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    20 + recent turned up (20 or fewer displayed):
  1. Charles Sanders Peirce
    Charles Sanders Peirce (10 Sep 1839 - 19 Apr 1914, and pronounced: "Purse") was an American philosopher, logician, mathematician, and developer of Semiotics, for which he is largely appreciated today. ...
  2. Logic
    Logic (λόγος in Greek, logos, "thought") is the most fundamental of all the Sciences and a major branch of Philosophy. ...
  3. Sole Sufficient Operator
    A sole sufficient operator or a sole sufficient connective is an operator that is sufficient by itself to generate all of the operators in a specified class of operators. ...
  4. Propositional Calculus
    In mathematical logic, a propositional calculus (sentential calculus) is a formal system that represents the materials and the principles of propositional logic (sentential logic). ...
  5. Peirce’s Law
    Loi de Peirce Peirce 定律 Other Languages : (中文 : Peirce 定律) Peirce's law in logic is named after the philosopher and logician Charles Sanders Peirce. It was taken as an axiom in his first axiomatisation of propositional calculus. ...
  6. Logic of Information (Jon Awbrey)
    Peirce's concept of information: I've been meaning to get back to Peirce's theory of information, because I believe that it contains a yet-to-be-tapped potential for many current issues, though it would take just a little bit of drilling to exploit its resources to the fullest that we can. In my own imagination, I tend to organize Peirce's ideas about information, along with its relationship to comprehension and extension, in what certain accidents of personal history lead me to think of as the light-cone picture — but it's really just the two branches of a geometric cone, or the pencil that is generated by a point in a lattice or partial order, with no real connection to physics intended, at least, not so directly as the picture at first suggests: ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` o.......o ` ` Properties` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` `` ` `/` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ` ...
  7. Logical Graph
    A logical graph is a special type of graph-theoretic structure in any one of several systems of graphical syntax that Charles Sanders Peirce developed for logic. In his papers on qualitative logic, entitative graphs, and existential graphs, Peirce developed several versions of a graphical formalism, or a graph-theoretic formal language, designed to be interpreted for logic. In the century since Peirce initiated this line of development, a variety of formal systems have branched out from what is abstractly the same formal base of graph-theoretic structures. ...
  8. Logic of Relatives
    The logic of relatives, short for the logic of relative terms, is the study of relations in their logical, philosophical, or semiotic aspects, as distinguished from, though closely coordinated with, their more properly formal, mathematical, or objective aspects. The consideration of relative terms has its roots in antiquity, but it entered a radically new phase of development with the work of Charles Sanders Peirce, beginning with his paper "Description of a Notation for the Logic of Relatives, Resulting from an Amplification of the Conceptions of Boole's Calculus of Logic" (1870). References: * Peirce, C.S., "Description of a Notation for the Logic of Relatives, Resulting from an Amplification of the Conceptions of Boole's Calculus of Logic", Memoirs of the American Academy of Arts and Sciences 9, 317–378, 1870. ...
  9. Information Equals Comprehension Times Extension
    Information, Comprehension, Extension: Another angle from which to approach the incidence of signs and inquiry is by way of Peirce's "theory of information" — yes, that's just what he called it, from the time of his lectures on the "Logic of Science" at Harvard University (1865) and the Lowell Institute (1866). When it comes to the supposed reciprocity between extensions and intensions, Peirce, of course, has another idea, and I would say a better idea, in part, because it forms the occasion for him to bring in his new-fangled notion of "information" to mediate the otherwise static dualism between the other two. ...
  10. Zeroth-Order Logic
    零阶逻辑 O ther Languages : (中文 : 零阶逻辑) Zeroth order logic is a term in popular use among practitioners for the subject matter otherwise known as boolean functions, monadic predicate logic, propositional calculus, or sentential calculus. ...
  11. Truth Table
    Waarheidstabel Wahrheitstabelle Tabla de valores de verdad Table de vérité Tabella della veritŕ טבלת אמת Waarheidstabel 真理値表 Sannhetstabell Tabela verdade Sanningstabell 真值表 Other Languages : (中文 : 真值表) A truth table is a mathematical table used in logic — specifically in connection with boolean algebra, boolean functions, and propositional calculus — to compute the functional values of logical expressions on any of their functional arguments, that is, with respect to the various possible combinations of values that their logical variables may take. ...
  12. Tacit Extension
    In logic and mathematics, a tacit extension is in formal respects the simplest or the logically least committal of the several possible set operations that are inverse to the set-theoretic operation of projection. See also: * Cartesian product * Inverse relation * Projection (set theory) * Relation (mathematics) * Relation composition * Relation reduction Some content adapted from the Wikinfo article "Tacit extension" under the GNU Free Documentation License. ...
  13. Relational Reduction
    In logic and mathematics, relation reduction and relational reducibility have to do with the extent to which a given relation is determined by an indexed family or a sequence of other relations, called the relation dataset. ...
  14. Relational Construction
    In logic and mathematics, relation construction and relational constructibility have to do with the ways that one relation is determined by an indexed family or a sequence of other relations, called the relation dataset. ...
  15. Relational Composition
    In logic and mathematics, the composition of relations is the generalization of the composition of functions. Preliminaries: The first order of business is to define the operation on relations that is variously known as the composition of relations, relational composition, or relative multiplication. ...
  16. Minimal Negation Operator
    In logic and mathematics, the minimal negation operator ν is a multigrade operator (νk)k∈N where each νk is a k-ary boolean function defined in such a way that νk(x1, …, xk) = 1 if and only if exactly one of the arguments xj is 0. In contexts where the initial letter ν is understood, the minimal negation operators can be indicated by argument lists in parentheses. ...
  17. Prescisive Abstraction
    Prescisive abstraction or prescision, variously spelled as precisive abstraction or prescission, is a formal operation that marks, selects, or singles out one feature of a concrete experience to the disregard of others. The above definition is adapted from the one given by Charles Sanders Peirce (CP 4.235, "The Simplest Mathematics" (1902), in Collected Papers, CP 4.227–393). References: * Peirce, C.S., Collected Papers of Charles Sanders Peirce, vols. 1–6, Charles Hartshorne and Paul Weiss (eds.), vols. 7–8, Arthur W. Burks (ed.), Harvard University Press, Cambridge, MA, 1931–1935, 1958. See also: * Hypostatic abstraction * Hypostatic object Some content adapted from the Wikinfo article "Prescisive abstraction" under the GNU Free Documentation License. ...
  18. Logical Implication
    In mathematics and mathematical logic, the concept of logical implication encompasses, depending on the context of use, a specific logical function, a specific logical relation, and the various symbols that are used to denote this function or this relation. ...
  19. Logical NAND
    Logical NAND, for Not And, sometimes denoted by a symbol "|" or "↑" called the Sheffer stroke, is a logical operation that is equivalent to the negation of the conjunction operation, expressed in ordinary language as "not both". ...
  20. Logical NNOR
    \{\{disclaim\}\} {{dablink|This article is about NOR in the logical sense. For the electronic NOR gates see NOR gate, for other uses of similar terms, see NOR (disambiguation).}} The logical NNOR, for Neither Nor, also called NOR, for Not Or, or joint denial, is a boolean logic operator that produces a result that is the inverse of logical or. That is, (not or), p NNOR q is only true when both p and q are false. ...