Push pre-flop, of course. There is no point in leaving 0.65$ behind, you will be commited anyway and won`t be able to generate much of the fold equity.
But as played - call. If the pot was 2$ + 1$ bet, then your odds are
2.65:0.65 ~ 4:1 -> 1/5 = 20% equity
Technically, if your opponent shows you his cards and there is an ACE (like AK/AJ hands) then you have to fold, because your equity is only 7%.
BUT ! If you add to his range only one hand - TT (that is quite possible), your equity rise to 21%.
And since we never know our opponent cards, remote probability of beeing bluffed don`t allow us to fold, even if we are sure that he is not bluffing (assuming that we can not be sure 100%, unless we saw our opponents cards)
To illustrate this:
- if he holds AK/AJ (7% equity)
EV = 0.93*(-0.65) + 0.07*(2.65) = - 0.6$ + 0.18$ = - 0.42
BUT! if we assume that in 20% of the time he will semi-bluff (bet with TT) - we have 91% equity
EV = 0.80*(-0.42) + 0.20*( 0.91*(2.65) + 0.9*(0.65) ) = - 0.33 + 0.37 = + 0.04
From this experiment we can conclude that remote probability of beeing semi-bluffed (1 out of 5 times) makes clear - EV move + EV (close to zero EV, but still positive !)
The question is: is there a possibility that in 1 out of 5 plays in this spot we will be semi-bluffed ? Of course there is and on this limit, I would say, it is even bigger then 20%) Some individums can easily do it with a hand like KQ, TT-88, etc. ))
The bottom line is: you must call)