VLTs are a lottery run by a central computer. That central computer
creates a pool of outcomes, and picks random outcomes from that pool.
As an example (to grossly oversimplify), at reset that computer could
decide that over 1 million plays, 250000 will pay "something", and
750000 will pay nothing (I explicitly don't want to go into details).
When playing, the central computer decides the outcome right as you
start playing. If the computer decides that you have a certain payoff,
you will have that payoff no matter what you do.
For VP, in order to maintain the illusion of an actual VP game, the
VLT can only deal a high pair if the central computer decided that
you'd have a payoff. In that case, if you discard the pair, the VLT
still has to give you your payoff.
For a deal with a high pair and 3 low card, discarding one of the high
cards only results in a high pair 4.2% of the time in real VP. If you
find that you always get a high pair (3 or 4 samples are enough), you
can be almost certain that you're playing a VLT.
Note that in reality VP on a VLT is only "interesting" with additional
bonuses (e.g. match card, second chance, etc...), so that in reality
there is no need to do any kind of analysis - it should be quickly
obvious with a low number of hands, by holding everything for each
hand.
JBQ
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On 11/15/05, docjump <docjump@earthlink.net> wrote:
Can you elaborate on what that proves please?