You might be interested in the hyperreal numbers, which sound a bit like the ave... | Hacker News

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		sgentle on Dec 2, 2024 \| parent \| context \| favorite \| on: 1/0 = 0 (2018) You might be interested in the hyperreal numbers, which sound a bit like the avenue you were exploring.

thaumasiotes on Dec 2, 2024 [–]

You can't divide by zero in the hyperreals any more than you can in the reals.

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