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Nvidia Vidyasagar Ramanujam: This work is licenced under a Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International License .Q:
Addition in $\mathbb{Q}$ yields 1 instead of 1 modulo 2
I’m working through numbers together with some related formalism, and I ran into something I didn’t quite expect.
I want to know how many times $1$ or $1+1$ behaves identically to $1$ or $0$ modulo $2$. More generally, for every $n\in\mathbb{N}$:
How many times is there $n\cdot1+…+1\overset{+2}{\equiv}n$ (i.e. two or more times)?
How many times is there $n\cdot1+…+1\overset{+2}{\equiv}0$ (i.e. no times)?
The answers for $n=1$ are, apparently, given by some complicated formula that I haven’t managed to understand. If it’s easier, though, we could stick to $n=1$ for now.
Obviously, the number of times can’t be greater than $2$, since if we’re only doing a modulo operation, one can only go one way, either to $0$ or $1$, but since $1$ and $2$ are units, $1+1$ must be even, and so we must have the number of times $1+1\overset{+2}{\equiv}1$ to be $1$. But the next step, which must consist in applying the operation to both sides of the congruence, gives us the contradiction $0\cdot1+1\overset{+2}{\equiv}1+1\overset{+2}{\equiv}0$: the modulo operation here gives $1+1\overset{+2}{\equiv}1+1\overset{+2}{\equiv}0$, and therefore we must have $n\cdot1+…+1\overset{+2}{\equiv}0$ for all $n$, which means that we have at least as many times as we had at the beginning.
A:
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