The Collected Mathematical Papers of Arthur Cayley volume 7
The Collected Mathematical Papers of Arthur Cayley volume 7
Arthur Cayley
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, W, identifying such of them as were given in my former Memoirs on Quantics with the Tables of these Memoirs, and the new ones, 0, P, R, S, T, V, with the Tables Nos. 90, 91, 92, 93, 94, 95 of the present Memoir. Table No. 87. Identification of the 23 irreducible covariants of the binary quintic. Table No. A (a, b, c, d, e, f $ x, y}* f 13 ) 2 ( ) 2 *=(//) 4 14 ) 2 ( ) 6 4> = (//) 2 15 ) 3 ( ) 3 j =(/0 2 16 ) 3 ( ) 5 (/O 17 F= ^(A, C} ( ) ( ) (/c/, ) 18 G =-5, 2 4 OO 2 19 ^ = (... 0) ( Y( ) (#>, ) 21 J =-l(B, DY ( ) 5 ( y- = (J0 2 22 K=-(B, D} ( )( )3 (j t ) 23 L =-^(A, H) + BE ( ) 5 ( ) 7 (/P) 24 M = -^(B, H)*-BG ( ) 6 ( ) 2 T = (^) 2 83 JV= i(5, J?) ( )( ) (p t ) 84 =-(B, J) ( y ( )i ( tflt ) *90 P=-i(^, M)-5^ ( X( Y (A) *91 ^ =4(5, ^f) 2 ( ) 8 ( ) ("O 2 25 E=-i(5, Jf) ( ) 8 ( ) 2 (T*) *92 jSf =-96 (D, J\I) + 16BO- *1GK ( ) 9 ( ) 3 W *93 T=-(J, M) ( )n( )i 7 = ( T a) *94 U=^(J, 0) + GQ ( ) 12 ( )" ((to), a) 29 V = - (B, T) ( )>3 ( y ( i7 ) * 93 ^ = -i(0, T) ( )-( ) ((ta), 7) 29A 342 A NINTH MEMOIR ON QU ANTICS.
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