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An invariant is a property of a mathematical object (or a class of mathematical objects) that remains unchanged after certain operations or transformations are applied to the objects1. The specific class of objects and type of transformations are usually indicated by the context in which the term is used. For example, the area of a triangle is an invariant with respect to isometries of the Euclidean plane1.
Examples of Invariants
Invariants are used in various areas of mathematics such as geometry, topology, algebra, and discrete mathematics. Here are some examples:
language agnostic - What is an invariant? - Stack …
Sep 21, 2008 · An invariant is more "conceptual" than a variable. In general, it's a property of the program state that is always true. A function or method that ensures that the invariant holds is said to maintain the invariant.
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In other words, an invariant in mathematics is a property or value that remains unchanged under a set of transformations or operations. It is a feature of a system that is constant and can be used to make general statements and …
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Illustrated definition of Invariant: A property that does not change after certain transformations. Example: the side lengths of a triangle dont...
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