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Posted

I recieved a depreciation from jay-qu, that this were useless.

 

Well,

 

Yes, A Theorem is just expressing in another way some a priori, (redundancy of a prioris. Often A priori are what we want the reality to be, contrary to axioms they can act on reality, and for example start : erasing, burning, and even other action)

 

so in this sense, right it's useless, if we don't have the same a priori we will never agree.

 

But then, what we can do is, compare the results obtained with several a priori, for example the covariance is the measure of the quantity :[math]\underbrace{\langle AB\rangle}_{unseparate}-\underbrace{\langle A\rangle\langle B\rangle}_{separately\quad considered} [/math]

by chance the 2nd term is 0.

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