The Collected Mathematical Papers of Arthur Cayley volume 10

Cover The Collected Mathematical Papers of Arthur Cayley volume 10
The Collected Mathematical Papers of Arthur Cayley volume 10
Arthur Cayley
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(1878), pp. 55 57. ] IT is well known that if 12, &c. , denote the determinants formed with the matrix a, ft, 7, 8 a, ft, y, S 12 . 34 + 13 . 42 + 14 . 23 = 0. The proper proof of the theorem is obtained by remarking that we have 0=, ft, 7> a, ft, 7, a, ft, 7> a, ft, 7, as at once appears by subtracting the lirst and second lines from the third and fourth lines respectively; and, this being so, the development of the determinant gives the theorem. The theorem might, it is clear, have been obtai...ned in four different forms according as in the determinant the missing terms were taken to be as above (8, 8 ), or to be (a, a ), (ft, ft ), or (7, 7 ); but the four results are equivalent to each other.
There is obviously a like theorem for the sums of products of determinants formed with the matrix a, ft, 7, 8, , P, y, , e a", ft", 7", 8", e" C. X.
34 266 NOTE ON A THEOREM IN DETERMINANTS.
[676 viz. The theorem is obtained by development of the determinant in an identical equation, such as , 0, 7, B, .


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