At least according to the standard mathematical definition of "perfect play", he is correct.
Just like there is no mathematical proof that the starting position is a draw, there is similarly no mathematical proof that the position after 1. e4 is a draw. Thus, there is no mathematical proof that 1. e4 is not a "blunder" for white.
WalangAlam When I mention "best play" I mean play without errors.
You are referring to "best play" as the best efforts of individual chess players. So we are talking about two different things.
Because two players have the same rating or playing strength does not mean we can determine the result. We have all beat players far above and below us in playing stregth.
You are correct about practical play but it really does not address the theoretical question If chess is played perfectly [without errors] would the result be a draw? Very few players play a game perfectly without errors. In fact, usually the player who makes the last mistake loses.
You do not want me to say anything about the best players as they are the exception. But unfortuanately they are usually the ones who can come up with a perfect game.
We do not exclude two players from playing for the World Championship because they are the exemption and everyone else is not.
There is a place for all players in chess and we should not exclude because some are very strong players.