binary point造句

例句与造句

1. The binary point is assumed to be immediately left of the high-order bit of the fraction.
2. These may be called " binary point groups "; most familiar is the 3-dimensional case, known as binary polyhedral groups.
3. Use where x is the decimal number and y is the decimal precision ( positive numbers, defaults displays up to 10 digits following the binary point ).
4. For multiplication and division, he proposes placing the binary point after sign bit, which means all numbers are treated as being between-1 and 1 and therefore computation problems must be scaled accordingly.
5. The true significand includes 23 fraction bits to the right of the binary point and an " implicit leading bit " ( to the left of the binary point ) with value 1, unless the exponent is stored with all zeros.
6. It's difficult to find binary point in a sentence. 用binary point造句挺难的
7. The true significand includes 23 fraction bits to the right of the binary point and an " implicit leading bit " ( to the left of the binary point ) with value 1, unless the exponent is stored with all zeros.
8. :: : : : A thought : presumably if you can do supertasks, you can make an arbitrary non-negative integer by just adding random binary digits to the left of the binary point, and arbitrary reals between 0 and 1 by just adding them to the right of the binary point.
9. :: : : : A thought : presumably if you can do supertasks, you can make an arbitrary non-negative integer by just adding random binary digits to the left of the binary point, and arbitrary reals between 0 and 1 by just adding them to the right of the binary point.
10. I was thinking about binary fractions with N bits after the binary point . . . but with Double precision floating-point format, numbers are represented as " mantissa " x 2 " exponent " . . . where the mantissa is in the range 1 to 2 and has 53 bits.
11. The term " floating point " refers to the fact that a number's radix point ( " decimal point ", or, more commonly in computers, " binary point " ) can " float "; that is, it can be placed anywhere relative to the significant digits of the number.
12. The name " bit shift map " arises because, if the value of an iterate is written in binary notation, the next iterate is obtained by shifting the binary point one bit to the right, and if the bit to the left of the new binary point is a " one ", replacing it with a zero.
13. The name " bit shift map " arises because, if the value of an iterate is written in binary notation, the next iterate is obtained by shifting the binary point one bit to the right, and if the bit to the left of the new binary point is a " one ", replacing it with a zero.
14. The reason that the dyadic transformation is also called the bit-shift map is that when is written in binary notation, the map moves the binary point one place to the right ( and if the bit to the left of the binary point has become a " 1 ", this " 1 " is changed to a " 0 " ).
15. The reason that the dyadic transformation is also called the bit-shift map is that when is written in binary notation, the map moves the binary point one place to the right ( and if the bit to the left of the binary point has become a " 1 ", this " 1 " is changed to a " 0 " ).
16. In the following table, " " s " " is the value of the sign bit ( 0 means positive, 1 means negative ), " " e " " is the value of the exponent field interpreted as a positive integer, and " " m " " is the significand interpreted as a positive binary number where the binary point is located between bits 63 and 62.
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