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I would like to know if anybody knew of a program that I could give some specific conditions for how the cube should be no it would give me every possible case. Could also be every state between 2 cube states. Thank you!

Here's an equation that will do what you need, if I'm understanding what you're asking.
First one:
3^(7-# of oriented corners)*2^(12-# of oriented edges)*(number of permuted corners)!*(number of permuted edges)!/2
Second one:
Take the cube state for the first one and put it in the equation. Then do the same for the second one. Then subtract the second one from the first one.
Example:
F2L-1
3^(7-3)*2^(12-7)*3!*7!/2=39191040
OLL
3^(7-7)*2^(12-12)*4!*8!/2=483840
States between:
39191040-483840=38707200
I may be wrong.

Here's an equation that will do what you need, if I'm understanding what you're asking.
First one:
3^(7-# of oriented corners)*2^(12-# of oriented edges)*(number of permuted corners)!*(number of permuted edges)!/2
Second one:
Take the cube state for the first one and put it in the equation. Then do the same for the second one. Then subtract the second one from the first one.
Example:
F2L-1
3^(7-3)*2^(12-7)*3!*7!/2=39191040
OLL
3^(7-7)*2^(12-12)*4!*8!/2=483840
States between:
39191040-483840=38707200
I may be wrong.