2601:2:4D00:27B:D140:C774:A61F:46D8: /* Generalizations */

2014-08-12T16:36:15Z

Generalizations

Deltahedron: /* References */ expand bibliodata

2014-02-21T20:07:46Z

References: expand bibliodata

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	~~An '''equally spaced polynomial''' (ESP) is~~ a ~~[[polynomial]] used in [[finite field]]s, specifically GF(2) ([[binary numeral system\|binary]])~~.		Usually know exactly what you see, the video game world could have. There are horrors to bad in every nook and cranny. This post includes advice close to optimizing your gaming year with tricks and notions you might not be a little more aware of. Continue reading for more data.<br><br>

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	:<~~math~~>
	~~ESP(x) = \sum_{i=0}^{m} x^{si}~~<~~/math~~> for <~~math~~>~~i = 0~~, 1, ~~\ldots~~, m
	<~~/math~~>

	or

	:<~~math~~>
	~~ESP(~~x~~) = x^{sm} + x^{s(m-1)} + \cdots + x^s + 1~~.
	</~~math>~~

	==~~Properties~~==
	~~Over GF(2)~~ the ~~ESP has many interesting properties~~, ~~including:~~

	*The [[Hamming weight]] of ~~the ESP is ''m'' + 1~~.

	~~A 1-ESP is known~~ as ~~an [[all~~ one ~~polynomial]] and~~ has ~~additional properties including~~ the ~~above~~.

	~~==References==~~
	~~{{unreferenced\|date=July 2008}}~~

	~~[[Category:Field theory]]~~
	~~[[Category:Polynomials]]~~

en>Spectral sequence: /* van der Corput's difference theorem */ cite Montgomery (1994)

2013-06-17T21:10:09Z

van der Corput's difference theorem: cite Montgomery (1994)

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en>Michael Hardy: en-dashes

2012-08-26T17:46:46Z

en-dashes

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Equidistributed sequence - Revision history

2601:2:4D00:27B:D140:C774:A61F:46D8: /* Generalizations */

Deltahedron: /* References */ expand bibliodata

en>Spectral sequence: /* van der Corput's difference theorem */ cite Montgomery (1994)

en>Michael Hardy: en-dashes