There's a Boolean algebra which happens:
For any $y\in B$, if $y+y'=0$ then $y=0$
We need to Refute or prove
Since $y+y'=1$, the statement is either vacuously true or $B$ is the trivial one-element Boolean algebra.
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Since $y+y'=1$, the statement is either vacuously true or $B$ is the trivial one-element Boolean algebra.