- we begin the proof with a lemma
- Математика: мы начнём доказательство с леммы
Универсальный англо-русский словарь. Академик.ру. 2011.
Универсальный англо-русский словарь. Академик.ру. 2011.
Turing's proof — First published in January 1937 with the title On Computable Numbers, With an Application to the Entscheidungsproblem , Turing s proof was the second proof of the assertion (Alonzo Church proof was first) that some questions are undecidable :… … Wikipedia
Original proof of Gödel's completeness theorem — The proof of Gödel s completeness theorem given by Kurt Gödel in his doctoral dissertation of 1929 (and a rewritten version of the dissertation, published as an article in 1930) is not easy to read today; it uses concepts and formalism that are… … Wikipedia
Exact sciences (The) in Hellenistic times: texts and issues — The exact sciences in Hellenistic times: Texts and issues1 Alan C.Bowen Modern scholars often rely on the history of Greco Latin science2 as a backdrop and support for interpreting past philosophical thought. Their warrant is the practice… … History of philosophy
Matrix determinant lemma — In mathematics, in particular linear algebra, the matrix determinant lemma[1][2] computes the determinant of the sum of an invertible matrix A and the dyadic product, u vT, of a column vector u and a row vector vT. Contents 1 Statemen … Wikipedia
Burnside's lemma — Burnside s lemma, sometimes also called Burnside s counting theorem, the Cauchy Frobenius lemma or the orbit counting theorem, is a result in group theory which is often useful in taking account of symmetry when counting mathematical objects. Its … Wikipedia
Céa's lemma — is a lemma in mathematics. It is an important tool for proving error estimates for the finite element method applied to elliptic partial differential equations. Contents 1 Lemma statement 2 Error estimate in the energy norm 3 … Wikipedia
Computation in the limit — In computability theory, a function is called limit computable if it is the limit of a uniformly computable sequence of functions. The terms computable in the limit and limit recursive are also used. One can think of limit computable functions as … Wikipedia
Proofs of Fermat's little theorem — This article collects together a variety of proofs of Fermat s little theorem, which states that:a^p equiv a pmod p ,!for every prime number p and every integer a (see modular arithmetic). Simplifications Some of the proofs of Fermat s little… … Wikipedia
Squeeze theorem — In calculus, the squeeze theorem (known as the pinching theorem, the sandwich theorem and sometimes the squeeze lemma) is a theorem regarding the limit of a function.The squeeze theorem is a technical result which is very important in proofs in… … Wikipedia
Quadratic reciprocity — The law of quadratic reciprocity is a theorem from modular arithmetic, a branch of number theory, which shows a remarkable relationship between the solvability of certain quadratic equations modulo different prime moduli.Although it allows us to… … Wikipedia
Münchhausen Trilemma — The Münchhausen Trilemma (after Baron Münchhausen, who allegedly pulled himself (and the horse he was sitting on) out of a swamp by his own hair), also called Agrippa s Trilemma (after Agrippa the Skeptic), is a philosophical term coined to… … Wikipedia