OO              ah - the math.
OOOO            
OOOOO  O        to those who say "there is no uniform
OOOO            probability over an infinite set", i say "sure
OOOOOOO         there is" - as long as we don't let ourselves be
OOOO  O  O      tempted into trying to order that set.
OOOO    O       
OOO OO          consider a series of sets, A_i, all of whom are
OO              finite subsets of the natural numbers, where:
OOO OO  O       
OOOO  OO          A_0 is the empty set, and
OOOOOO          
OOOOO    O        A_n is a strict subset of A_(n+1),
OOOOO OO        
OOOOOO          you could say that as n approaches infinity, A_n
OO  OO          approaches the natural numbers.
OOO    O        
OOOOOO          there are many possible choices for the series
O   OOOOO       A_i - but regardless of which you choose, the
 OO             following is true:
OOOOOO   O      
O OOOOOO          as n approaches infinity, the expected value
 O    O           of a uniformly chosen member of A_n approaches
OOOOOO            infinity.
OOOO            
OO OOOOOO       a similar argument can be made for universes.
OOO   O  O      as we approach the set of all universes, the
OOOO            expected value for the K-complexity of a
 OOO            uniformly chosen universe approaches infinity.
OOOO            
OOOOOO O        a VERY good question to ask is: what other
O  O  O         probabilities can be defined over the set of
OOO OOO         universes.