two-sided identity - significado y definición. Qué es two-sided identity
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Qué (quién) es two-sided identity - definición

SPECIAL TYPE OF ELEMENT OF A SET WITH RESPECT TO A BINARY OPERATION ON THAT SET, WHICH LEAVES OTHER ELEMENTS UNCHANGED WHEN COMBINED WITH THEM
Neutral element; Identity Element; Left identity element; Left identity; Left and right unity of ring; Right identity; Multiplicative identity; Left and right identity; Two-sided identity; Left identity and right identity; Left-identity; Right identity element

Identity element         
In mathematics, an identity element, or neutral element, of a binary operation operating on a set is an element of the set which leaves unchanged every element of the set when the operation is applied. This concept is used in algebraic structures such as groups and rings.
Double-sided painting         
ART CANVAS WITH PAINTINGS ON BOTH SIDES
Double sided painting; Double sided paintings; Double-sided paintings; Doublesided paintings
A double-sided painting is a canvas which has a painting on either side. Historically, artists would often paint on both sides out of need of material.
one-tailed         
  • ''p''-value of [[chi-squared distribution]] for different number of degrees of freedom
  • A '''two-tailed test''' applied to the [[normal distribution]].
  • [[Normal distribution]], showing two tails
ALTERNATIVE WAYS OF COMPUTING THE STATISTICAL SIGNIFICANCE OF A PARAMETER INFERRED FROM A DATA SET
One-tailed test; Two-tail test; Two-tail; One-tailed; Two-sided test; Two-tailed test; One-sided test
¦ adjective Statistics denoting a test for deviation from the null hypothesis in one direction only.

Wikipedia

Identity element

In mathematics, an identity element, or neutral element, of a binary operation operating on a set is an element of the set that leaves unchanged every element of the set when the operation is applied. This concept is used in algebraic structures such as groups and rings. The term identity element is often shortened to identity (as in the case of additive identity and multiplicative identity) when there is no possibility of confusion, but the identity implicitly depends on the binary operation it is associated with.