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Yang index of the deleted product
Authors:Simeon T Stefanov
Institution:1 Suchodolska Str., B 13 Vh 2 Ap 32, 1373 Sofia, Bulgaria
Abstract:For any $\kappa\ge 1$ a $\kappa$-dimensional polyhedron $Y_\kappa$ is constructed such that the Yang index of its deleted product $Y^*_\kappa$ equals $2\kappa$. This answers a question of Izydorek and Jaworowski (1995). For any $\kappa\ge 1$ a $2\kappa$-dimensional closed manifold $M$ with involution is constructed such that $\operatorname{index} M=2\kappa$, but $M$ can be mapped into a $\kappa$-dimensional polyhedron without antipodal coincidence.

Keywords:Yang index  deleted product  antipodal coincidence
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