Data:L11a534/Multivariable Alexander: Difference between revisions

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<math>\frac{u v w^2 x-u v w^2+u v w x^2-4 u v w x+2 u v w-u v x^2+2 u v x-u v+u w^2 x^2-2 u w^2 x+u w^2-3 u w x^2+6 u w x-2 u w+2 u x^2-3 u x+u+v w^2 x^2-3 v w^2 x+2 v w^2-2 v w x^2+6 v w x-3 v w+v x^2-2 v x+v-w^2 x^2+2 w^2 x-w^2+2 w x^2-4 w x+w-x^2+x}{\sqrt{u} \sqrt{v} w x}</math>
<math>\frac{t(1) t(4)^2 t(3)^2+t(2) t(4)^2 t(3)^2-t(4)^2 t(3)^2+t(1) t(3)^2-t(1) t(2) t(3)^2+2 t(2) t(3)^2-2 t(1) t(4) t(3)^2+t(1) t(2) t(4) t(3)^2-3 t(2) t(4) t(3)^2+2 t(4) t(3)^2-t(3)^2-3 t(1) t(4)^2 t(3)+t(1) t(2) t(4)^2 t(3)-2 t(2) t(4)^2 t(3)+2 t(4)^2 t(3)-2 t(1) t(3)+2 t(1) t(2) t(3)-3 t(2) t(3)+6 t(1) t(4) t(3)-4 t(1) t(2) t(4) t(3)+6 t(2) t(4) t(3)-4 t(4) t(3)+t(3)+2 t(1) t(4)^2-t(1) t(2) t(4)^2+t(2) t(4)^2-t(4)^2+t(1)-t(1) t(2)+t(2)-3 t(1) t(4)+2 t(1) t(2) t(4)-2 t(2) t(4)+t(4)}{\sqrt{t(1)} \sqrt{t(2)} t(3) t(4)}</math>

Latest revision as of 15:26, 20 February 2013

[math]\displaystyle{ \frac{t(1) t(4)^2 t(3)^2+t(2) t(4)^2 t(3)^2-t(4)^2 t(3)^2+t(1) t(3)^2-t(1) t(2) t(3)^2+2 t(2) t(3)^2-2 t(1) t(4) t(3)^2+t(1) t(2) t(4) t(3)^2-3 t(2) t(4) t(3)^2+2 t(4) t(3)^2-t(3)^2-3 t(1) t(4)^2 t(3)+t(1) t(2) t(4)^2 t(3)-2 t(2) t(4)^2 t(3)+2 t(4)^2 t(3)-2 t(1) t(3)+2 t(1) t(2) t(3)-3 t(2) t(3)+6 t(1) t(4) t(3)-4 t(1) t(2) t(4) t(3)+6 t(2) t(4) t(3)-4 t(4) t(3)+t(3)+2 t(1) t(4)^2-t(1) t(2) t(4)^2+t(2) t(4)^2-t(4)^2+t(1)-t(1) t(2)+t(2)-3 t(1) t(4)+2 t(1) t(2) t(4)-2 t(2) t(4)+t(4)}{\sqrt{t(1)} \sqrt{t(2)} t(3) t(4)} }[/math]

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