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What (who) is gage-invariant tensor - definition

MATHEMATICAL STUDY OF INVARIANTS UNDER SYMMETRIES

Theory of invariants; Algebraic invariant; Invariant tensor; Absolute invariant; Multilinear invariant

Invariant (physics)

IN MATHEMATICS AND THEORETICAL PHYSICS, PROPERTY OF A SYSTEM WHICH REMAINS UNCHANGED UNDER SOME TRANSFORMATION

Invariance (physics); Invariant quantity

In theoretical physics, an invariant is an observable of a physical system which remains unchanged under some transformation. Invariance, as a broader term, also applies to the no change of form of physical laws under a transformation, and is closer in scope to the mathematical definition.

https://en.wikipedia.org/wiki/Invariant_(physics)

Invariant (mathematics)

$operation]] denoted by <math>\circ</math> is the [[function composition]].$

PROPERTY OF MATHEMATICAL OBJECTS THAT REMAINS UNCHANGED FOR TRANSFORMATIONS APPLIED TO THE OBJECTS

Invariant (computer science); Invariance (mathematics); Coordinate system invariant; Invariant set; Coordinate invariance; Coordinate system invariance; Programming invariant

In mathematics, an invariant is a property of a mathematical object (or a class of mathematical objects) which remains unchanged after operations or transformations of a certain type are applied to the objects. The particular class of objects and type of transformations are usually indicated by the context in which the term is used.

https://en.wikipedia.org/wiki/Invariant_(mathematics)

Gage, New Mexico

AMERICAN GHOST TOWN

Gage (New Mexico)

Gage is a former town in western Luna County, New Mexico, United States. It is found on Interstate 10/U.

https://en.wikipedia.org/wiki/Gage,_New_Mexico

Wikipedia

Invariant theory

Invariant theory is a branch of abstract algebra dealing with actions of groups on algebraic varieties, such as vector spaces, from the point of view of their effect on functions. Classically, the theory dealt with the question of explicit description of polynomial functions that do not change, or are invariant, under the transformations from a given linear group. For example, if we consider the action of the special linear group SL_n on the space of n by n matrices by left multiplication, then the determinant is an invariant of this action because the determinant of A X equals the determinant of X, when A is in SL_n.

https://en.wikipedia.org/wiki/Invariant theory