Flammability limit - Revision history

en>John of Reading: Typo/general fixing, replaced: vice-versa → vice versa using AWB

2015-01-04T08:49:29Z

Typo/general fixing, replaced: vice-versa → vice versa using AWB

← Older revision		Revision as of 10:49, 4 January 2015
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	~~{{for\|the village in Iran\|Holor, Iran}}~~		Emilia Shryock is my title but you can contact me anything you like. What I adore performing is to gather badges but I've been taking on new issues lately. Puerto Rico is where he and his wife live. I utilized to be unemployed but now I am a librarian and the salary has been truly satisfying.<br><br>my website - over the counter std test ([http://premium.asslikethat.com/user/CSalerno click through the following article])
	~~{{merge to\|Parry Moon\|discuss=Talk:Holor#Delete or merge\|date=August 2012}}~~
	~~A '''holor''' ({{IPAc-en\|ˈ\|h\|oʊ\|l\|ɚ}}; [[Ancient Greek\|Greek]] ὅλος "whole") is a mathematical entity that~~ is made up of one or more ''independent quantities'' ("merates"<ref>{{IPAc-en\|ˈ\|m\|iː\|r\|eɪ\|t\|s}}; Greek μέρος "part".</ref> as they are called in the theory of holors). [[Complex numbers]], [[scalar (mathematics)\|scalars]], [[vector (geometric)\|vectors]], [[matrix (mathematics)\|matrices]], [[tensors]], [[quaternions]], and other [[hypercomplex number]]s are kinds of holors. If proper index conventions are maintained then certain relations of holor algebra are consistent with that of real algebra; i.e. addition and uncontracted multiplication are both commutative and associative.<ref>{{cite book
	~~\| authorlink = Parry Moon~~
	~~\| first = Parry Hiram~~
	~~\| last = Moon~~
	~~\| coauthors = [[Domina Eberle Spencer\|Spencer, Domina Eberle]]~~
	\| title ~~= Theory of Holors : A Generalization of Tensors~~
	~~\| publisher = [[Cambridge University Press]]~~
	~~\| date = 1986~~
	~~\| isbn = 978-0-521-01900-2~~
	~~}}</ref>~~

	~~The term ''holor'' was coined by [[Parry Moon]] and [[Domina Eberle Spencer]]~~. Moon and Spencer classify holors as either nongeometric objects or geometric objects. They further classify the geometric objects as either ''oudors'' or ''akinetors'', where the ([[Covariance and contravariance of vectors\|contravariant]]) akinetors<ref>{{IPAc-en\|eɪ\|ˈ\|k\|ɪ\|n\|ə\|t\|ɚ}}; Greek ἀκίνητος "fixed", here in the sense of "invariant".</ref> transform as

	~~: <math>v^{i'} = \sigma {{\partial x^{i~~'~~}} \over {\partial x^{i}}} v^i,</math>~~

	~~and the oudors<ref>{{IPAc-en\|ˈ\|uː\|d\|ɚ}}; Greek οὐ "not"~~.~~</ref> contain all other geometric objects (such as [[Christoffel symbol]]s). The tensor~~ is ~~a special case of the akinetor~~ where ~~<math>\sigma = 1</math>~~. ~~Akinetors correspond~~ to ~~[[pseudotensor]]s in standard nomenclature.~~

	~~Holors are furthermore classified with respect to their i) plethos<ref>{{IPAc-en\|ˈ\|p\|l\|ɛ\|θ\|ɒ\|s}}; Greek: πλῆθος "multitude", here in~~ the ~~sense of "dimensionality (of a vector)"~~.<~~/ref~~> ~~''n'', and ii) valence~~<~~ref~~>~~{{lang~~-de\|Valenz}}; originally introduced to [[differential geometry]] by [[Jan Arnoldus Schouten]] and [[Dirk Jan Struik]] in their 1935 ''Einführung in die neueren Methoden der Differentialgeometrie''. In that work, they explain that they chose the term 'valence' in order to dissolve the confusion created by the ~~use of ambiguous terms such as 'grade', ''Grad''~~ (~~not to be confused with the concept of~~ [[Grade (geometric algebra)\|grade]] in [[geometric algebra]]), or 'order', ''Ordnung'', for the concept of ''[[tensor rank\|(tensor) order/degree/rank]]'' (not to be confused with [[matrix rank]]), which is the number of indices needed to label a component of a multi-dimensional array of numerical values). The term 'valence' is to remind the concept of ''[[Valence (chemistry)\|chemical valence]]'' (Schouten and Struik 1935, Bd. I, p. 7). See also Moon and Spencer 1989, p. 12.</ref> ''N''.

	Moon and Spencer provide a novel classification of geometric figures in [[affine space]] with [[homogeneous coordinate]]s. For example, a directed line segment that is free to slide along a given line is called a ''fixed rhabdor''<ref>Greek ῥάβδος "rod".</~~ref> and corresponds to a ''sliding vector''<ref>A vector whose direction and line of application are prescribed, but whose point of application is not prescribed.<~~/~~ref> in standard nomenclature~~. Other objects in their classification scheme include ''free rhabdors'', ''kineors'',<ref>Greek κινέω "to move"</ref> ''fixed strophors'',<ref>Greek στροφή "a turning"</ref> ''free strophors'', and ''helissors''.~~<ref>Greek ἑλίσσω "to roll, to wind round".<~~/~~ref>~~

	~~==See also==~~
	* [[Affinor]]
	* [[Geometric vector]]
	* [[Geometric algebra]]
	* [[Geometry of matrices]], a research program initiated by [[Hua Luogeng]] in 1945
	* [[Hyle]]
	* [[Musean hypernumber]]

	~~==Notes and references==~~
	~~<references~~/>

	~~[[Category:Tensors]~~]

en>ClueBot NG: Reverting possible vandalism by 110.54.162.114 to version by TonyBallioni. False positive? Report it. Thanks, ClueBot NG. (1642052) (Bot)

2014-01-07T13:38:25Z

Reverting possible vandalism by 110.54.162.114 to version by TonyBallioni. False positive? Report it. Thanks, ClueBot NG. (1642052) (Bot)

← Older revision		Revision as of 15:38, 7 January 2014
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	~~Greetings! I am Marvella~~ and ~~I feel comfortable when people use~~ the ~~full title~~. It's not a ~~typical factor but what she likes performing~~ is ~~base leaping~~ and ~~now she is trying to make money with it~~. ~~Her family members lives~~ in ~~Minnesota~~. For ~~years he~~'~~s been operating as a receptionist~~.<br><br>~~Here~~ is ~~my webpage; [http:~~//~~www~~.~~videokeren~~.~~com~~/~~blog~~/~~71062 std home test~~]		{{for\|the village in Iran\|Holor, Iran}}
			{{merge to\|Parry Moon\|discuss=Talk:Holor#Delete or merge\|date=August 2012}}
			A '''holor''' ({{IPAc-en\|ˈ\|h\|oʊ\|l\|ɚ}}; [[Ancient Greek\|Greek]] ὅλος "whole") is a mathematical entity that is made up of one or more ''independent quantities'' ("merates"<ref>{{IPAc-en\|ˈ\|m\|iː\|r\|eɪ\|t\|s}}; Greek μέρος "part".</ref> as they are called in the theory of holors). [[Complex numbers]], [[scalar (mathematics)\|scalars]], [[vector (geometric)\|vectors]], [[matrix (mathematics)\|matrices]], [[tensors]], [[quaternions]], and other [[hypercomplex number]]s are kinds of holors. If proper index conventions are maintained then certain relations of holor algebra are consistent with that of real algebra; i.e. addition and uncontracted multiplication are both commutative and associative.<ref>{{cite book
			\| authorlink = Parry Moon
			\| first = Parry Hiram
			\| last = Moon
			\| coauthors = [[Domina Eberle Spencer\|Spencer, Domina Eberle]]
			\| title = Theory of Holors : A Generalization of Tensors
			\| publisher = [[Cambridge University Press]]
			\| date = 1986
			\| isbn = 978-0-521-01900-2
			}}</ref>

			The term ''holor'' was coined by [[Parry Moon]] and [[Domina Eberle Spencer]]. Moon and Spencer classify holors as either nongeometric objects or geometric objects. They further classify the geometric objects as either ''oudors'' or ''akinetors'', where the ([[Covariance and contravariance of vectors\|contravariant]]) akinetors<ref>{{IPAc-en\|eɪ\|ˈ\|k\|ɪ\|n\|ə\|t\|ɚ}}; Greek ἀκίνητος "fixed", here in the sense of "invariant".</ref> transform as

			: <math>v^{i'} = \sigma {{\partial x^{i'}} \over {\partial x^{i}}} v^i,</math>

			and the oudors<ref>{{IPAc-en\|ˈ\|uː\|d\|ɚ}}; Greek οὐ "not".</ref> contain all other geometric objects (such as [[Christoffel symbol]]s). The tensor is a special case of the akinetor where <math>\sigma = 1</math>. Akinetors correspond to [[pseudotensor]]s in standard nomenclature.

			Holors are furthermore classified with respect to their i) plethos<ref>{{IPAc-en\|ˈ\|p\|l\|ɛ\|θ\|ɒ\|s}}; Greek: πλῆθος "multitude", here in the sense of "dimensionality (of a vector)".</ref> ''n'', and ii) valence<ref>{{lang-de\|Valenz}}; originally introduced to [[differential geometry]] by [[Jan Arnoldus Schouten]] and [[Dirk Jan Struik]] in their 1935 ''Einführung in die neueren Methoden der Differentialgeometrie''. In that work, they explain that they chose the term 'valence' in order to dissolve the confusion created by the use of ambiguous terms such as 'grade', ''Grad'' (not to be confused with the concept of [[Grade (geometric algebra)\|grade]] in [[geometric algebra]]), or 'order', ''Ordnung'', for the concept of ''[[tensor rank\|(tensor) order/degree/rank]]'' (not to be confused with [[matrix rank]]), which is the number of indices needed to label a component of a multi-dimensional array of numerical values). The term 'valence' is to remind the concept of ''[[Valence (chemistry)\|chemical valence]]'' (Schouten and Struik 1935, Bd. I, p. 7). See also Moon and Spencer 1989, p. 12.</ref> ''N''.

			Moon and Spencer provide a novel classification of geometric figures in [[affine space]] with [[homogeneous coordinate]]s. For example, a directed line segment that is free to slide along a given line is called a ''fixed rhabdor''<ref>Greek ῥάβδος "rod".</ref> and corresponds to a ''sliding vector''<ref>A vector whose direction and line of application are prescribed, but whose point of application is not prescribed.</ref> in standard nomenclature. Other objects in their classification scheme include ''free rhabdors'', ''kineors'',<ref>Greek κινέω "to move"</ref> ''fixed strophors'',<ref>Greek στροφή "a turning"</ref> ''free strophors'', and ''helissors''.<ref>Greek ἑλίσσω "to roll, to wind round".</ref>

			==See also==
			* [[Affinor]]
			* [[Geometric vector]]
			* [[Geometric algebra]]
			* [[Geometry of matrices]], a research program initiated by [[Hua Luogeng]] in 1945
			* [[Hyle]]
			* [[Musean hypernumber]]

			==Notes and references==
			<references/>

			[[Category:Tensors]]

en>JohnSRoberts99: /* Lower Explosive Limit */ LEL=LFL

2012-08-21T19:36:56Z

Lower Explosive Limit: LEL=LFL

New page

Greetings! I am Marvella and I feel comfortable when people use the full title. It's not a typical factor but what she likes performing is base leaping and now she is trying to make money with it. Her family members lives in Minnesota. For years he's been operating as a receptionist.<br><br>Here is my webpage; [http://www.videokeren.com/blog/71062 std home test]