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In logic, Birkhoff's theorem states that an equality t = u is a semantic consequence of a set of equalities E, if and only if t = u can be proven from the set of equalities.[1]
According to Birkhoff's theorem, formal languages are considered to be models of natural languages. In mathematical logic, a person creates several classes of formal languages, to which first order logic and equational logic are of the highest importance. [2]
Equational languages are formal languages made up of countable variables, function symbols and an equality symbol. [3]
Equational logic can be combined with first order logic. Much of equational logic is derived from first order logic. [4]
References
- ^ Baader, Franz; Nipkow, Tobias (March 1998). "Term Rewriting and All That". Cambridge Core. p. Th. 3.5.14, p. 55. Retrieved 2020-02-13.
{{cite web}}
: CS1 maint: url-status (link) - ^ Equational logic. Jan Mycielski (originator), Encyclopedia of Mathematics. URL: https://www.encyclopediaofmath.org/index.php?title=Equational_logic&oldid=13940
- ^ Equational logic. Jan Mycielski (originator), Encyclopedia of Mathematics. URL: http://www.encyclopediaofmath.org/index.php?title=Equational_logic&oldid=13940
- ^ Sakharov, Alex. "Equational Logic." From MathWorld--A Wolfram Web Resource, created by Eric W. Weisstein. http://mathworld.wolfram.com/EquationalLogic.html