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English Wikipedia references for Utm.edu 201-250 of 816
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| Solipsism Talk:Solipsism | |
| World view A comprehensive world view (or worldview) is a term calqued from the German word Weltanschauung () Welt is the German word for "world", and Anschauung is the German word for "view" or "outlook." It is a concept fundamental to German philosophy and epistemology and refers to a wide world perception. World_view | |
| Categorical imperative Talk:Categorical_imperative | |
| Repunit In recreational mathematics, a repunit is a number like 11, 111, or 1111 that contains only the digit 1. The term stands for repeated unit and was coined in 1966 by A. Repunit | |
| Pascal's Wager Pascal's Wager (or Pascal's Gambit) is a suggestion posed by the French philosopher Blaise Pascal that even though the existence of God cannot be determined through reason, a person should "wager" as though God exists, because so living has potentially everything to gain, and certainly nothing to lose. It was set out in note 233 of his Pensées, a posthumously published collection of notes made by Pascal in his last years as he worked on a treatise on Christian apologetics. Pascal's_Wager | |
| Explanation An explanation is a description which may clarify causes, [and consequence]s of a certain object, and a phenomenon such as a [[Process (general)|process, a state of affairs. This description may establish rules or laws, and may clarify the existing ones in relation to an object, and a phenomenon examined. Explanation | |
| Person The term person is used in common sense to mean an individual human being. But in the fields of law, philosophy, medicine, and others, it means the presence of certain characteristics that grant a certain legal, ethical, or moral standing. Person | |
| Personal identity (philosophy) In philosophy, personal identity refers to the essence of a self-conscious person, that which makes him or her unique. It persists making the person modifications happen through one single identity. Personal_identity_(philosophy) | |
| Xenophanes Xenophanes of Colophon (Greek (); 570 – 480 BC) was a Greek philosopher, poet, and social and religious critic. Our knowledge of his views comes from his surviving poetry, all of which are fragments passed down as quotations by later Greek writers. Xenophanes | |
| Aesthetics Talk:Aesthetics | |
| Bertrand's postulate Bertrand's postulate (actually a theorem) states that if n > 3 is an integer, then there always exists at least one prime number p with n < p < 2n − 2. A weaker but more elegant formulation is: for every n > 1 there is always at least one prime p such that n < p < 2n. Bertrand's_postulate | |
| Diogenes of Sinope Diogenes_of_Sinope | |
| Sense and reference The distinction between Sinn and Bedeutung (usually but not always translated sense and reference, respectively) was an innovation of the German philosopher and mathematician Gottlob Frege in his 1892 paper Über Sinn und Bedeutung (On Sense and Reference), which is still widely read today. According to Frege, sense and reference are two different aspects of the meaning of at least some kinds of terms (Frege applied "Bedeutung" mainly to proper names and, to a lesser extent, sentences). Sense_and_reference | |
| Sphenic number In mathematics, a sphenic number (Old Greek sphen = wedge) is a positive integer which is the product of three distinct prime numbers. Sphenic_number | |
| Gottlob Frege Talk:Gottlob_Frege | |
| Herbert Spencer Herbert Spencer (April 27, 1820 – December 8, 1903) was an English philosopher; prominent classical liberal political theorist; and sociological theorist of the Victorian era. Herbert_Spencer | |
| Proof that the sum of the reciprocals of the primes diverges In the third century BC, Euclid proved the existence of infinitely many prime numbers. In the 18th century, Leonhard Euler proved a stronger statement: the sum of the reciprocals of all prime numbers diverges. Proof_that_the_sum_of_the_reciprocals_of_the_primes_diverges | |
| Aristippus Aristippus () of Cyrene, (c. 435-c. Aristippus | |
| Argument from free will The argument from free will contends that omniscience and free will are incompatible, and that any conception of God that incorporates both properties is therefore inherently contradictory. Argument_from_free_will | |
| Orders of magnitude (numbers) This list compares various sizes of positive numbers, including counts of things, dimensionless quantity and probabilities. Each number is given a name in the so called short scale which is used in English speaking countries, as well as a name in the long scale which is used in a series of countries that do not have English as their national language. Orders_of_magnitude_(numbers) | |
| Virtue ethics Virtue theory is a branch of moral philosophy that emphasizes character, rather than rules or consequences, as the key element of ethical thinking. In the West virtue ethics was the prevailing approach to ethical thinking in the ancient and medieval periods. Virtue_ethics | |
| Cyrenaics The Cyrenaics were an ultra-hedonist Greek school of philosophy founded in the 4th century BC, supposedly by Aristippus of Cyrene, although many of the principles of the school are believed to have been formalized by his grandson of the same name, Aristippus the Younger. The school was so called after Cyrene, the birthplace of Aristippus. Cyrenaics | |
| Brain in a vat In philosophy, the brain in a vat is any of a variety of thought experiments intended to draw out certain features of our ideas of knowledge, reality, truth, mind, and meaning. It is drawn from the idea, common to many science fiction stories, that a mad scientist might remove a person's brain from the body, suspend it in a vat of life-sustaining liquid, and connect its neurons by wires to a supercomputer which would provide it with electrical impulses identical to those the brain normally receives. Brain_in_a_vat | |
| Legal positivism Legal positivism is a school of thought in jurisprudence and the philosophy of law. The principal claims of legal positivism are that: Legal_positivism | |
| Donald Davidson (philosopher) Springfield, Massachusetts Donald_Davidson_(philosopher) | |
| Critias Critias (Greek , 460-403 BC), born in Athens, son of Callaeschrus, was an uncle of Plato, and a leading member of the Thirty Tyrants, and one of the most violent. He was an associate of Socrates, a fact that did not endear Socrates to the Athenian public. Critias | |
| Michael Dummett Sir Michael Anthony Eardley Dummett FBA D.Litt (born 1925) is a leading British philosopher. Michael_Dummett | |
| Vasubandhu Vasubandhu (fl. 4th c. Vasubandhu | |
| 33 (number) 33 (thirty-three) is the natural number following 32 and preceding 34. 33_(number) | |
| 17th century philosophy 17th century philosophy in the Western world is generally regarded as being the start of modern philosophy, and a departure from the medieval approach, especially Scholasticism. 17th_century_philosophy | |
| Samkhya Sankhya, also Samkhya, (, IAST: - 'enumeration') is one of the six schools of classical Indian philosophy. Sage Kapila is traditionally considered to be the founder of the Sankhya school, although no historical verification is possible. Samkhya | |
| Aristotelianism Aristotelianism is a tradition of philosophy that takes its defining inspiration from the work of Aristotle. Sometimes contrasted by critics with the rationalism and idealism of Plato, Aristotelianism is understood by its proponents as critically developing Plato’s theories. Aristotelianism | |
| Just War Talk:Just_War | |
| Ernst Kummer | birth_place = Sorau, Brandenburg, Prussia Ernst_Kummer | |
| Logos () (Greek , logos) is an important term in philosophy, analytical psychology, rhetoric and religion. It derives from the verb [legō: to count, tell, say, or speak. Logos | |
| Term logic In philosophy, term logic, also known as traditional logic, is a loose name for the way of doing logic that began with Aristotle, and that was dominant until the advent of modern predicate logic in the late nineteenth century. Term_logic | |
| NewPGen NewPGen is a program used by researchers looking for large prime numbers. It is a program that is used to rapidly presieve a set of candidate numbers, removing those that are definitely composite numbers. NewPGen | |
| Cunningham chain In mathematics, a Cunningham chain is a certain sequence of prime numbers. Cunningham chains are named after mathematician A. J. C. Cunningham. They are also called chains of nearly doubled primes. Cunningham_chain | |
| Multiply perfect number In mathematics, a multiply perfect number (also called multiperfect number or pluperfect number) is a generalization of a perfect number. Multiply_perfect_number | |
| Abundant number In mathematics, an abundant number or excessive number is a number n for which σ(n) > 2n. Here σ(n) is the sum-of-divisors function: the sum of all positive divisors of n, including n itself. Abundant_number | |
| Deficient number In mathematics, a deficient number or defective number is a number n for which σ(n) < 2n. Here σ(n) is the sum-of-divisors function: the sum of all positive divisors of n, including n itself. Deficient_number | |
| Cullen number In mathematics, a Cullen number is a natural number of the form n · 2n + 1 (written Cn). Cullen numbers were first studied by Rev. Cullen_number | |
| Primeval number In mathematics, a primeval number is a natural number n for which the number of prime numbers which can be obtained by permuting all or some of its digits (in base 10) is larger than the number of primes obtainable in the same way for any smaller natural number. Primeval numbers were first described by Mike Keith. Primeval_number | |
| Woodall number In mathematics, a Woodall number is a natural number of the form n · 2n − 1 (written Wn). Woodall numbers were first studied by Allan J. Woodall_number | |
| Giorgio Agamben Political philosophy Giorgio_Agamben | |
| Wieferich prime In number theory, a Wieferich prime is a prime number p such that p2 divides 2p − 1 − 1; compare this with Fermat's little theorem, which states that every odd prime p divides 2p − 1 − 1. Wieferich primes were first described by Arthur Wieferich in 1909 in works pertaining to Fermat's last theorem. Wieferich_prime | |
| Wilson prime A Wilson prime is a prime number p such that p² divides (p − 1)! + 1, where "! Wilson_prime | |
| Wall-Sun-Sun prime In number theory, a Wall-Sun-Sun prime is a certain kind of prime number which is conjectured to exist although none are known. A prime p > 5 is called a Wall-Sun-Sun prime if p² divides Wall-Sun-Sun_prime | |
| Wolstenholme prime In number theory, a Wolstenholme prime is a certain kind of prime number. A prime p is called a Wolstenholme prime iff the following condition holds: Wolstenholme_prime | |
| Unique prime In mathematics, a unique prime is a certain kind of prime number. A prime p ≠ 2, 5 is called unique if there is no other prime q such that the period length of the decimal expansion of its reciprocal, 1 / p, is equivalent to the period length of the reciprocal of q, 1 / q. Unique_prime |
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