Английский Язык - Турецкий язык
Определение theorems в Английский Язык Турецкий язык словарь
- theorem
- teorem
Fermat'ın Son Teoremi, nihayet 1994 yılında İngiliz matematikçi Andrew Vaylzom tarafından kanıtlandı.
-Fermat's Last Theorem was finally proven by English mathematician Andrew Wiles in 1994.
Pisagor teoremi bir dik üçgenin hipotenüs uzunluğunu hesaplaman için izin verir.
-Pythagoras' theorem allows you to calculate the length of the hypotenuse of a right triangle.
- theorem
- kanıt
Şimdi, bu yardımcı önermenin nasıl ana önermemizi kanıtlamak için kullanılabileceğini gösteriyoruz.
-Now, we show how this lemma can be used to prove our main theorem.
Fermat'ın Son Teoremi, nihayet 1994 yılında İngiliz matematikçi Andrew Vaylzom tarafından kanıtlandı.
-Fermat's Last Theorem was finally proven by English mathematician Andrew Wiles in 1994.
- theorem
- sav
- theorem
- önerme
Şimdi, bu yardımcı önermenin nasıl ana önermemizi kanıtlamak için kullanılabileceğini gösteriyoruz.
-Now, we show how this lemma can be used to prove our main theorem.
- theorem
- i., mat., man. teorem, kanıtsav
- theorem
- {i} kuram
- theorem
- kanıtsav
Связанные Термины
Английский Язык - Английский Язык
Определение theorems в Английский Язык Английский Язык словарь
- plural of theorem
- scallop theorems
- plural form of scallop theorem
- theorem
- A mathematical statement of some importance that has been proven to be true. Minor theorems are often called propositions. Theorems which are not very interesting in themselves but are an essential part of a bigger theorem's proof are called lemmas
- theorem
- A mathematical statement that is expected to be true; as, Fermat's Last Theorem (as which it was known long before it was proved in the 1990s.)
- theorem
- a syntactically correct expression that is deducible from the given axioms of a deductive system
- theorem
- {n} a position of acknowledged truth
- mean-value theorems
- In mathematics, two theorems, one associated with differential calculus and one with integral calculus. The first proposes that any differentiable function defined on an interval has a mean value, at which a tangent line is parallel to the line connecting the endpoints of the function's graph on that interval. For example, if a car covers a mile from a dead stop in one minute, it must have been traveling exactly a mile a minute at some point along that mile. In integral calculus, the mean value of a function on an interval is, in essence, the arithmetic mean (see mean, median and mode) of its values over the interval. Because the number of values is infinite, a true arithmetic mean is not possible. The theorem shows how to find the mean value using a definite integral. See also Rolle's theorem
- theorem
- a string derived from an axiom in a formal system Hofstadter considers this definition different from that ofa Theorem A Theorem is a statement that has been proven true through logic and which considered true Hofstadter uses his own idea of theorems in his proofs
- theorem
- A mathematical statement that is expected to be true; as, Fermats Last Theorem (as which it was known long before it was proved in the 1990s.)
- theorem
- To formulate into a theorem
- theorem
- A consequence of a theory or mathematical system which is sufficiently useful to warrant special notice
- theorem
- a logical proposition that follows from basic definitions and assumptions
- theorem
- A theorem is a statement that has been proven to be true
- theorem
- A statement that can be proved (Lesson 15 1)
- theorem
- A statement of a principle to be demonstrated
- theorem
- {i} theoretical propositions which is to be proven (Mathematics); rule, law, basic premise; generally accepted rule
- theorem
- an idea accepted as a demonstrable truth a proposition deducible from basic postulates
- theorem
- A formula, proposition, or statement in mathematics or logic deduced or to be deduced from other formulas or propositions (A theorem is the last step, after other statements have been proved )
- theorem
- A specific implication of a more general explanatory proposition, a postulate by means by deductive logic
- theorem
- an idea accepted as a demonstrable truth
- theorem
- painting [n] a type of painting, usually a still life, that was painted according to a list of instructions and sometimes with stencils; popular in the mid-nineteenth century
- theorem
- a proposition deducible from basic postulates
- theorem
- A formula, proposition, or statement in mathematics or logic deduced or to be deduced from other formulas or propositions
- theorem
- A statement that can be proved
- theorem
- That which is considered and established as a principle; hence, sometimes, a rule
- theorem
- Let n be an integer greater than one Let m be the product of all of the positive integers less than n, but relatively prime to n (so m=(n-1)! if n is prime) n divides either m+1 or m-1
- theorem
- A mathematical statement of some importance that has been proven to be true. Minor theorems are often called propositions. Theorems which are not very interesting in themselves but are an essential part of a bigger theorems proof are called lemmas
- theorem
- A theorem is a statement in mathematics or logic that can be proved to be true by reasoning. a statement, especially in mathematics, that you can prove by showing that it has been correctly developed from facts (theorema, from , from theorein; THEORY). In mathematics or logic, a statement whose validity has been established or proved. It consists of a hypothesis and a conclusion, beginning with certain assumptions that are necessary and sufficient to establish a result. A system of theorems that build on and augment each other constitutes a theory. Within any theory, however, only statements that are essential, important, or of special interest are called theorems. Less important statements, usually stepping-stones in proofs of more important results, are called lemmas. A statement proved as a direct consequence of a theorem is a corollary of the theorem. Some theorems (and even lemmas and corollaries) are singled out and given titles (e.g., Gödel's theorem, fundamental theorem of algebra, fundamental theorem of calculus, Pythagorean theorem). Bernoulli's theorem binomial theorem central limit theorem Fermat's last theorem fundamental theorem of algebra fundamental theorem of arithmetic fundamental theorem of calculus Gödel's theorem Pythagorean theorem Rolle's theorem mean value theorems
Связанные Термины
theorems
Произношение
Этимология
[ 'thE-&-r&m, 'thi(-& ] (noun.) 1551. Late Latin theorema, from Greek theOrEma, from theOrein to look at, from theOros spectator, from thea act of seeing; more at THEATER.Resimler
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