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Zero is not opposite infinity. If all opposites sum to zero than zero+infinity do not. Zero can be difined as (x-x), or two exact opposites. When dividing zero one arrives at 0/x=0 but through algebra 0(0) must = x. When zero is in a finite system (x-x)+x=x One finds that zero retains its self nullifying properties. Yet in divisions and multiplications zero takes on properties other than its own. Groups of zero, or only zero produce something, but when there is something zero keeps self nullification.

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Q: Is zero its own opposite
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