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  • In mathematics, a '''finitary relation''' is defined by one of the formal definitions give ...gned to deal with empirical data, and experience is always finite, whereas mathematics is nothing if not concerned with infinity, at the very least, potential inf
    20 KB (2,925 words) - 17:08, 14 November 2015
  • ...For the more general concept of the graph of a relation, see ''[[relation (mathematics)|relation]]''. In [[mathematics]] and [[computer science]], a '''graph''' is the basic object of study in [
    13 KB (1,934 words) - 12:06, 6 September 2007
  • ...branch of [[philosophy]], it addresses questions about the character of [[mathematics]], the conduct of mathematical inquiry, and the role of [[mathematical obje # What kinds of inquiry play a role in mathematics?
    73 KB (10,917 words) - 19:48, 6 September 2017
  • ...es the subject of the paper as “certain extremely simple branches of mathematics which, owing to their utility in logic, have to be treated in considerable * Peirce, C.S. (1902), “The Simplest Mathematics”, MS dated January–February 1902, intended as Chapter 3 of
    1 KB (177 words) - 15:35, 11 November 2015

Page text matches

  • In [[logic]] and [[mathematics]] generally, and in the [[theory of relations]] specifically, relations fal * [[Function (mathematics)|Function]]
    847 bytes (100 words) - 17:20, 19 May 2007
  • ...ons, all of which serve as [[inverse]] [[operation]]s to the [[projection (mathematics)|projection]] of the Cartesian product onto the set in question, but the ta * [[Injection (mathematics)]]
    1 KB (181 words) - 13:28, 3 May 2019
  • ...antly concerned with ''[[abstract]] [[form]]'', for instance, [[logic]], [[mathematics]], and the theoretical branches of [[computer science]], [[information theo * [[Abstraction (mathematics)|Abstraction in mathematics]]
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  • #REDIRECT [[Relation (mathematics)]]
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  • #REDIRECT [[Relation (mathematics)]]
    36 bytes (3 words) - 21:24, 12 May 2010
  • The '''null graph''' or the '''empty graph''' is the [[graph (mathematics)|graph]] with no points and no lines. [[Category:Mathematics]]
    475 bytes (59 words) - 20:10, 31 August 2017
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    1 KB (177 words) - 02:20, 16 February 2008
  • ...es the subject of the paper as “certain extremely simple branches of mathematics which, owing to their utility in logic, have to be treated in considerable * Peirce, C.S. (1902), “The Simplest Mathematics”, MS dated January–February 1902, intended as Chapter 3 of
    1 KB (177 words) - 15:35, 11 November 2015
  • [[Category:Mathematics]]
    254 bytes (32 words) - 19:58, 25 May 2007
  • An '''entitative [[graph (mathematics)|graph]]''' is an element of the [[graph theory|graphical]] [[syntax]] for ...Qualitative Logic", MS 736 (c. 1886), pp. 101–115 in ''The New Elements of Mathematics by Charles S. Peirce, Volume 4, Mathematical Philosophy'', [[Carolyn Eisele
    2 KB (200 words) - 14:26, 5 September 2017
  • * [[Relation (mathematics)|Relation]] * [[Relation (mathematics)|Relation]]
    2 KB (192 words) - 04:54, 7 March 2011
  • ...given by [[Charles Sanders Peirce]] (CP 4.235, “[[The Simplest Mathematics]]” (1902), in ''Collected Papers'', CP 4.227–393). [[Category:Mathematics]]
    1,006 bytes (118 words) - 19:10, 10 November 2015
  • [[Category:Mathematics]]
    353 bytes (41 words) - 13:30, 2 July 2009
  • * [[Philosophy of mathematics]] * [[The Simplest Mathematics]]
    2 KB (254 words) - 04:12, 24 January 2008
  • ...rix affords a matrix representation of a <math>k\!</math>-adic [[relation (mathematics)|relation]]. * [[Relation (mathematics)|Relation]]
    5 KB (541 words) - 16:12, 11 November 2015
  • '''Central moving average''' is a term in mathematics. For a number of applications it is advantageous to avoid the shifting ind
    499 bytes (78 words) - 21:13, 22 January 2010
  • ...lational constructibility''' have to do with the ways that one [[relation (mathematics)|relation]] is determined by an indexed family or a sequence of other relat * [[Relation (mathematics)|Relation]]
    5 KB (621 words) - 19:18, 14 November 2015
  • [[Category:History of Mathematics]] [[Category:Mathematics]]
    2 KB (252 words) - 02:12, 7 July 2008
  • [[Category:History of Mathematics]] [[Category:Mathematics]]
    2 KB (280 words) - 02:10, 7 July 2008
  • A '''finitary boolean function''' is a [[function (mathematics)|function]] of the form <math>f : \mathbb{B}^k \to \mathbb{B},</math> where * [[Relation (mathematics)|Relation]]
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  • * [[Relation (mathematics)|Relation]]
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  • Walter received early training in a variety of fields including masonry, [[mathematics]], physical science, and the fine arts before studying [[architecture]] in
    868 bytes (111 words) - 18:00, 28 August 2009
  • ...e most recent conference, the number of presenters in areas other than the mathematics of gambling was significantly greater than in past conferences, threatening The mathematics papers presented were
    5 KB (707 words) - 12:40, 2 April 2017
  • [[Category:Mathematics]]
    527 bytes (64 words) - 18:44, 10 November 2015
  • * [[Relation (mathematics)|Relation]] [[Category:Discrete Mathematics]]
    5 KB (561 words) - 19:54, 5 November 2015
  • [[Category:Discrete mathematics]] [[Category:Mathematics]]
    3 KB (346 words) - 18:30, 27 May 2020
  • ...tory:Colgate University|Colgate University]] in 2002 with a dual Economics/Mathematics degree.
    1 KB (155 words) - 21:25, 12 February 2010
  • * [[Relation (mathematics)|Relation]]
    1 KB (199 words) - 15:00, 7 November 2010
  • * [[Relation (mathematics)|Relation]] [[Category:History of Mathematics]]
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  • In the formal sciences &mdash; mathematics, mathematical logic, statistics &mdash; and their applied disciplines, a bo * Mathematical Society of Japan, ''Encyclopedic Dictionary of Mathematics'', 2nd edition, 2 vols., Kiyosi Itô (ed.), MIT Press, Cambridge, MA, 1993.
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  • ...For the more general concept of the graph of a relation, see ''[[relation (mathematics)|relation]]''. In [[mathematics]] and [[computer science]], a '''graph''' is the basic object of study in [
    13 KB (1,934 words) - 12:06, 6 September 2007
  • ...rgone rapid expansion, with topics ranging from automobiles, to people, to mathematics.
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  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    5 KB (572 words) - 04:16, 7 November 2015
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    5 KB (626 words) - 18:07, 7 November 2015
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    5 KB (618 words) - 04:12, 7 November 2015
  • * [[Graph (mathematics)|Graph]]
    1 KB (130 words) - 20:24, 21 May 2010
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    5 KB (599 words) - 20:20, 16 November 2015
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    5 KB (656 words) - 00:40, 2 November 2015
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    5 KB (658 words) - 02:00, 31 October 2015
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    5 KB (664 words) - 04:18, 4 November 2015
  • ...precisely, the '''logic of relative terms''', is the study of [[relation (mathematics)|relation]]s as represented in symbolic forms known as ''rhemes'', ''rhemat ...ion Algebras'', vol. 150 in &lsquo;Studies in Logic and the Foundations of Mathematics&rsquo;, Elsevier Science, 2006.
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  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    5 KB (678 words) - 03:44, 5 November 2015
  • [[Graph (mathematics)]] [[Philosophy of mathematics]]
    15 KB (1,907 words) - 14:08, 9 October 2017
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    5 KB (684 words) - 22:56, 4 November 2015
  • ...es up a pair of simple but instructive examples from each of the realms of mathematics and semiotics. ==Examples from mathematics==
    18 KB (2,519 words) - 18:02, 27 May 2020
  • * [[Graph (mathematics)|Graph]]
    2 KB (182 words) - 04:04, 19 June 2007
  • [[Graph (mathematics)]] [[Philosophy of mathematics]]
    16 KB (2,092 words) - 14:20, 14 January 2021
  • ...ntroduced [[Charles Sanders Peirce]] (CP&nbsp;4.235, &ldquo;[[The Simplest Mathematics]]&rdquo; (1902), in ''Collected Papers'', CP&nbsp;4.227&ndash;323). * [[Relation (mathematics)|Relation]]
    7 KB (915 words) - 18:58, 10 November 2015
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
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  • ..., as described by Charles Sanders Peirce, is a special type of [[relation (mathematics)|relational predicate]] that arises as the limit of an iterated process of * [[Relation (mathematics)|Relation]]
    8 KB (1,058 words) - 04:08, 10 November 2015
  • ...ents a consummate integration of his ideas on the interrelations of logic, mathematics, and semeiotic, or the theory of signs. ..., MS 517, pp. 235&ndash;263 in Carolyn Eisele (ed.), ''The New Elements of Mathematics by Charles S. Peirce, Volume 4, Mathematical Philosophy'', Mouton, The Hagu
    6 KB (1,000 words) - 17:28, 7 July 2017
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    6 KB (729 words) - 14:16, 5 November 2015
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    6 KB (702 words) - 19:14, 7 November 2015
  • : ''For an introduction to graph theory see [[Graph (mathematics)]]''. ...'''graph theory''' has for its subject matter the properties of ''[[graph (mathematics)|graphs]]''. Informally speaking, a graph is a set of objects called ''poi
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  • ...lt challenges for Wikipedia's Neutral Point of View policy. In science and mathematics and many other academic disciplines, there is at least a recognised 'scient
    2 KB (325 words) - 01:28, 30 June 2011
  • ...loped remath.net. remath.net stands for revolutionary mathematics and is a mathematics platform that solves ambiguous number equations in polynomial time on a typ
    6 KB (907 words) - 10:21, 10 June 2009
  • * Peirce, C.S. (1902), &ldquo;The Simplest Mathematics&rdquo;. First published as CP&nbsp;4.227&ndash;323 in ''Collected Papers'' * [[Relation (mathematics)|Relation]]
    9 KB (1,221 words) - 15:04, 5 November 2015
  • ...Bacon]], his pupil, speaks highly of his attainments in [[theology]] and [[mathematics]].
    3 KB (373 words) - 19:59, 19 February 2010
  • ...ogical [[function (mathematics)|function]], a specific logical [[relation (mathematics)|relation]], and the various symbols that are used to denote this function ...ion while the implication is the ''asserted'' relation. In most fields of mathematics, it is treated as a variation in the usage of the single sign <math>{}^{\ba
    16 KB (2,147 words) - 20:18, 4 November 2015
  • ...the derivatives and the differentials of any functions usually come up in mathematics, namely, in relation to the problem of computing "locally linear approximat
    5 KB (906 words) - 18:12, 9 May 2008
  • Group IV : Mathematics Group IV: Mathematics
    10 KB (1,434 words) - 14:09, 18 February 2010
  • * [[Relation (mathematics)|Relation]]
    3 KB (396 words) - 19:32, 17 September 2020
  • ...s College include: special education, science, measurement and evaluation, mathematics, and more.
    3 KB (430 words) - 13:43, 13 March 2009
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    8 KB (1,038 words) - 03:24, 16 November 2015
  • ...gic : A Contribution to the Philosophy of Notation", ''American Journal of Mathematics'' 7 (1885), 180&ndash;202. Reprinted (CP&nbsp;3.359&ndash;403), (CE&nbsp;5 * [[Relation (mathematics)|Relation]]
    11 KB (1,526 words) - 04:14, 18 November 2015
  • * [[Relation (mathematics)|Relation]] [[Category:Discrete Mathematics]]
    16 KB (2,190 words) - 03:25, 30 October 2015
  • In mathematics, a '''finitary relation''' is defined by one of the formal definitions give ...gned to deal with empirical data, and experience is always finite, whereas mathematics is nothing if not concerned with infinity, at the very least, potential inf
    20 KB (2,925 words) - 17:08, 14 November 2015
  • * [[Relation (mathematics)|Relation]]
    5 KB (556 words) - 16:15, 4 November 2020
  • ...h.edu/~bhl/bhl/BentleyMap/HTML/Images/JPEG/angellhall3.jpg Graduate Study, Mathematics], [http://www.umich.edu/ University of Michigan]. ...[http://www.uiuc.edu/navigation/buildings/altgeld.top.html Graduate Study, Mathematics], [http://www.uiuc.edu/ University of Illinois] at Urbana–Champaign.
    39 KB (4,682 words) - 14:55, 21 May 2007
  • | [[Function (mathematics)|Function]] | [[Functional (mathematics)|Functional]]
    43 KB (6,715 words) - 13:25, 22 June 2009
  • * [[Relation (mathematics)|Relation]]
    5 KB (568 words) - 16:10, 4 November 2020
  • '''Edward Oakley Thorp''' (born August 14, 1932) is an American mathematics professor, author, [[hedge fund]] manager, and [[blackjack]] player. He pi ...from 1965 to 1977{{Citation needed|date=January 2016}} and a professor of mathematics and finance from 1977 to 1982.
    14 KB (2,003 words) - 12:17, 27 December 2017
  • | Mathematics and logic, historically speaking, have been entirely | distinct studies. Mathematics has been connected with science,
    105 KB (15,873 words) - 11:53, 20 August 2007
  • | Mathematics and logic, historically speaking, have been entirely | distinct studies. Mathematics has been connected with science,
    105 KB (15,875 words) - 22:02, 25 January 2008
  • * NEM n, m = ''The New Elements of Mathematics by Charles S. Peirce'', vol. n, page m. :* ''Volume 4 : The Simplest Mathematics'', 1933.
    18 KB (2,307 words) - 21:04, 27 May 2015
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    10 KB (1,357 words) - 16:04, 8 November 2015
  • * [[Relation (mathematics)|Relation]]
    6 KB (706 words) - 19:02, 9 June 2010
  • ===Lack of a mathematics prize=== ...hor=The Nobel Prize Internet Archive|title="Why Is There No Nobel Prize in Mathematics?"|url=http://almaz.com/nobel/why_no_math.html|accessdate=July 30|accessyear
    27 KB (4,088 words) - 15:05, 27 February 2010
  • ...], Anthony earned a Bachelor of Arts in Economics with a specialization in Mathematics from [[Franklin & Marshall College]]. He now holds three professional desi
    5 KB (730 words) - 04:06, 27 April 2008
  • ...al reducibility''' have to do with the extent to which a given [[relation (mathematics)|relation]] is determined by a set of other relations, called the ''relatio * [[Relation (mathematics)|Relation]]
    29 KB (4,035 words) - 03:32, 15 November 2015
  • ...spective of combinatorics, in other words, as a subject matter in discrete mathematics, with special attention to finite structures and concrete set-theoretic con ...lation has been developed quite literally from the beginnings of logic and mathematics, and because it has incorporated contributions from a diversity of thinkers
    25 KB (3,665 words) - 21:04, 16 November 2015
  • ...oint of <math>\mathbb{B}^k~\!</math> is the unique point in the ''[[fiber (mathematics)|fiber]] of truth'' <math>[|s|]~\!</math> of a ''singular proposition'' <ma : In mathematics generally, the ''[[fiber (mathematics)|fiber]]'' of a point <math>y \in Y~\!</math> under a function <math>f : X
    23 KB (3,337 words) - 13:54, 3 September 2017
  • *[http://en.wikipedia.org/wiki/Anti-racist_mathematics Anti-racist mathematics]
    7 KB (1,034 words) - 18:08, 3 March 2013
  • tree1.Insert(Student("Manslowe",17,"Mathematics",t,1999));
    12 KB (1,613 words) - 01:10, 18 December 2007
  • *[http://math.rice.edu/~lanius/pres/map/mapcoo.html Mathematics Topics-Coordinate Systems]
    6 KB (885 words) - 17:39, 6 December 2006
  • ...s. Founded in 1934–1935, the Bourbaki group originally intended to rebuild mathematics from the ground up. This collective resonated with them, and they found the
    5 KB (662 words) - 06:41, 9 September 2020
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    12 KB (1,764 words) - 04:32, 17 November 2015
  • ...gic: A Contribution to the Philosophy of Notation", ''American Journal of Mathematics'' 7 (1885), 180–202. Reprinted as CP 3.359–403 and CE 5, 162–190. ...lished as pp. 101–115 in Carolyn Eisele (ed., 1976), ''The New Elements of Mathematics by Charles S. Peirce, Volume 4, Mathematical Philosophy'', Mouton, The Hagu
    61 KB (7,563 words) - 18:26, 15 June 2010
  • ...gic: A Contribution to the Philosophy of Notation", ''American Journal of Mathematics'' 7 (1885), 180–202. Reprinted as CP 3.359–403 and CE 5, 162–190. ...lished as pp. 101–115 in Carolyn Eisele (ed., 1976), ''The New Elements of Mathematics by Charles S. Peirce, Volume 4, Mathematical Philosophy'', Mouton, The Hagu
    61 KB (7,562 words) - 18:18, 18 March 2008
  • ...branch of [[philosophy]], it addresses questions about the character of [[mathematics]], the conduct of mathematical inquiry, and the role of [[mathematical obje # What kinds of inquiry play a role in mathematics?
    73 KB (10,917 words) - 19:48, 6 September 2017
  • ...n (mathematics)|relational]] form which translates into being the [[graph (mathematics)|map]] of a ''realization'' [[digital network|network]] (see [[VHDL]]).
    14 KB (2,076 words) - 13:33, 31 October 2012
  • | [[Function (mathematics)|Function]] | [[Functional (mathematics)|Functional]]
    46 KB (7,067 words) - 04:10, 22 May 2010
  • '''Relation composition''', or the composition of [[relation (mathematics)|relations]], is the generalization of function composition, or the composi The first order of business is to define the operation on [[relation (mathematics)|relations]] that is variously known as the ''composition of relations'', '
    65 KB (6,802 words) - 18:14, 14 November 2015
  • ...r/>Albert Lavin, CEO, Alberto-Culver, philanthropist<br/>Lona Lee Lendsey, mathematics instructor, textbook author<br/>Dr. Harold Levin, Ph.D, Chair, Department o
    4 KB (639 words) - 15:20, 16 May 2014
  • ...r/>Albert Lavin, CEO, Alberto-Culver, philanthropist<br/>Lona Lee Lendsey, mathematics instructor, textbook author<br/>Dr. Harold Levin, Ph.D, Chair, Department o
    4 KB (639 words) - 00:03, 13 November 2017
  • Here, we describe the [[mathematics|mathematical]] meaning of '''transfinite ordinal numbers'''. They were int ...keep this section intuitive and understandable with almost no knowledge of mathematics. -->
    29 KB (4,819 words) - 16:23, 9 January 2007
  • ...branch of [[philosophy]], it addresses questions about the character of [[mathematics]], the conduct of mathematical inquiry, and the role of [[mathematical obje # What kinds of inquiry play a role in mathematics?
    177 KB (26,694 words) - 02:20, 15 December 2010
  • ...encountered Islamic philosophy, they opened a wealth of Arab knowledge of mathematics and astronomy.<ref>Watt <!-- what is the complete title --></ref>{{Fact|dat ...travelled to Sicily and the Arab world, translating works on astronomy and mathematics, including the first complete translation of Euclid’s Elements.<ref>Clage
    16 KB (2,241 words) - 18:27, 9 November 2008
  • ...]] and [[social science]]s, [[biology]], [[chemistry]], [[engineering]], [[mathematics]] and [[physics]]. The Committee on the National Medal of Science under the
    8 KB (1,221 words) - 15:38, 16 February 2007
  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
    17 KB (2,301 words) - 15:56, 7 November 2015
  • ...(A Treatise on the Nature of Mathematics), in: Mancosu, P.: Philosophy of Mathematics and Mathematical Practice in the Seventeenth Century, Oxford University Pre
    17 KB (2,338 words) - 16:22, 21 February 2009
  • ...ience to arithmetic, and so one of the ''scientiae mediae'', lying between mathematics and physics.
    7 KB (919 words) - 14:23, 22 February 2009
  • * [[Relation (mathematics)|Relation]]
    9 KB (1,162 words) - 20:54, 3 November 2015
  • ...igh School pugs won various awards for his work including an excellence in Mathematics award and French award.
    5 KB (836 words) - 20:07, 3 July 2021
  • ...ble because, once they are set up, all the well-worked theory of numerical mathematics lies ready at hand as a tool for our further reasoning. ...culus on which it is based. The same thing cannot, however, be said about mathematics; for here we have the new method of thought, pure intellect, the very well
    22 KB (3,003 words) - 21:40, 2 July 2008
  • ...er to write a manuscript on the unifying character of this part of applied mathematics, which is found in the study of [[Brownian motion]] and in telecommunicatio * Heims, Steve J. (1980), ''John von Neumann and Norbert Wiener: From Mathematics to the Technologies of Life and Death'', 3. Aufl., Cambridge.
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  • ...ve just provided. Although equational forms of reasoning are paramount in mathematics, they are less familiar to the student of conventional logic textbooks, who ...A Contribution to the Philosophy of Notation&rdquo;, ''American Journal of Mathematics'' 7 (1885), 180&ndash;202. Reprinted as CP&nbsp;3.359&ndash;403 and CE&nbs
    41 KB (5,845 words) - 14:26, 6 November 2015
  • ...et satisfying certain equations. Just as group theory deals with [[Group (mathematics)|groups]], and linear algebra with [[vector spaces]], so does Boolean algeb ...to mathematical logic, digital logic, and the set-theoretic foundations of mathematics, among other applications. Boolean algebra has a rich mathematical theory,
    46 KB (7,114 words) - 18:24, 2 October 2007
  • ...ve just provided. Although equational forms of reasoning are paramount in mathematics, they are less familiar to the student of conventional logic textbooks, who ...gic : A Contribution to the Philosophy of Notation", ''American Journal of Mathematics'' 7 (1885), 180–202. Reprinted as CP 3.359–403 and CE 5, 162–190.
    42 KB (5,905 words) - 21:49, 22 May 2010
  • ...he relationship between the pragmatic maxim and what are commonly known in mathematics as ''representation principles''. As it turns out, with regard to its form In Peirce's time, and even in some circles of mathematics today,
    112 KB (11,050 words) - 14:19, 22 May 2007
  • ...utilized the will to believe doctrine to justify the [[axioms]] of logic, mathematics, and [[Kant|Kant's]] [[synthetic a priori]]. Later he would publish two col ...d with [[philosophy of language|language]], [[logic]], and [[philosophy of mathematics]])
    23 KB (3,340 words) - 13:12, 16 September 2010
  • ...each). I also have an interest in medieval philosophy, and set theory and mathematics. My contributions to the project mostly reflect these specialisms. === Mathematics, logic and set theory ===
    19 KB (2,842 words) - 11:26, 1 April 2011
  • ...tand what a triadic relation is we need to understand what a ''[[relation (mathematics)|relation]]'' is, and here there are traditionally two ways of understandin * [[Relation (mathematics)|Relation]]
    24 KB (3,783 words) - 00:25, 16 November 2015
  • usually come up in mathematics, namely, in relation to the problem mathematics. In this discussion, I will invoke its application
    73 KB (6,208 words) - 04:08, 11 December 2016
  • usually come up in mathematics, namely, in relation to the problem mathematics. In this discussion, I will invoke its application
    107 KB (9,168 words) - 14:23, 22 May 2007
  • ...tion of [[truth]], such as those used in [[art]], [[ethics]], [[logic]], [[mathematics]], [[philosophy]], the [[science]]s, or any discussion that either mentions ...er'', or a ''language'' to which the representation bears some [[relation (mathematics)|relation]].
    81 KB (11,851 words) - 22:22, 25 January 2008
  • ...tion of [[truth]], such as those used in [[art]], [[ethics]], [[logic]], [[mathematics]], [[philosophy]], the [[science]]s, or any discussion that either mentions ...er'', or a ''language'' to which the representation bears some [[relation (mathematics)|relation]].
    81 KB (11,851 words) - 18:53, 20 August 2007
  • ...s that use the $ symbol). The U.S. dollar is divided into 100 ([[Equality (mathematics)|equal]]) [[cent (currency)|cent]]s. The U.S. dollar uses the decimal system, consisting of 100 ([[Equality (mathematics)|equal]]) cents (symbol ¢). In another division, there are 1,000 ''[[mill
    22 KB (3,436 words) - 13:39, 30 December 2017
  • ...t'' needs to be understood in a way that is analogous to its definition in mathematics, where it means ''[[orthogonal]]'', or its definition in statistics, where ...logism in logic, by establishing the same “fictional” status for logic and mathematics that he claims for universals. Now by proving logic ''fictional'', Peirce b
    74 KB (11,616 words) - 23:56, 21 May 2010
  • ...particular conception of truth, such as those used in art, ethics, logic, mathematics, philosophy, the sciences, or any discussion that either mentions or makes ...er'', or a ''language'' to which the representation bears some [[relation (mathematics)|relation]].
    37 KB (5,460 words) - 14:45, 17 November 2015
  • ...ing [[reference]] to a [[property (philosophy)|property]] or a [[relation (mathematics)|relation]] that exists ''objectively'' or ''in reality''. The latter term ...''[[independence (mathematics)|formal independence]]'' and ''[[invariant (mathematics)|formal invariance]]''. In particular, it is crucial to observe the distin
    237 KB (37,371 words) - 11:22, 20 August 2007
  • ...ing [[reference]] to a [[property (philosophy)|property]] or a [[relation (mathematics)|relation]] that exists ''objectively'' or ''in reality''. The latter term ...''[[independence (mathematics)|formal independence]]'' and ''[[invariant (mathematics)|formal invariance]]''. In particular, it is crucial to observe the distin
    237 KB (37,371 words) - 22:14, 25 January 2008
  • ...mployed as a scientist for 30 years, it is for his contributions to logic, mathematics, philosophy, and the theory of signs, or ''[[semeiotic]]'', that he is larg ...s huge output is still unpublished. An innovator in fields such as logic, mathematics, [[philosophy of science]], research methodology, [[semiotics]], [[epistemo
    93 KB (14,277 words) - 20:00, 28 July 2017
  • ...alyst experts, most holding advanced degrees including the Ph.D or M.A. in mathematics or probability and statistics, who developed the systems. Only authors of
    12 KB (1,713 words) - 15:33, 25 September 2021
  • ...tars. Scientists practice astronomy not stars. We do not do numbers. We do mathematics. An observation cannot be identified with the same words as the method used
    17 KB (2,430 words) - 18:23, 12 June 2009
  • ...de'' or ''parallel'', because they are [[coplanar]], and all such [[Plane (mathematics)|plane]]s are [[Parallel (geometry)|parallel]] to the [[Equator]]. Lines o
    19 KB (2,694 words) - 21:23, 20 January 2008
  • ...he relationship between the pragmatic maxim and what are commonly known in mathematics as ''representation principles''. As it turns out, with regard to its form In Peirce's time, and even in some circles of mathematics today, the information indicated by the elementary relatives <math>(i\!:\!j
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  • ...es'' and the objects ''nodes'' or ''vertices'', but in various branches of mathematics other words may be used. Instead of writing</p> [[Category:Mathematics]]
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  • * [[Relation (mathematics)|Relation]] [[Category:Mathematics]]
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  • ...er'', or a ''language'' to which the representation bears some [[relation (mathematics)|relation]]. * [[Relation (mathematics)|Relation]]
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  • ...d to occupy a site south of the Mining Circle to be occupied by astronomy, mathematics, and statistics. As our representative in the committee planning this new b
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  • ...he relationship between the pragmatic maxim and what are commonly known in mathematics as ''representation principles''. As it turns out, with regard to its form In Peirce's time, and even in some circles of mathematics today, the information indicated by the elementary relatives <math>(i\!:\!j
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  • ...he relationship between the pragmatic maxim and what are commonly known in mathematics as ''representation principles''. As it turns out, with regard to its form In Peirce's time, and even in some circles of mathematics today, the information indicated by the elementary relatives <math>(I\!:\!J
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  • [[Category:Mathematics]]
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  • There are a number of standard ways in mathematics and statistics for talking about the subset <math>W\!</math> of the functio ...asoning, as distinguished from implicational reasoning, is well-evolved in mathematics today but grievously short-schrifted in contemporary logic textbooks. Cons
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  • [[Category:Mathematics]]
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  • ...n, [http://www.math.uic.edu/~kauffman/Arithmetic.htm Box Algebra, Boundary Mathematics, Logic, and Laws of Form]. ...le, simulation, and so on forms an extremely important complex of ideas in mathematics, there being recognized under the generic idea of ''structure-preserving ma
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  • known in mathematics as "representation principles". As it turns out, In Peirce's time, and even in some circles of mathematics today,
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  • ...er'', or a ''language'' to which the representation bears some [[relation (mathematics)|relation]].
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  • [[WP:3RR|Three revert rule]] violation on {{Article|Philosophy of mathematics}}. {{3RRV|Jon_Awbrey}}: <!-- USE UNDERSCORE INSTEAD OF SPACE! --> ...athematics&action=history] made on [[June 12]] [[2006]] to [[Philosophy of mathematics]]'''
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  • * [[Graph (mathematics)|Graph]] [[Category:Mathematics]]
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  • ...d here by square brackets. I have already quoted from the &ldquo;Logic of Mathematics&rdquo; paper in a related connection. Here are the links to those excerpts For example, it is common in mathematics to associate an element <math>a\!</math> of a set <math>A\!</math> with the
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  • ...graphy history geography society culture science technology foodstuffs and mathematics as for the rest it is not rare for articles strongly related to a particula
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  • [21:56:50] <Amortias> he was doing a joint honors in mathematics and chemistry, he basically ran his whole course on the methods and functio
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  • [[Category:Mathematics]]
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  • ...the derivatives and the differentials of any functions usually come up in mathematics, namely, in relation to the problem of computing "locally linear approximat ...lexibility of this order is very useful, and it is quite common throughout mathematics. In this discussion, I will invoke its application under the name of the '
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  • ...05}}</ref> The end of the [[Middle Ages]] saw a reinvigoration of European mathematics and engineering, and [[Wilhelm Schickard]]'s 1623 device was the first of a
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  • ...one such system is more natural to us has clearly nothing to do with pure mathematics but is merely introducing a problem; given two eyes, required to form geom
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  • ...consider it a good thing to always know what we are talking about. Where mathematics encourages tolerance for uninterpreted symbols as intermediate terms, logic ...ble because, once they are set up, all the well-worked theory of numerical mathematics lies ready at hand as a tool for our further reasoning.
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  • | occur throughout mathematics. basis to carry on the everyday business of mathematics --
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  • ...consider it a good thing to always know what we are talking about. Where mathematics encourages tolerance for uninterpreted symbols as intermediate terms, logic ...ble because, once they are set up, all the well-worked theory of numerical mathematics lies ready at hand as a tool for our further reasoning.
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  • [[Category:Mathematics]]
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  • It has been appreciated in mathematics and physics for at least a century that an isomorphism is almost totally us ...computing would of course have many other uses in theoretical and applied mathematics.
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  • * [[Relation (mathematics)|Relation]]
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  • |'American Journal of Mathematics', vol. 7, no. 2, pp. 180-202, 1885. | Still, a satisfactory evolutionary logic of mathematics remains a
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  • ...consider it a good thing to always know what we are talking about. Where mathematics encourages tolerance for uninterpreted symbols as intermediate terms, logic ...ble because, once they are set up, all the well-worked theory of numerical mathematics lies ready at hand as a tool for our further reasoning.
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  • ...consider it a good thing to always know what we are talking about. Where mathematics encourages tolerance for uninterpreted symbols as intermediate terms, logic ...ble because, once they are set up, all the well-worked theory of numerical mathematics lies ready at hand as a tool for our further reasoning.
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  • : NEM n, m = ''The New Elements of Mathematics by Charles S. Peirce'', vol. n, page m. * Peirce, C.S, ''The New Elements of Mathematics by Charles S. Peirce'', 4 volumes in 5, Carolyn Eisele (ed.), Mouton Publis
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  • ...orm advocate, actor, and professor [[Les Golden]], attorney Robert Ransom, mathematics professor Richard Compton, Len Mueller, jeweler Bob Ryan, urban studies pro
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  • ...tterns won't have had any exposure to computer science theory and discrete mathematics so they put it in their as a means of "blinding their readers with (pseudo- ...thematics, "discrete analysis of individual systems" and that this type of mathematics excludes the use of probability. I think that this may be the argument that
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  • It has been appreciated in mathematics and physics for at least a century that course have many other uses in theoretical and applied mathematics.
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  • known in mathematics as "representation principles". As it turns out, In Peirce's time, and even in some circles of mathematics today,
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  • [01:52:03] <Oshwah> I have an Applied Mathematics and a Software Engineering degree. It's done me well so far :-)
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  • [20:28] <PiRSquared17> In mathematics, a Mersenne number, named after Marin Mersenne (a French monk who began the [20:36] <Moe_Epsilon> Crazynas: ha, very much so, we're going to have mathematics departments at univerisites trying to conjecture numbers into the article b
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  • | NEM 4 = 'The New Elements of Mathematics', Vol. 4,
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  • * [[Relation (mathematics)|Relation]]
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  • ...1762. At William & Mary, he enrolled in the philosophy school and studied mathematics, [[metaphysics]], and philosophy under Professor [[William Small]], who int
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  • [18:48] <tommorris> mathematics stuff, I can see it being potentially useful
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  • Jul 05 19:35:04 <FastLizard4> Above warp 9 the mathematics of FTL travel become very strange :P
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  • ...blems of logic, that of producing a method for the discovery of methods in mathematics.</p> <i>American Journal of Mathematics</i>, 7(2), 180&ndash;202, (1885).</p>
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  • [[Category:Mathematics]]
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  • If this were an abstract discussion in mathematics or philosophy, these differences would constitute little more than variant
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  • 14:51 < ToAruShiroiNeko> In mathematics, an irrational number is any real number that cannot be expressed as a rati
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  • 06:34 < elkng> (1940). Mathematics and the Imagination
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  • truths in constructive mathematics. Perhaps the mystery lies encrypted, one is trying to transport a suitably rich import of mathematics.
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  • ...lpers (I recommend it, btw!) earlier, asking about the half-chapter of his mathematics book that he'd just uploaded. I told him it wasn't suitable since it was so
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