Full text: The collected mathematical papers of Arthur Cayley, Sc.D., F.R.S., sadlerian professor of pure mathematics in the University of Cambridge (Vol. 7)

447] 
ON THE RATIONAL TRANSFORMATION BETWEEN TWO SPACES. 
209 
C. VII. 
27 
Tables n = 5. 
a i 
a 2 
a 3 
a 4 
ttl 
a 2 
«3 
a 4 
ttl 
a 2 
a 3 
«4 
II 
ii 
ii 
11 
II 
II 
II 
II 
II 
ii 
II 
II 
8 
0 
0 
1 
3 
3 
1 
0 
0 
6 
0 
0 
a/ = 8 
1 
1 
3 
1 
1 
0 
a 2 ' = 0 
3 
1 
3 
1 
6 
5 
O 
II 
tf 
1 
3 
3 
l 2 
0 
a 4 ' = 1 
8 
l 3 
0 
0 
Tables n=Q. 
«1 
“2 
a 3 
«4 
0-5 
a l 
do 
a 3 
C&4 
a 5 
II 
II 
II 
II 
II 
II 
ii 
II 
ii 
II 
10 
0 
0 
0 
1 
1 
4 
2 
0 
0 
a/ = 10 
1 
1 
1 
2 
a 2 ' = 0 
4 
3 
2 
o 
II 
" 05 
2 
1 
4 
1 2 ,1* 
a 4 '= 0 
0 
O.5 - 1 
10 
l 4 
0 
«1 
a 2 
«3 
a 4 
a 5 
«1 
a 2 
a 3 
«4 
«3 
II 
ii 
II 
II 
II 
II 
II 
II 
II 
II 
4 
i 
3 
0 
0 
3 
4 
0 
1 
0 
a/ - 3 
2 
4 
1 
1 
a 2 ' = 4 
1 
i 
3 
1 
4 
1 
a 
II 
o 
3 
2 
4 
l 2 
a 4 '= 1 
4 
i 
3 2 
0 
a 5 = 0 
0 
* Read, “Each of the two cubics passes through the point a 1? the four points a 2 , and, (l 2 , 1), twice 
through one and once through the other of the points a 2
	        
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