How can I work out the fraction of 3D space which is bounded by the following planes ? $$ \left\{\begin{matrix}x+y-z<0 \\ x-y+z<0 \\ x+y+z>0 \end{matrix}\right. $$
Is there a method which extends to hyperplanes in N-dimensional space ?
How can I work out the fraction of 3D space which is bounded by the following planes ? $$ \left\{\begin{matrix}x+y-z<0 \\ x-y+z<0 \\ x+y+z>0 \end{matrix}\right. $$
Is there a method which extends to hyperplanes in N-dimensional space ?
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