Given $\sum (-1)^n a_n $ such that $a_n >0$ , my question is :
does $\sum (-1)^n a_n $ converges if and only if $\sum a_{2k-1}-a_{2k} $ converges ?
Given $\sum (-1)^n a_n $ such that $a_n >0$ , my question is :
does $\sum (-1)^n a_n $ converges if and only if $\sum a_{2k-1}-a_{2k} $ converges ?
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