First, when I said ignoring penalty cards in JOB cost .05 of 1
percent, I meant .05 of 1 percent of the TOTAL EV. As in: reducing
the payout from 99.5% to 99.495%.
Without bothering to check (because I don't know how I'd check it,
for one thing, and another thing, whatever the figure is, it doesn't
change my basic point), I would also stand by my figures of an
approximate .2% loss in EV on Deuces Wild and 10/7 DB, simply
because penalty card hands come up so often in those games. But even
if it turns out to be closer to .1%, that would still be 2/3 of
your "advantage" with perfect DB play (100.15%) and a goodly potion
of your advantage at DW (100.7%).
BTW, in my .2% consideration of DW penalty card figure, I was
subtracting from the "super-optimal" 100.76% EV, which can be
attained through obeying arcane considerations such as only taking
certain straight draws when discarding a 3, J107 suited rules, blah
blah. The 100.7% figure is what you get when you consider penalty
cards, but don't play Bob Dancer-perfect.
If somebody wants to go through the math to figure out the exact
cost of not observing penalty cards in the various games, the actual
figures may be different from mine (and since I wrote that post at 3
AM, I'm not going to hold myself to a very high standard in that
regard :)), but I would bet that my basic premise is correct: using
penalty card rules is worth the trouble in DW and DB, and NOT worth
it in JOB.
And just a parenthetical note: if you agree with the basic premise
of a post, but feel the math is flawed, why bother to "correct" the
math if the "corrected" version will still support the premise?
That's Mr. Spock Syndrome ("Ninety-eight point seven five two six
four THREE light-years to destination, Captain), and on a par IMHO
with those who bother to correct spelling (thank God hardly anybody
does that here any more!). There are times when approximations are
good enough.
I did a real hiccup over your estimates of incremental ER when