invertible$40596$ - translation to ιταλικό
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invertible$40596$ - translation to ιταλικό

TYPE OF SHEAF
Invertible sheaves

invertible      
adj. invertibile
one to one correspondence         
  • A bijection from the [[natural number]]s to the [[integer]]s, which maps 2''n'' to −''n'' and 2''n'' − 1 to ''n'', for ''n'' ≥ 0.
MATHEMATICAL FUNCTION WHICH IS A ONE-TO-ONE MAPPING OF SETS
Bijective; One-to-one correspondence; Bijective map; Bijective mapping; Bijections; Bijectivity; Bijection (mathematics); Bijectional; Bijective function; One-to-one and onto; One to one correspondence; One to One Correspondence; 1-1 Correspondence; Bijective relation; One-one correspondence; 1-to-1 mapping; 1-to-1 map; Bijectio; Bijectiob; 1:1 correspondence; Bijective Function; Partial bijection; Partial one-one transformation; One to one and onto; 1-to-1 correspondence
rispondenza diretta in cui ciascun elemento in un gruppo ha una sua controparte in un altro gruppo
inverse function         
  • The inverse of this [[cubic function]] has three branches.
  • Example of '''right inverse''' with non-injective, surjective function
FUNCTION THAT "REVERSES" ANOTHER FUNCTION: IF THE FUNCTION F APPLIED TO AN INPUT X GIVES A RESULT OF Y, THEN APPLYING ITS INVERSE FUNCTION G TO Y GIVES THE RESULT X, AND VICE VERSA. I.E., F(X) = Y IF AND ONLY IF G(Y) = X
Inverse (function); Inverse map; Inverse operation; Inverse (functions); Invertible function; Inverse operator; Inverse mapping; Inverse functions; Functional inverse; Left inverse function; Function inverse; The Inverse Operation; Inverse process; Inv (function prefix); Compositional inverse; Composition inverse; Anti-function; Antifunction; General inverse function; Partial inverse; Right inverse function
funzione inversa

Ορισμός

Invertible
·adj Capable of being inverted or turned.
II. Invertible ·adj Incapable of being turned or changed.
III. Invertible ·adj Capable of being changed or converted; as, invertible sugar.

Βικιπαίδεια

Invertible sheaf

In mathematics, an invertible sheaf is a coherent sheaf S on a ringed space X, for which there is an inverse T with respect to tensor product of OX-modules. It is the equivalent in algebraic geometry of the topological notion of a line bundle. Due to their interactions with Cartier divisors, they play a central role in the study of algebraic varieties.