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Examples of the the word, logic , in a Sentence Context

The word ( logic ), is the 2651 most frequently used in English word vocabulary

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  1. Being has ever known as much as he did ". Aristotle was the founder of formal, logic , pioneered the study of zoology, and left every future scientist and
  2. Kudos: Frege's is" perhaps the most important single work ever written in, logic , ... in which we see a" 'formula language ', that is a lingual characterize, a
  3. To the axioms. This is the basis for the logic programming paradigm. In pure, logic ,programming languages the control component is fixed and algorithms are
  4. The Prior Analytics, Aristotle is credited with the earliest study of formal, logic , and his conception of it was the dominant form of Western logic until 19th
  5. Systems come into being starting from a small set of axioms and rules. In, logic , the time that an algorithm requires to complete cannot be measured, as it is
  6. Of formal logic , and his conception of it was the dominant form of Western, logic ,until 19th century advances in mathematical logic . Kant stated in the Critique
  7. Ethics cannot be based on the authoritative certainty given by mathematics and, logic , or prescribed directly from the empirical findings of science. She states: "
  8. His great advances in the many scientific fields. For instance, he founded, logic ,as a formal science and created foundations to biology that were not superseded
  9. Follow by the application of certain well-defined rules. In this view, logic ,becomes just another formal system. A set of axioms should be consistent; it
  10. The way in which deduction is applied to the axioms. This is the basis for the, logic ,programming paradigm. In pure logic programming languages the control component
  11. For proving all tautologies in the language; in the case of predicate, logic ,more logic al axioms than that are required, in order to prove logic al truths
  12. Makes sense, since a falsified physical theory needs modification. Mathematical, logic ,In the field of mathematical logic , a clear distinction is made between two
  13. Ambiguity can be considered to be an under determined system (of equations or, logic ,) – for example, X Y leaves open what the value of X is – while its opposite is
  14. For, and practice of, using intuitive, inductive reasoning (compare fuzzy, logic ,), rather than reflexive, or conditioned, deductive reasoning. Van Vogt was
  15. Paramount importance. Intentional application Philosophers (and other users of, logic ,) spend a lot of time and effort searching for and removing (or intentionally
  16. Cover many subjects, including physics, metaphysics,poetry, theater,music, logic , rhetoric, linguistics,politics, government,ethics, biology,and zoology.
  17. Additional countries and regions planned for future content. In philosophy and, logic , an argument is an attempt to persuade someone of something, or give evidence
  18. A Stone–Czech compactification. **Gödel's completeness theorem for first-order, logic ,: every consistent set of first-order sentences has a completion. That is, every
  19. Truly understood the logic al implications. Even Plato had difficulties with, logic ,; although he had a reasonable conception of a deductive system, he could never
  20. The correct rules of reasoning. There is one volume of Aristotle's concerning, logic ,not found in the Org anon, namely the fourth book of Metaphysics. In Aristotle
  21. To the product of the closures. **If S is a set of sentences of first-order, logic ,and B is a consistent subset of S, then B is included in a set that is maximal
  22. Control component is fixed and algorithms are specified by supplying only the, logic ,component. The appeal of this approach is the elegant semantics: a change in
  23. Theory needs modification. Mathematical logic In the field of mathematical, logic , a clear distinction is made between two notions of axioms: logic al and
  24. Are typically multiple ways to axiomatize a given mathematical domain. Outside, logic ,and mathematics, the term" axiom" is used loosely for any established
  25. Conceptions of what constitutes an algorithm see functional programming and, logic ,programming. Expressing algorithms can be expressed in many kinds of
  26. Title, defeating Jockey of Rosario 23-21 in the final. Honors In traditional, logic , an axiom or postulate is a proposition that is not proven or demonstrated but
  27. Arts; by theoretical science, he means physics, mathematics and metaphysics. If, logic ,(or" analytics" ) is regarded as a study preliminary to philosophy, the
  28. Algorithms In computer systems, an algorithm is basically an instance of, logic ,written in software by software developers to be effective for the intended "
  29. Of logic , which was incorporated in the late 19th century into modern formal, logic , In metaphysics, Aristotelianism had a profound influence on philosophical and
  30. Russell also refers to Aristotle's ethics as" repulsive ", and calls his, logic ," as definitely antiquated as Ptolemaic astronomy ". Russell notes that these
  31. Alexander and his companions about medicine, philosophy,morals, religion, logic , and art. Under Aristotle's tutelage, Alexander developed a passion for the
  32. System of Western philosophy, encompassing morality and aesthetics, logic ,and science, politics and metaphysics. Aristotle's views on the physical
  33. Illustrated version of the" Art of Being Right" and links to, logic ,and sophists used by the stratagems. * http://coolhaus.de/art-of-controversy/
  34. Deduction. This notion may be expressed as: Algorithm = logic + control. The, logic ,component expresses the axioms that may be used in the computation and the
  35. As controlled logic al deduction. This notion may be expressed as: Algorithm =, logic ,+ control. The logic component expresses the axioms that may be used in the
  36. His division method. Analytics and the Org anon What we today call Aristotelian, logic , Aristotle himself would have labeled" analytics ". The term" logic " he
  37. Truths that are not tautologies in the strict sense. Examples Propositional, logic ,In propositional logic it is common to take as logic al axioms all formulae of
  38. Faux-mathematical philosophy. Edmund Wilson argues that statistically" the, logic ,of the 'Modest proposal' can be compared with defense of crime (arrogated to
  39. Tautologies in the strict sense. Examples Propositional logic In propositional, logic ,it is common to take as logic al axioms all formulae of the following forms
  40. Unconscious emotion. That stream is will, and through will, if not through, logic , we can participate in the underlying reality beyond mere phenomena. It is for
  41. Late 1940s,and Null-A Three in the early 1980s. Null-A, or non-Aristotelian, logic , refers to the capacity for, and practice of, using intuitive, inductive
  42. Like Berber" prayer" < salt) (), academic terms (like Uyghur mental ", logic ,"),economic items (like English sugar) to placeholders (like Spanish
  43. To more generic or abstract inquiries, such as ethics and metaphysics, in which, logic ,plays a major role. Today's philosophy tends to exclude empirical study of the
  44. The core of the logic al theory strict sense: the grammar of the language of, logic ,and the correct rules of reasoning. There is one volume of Aristotle's
  45. Logic, Aristotle himself would have labeled" analytics ". The term ", logic ," he reserved to mean dialectics. Most of Aristotle's work is probably not in
  46. Extent that mathematical theories can be regarded as mathematical objects, and, logic , itself can be regarded as a branch of mathematics. Free, Russell,Poincaré
  47. Logic. Kant stated in the Critique of Pure Reason that Aristotle's theory of, logic ,completely accounted for the core of deductive inference. History Aristotle "
  48. The dominant form of Western logic until 19th century advances in mathematical, logic , Kant stated in the Critique of Pure Reason that Aristotle's theory of logic
  49. Only in the 19th century. His works contain the earliest known formal study of, logic , which was incorporated in the late 19th century into modern formal logic . In
  50. And ordinal. Mathematical interpretation of ambiguity In mathematics and, logic , ambiguity can be considered to be an under determined system (of equations or

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