What does A (3 3,2) mean in combinatorial mathematics?

A(3，2)=3×2 .

One of the important concepts of combinatorial mathematics. Taking out M different elements (0≤m≤n) from N different elements at a time and synthesizing a group regardless of their order is called selecting the combination of M elements from N elements without repetition. The total number of all such combinations is called the combination number, and the calculation formula of this combination number is

The combination obtained by repeatedly extracting M elements from N-ary set A is essentially an M-ary subset of A. ..

Extended data

The calculation method of permutation and combination is as follows:

The arrangement a (n, m) = n× (n- 1). (n-m+ 1) = n！ /(n-m)！ (n is subscript and m is superscript, the same below)

Combination C(n, m)=P(n, m)/P(m, m) =n! /m！ (n-m)！ ;

For example:

A(4，2)=4！ /2! =4*3= 12

C(4，2)=4！ /(2! *2! )=4*3/(2* 1)=6

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Punctuation mathematics

The story about mathematicians is short.

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