A system of implicit quantification
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The “traditional” method of presenting the subject-matter of symbolic logic involves setting down, first of all, a basis for a propositional calculus—which basis might be a system of natural deduction, an axiom system, or a rule concerning tautologous formulas. The next step, ordinarily, consists of the introduction of quantifiers into the symbol-set of the system, and the stating of axioms or rules for quantification. In this paper I shall propose a system somewhat different from the ordinary; this system has rules for quantification and is, indeed, equivalent to classical quantification theory. It departs from the usual, however, in that it has no primitive quantifiers.
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2011 ◽
Vol 4
(1)
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pp. 19
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1992 ◽
Vol 47
(11)
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pp. 1337-1343
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1965 ◽
Vol 04
(03)
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pp. 112-114
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