
Johan RĂ¥de skrev:
Robert Kawulak wrote:
From: Johan Rade The statement is "x <= y before truncation implies x <= y after truncation".
Or more specifically: "x < y before truncation implies x <= y after truncation" Is this right?
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Thought about it again. None if these statements are true, unfortunately, if you consider the case when one number is truncated to 64 bits and the other is kept at 80 bits. Then you can even have x < y before and x > y after.
Hm. This sucks. Do we know if that 80-bit floating point values are guaranteed to be a superset of 64-bit and 32-bit floats (or if 64-bit is a superset of 32-bit floats). I suspect the answer might be yes. If so, I don't think x < y before ==> x > y after can be true. If x is rounded upwards, y would be an upper bound. -Thorsten