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	z_inverse does iso_inverse in iso spaces
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		| @@ -1028,12 +1028,16 @@ EX transmatrix z_inverse(const transmatrix& T) { | |||||||
|  |  | ||||||
| /** \brief T inverse a matrix T = O*P, where O is orthogonal and P is an isometry (todo optimize) */ | /** \brief T inverse a matrix T = O*P, where O is orthogonal and P is an isometry (todo optimize) */ | ||||||
| EX transmatrix view_inverse(transmatrix T) { | EX transmatrix view_inverse(transmatrix T) { | ||||||
|   return inverse(T); |   if(nonisotropic) return inverse(T); | ||||||
|  |   if(prod) return z_inverse(T); | ||||||
|  |   return iso_inverse(T); | ||||||
|   } |   } | ||||||
|  |  | ||||||
| /** \brief T inverse a matrix T = P*O, where O is orthogonal and P is an isometry (todo optimize) */ | /** \brief T inverse a matrix T = P*O, where O is orthogonal and P is an isometry (todo optimize) */ | ||||||
| EX transmatrix iview_inverse(transmatrix T) { | EX transmatrix iview_inverse(transmatrix T) { | ||||||
|   return inverse(T); |   if(nonisotropic) return inverse(T); | ||||||
|  |   if(prod) return z_inverse(T); | ||||||
|  |   return iso_inverse(T); | ||||||
|   } |   } | ||||||
|  |  | ||||||
| EX pair<ld, hyperpoint> product_decompose(hyperpoint h) { | EX pair<ld, hyperpoint> product_decompose(hyperpoint h) { | ||||||
|   | |||||||
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