Firstly one can look at the likely nature (given current knowledge) of the universe if the fundamental constants had different values.
Um, no, that isn't good enough.
You have to generate some kind of
distribution for the values of those constants.
And therein lies the problem for FT proponents -- how in the world do you propose to come up with a distribution for an event you know nothing about the cause of?
You can't just say, for example, that the gravitational constant could be any real number without some kind of
evidence that it could be any real number.
We know a coin toss is binary. We know a six sided die can take on values 1 - 6. We know a lottery can take on some finite number of values. We know a 32 bit word in computer memory can take on a finite number of values. We know the spatial coordinates of a particle can be any real number, ignoring possible planck discretization, given a coordinate frame.
We do
not know which values
any universal constant
might have been, and even if we did, we wouldn't know the
probability it might have been what it might have been.
This seems pretty obvious to me. So obvious, in fact, that I interpret omission of this caveat in any FT argument as
deliberate dishonesty. That is why I have about as little respect for Malerin as I did for Kleinman -- it is clear that there is zero evidence that our universal constants could be "any value at all," yet Malerin
insists on continuing to rely upon exactly this assumption in all his arguments.
So the question is, are
you going to act the same way, or are you going to let reason prevail and admit that the FT argument is currently a dead end because
we just don't have enough data?