问题
i am learning IEEE-754 representation of numbers. I know how to convert from binary to IEEE and on vice versa. Now i am trying to figure out how to find out how many numbers in single precision are for instance between 2 and 3. So, the sign will be the same for both. Fraction will be a combination i think and exponent is dependent from a proper number(because of shifts). WHat would be a clever way to do it right ? I would be grateful for any help.
回答1:
Using a handy online IEEE-754 conversion utility:
2.0 = 0x40000000
3.0 = 0x40400000
So:
0x40400000 - 0x40000000 = 0x400000 = 4194304
Answer: 4 million or so.
来源:https://stackoverflow.com/questions/28427987/number-of-numbers-between-2-and-3-in-ieee-754