no, it doesn't. it's like in algebra: you can prove that if i have x and you have x, we have the same value, but you can't prove that if i have x and you have y, then we have different values for all values of x and y. it doesn't matter if this balanced asymmetrical map looks different from what i or anyone else has in mind because what exactly i have in mind is 1) not known to you, and 2) not central to my point.
interesting read, but an example of an imbalanced map doesn't disprove the idea that there could be balanced asymmetrical maps.
if you factor in all the variables (such as race, map location, etc.) into some kind of complex formula, and assume both players are playing as well as humanly possible, and have it somehow spit out one variable as a way of measuring the probability of winning for each player, you can't prove that you won't get 50:50 despite map asymmetries. it may be hard, but not necessarily impossible to create such a map. if one factor on one side of the map gives an advantage, who's to say you can't make a different factor on the other side of the map that gives a different advantage that essentially balances out?





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