- #71
Klockan3
- 611
- 0
Ok, I found the real flaw in your argument. The thing is that you first assume that you got a solution that is not an eigenvector to translations and then translate it to get the orthogonal solution space. All fine so far right? The problem now is that it is possible that the whole solution space for this specific energy have the same translation eigenvalue! What would that mean?! That you can't find the function you first assume that you can find. The prohibited value you are talking about is one of the possible values where the initial function is already an eigenvector to the translation.