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::::::Perhaps it takes a good sense of humor to appreciate it.  Some (other than God) do take sports games very, very seriously, but to most people they are a source of entertainment and amusement.  Cal Berkeley's unlikely last-second victory over John Elway's Stanford team in 1981 or 1982, with the repeated laterals on the final kick-off return, was very serious to some (including Elway and the players), but was replayed repeatedly on television for amusement rather than serious news.--[[User:Aschlafly|Andy Schlafly]] 13:21, 11 March 2012 (EDT)
 
::::::Perhaps it takes a good sense of humor to appreciate it.  Some (other than God) do take sports games very, very seriously, but to most people they are a source of entertainment and amusement.  Cal Berkeley's unlikely last-second victory over John Elway's Stanford team in 1981 or 1982, with the repeated laterals on the final kick-off return, was very serious to some (including Elway and the players), but was replayed repeatedly on television for amusement rather than serious news.--[[User:Aschlafly|Andy Schlafly]] 13:21, 11 March 2012 (EDT)
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:::::The problem with using this sort of probability computation for this sort of coincidence to determine whether it arose due to chance is that you are doing it ''ex post''.  To borrow an example from John Allen Paulos's ''Innumeracy'', it would be nonsense to look at a bridge hand of 13 cards from a deck of 52, conclude that the probability of that particular hand's having been dealt is less than 1 over 600 billion, and therefore conclude that it must not have arisen due to chance.  Seeing a coincidence and then trying to examine after the fact what the probability would have been for such a coincidence to occur to illustrate miraculous behavior is a classic example of the [[sharpshooter fallacy]].  [[User:GregG|GregG]] 16:00, 11 March 2012 (EDT)
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