- #1
jk22
- 729
- 24
Suppose we define the measurement of an observable A by v(A) v being an 'algorithm giving out one of the eigenvalues each time it is called' (we accept the axiom of choice)
In this context we have in particular v(A)≠v(A) since when we call the left hand side and then the right handside the algorithm could give different values.
Is this not a way out from Bell's theorem since one cannot factorize the measurement results ?
But is this not at the same time the end of logical writing we are used to in maths ?
In this context we have in particular v(A)≠v(A) since when we call the left hand side and then the right handside the algorithm could give different values.
Is this not a way out from Bell's theorem since one cannot factorize the measurement results ?
But is this not at the same time the end of logical writing we are used to in maths ?