JUMP IN AND JOIN THE "RNG" PARTY
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- Video Poker Master
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Re: JUMP IN AND JOIN THE "RNG" PARTY
I'd say more like 99.64% wrong, but I'm not understanding what you are trying too accomplish. Perhaps it's only 99.2%.
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- Senior Member
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Original post edited...
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- Video Poker Master
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I really do not understand the question. Perhaps you could phrase it differently?
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- Video Poker Master
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With all due respect to Raner, I did not "get" the original post.....this is the kinda thread where you need to take some ADVIL after reading it, lol.IN SIMPLEST FORM Raner, what exactly are you saying/asking?
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- Senior Member
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I edited the original post...
So some of the post replies above this one will not
make to much sense...
So some of the post replies above this one will not
make to much sense...
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- Video Poker Master
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I edited the original post.... There is no edited post there now, only the statement that it was edited.
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- Senior Member
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There is no edited post there now, only the statement that it was edited.
Just go back to previous page...To my original post at the very start. That is where I did the edit. Sorry for the confusion...
Just go back to previous page...To my original post at the very start. That is where I did the edit. Sorry for the confusion...
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- Video Poker Master
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As both Eduardo and I have previously stated, we believe that the process involves the random picking of cards from the deck, one at a time. There is no need for every possible permutation (not, by the way, combination) to be coded into the machine.
The "combinations" outlined on your edited original post are not, in fact, combinations, rather, I think, they are permutations. There are only four combinations of cards that create a royal flush, i.e., ace through ten for each of the four suits, since order does not matter. A sequential royal, of course, is a different thing, but I do not believe that is an issue here.
Even considering permutations, however, I cannot figure out how you determined the 488567700 number you got for royal flush "combinations".
The "combinations" outlined on your edited original post are not, in fact, combinations, rather, I think, they are permutations. There are only four combinations of cards that create a royal flush, i.e., ace through ten for each of the four suits, since order does not matter. A sequential royal, of course, is a different thing, but I do not believe that is an issue here.
Even considering permutations, however, I cannot figure out how you determined the 488567700 number you got for royal flush "combinations".
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- Video Poker Master
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Considering your invalidated almost every reply since the original post by editing it, I'm going to lock this thread. Please feel free to start a new one with your questions.