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  1. Die unabschließbare Aufgabe des endlichen Marxismus: Eine materiell verankerte Arbeit des Begriffs ohne Essentialismus oder Reduktionismus.Frieder Otto Wolf - 2018 - Con-Textos Kantianos 8:200-217.
    Dieser Aufsatz entfaltet die Implikationen des endlichen Charakters der Gegenstände von Marx‘ epistemologischen Durchbrüchen in seiner Kritik der politischen Ökonomie bzw. in seiner Kritik der Politik, entwickelt eine klare Unterscheidung zwischen marxistischer Wissenschaft und marxistischer Politik, und kontrastiert diesen ‚endlichen Marxismus‘, welcher auf dieser Grundlage daran arbeitet, diese unvollendeten Durchbrüche zu festigen und weiter auszubauen, mit der in jüngerer Zeit vertretenen Konzeption eines „postmodernen Marxismus“. Weiterhin entfaltet er, was die Rolle einer erneuerten marxistischen Philosophie sein sollte, welche eine effektive marxistische (...)
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  • The significance of a non-reductionist ontology for the discipline of mathematics: A historical and systematic analysis. [REVIEW]D. F. M. Strauss - 2010 - Axiomathes 20 (1):19-52.
    A Christian approach to scholarship, directed by the central biblical motive of creation, fall and redemption and guided by the theoretical idea that God subjected all of creation to His Law-Word, delimiting and determining the cohering diversity we experience within reality, in principle safe-guards those in the grip of this ultimate commitment and theoretical orientation from absolutizing or deifying anything within creation. In this article my over-all approach is focused on the one-sided legacy of mathematics, starting with Pythagorean arithmeticism (“everything (...)
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  • Structure and meaning.Jaroslav Peregrin - 1997 - Semiotica 113 (1-2):71-88.
    It seems that the theories of language of the present century can be classified into two basic groups. The approaches of the first group perceive language as a mathematical structure and understand any theory of language as a kind of application of mathematics or logic. Their ideological background is furnished by logical positivism and analytical philosophy (esp. by Russell, Carnap, Wittgenstein and their followers); and their practical output is Chomskian formal syntax and subsequent formal semantics. The approaches of the other (...)
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  • How many numbers are there?Paul T. Sagal - 1973 - Philosophia Mathematica (2):155-164.
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