Another sign you're a bad chess player:
1. You get mated in one move! (WAIT WHAT?)
You might be a bad chess player if the engine's recommended move typically involves undoing your last move!
You might be a bad chess player if the engine's recommended move typically involves undoing your last move!
Or worse, if the engine's recommended move typically involves pressing the "resign" button.
I agree that "almost infinity" is ridiculous. That is why I asked it to be defined in the first place. My definition above is just the best one I can think of to make some sense of it.
Any "sideline observers" will please read comment 475 in its entirety for context.
The point is it could be almost anything; the almost inifinite ordinal is to be defined as the limit ordinal that is not infinite, i.e. 0.
I agree that "almost infinity" is ridiculous. That is why I asked it to be defined in the first place. My definition above is just the best one I can think of to make some sense of it.
Any "sideline observers" will please read comment 475 in its entirety for context.
The point is it could be almost anything; the almost inifinite ordinal is to be defined as the limit ordinal that is not infinite, i.e. 0.
Sorry, but "almost anything" is worse than "almost infinite," since "anything" tries to access a level of infinity that doesn't even exist.
I agree that "almost infinity" is ridiculous. That is why I asked it to be defined in the first place. My definition above is just the best one I can think of to make some sense of it.
Any "sideline observers" will please read comment 475 in its entirety for context.
The point is it could be almost anything; the almost inifinite ordinal is to be defined as the limit ordinal that is not infinite, i.e. 0.
Sorry, but "almost anything" is worse than "almost infinite," since "anything" tries to access a level of infinity that doesn't even exist.
That was my joke. However, I am capable of quantifying "almost anything" to be any ordinal whose existence is required by the axioms of ZF(C); while "anything" is any ordinal whose existence does not contradict ZF(C), like regular limit ordinals.
Next, someone will argue there's no such thing as an infinite number of monkeys.
I dare you to.
GM Joe plays chess against everyone who, and only those who, refuse to play chess against themselves. Does he play chess against himself?
GM Joe plays chess against everyone who, and only those who, refuse to play chess against themselves. Does he play chess against himself?
hahaha, very funny. like the time I played my brother and my imaginary friend at the same time! (I lost both of them) :D
I agree that "almost infinity" is ridiculous. That is why I asked it to be defined in the first place. My definition above is just the best one I can think of to make some sense of it.
Any "sideline observers" will please read comment 475 in its entirety for context.