A one axiom set theory based on higher order predicate calculus
Author:
Publisher
Springer Science and Business Media LLC
Subject
Logic,Philosophy
Link
http://link.springer.com/content/pdf/10.1007/BF02023016.pdf
Reference6 articles.
1. Bunder, M.W.: Propositional and predicate calculuses based on combinatory logic. Notre Dame Journal of Formal LogicXV, 25–34 (1974).
2. Bunder, M.W.: Various systems of set theory based on combinatory logic. Notre Dame Journal of Formal LogicXV, 192–206 (1974).
3. Bunder, M.W.: Predicate calculus of arbitrarily high finite order. Arch. math. Logik23, 1–10 (1983).
4. Bunder, M.W.: Consistency notions in illative combinatory logic. J. Symb. Logic42, 527–529 (1977).
5. Bunder, M.W.: On the equivalence of systems of rules and systems of axioms in illative combinatory logic. Notre Dame Journal of Formal LogicXX, 603–608 (1979).
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2. Systems of illative combinatory logic complete for first-order propositional and predicate calculus;Journal of Symbolic Logic;1993-09
3. Arithmetic based on the Church numerals in illative combinatory logic;Studia Logica;1988-06
4. Some generalizations to two systems of set theory based on combinatory logic;Archiv für Mathematische Logik und Grundlagenforschung;1987-12
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