Journal of Formalized Mathematics
Volume 2, 1990
University of Bialystok
Copyright (c) 1990
Association of Mizar Users
Calculus of Quantifiers. Deduction Theorem

Agata Darmochwal

Warsaw University, Bialystok
Summary.

Some tautologies of the Classical Quantifier Calculus.
The deduction theorem is also proved.
The terminology and notation used in this paper have been
introduced in the following articles
[9]
[4]
[11]
[2]
[3]
[10]
[8]
[7]
[1]
[5]
[6]
Contents (PDF format)
Bibliography
 [1]
Grzegorz Bancerek.
Connectives and subformulae of the first order language.
Journal of Formalized Mathematics,
1, 1989.
 [2]
Grzegorz Bancerek and Krzysztof Hryniewiecki.
Segments of natural numbers and finite sequences.
Journal of Formalized Mathematics,
1, 1989.
 [3]
Czeslaw Bylinski.
Functions and their basic properties.
Journal of Formalized Mathematics,
1, 1989.
 [4]
Czeslaw Bylinski.
Some basic properties of sets.
Journal of Formalized Mathematics,
1, 1989.
 [5]
Czeslaw Bylinski.
A classical first order language.
Journal of Formalized Mathematics,
2, 1990.
 [6]
Agata Darmochwal.
A firstorder predicate calculus.
Journal of Formalized Mathematics,
2, 1990.
 [7]
Piotr Rudnicki and Andrzej Trybulec.
A first order language.
Journal of Formalized Mathematics,
1, 1989.
 [8]
Andrzej Trybulec.
Domains and their Cartesian products.
Journal of Formalized Mathematics,
1, 1989.
 [9]
Andrzej Trybulec.
Tarski Grothendieck set theory.
Journal of Formalized Mathematics,
Axiomatics, 1989.
 [10]
Andrzej Trybulec.
Tuples, projections and Cartesian products.
Journal of Formalized Mathematics,
1, 1989.
 [11]
Zinaida Trybulec.
Properties of subsets.
Journal of Formalized Mathematics,
1, 1989.
Received October 24, 1990
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