Translation for 'binomial coefficient' from English to Slovak

binomial coefficient

binomický koeficient {m}mat.

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binomial

binomický {adj}mat.

dvojčlenný {adj}mat.

dvojčlen {m}mat.

binóm {m}mat.

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binomial theorem

binomická veta {f}mat.

binomial scientific name

dvojslovný vedecký názov {m}biol.veda

coefficient

koeficient {m}mat.

reflection coefficient

reflexný koeficient {m}fyz.

adsorption coefficient

adsorpčný koeficient {m}chém.fyz.

koeficient {m} adsorpciechém.fyz.

absorption coefficient

absorpčný koeficient {m}chém.fyz.

koeficient {m} absorpciechém.fyz.

diffusion coefficient

koeficient {m} difúziefyz.

difúzna konštanta {f}fyz.

difúzny koeficient {m}fyz.

infiltration coefficient

koeficient {m} infiltráciehydrol.

infiltračný koeficient {m}hydrol.

partition coefficient

rozdeľovací koeficient {m}chém.

acceleration coefficient

akceleračný koeficient {m}fyz.

runoff coefficient

odtokový koeficient {m}geol.hydrol.

• Applying Legendre's formula to the product formula for binomial coefficients produces Kummer's theorem, a similar result on the exponent of each prime in the factorization of a binomial coefficient.
• The last representation, which is also immediate from the recursion formula, expresses the Legendre polynomials by simple monomials and involves the generalized form of the binomial coefficient.
• The reason is that when each division occurs, the intermediate result that is produced is itself a binomial coefficient, so no remainders ever occur.
• The term "negative binomial" is likely due to the fact that a certain binomial coefficient that appears in the formula for the probability mass function of the distribution can be written more simply with negative numbers.
• Although this list enumerates only trichords containing the note C, the number of "all" possible trichords inside a single octave is 220 (the binomial coefficient of picking three keys out of twelve).

• Sperner's theorem, from 1928, says that the size of an antichain in the power set of an "n"-set (a Sperner family) is at most the middle binomial coefficient(s).
• Here, [...] is the binomial coefficient.
• As the binomial coefficient [...] , 126 is a central binomial coefficient, and in Pascal's Triangle, it is a pentatope number.
• where "(i,j)" denotes the binomial coefficient for [...].
• in the prime decomposition of the central binomial coefficient [...] is at most [...].

• This follows from the binomial theorem, as each binomial coefficient of the expansion of [...] , except the first and the last, is a multiple of [...].
• Due to the symmetry of the binomial coefficient with regard to "k" and [...] , calculation may be optimised by setting the upper limit of the product above to the smaller of "k" and [...].