multinomial coefficients造句
例句與造句
- In practice the multinomial coefficient is usually removed from the calculation.
- where the connection coefficients are multinomial coefficients.
- It is possible to " read off " the multinomial coefficients from the terms by using the multinomial coefficient formula.
- It is possible to " read off " the multinomial coefficients from the terms by using the multinomial coefficient formula.
- The coefficients \ tbinom n { k _ 1, \ cdots, k _ m } are known as multinomial coefficients, and can be computed by the formula
- It's difficult to find multinomial coefficients in a sentence. 用multinomial coefficients造句挺難的
- That is to say, that the nontrivial multinomial coefficients here are divisible by can be seen as a consequence of the fact that each nontrivial necklace of length can be unwrapped into a string in many ways.
- The combinatorial interpretation of multinomial coefficients is distribution of " n " distinguishable elements over " r " ( distinguishable ) containers, each containing exactly " k i " elements, where " i " is the index of the container.
- (This proof is essentially a coarser-grained variant of the necklace-counting proof given earlier; the multinomial coefficients count the number of ways a string can be permuted into arbitrary anagrams, while the necklace argument counts the number of ways a string can be rotated into cyclic anagrams.
- However, the multinomial-style PMF has an extra factor, a multinomial coefficient, that is a constant equal to 1 in the categorical-style PMF . Confusing the two can easily lead to incorrect results in settings where this extra factor is not constant with respect to the distributions of interest.
- Such families arise naturally given four points in general linear position ( no three on a line ), there is a pencil of conics through them ( five points determine a conic, four points leave one parameter free ), of which three are degenerate, each consisting of a pair of lines, corresponding to the \ textstyle { \ binom { 4 } { 2, 2 } = 3 } ways of choosing 2 pairs of points from 4 points ( counting via the multinomial coefficient ).