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MikeLankamp avatar MikeLankamp commented on August 17, 2024 1

Indeed. To be clear (and for future readers), fpm's fixed-point type behaves like a floating-point type without denormalization so according to the letter of the spec, the floating-point rule for min() doesn't apply.

You could argue about the spirit of the spec and that fpm is supposed to pretend to be a float, but it seems that the reason the rule exists is to let users know when to expect a loss of precision when moving from normal into subnormal floating-point numbers. With fpm, you don't have this problem and you always have to be wary of precision when compared to floats.

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Klummel69 avatar Klummel69 commented on August 17, 2024

Who can read...
Sorry, now I get it.

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