dust1n
Zindīq
This is that post I was referring to /coin flips/
This was my response.
Thanks.
"It's different concepts, however. *Translating something like the OP premise into coin flips will yield increased improbability, whereas in your illustration, it has the opposite effect. The only way we could quantify an exact number of representational coin flips regarding the OP is to have a repetition statistic between two OP units. (pink flamingos); the coin flip in translation to the op premise or similar, changes from one sequence, /10 same side in a row/,, (your illustration), to two sequences, ie one sequence of /same side in a row/, then another sequence of /same side in a row./ Then the amount of coin flips between these two sequences, could be used as the probable figure for random occurrence.
*theoretical as we only have one unit in the OP premise. of course."
How many coin clips are required, exactly? What about the universe or about evolution is equivalent to a fifty percent chance you are referring to?
Well, you wouldn't not make any deductions simply because of an unknown. You would still come to a best conclusion for an argument. ''unknown'', doesn't tell me i'm incorrect in my approximations, the same way it wouldn't affirm any one elses position.
How can you arrive at a conclusion from an unknown premise?
P1: ???
P2: ???
Conclusion: The chances for pink flamingos to exist is extremely rare.
It doesn't tell you your approximations are incorrect. It just tells us that your approximations are grounded in conjecture, and no actual proof or even any evidence, and anything conclusions derived off those conjectures would just further conjectures.
Sure, except that could apply to anything. Try presenting an argument without that applying to it, theoretically.
"Yes, this is the problem. You do not know what the variables are, therefore you cannot calculate the odds, therefore you cannot know about the odds."
Okay.
I have a deck of cards. I would like to calculate the odds that, with randomly shuffled deck, I will pull 5 cards and draw a Royal Flush.
How many possible hands can one pull from a deck?
Alright, so out of 2,598,960 possible hands I could draw, how many possible sets of Royal Flushes can I draw?
Royal straight flush — A royal straight flush is a subset of all straight flushes in which the ace is the highest card (i.e. 10-J-Q-K-A in any of the four suits). Thus, the total number of royal straight flushes is
4/2598960 = (According to my calculator) 1.53907716932927e-6, or %.00000153907716932927... Or 1:649470.
So, no it doesn't really apply to anything. It really only applies to outlandish claims about statistics and probability of the universe existing and creating pink flamingos, and the like.