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O que (quem) é substitution table - definição
Weierstrass substitution
![(2/2) The tangent half-angle substitution illustrated as [[stereographic projection]] of the circle.](https://commons.wikimedia.org/wiki/Special:FilePath/WeierstrassSubstitution.svg?width=200 "(2/2) The tangent half-angle substitution illustrated as [[stereographic projection]] of the circle.")
TECHNIQUE TO INTEGRATE RATIONAL FUNCTIONS INVOLVING TRIGONOMETRIC FUNCTIONS.
Weierstraß substitution; Weierstrass substitution method; Weierstrass substitution formula; Weierstrass substitution formulas; Weierstrass' substitution; The Weierstrass Substitution; Weierstrass Substitution; The Weierstrass substitution; The tangent half-angle substitution; Tangent half angle substitution; Weierstrass substitution; Universal trigonometric substitution
In integral calculus, the Weierstrass substitution or tangent half-angle substitution is a method for evaluating integrals, which converts a rational function of trigonometric functions of x into an ordinary rational function of t by setting t = \tan (x /2).Weisstein, Eric W.
Substitution tiling
TERM IN MATHEMATICS
Tile-substitution; Tile substitution
In geometry, a tile substitution is a method for constructing highly ordered tilings. Most importantly, some tile substitutions generate aperiodic tilings, which are tilings whose prototiles do not admit any tiling with translational symmetry.
Tangent half-angle substitution
TECHNIQUE TO INTEGRATE RATIONAL FUNCTIONS INVOLVING TRIGONOMETRIC FUNCTIONS.
Weierstraß substitution; Weierstrass substitution method; Weierstrass substitution formula; Weierstrass substitution formulas; Weierstrass' substitution; The Weierstrass Substitution; Weierstrass Substitution; The Weierstrass substitution; The tangent half-angle substitution; Tangent half angle substitution; Weierstrass substitution; Universal trigonometric substitution
In integral calculus, the tangent half-angle substitution – known in Russia as the universal trigonometric substitution, p. 379 sometimes misattributed as the Weierstrass substitution,James Stewart mentioned Karl Weierstrass when discussing the substitution in his popular 1987 calculus textbook:
