dictionary · eo1.org

lipschitz condition

Fetched 2026-10-26 (cache).

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Noun

  1. {{lb|en|analysis}} A property which can be said to be held by some point in the [[domain]] of a real-valued function if there exists a [[neighborhood]] of that point and a certain constant such that for any other point in that neighborhood, the [[absolute value]] of the difference of their [[function value]]s is less than the product of the constant and the absolute value of the difference between the two points.

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