Viewing topic: Isometry

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  • Definition: An isometry of n-dimensional space R^n is a distance-preserving map f from R^n to itself, a map such that, for all u and v in R^n, |f(u)-f(v)|=|u-v|. An isometry will map a figure to a congruent figure.

    Source: Algebra, second edition by Michael Artin

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