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This is pretty interesting, but I'm missing something. Intuitively, your digit-wise MIN description of 'AND' makes sense to me. But your examples don't work when using two's complement encoded versions of them. 124 & 310 == 52 right? Help me connect the dots.



See it this way: Numbers are distinct from their representations. 0x10, 0o20, 16 and 0b10000 are four different representations of the same number. The & operator doesn't operate on _numbers_, it operates on their binary representation — in many ways, it's almost like string manipulation.

What I suggested was that that way of operating on the representation of the number would work on any base in a way that is consistent (but, importantly, doesn't yield the same numerical result!) with the binary version.


Right. Two's complement is binary. Think decimal hardware (which might use ten's complement for negative numbers).




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