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U. Blau [13]Ulrich Blau [10]
  1.  70
    Die Logik der Unbestimmtheiten Und Paradoxien.Ulrich Blau - 1985 - Erkenntnis 22 (1-3):369 - 459.
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  2. Die Logik der Unbestimmtheiten Und Paradoxien.Ulrich Blau - 2009 - Bulletin of Symbolic Logic 15 (4):436-438.
     
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  3.  21
    Vom Henker, Vom Lügner Und von Ihrem Ende.Ulrich Blau - 1983 - Erkenntnis 19 (1-3):27 - 44.
    The Hangman Paradox has a simple solution. The amazing refutation of the judge's decree rests on the axiom of knowledge-conservation. This axiom is false under unfavourable conditions. You can have a perfect piece of knowledge in the ordinary sense, i.e. a true justified conviction, and yet be unable to conserve it. More interesting than its solution is the element of self-reference, connecting the Hangman via Moore's Paradox and Buridan's Epistemic Paradox with the Liar. This one, I think, has also a (...)
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  4. Three-Valued Analysis of Precise, Vague, and Presupposing Quantifiers'.Ulrich Blau - 1983 - In Thomas T. Ballmer & Manfred Pinkal (eds.), Approaching Vagueness. Elsevier. pp. 79--129.
     
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  5.  19
    Die Paradoxie des Selbst.U. Blau - 1986 - Erkenntnis 25 (2):177-196.
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  6. Die dreiwertige Logik der Sprache. Ihre Syntax, Semantik und Anwendung in der Sprachanalyse.U. Blau - 1980 - Tijdschrift Voor Filosofie 42 (3):626-627.
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  7.  40
    Die Logik der Anführung Und Quasianführung.U. Blau - 1988 - Erkenntnis 29 (2):227 - 268.
    Quine's metalogical 'quasiquotation' is formally added to classical first-Order logic; the resulting system lq is stronger and more natural than all former systems of quotational logic. Lq contains object-Variables ranging over the universe u and expression-Variables ranging over the set e of all expressions of lq; e is a subset of u. Object-Quantifiers are referential, Expression-Quantifiers are substitutional; only the latter ones bind into quasiquotations. Lq contains its own syntactic metatheory and arithmetics. Natural proofs of godel's and tarski's theorems are (...)
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  8.  11
    Wahrheit von innen und aussen.U. Blau - 1986 - Erkenntnis 25 (1):1 - 30.
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  9. Nagarjuna und die Mengenlehre.U. Blau - 1992 - Dialectica 46 (3):297.
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  10.  1
    Collective Objects.U. Blau - 1981 - Theoretical Linguistics 8:101-130.
    The set-theoretic and individual-theoretic analyses of collections make the same mistake: their ontologies are far removed from language. Our basic notion, the collector, has a clear linguistic counterpart: the definite article. Our theory furnishes a theory of definite descriptions as a special case. We use 3-valued valued logic in order to come to grips with the existential presuppositions of the collections.
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  11.  12
    Oldest Paradoxes, Future Mathematics and Mysticism.Ulrich Blau - 2014 - Erkenntnis 79 (S7):1-25.
    A direct path that has been missed for 100 years leads from the oldest paradoxes straight to mysticism, via (the concept of) logical and mathematical truth, since the purely formal truth is an absolutely univocal, absolutely timeless and absolutely unbounded reference. I present three theses in passing: (1) logicians fail to fully appreciate the basic mathematical idea of truth and consequently push the semantic paradoxes aside. Otherwise they would have come to adopt the reflexive logic LR* right after Cantor (more (...)
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  12.  6
    Cantor und Nigarjuna.U. Blau - 1992 - Dialectica 46 (3‐4):297-311.
    SummaryIf there is truth, there is formal truth and finally truth in the set universe \V. Confiding in formal truth and reflecting this confidence we are led beyond all set and class theories to the Absolute Indefinite und formal inexpressibility of the whole concept of formal truth – a logical path to Mahlyha Buddhism.
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  13.  7
    The Self in Logical-Mathematical Platonism.Ulrich Blau - 2009 - Mind and Matter 7 (1):37-57.
    A non-classical logic is proposed that extends classical logic and set theory as conservatively as possible with respect to three domains: the logic of natural language, the logcal foundations of mathematics, and the logical-philosophical paradoxes. A universal mechanics of consciousness connects these domains, and its best witness is the liar paradox. Its solution rests formally on a subject-object partition, mentally arising and disappearing perpetually. All deep paradoxes are paradoxes of consciousness. There are two kinds, solvable ones and unsolvable ones. The (...)
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  14.  10
    Ein Platonistisches Argument Für Cantors Kontinuumshypothese.U. Blau - 1998 - Dialectica 52 (3):175–202.
    Let k be the number of all pure sets, und let K be the number of all pure classes. The Platonist, assuming that the class \V of all pure sets cannot be enlarged by any formal means, will come to the conclusion that cardinalities between k und K are conceptually impossible. So the Continuum Hypothesis is true on class level. And if this feature of \V is reflected by all infinite sets \Va, the General Continuum Hypothesis is true on set (...)
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  15.  1
    Die promotionen Uno habilitationen bei Wolfgang Stegmuller.Elmar Brandt, Wilhelm Karl Essler, Eva Kobler, Franz Stark, Jdrg Burkhardt, Peter Paul, Eike V. Savigny, Freimut Scholz, Ulrich Blau & Hfide Conner - 1992 - Erkenntnis 36 (1):23-24.
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  16. Epistemic Paradoxe, Teil 1.Jong Bau & Ulrich Blau - 1995 - Dialectica 49 (2‐4):169-194.
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  17. A Platonic Argument for Cantor's Continuum Hypothesis (Sets).U. Blau - 1998 - Dialectica 52 (3):175-202.
     
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  18. Epistemic paradoxes. 2.J. Blau & U. Blau - 1996 - Dialectica 50 (3):167-182.
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  19. Epistemic Paradoxes. 1.J. Blau & U. Blau - 1995 - Dialectica 49 (2-4):169-193.
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  20. Ein Platonistisches Argument Für Cantors Kontinuumshypothese.U. Blau - 1998 - Dialectica 52 (3):175-202.
    Let k be the number of all pure sets, und let K be the number of all pure classes. The Platonist, assuming that the class \V of all pure sets cannot be enlarged by any formal means, will come to the conclusion that cardinalities between k und K are conceptually impossible. So the Continuum Hypothesis is true on class level. And if this feature of \V is reflected by all infinite sets \Va, the General Continuum Hypothesis is true on set (...)
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  21. Epistemische Paradoxien. I.Jong Blau & Ulrich Blau - 1995 - Dialectica 49 (2-4):169-193.
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  22. The Editors Would Like to Thank Kelly Becker for Doing Most of the Work on This Index.U. Blau - 2000 - In Gila Sher & Richard L. Tieszen (eds.), Between Logic and Intuition: Essays in Honor of Charles Parsons. Cambridge University Press. pp. 500--339.
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  23. Zum Erweiterungsprozess formaler Systeme.Ulrich Blau - 1990 - Ethik Und Sozialwissenschaften 1 (1):123.
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