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• User:Roygbiv/Graph
  ...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
• Truth theory
  ...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
• Sign relation
  * [[Logical equality]] * [[Relation (mathematics)|Relation]]
  58 KB (8,260 words) - 03:40, 21 November 2016
• Pragmatic theory of truth
  ...er'', or a ''language'' to which the representation bears some [[relation (mathematics)|relation]]. * [[Logical equality]]
  33 KB (4,907 words) - 04:32, 22 September 2014
• Directory:Jon Awbrey/Papers/Futures Of Logical Graphs
  ...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
  168 KB (21,027 words) - 12:41, 6 August 2017
• Directory:Jon Awbrey/Papers/Peirce's 1870 Logic Of Relatives
  ===The Signs of Inclusion, Equality, Etc.=== <p>I shall follow Boole in taking the sign of equality to signify identity. Thus, if <math>\mathrm{v}\!</math> denotes the Vice-P
  226 KB (33,992 words) - 16:22, 29 December 2017
• Directory:Jon Awbrey/Papers/Propositional Equation Reasoning Systems
  | Precept L_2. Equality. The Following Are Equivalent: | There are a number of standard ways in mathematics and statistics for talking about the subset <math>W\!</math> of the functio
  157 KB (17,761 words) - 03:44, 10 November 2016
• Directory:Jon Awbrey/Papers/Differential Logic and Dynamic Systems 3.0
  ...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.
  519 KB (74,456 words) - 15:46, 3 October 2013
• User:Jon Awbrey/EXIT
  [[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]]'''
  147 KB (23,399 words) - 12:51, 20 August 2007
• Differential Logic and Dynamic Systems
  ...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.
  528 KB (75,728 words) - 21:56, 14 January 2021
• Directory:Jon Awbrey/Differential Logic and Dynamic Systems 2.0
  ...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.
  529 KB (75,750 words) - 14:32, 3 March 2023
• Directory:Jon Awbrey/Papers/Differential Logic and Dynamic Systems
  ...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.
  394 KB (54,134 words) - 14:30, 3 March 2023
• User:Jon Awbrey/Mathematical Notes
  | occur throughout mathematics. | one always has the equality:
  567 KB (86,909 words) - 21:00, 6 December 2016
• Directory:Jon Awbrey/Differential Logic : Various Sketches
  ...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 '
  369 KB (46,156 words) - 04:20, 27 December 2016
• Inquiry
  * [[Logical equality]] * [[Relation (mathematics)|Relation]]
  58 KB (7,676 words) - 22:34, 15 November 2015
• Directory:Logic Museum/Aquinas Summa-I-44-49
  96 bytes (16 words) - 13:15, 12 October 2010
• Directory:Logic Museum/Aquinas Summa-I-7-10
  95 bytes (16 words) - 13:09, 12 October 2010
• User:Jon Awbrey/Differential Logic Archive 2003–2004
  known in mathematics as "representation principles". As it turns out, In Peirce's time, and even in some circles of mathematics today,
  899 KB (89,922 words) - 19:22, 6 December 2014
• Directory:Jon Awbrey/Papers/Information = Comprehension × Extension
  : 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
  362 KB (47,812 words) - 19:40, 9 November 2016
• User:Jon Awbrey/Examples Of Inquiry
  | NEM 4 = 'The New Elements of Mathematics', Vol. 4, Among other things, this gives the following notational equality:
  139 KB (16,717 words) - 14:30, 12 September 2017

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