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• Associativity
  ...in which the operations are [[performed]] does not matter as long as the [[sequence]] of the [https://en.wikipedia.org/wiki/Operand operands] is not changed. T ...mutativity commutativity]. Commutativity justifies changing the order or [[sequence]] of the operands within an expression while associativity does not. For ex
  2 KB (348 words) - 23:42, 12 December 2020
• Ten
  ==In mathematics== ...re in deficit. The [https://en.wikipedia.org/wiki/Aliquot_sequence aliquot sequence] for 10 comprises five members (10,8,7,1,0) with this [[number]] being the
  4 KB (609 words) - 02:32, 13 December 2020
• Convergence
  ...ics]], it describes limiting [[behavior]], particularly of an [[infinite]] sequence or series.
  1,023 bytes (131 words) - 23:42, 12 December 2020
• Twelve
  ==In mathematics== ...bundant_number superabundant number]) and demonstrates an 8 member aliquot sequence; {12,16,15,9,4,3,1,0} 12 is the 3rd composite number in the 3-aliquot tree.
  7 KB (1,012 words) - 02:42, 13 December 2020
• Sum
  ...dia.org/wiki/Vector_space vectors], [https://en.wikipedia.org/wiki/Matrix_(mathematics) matrices], [https://en.wikipedia.org/wiki/Polynomial polynomials], and in ...ch infinite summations are known as [https://en.wikipedia.org/wiki/Series_(mathematics) series]. Another notion involving limits of finite sums is [https://en.wik
  5 KB (799 words) - 01:49, 13 December 2020
• Formal systems
  In [[logic]] and [[mathematics]], a '''formal system''' consists of two components, a [[formal language]] Formal systems in mathematics consist of the following elements:
  5 KB (829 words) - 23:56, 12 December 2020
• Seven
  ==In mathematics== ...has the same six-digit repeating sequence after the decimal point, but the sequence can start with any of those six digits.[1] For example, 1/7 = 0.142 857 142
  6 KB (844 words) - 02:37, 13 December 2020
• Analysis
  ...umankind, however it should be noted that roughly parallel concepts within mathematics and logic go back beyond [[Aristotle]]. It has been variously been ascribed ...ss of processing an input sequence of characters and producing as output a sequence of symbols
  7 KB (979 words) - 23:45, 12 December 2020
• Structure
  ...The [[parser]] (more formally syntactic analysis) is the processor of the sequence of information tokens to determine its grammatical structure with respect t ...as philosophy and especially the philosophy of mathematics. Indeed, modern mathematics has been defined in a very general sense as the study of abstract structure
  7 KB (1,155 words) - 23:44, 19 May 2009
• Connectivity
  In [[mathematics]], connectedness is used to refer to various properties [[meaning]], in som ...d connected if they are connected as [https://en.wikipedia.org/wiki/Graph_(mathematics) topological spaces], and their components are the topological components.
  6 KB (904 words) - 23:40, 12 December 2020
• Depth
  In [[physics]] and [[mathematics]], a sequence of n numbers can be [[understood]] as a location in n-dimensional space. Wh [[Category: Mathematics]]
  4 KB (493 words) - 23:41, 12 December 2020
• Subordinate
  ...ed higher than', 'ranked lower than' or 'ranked equal to' the second. In [[mathematics]], this is known as a [https://en.wikipedia.org/wiki/Strict_weak_ordering#T By reducing detailed [[measures]] to a [[sequence]] of [https://en.wikipedia.org/wiki/Ordinal_numbers ordinal numbers], ranki
  2 KB (333 words) - 02:11, 13 December 2020
• Arbritrary
  ==Mathematics== ...instance, an arbitrary division of a set or an arbitrary permutation of a sequence. Its use implies generality and that a statement does not only apply to spe
  5 KB (771 words) - 17:30, 26 July 2009
• Spectrum
  *2a : a continuous [[sequence]] or range <a wide spectrum of interests> <opposite ends of the political s ...have a unifying theme, but they led to [[modern]] ones. Modern usages in [[mathematics]] did evolve from a unifying theme, but this may be difficult to recognize.
  3 KB (462 words) - 02:37, 13 December 2020
• Tangent
  ...line "just touches" a curve can be made more explicit by considering the [[sequence]] of straight lines ([https://en.wikipedia.org/wiki/Secant_line secant line [[Category: Mathematics]]
  4 KB (567 words) - 02:02, 13 December 2020
• Information Theory
  '''Information theory''' is a discipline in [[applied mathematics]] involving the quantification of data with the goal of enabling as much da ...el coding]] (e.g. for [[DSL]] lines). The field is at the crossroads of [[mathematics]], [[statistics]], [[computer science]], [[physics]], [[neurobiology]], and
  9 KB (1,311 words) - 03:12, 12 January 2009
• Proof
  ...ic]] [[systems]] of [[logic]] and [[mathematics]], a proof is a [[finite]] sequence of well developed [[formulas]] (generated in accordance with accepted forma :3. Math. and [[Logic]]. A sequence of steps by which a theorem or other statement is derived from given premis
  9 KB (1,432 words) - 11:44, 18 August 2009
• Data
  ...mena'' (in Latin, ''Data''). In discussions of problems in [[geometry]], [[mathematics]], [[engineering]], and so on, the terms ''givens'' and ''data'' are used i ...or other physical quantity. A [[digital computer]] represents a datum as a sequence of symbols drawn from a fixed [[alphabet]]. The most common digital compute
  5 KB (708 words) - 23:45, 12 December 2020
• Chance
  ...roduced the notion of algorithmic randomness, in which the randomness of a sequence depends on whether it is possible to compress it. ...of bits, only one of whom has the [[cryptographic]] key needed to turn the sequence of bits into a readable message. The message is not random, but is unpredic
  13 KB (2,073 words) - 23:41, 12 December 2020
• Eternal
  ...n of an infinity -- of at least a [[potential infinity]], or a [[sequence (mathematics)|series]] that begins and has not ended. A series of moments that has begu
  9 KB (1,547 words) - 00:41, 13 December 2020

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