I need to find if a value $T$ exists for irrational number of the form
$(a+b\cdot \sqrt{5})$ such that $(a+b\cdot \sqrt{5})^T = 1 \pmod M$.
Also ,is it possible to find out upper bound for T .
I need to find if a value $T$ exists for irrational number of the form
$(a+b\cdot \sqrt{5})$ such that $(a+b\cdot \sqrt{5})^T = 1 \pmod M$.
Also ,is it possible to find out upper bound for T .
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