Universal logic : an anthology : from Paul Hertz to Dov Gabbay
Jean-Yves Béziau · 2011
1. Paul Hertz (1922), Uber Axiomensysteme fur beliebige Satzsysteme, Teil. 1 presented by Javier Legris // 2. Paul Bernays (1926), Axiomatische Untersuchung des des Principia Mathematica presented by Walter Carnielli // 3. Alfred Tarski (1928), Remarques sur les notions fondamentales de la methodologie des mathematiques, presented by Stan Surma and Jan Zygmunt // 4. Kurt Godel (1933), Eine Interpretation des intuitionistischen Aussagenkalkuls presented by presented by Itala D'Ottavianao and Hercules Feitosa// 5. Louis Rougier (1941), The relativity of presented by Mathieu Marion // 6. Haskell B. Curry (1952), Lecons de logique algebrique (Translation of extracts) presented by Johnatan Seldin // 7. Jerzy Los and Ronam Suszko (1958), Remarks on sentential logics presented by Jan Zygmunt // 8. Saul Kripke (1963), Semantical Considerations on Modal Logic presented by Johan van Benthem // 9. Jean Porte (1965), Recherches sur la theorie generale des systemes formels et sur les systemes connectifs (Translation of extracts) presented by Marcel Guillaume // 10. Per Lindstrom (1969), On extensions of elementary logic presented by Jouko Vaananen // 11. Stephen L.Bloom, Donald J.Brown et Roman Suszko (1970), Some theorems on abstract logics presented by Ramon Jansana // 12. Dana Scott (1974), Completeness and axiomatizability in many-valued presented by Lloyd Humberstone // 13. Joseph Goguen and Rod Burstall (1984), Introducing institutions presented by Razvan Diaconescu // 14. Andrea Loparic and Newton da Costa (1984), Paraconsistency, paracompleteness and valuations presented by Jean-Yves Beziau // 15. Dov Gabbay, Fibred Semantics and the Weaving of Logics, Part 1: Modal and Intuitionistic (extracts) presented by Amilcar Sernadas and Carlos Caleiro