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This is a list of misnamed theorems in mathematics. It includes theorems (and lemmas , corollaries, conjectures , laws, and perhaps even the odd object) that are well known in mathematics, but which are not named for the originator.
Lebesgue differentiation theorem (real analysis) Le Cam's theorem (probability theory) Lee–Yang theorem (statistical mechanics) Lefschetz fixed-point theorem (fixed points, algebraic topology) Lefschetz–Hopf theorem ; Lefschetz hyperplane theorem (algebraic topology) Lefschetz theorem on (1,1)-classes (algebraic geometry)
The concepts described in articles in this category may be also expressed in terms of arguments, or rules of inference.Very often the same concept is in more than one of these categories, expressed a different way and sometimes with a different name.
This is a list of mathematical theories. Almgren–Pitts min-max theory; Approximation theory; Arakelov theory; Asymptotic theory; Automata theory; Bass–Serre theory;
Almost all of these theorems have perfectly good reasons why they carry the names they do; this list suggests that these names are wrong, simply because someone has a belief about how theorems ought to be named. if I knew how to nominate articles for deletion, I would put this article up. 199.17.27.67 22:40, 26 January 2023 (UTC)
The following list is meant to serve as a repository for compiling a list of such ideas. The idea of the Pythagoreans that all numbers can be expressed as a ratio of two whole numbers . This was disproved by one of Pythagoras ' own disciples, Hippasus , who showed that the square root of two is what we today call an irrational number .
Soundness theorem; Gödel's completeness theorem. Original proof of Gödel's completeness theorem; Compactness theorem; Löwenheim–Skolem theorem. Skolem's paradox; Gödel's incompleteness theorems; Structure (mathematical logic) Interpretation (logic) Substructure (mathematics) Elementary substructure. Skolem hull; Non-standard model; Atomic ...
Artin reciprocity law is a general theorem in number theory that forms a central part of global class field theory. Named after Emil Artin. Ashby's law of requisite variety, that the number of states in a control mechanism must be greater than or equal to the number of states in the system it controls.
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