n=8

Generating link: 3 1,2,-2, (3 1,2,2-)         (883)

Family: (2k+1) 1,(2l),-(2l), k ³ l

Number of components: 3
Alexander polynomial:
åi=12l+1(i/2 + [(i2)/2])(-t)i - 1+ åi=0l-2(2 - i2 + 3 l + 3 l2)t3l - i - (1 + 5l + 2l2)t2l + 1]
for k=l;
åi=12l+1(i/2 + [(i2)/2])(-t)i - 1 + åi=1k - 2l + 1(4l2 + 4l)(-t)2l + k + 1 - i
+ åi=02l-2([(-3i)/2] - [(i2)/2] + 4 l + 4l2)(-t)4l - i - 1] for k ³ 2l;
1 - 3t + 6t2 + åi=1k8(-t)k + i] for l=1;
åi=22l+1([(i2)/2] - i/2)(-t)i - 2 + åi=02k - 2l + 1([3i/2] - [(i2)/2] + l + 2 il + 2l2)(-t)2l + i - 1
+ åi=4l-2k2l-k-1(2 - i2 + k - k2 + 2 l + 4 kl)(-t)2l + k - i] otherwise.
Unlinking number: 2l+k+1
Signature: 2k-4l+2

 

Please respect the condition k ³ l

 

k=     l=


 

 

 

Conway symbol:
 
 
Number of components:
 
3
Alexander polynomial:
Alexander polynomial:
Signature:

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