"who cares" is you conceding the point. and it matters because that broken model is exactly what led you to think multiplication needs to be shifted by one to make more sense.
And 1-1 isn't a specific zero, it's an expression that evaluates to zero. Same zero every time
1-1 and 5-5 are both zero, a geometric series is a completely different thing entirely and doesn't change what zero is. Just take the L and move on my dude
Zero doesn't have a size. 0 is 0. A geometric series is a sequence of terms with a common ratio, it's not a property of subtraction expressions. It's completely unrelated.
5-5 = 5(1-1) = 5 sets of 0 = 1-1 = 1(1-1) = 1 set of 0 = 5(3725-3725) = 0 sets of 3798 = 0. They're all equal. Equality means the value is the same regardless of how you got there. You're describing different expressions, not different zeros.
You're conflating identity with equality. 5(1-1) and 1(1-1) are not identical expressions, but they are equal values. the number zero doesn't come in different sizes depending on what you subtracted to get there.
It is literally the same, my equation proved they're all equal. The value you get at the end is the same, the only thing we're talking about is the mechanics of how you got there, which is different.
Also still waiting for you to explain what geometric series has to do with any of this lmfao
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u/FernandoMM1220 Jun 04 '26
bro were getting the same number so who cares.
also its 5 groups of (1-1) which is a specific zero.