Original sentence: A short combinatoric proof of Cauchy-Binet formula.Example: If  and  then the Cauchy-Binet formula gives the determinant:.The Cauchy-Binet formula can be extended in a straightforward way to a general formula for the minors of the product of two matrices.The Cauchy-Binet formula then states.if A and B are square matrices of the same format, then there is only a single admissible set S, and the Cauchy-Binet formula reduces to the ordinary multiplicativity of the determinant
Edited sentence: A short combinatoric proof of Cauchy–Binet formula.Example: If  and  then the Cauchy–Binet formula gives the determinant:.The Cauchy–Binet formula can be extended in a straightforward way to a general formula for the minors of the product of two matrices.The Cauchy–Binet formula then states.if A and B are square matrices of the same format, then there is only a single admissible set S, and the Cauchy–Binet formula reduces to the ordinary multiplicativity of the determinant