Difference between revisions of "Space"

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(→‎See also: Tetryonics)
 
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*Organising some notes about spacetime fundamentals from pedia
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*[[Distributed Space]] ''- Research on the kind of network space required by [[the project]]''
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*[[Conceptual Space]] ''- About the space of perceived experience referred to by [[w:Taoism|Taoism]] and [[w:Advaita vedanta|Advaita vedanta]]''
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*[[Node Space]] ''- The first attempt at designing a network space for [[the project]]''
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*[[Hilbert space]]
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*[[Space & Time]]
  
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== See also ==
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;The fundamental theorem of algebra
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*[[Sacred geometry]]
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In [[w:mathematics|mathematics]], the [[w:fundamental theorem of algebra|fundamental theorem of algebra]] states that every complex [[w:polynomial|polynomial]] <math>p(z)</math> in one variable and of [[w:degree of a polynomial|degree]] <math>n</math>&nbsp;&ge;&nbsp;<math>1</math> has some complex [[w:root (mathematics)|root]]. In other words, the [[w:field (mathematics)|field]] of [[w:complex number|complex number]]s is [[w:algebraically closed field|algebraically closed]] and therefore, as for any other algebraically closed field, the equation <math>p(z)=0</math> has <math>n</math> roots ([[w:multiple roots of a polynomial|not necessarily distinct]]).
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*[http://tetryonics101.com/ Tetryonics]
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The name of the theorem is now considered a [[w:misnomer|misnomer]] by many mathematicians, since it is an instance of [[w:mathematical analysis|analysis]] rather than [[w:algebra|algebra]].
 
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;Algebraically closed field
 
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In mathematics, a [[w:field (mathematics)|field]] <math>F</math> is said to be [[w:algebraically closed|algebraically closed]] if every polynomial in one variable of degree at least <math>1</math>, with [[w:coefficient|coefficient]]s in <math>F</math>, has a zero ([[w:root (mathematics)|root]]) in <math>F</math>.
 

Latest revision as of 18:10, 12 March 2013

See also

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