So here is the functional equation:
F(n,G,g,mr,nsp) = gfc
This is such a totally meaningless equation... and the best part is, you're the only one reading this thread that doesn't know that.
Oh, the irony...
Yes, not only is it meaningless, it leaves out at least one parameter that is clearly decisive.
For example, there is no place to parameterize the intensity of a selection pressure. An intense pressure, like an antibiotic used against a bacterial infection, would have a very high intensity, say 99% of the colony killed per generation. Other selection pressure may be affecting the colony simultaneously, of lesser intensity, each killing, for example, only 1% of the colony per generation.
Now, in triple therapy, all three pressures are ordinarily at near-extinction levels, so the population would be so severely reduced that the probability of mutations to resist these pressures becomes very low (Dr. Kleinman himself has made the point that it's in small populations that population size most affects the probability of adaptive mutation). This is why triple therapy works: the poulation is kept low enough to make the emergence of resistance profoundly unlikely. The affect of intensities of multiple therapies could be tested easily by subjecting bacterial colonies to multiple but very faint selection pressures to see if triple resistance emerges faster than in colonies where the same pressures are applied intensely enough to reduce the populations near extinction.
The other factor not in Dr. Kleinman's formula is
variable intensity and presence of selection pressures. I recall that when I once had a bacterial infection, I was advised to continue taking a single antibiotic for two weeks after symptoms disappeared. If I stopped taking the med right after symptoms subsided, or missed doses, there was a significant chance that the infection would not only return, but return with resistance to the med. (The monotherapy worked very well, thank you.)
It's perfectly obvious that this phenomenon must occur frequently in nature. For example, a colony of plants may lack resistance to sub-freezing temperatures. During a cold snap, 99% of the population may be killed, the other 1% surviving because of local variations in temperature. Between cold snaps, the colony recovers, reaching populations again large enough to allow a mutation that endows plants with resistance. Each time such a mutation occurs, even if offering only a very slight advantage, more plants with that mutation will survive, and the colony can develop, in time, robust resistance through a succession of accumulative mutations.
So, both
intensity and regularity of selection pressures profoundly affect the probability of macro-evolution. However, Dr. Kleinman's formula does not include this critical factor.
I await Dr. Kleinman's detailed, specific, non-evasive rebuttal.