I have two functions $\gamma_1=exp(i*t) $and $\gamma_2=exp(-i*t) $ for all t in [$0;\pi].$
How do I show that they are fixed homotopic?
Kind regards
I have two functions $\gamma_1=exp(i*t) $and $\gamma_2=exp(-i*t) $ for all t in [$0;\pi].$
How do I show that they are fixed homotopic?
Kind regards
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Define $\gamma_a(t):=e^{(3-2a)it}$.
In this way $\gamma_1= "your" \gamma_1$ and $\gamma_2= "your" \gamma_2$ !