It's not
my maths that's the problem, it's
your maths.
You don't seem to be able to comprehend the difference between the probabilities of a series of discrete events, and the probability of a series of conditional events. A series of discrete events cannot be calculated as a single probability, since each event in the series is independent of every other event.
In evolutionary theory every mutation is a discrete event, which means that the probabilities should not be propogated to each subsequent event (mutation). You
could, in theory, calculate the
a priori probability of getting all the way to a human from abiogenesis, but that calculation would be meaningless, since the events that lead to humans evolving are not conditional, and were not set
a priori. This is precisely the problem I pointed out to you in Milton's statement a few days ago. Saying that the probability of humans evolving is so incredibly small that it couldn't have happened by chance is a meaningless statement, because the probability calculation (however hand-waving) that it is based on in meaningless.
To give an example;
Toss a coin. What's the probability of you getting heads? 1/2, right?
Toss it again. What's the probability of you getting tails? 1/2 again.
Toss it again. What's the probability of you getting tails? 1/2 again.
Toss it again. What's the probability of you getting heads? 1/2 again.
Toss it again. What's the probability of you getting tails? 1/2 again.
Toss it again. What's the probability of you getting heads? 1/2 again.
Toss it again. What's the probability of you getting heads? 1/2 again.
Toss it again. What's the probability of you getting tails? 1/2 again.
Toss it again. What's the probability of you getting heads? 1/2 again.
Toss it again. What's the probability of you getting heads? 1/2 again.
So, at each stage the probability of your getting a particular outcome was 1/2, and you ended up with the sequence HTTHTHHTHH. Now, if I had asked you, before you started, what's the probability that you will get the sequence HTTHTHHTHH, you might have rightly say that it was 1 in 2
10, or 1/1024. But no sequence was specified, and any sequence would have had the same probability. This is because there are 1024 possible sequences. You got just one of them, but because we didn't specify
before we started which sequence we expected, that probability calculation is utterly meaningless in the context of the coin tosses. We ended up with a unique sequence of events, the
a priori probability of which is pretty small, but we did so by going through a series of events, each with a 50/50 probability, and
no expectation of the outcome.
And
that's your problem with the maths. You see the 1/1024 chance of getting the sequence HTTHTHHTHH, and say, "Wow, that wasn't very likely!" when you should be seeing at a series of
independent 50/50 events and saying, "Meh, so what?"