslʹ v Germanii i Rossii: Shelling i Vl. Solovʹev.V. V. Lazarev - 2000 - Moskva: If Ran.
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