Works by Alexander Abian

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Works by Alexander Abian ( view other items matching `Alexander Abian`, view all matches )

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Alexander Abian & Wael A. Amin (1991). The Cardinality of Powersets in Finite Models of the Powerset Axiom. Notre Dame Journal of Formal Logic 32 (2):290-293.
Set Theory in Philosophy of Mathematics
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Alexander Abian & Wael A. Amin (1990). An Equivalent of the Axiom of Choice in Finite Models of the Powerset Axiom. Notre Dame Journal of Formal Logic 31 (3):371-374.
The Axiom of Choice in Philosophy of Mathematics
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Alexander Abian (1978). Passages Between Finite and Infinite. Notre Dame Journal of Formal Logic 19 (3):452-456.
Set Theory in Philosophy of Mathematics
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Alexander Abian & Samuel LaMacchia (1978). On the Consistency and Independence of Some Set-Theoretical Axioms. Notre Dame Journal of Formal Logic 19 (1):155-158.
Set Theory in Philosophy of Mathematics
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Alexander Abian (1975). On the Use of More Than Two-Element Boolean Valued Models. Notre Dame Journal of Formal Logic 16 (4):555-564.
Model Theory in Logic and Philosophy of Logic
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Alexander Abian (1974). Nonstandard Models for Arithmetic and Analysis. Studia Logica 33 (1):11 - 22.
Model Theory in Logic and Philosophy of Logic
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Alexander Abian (1973). Rado's Theorem and Solvability of Systems of Equations. Notre Dame Journal of Formal Logic 14 (2):145-150.
Mathematical Logic in Formal Sciences
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Alexander Abian (1972). Categoricity of Denumerable Atomless Boolean Rings. Studia Logica 30 (1):63 - 68.
Logic and Philosophy of Logic, Miscellaneous in Logic and Philosophy of Logic
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Alexander Abian (1970). Completeness of the Generalized Propositional Calculus. Notre Dame Journal of Formal Logic 11 (4):449-452.
Mathematical Logic in Formal Sciences
Propositional Logic in Logic and Philosophy of Logic
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Alexander Abian & Samuel Lamacchia (1965). Some Consequences of the Axiom of Power-Set. Journal of Symbolic Logic 30 (3):293-294.
Set Theory in Philosophy of Mathematics
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Works by Alexander Abian ( view other items matching `Alexander Abian`, view all matches )