Suspension of a symmetric complex (Ex)

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Revision as of 12:47, 25 August 2013

Using the definition and the $\omega$$<wikitex>; Using the definition and the $\omega$ from Exercise 4 show that $$ S(\varphi)_0 = 0 $$ and $$ S(\varphi_{s+1}) = \pm \varphi_s $$ </wikitex> == References == {{#RefList:}} [[Category:Exercises]] [[Category:Exercises without solution]]\omega$ from Exercise 4 show that

$\displaystyle S(\varphi)_0 = 0$ $$\displaystyle S(\varphi)_0 = 0$$

and

$\displaystyle S(\varphi_{s+1}) = \pm \varphi_s$ $$\displaystyle S(\varphi_{s+1}) = \pm \varphi_s$$