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noun Mathematics.
the property of a function on a closed interval such that the absolute value of the difference in functional values at any two points in the interval is less than a constant times the absolute value of the difference of the points raised to some positive power m, called the order.
Also called Hölder condition.
Origin:
named after Rudolf Lipschitz (1832–1903), German mathematician
named after Rudolf Lipschitz (1832–1903), German mathematician
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Based on the Random House Dictionary, © Random House, Inc. 2012.
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Based on the Random House Dictionary, © Random House, Inc. 2012.
Cite This Source
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Lipschitz condition
is always a great word to know.
So is square. Does it mean:
| the second power of a quantity, expressed as a2 = a ? a, where a is the quantity |
| a set of elements capable of being completely counted and not zero |
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