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ON THE ADMITTANCE OF A FIXED POINT FREE DEFORMATION OF THE SPACE WHICH &#x3C0;<sub>1</sub>(X) IS INFINITE

ON THE ADMITTANCE OF A FIXED POINT FREE DEFORMATION OF THE SPACE WHICH &#x3C0;<sub>1</sub>(X) IS INFINITE

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In this paper, we shall investigate the admittance of a fixed point free deformation(FPFD) on the locally nilpotent spaces when ${\pi}_1(X)$ is infinite. More precisely, for $X{\in}(S_{{\ast}{LN}})$ with ${\pi}_1(X)$ infinite, we prove the admittance of a FPFD where ${\pi}_1(X)$ has the maximal condition on normal subgroups, or ${\pi}_1(X)$ satisfies either the max-${\infty}$ or min-${\infty}$ for non-nilpotent subgroups where $S_{{\ast}{LN}}$ denotes the category of the locally nilpotent spaces and base point preserving continuous maps.

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