例句與造句

1. A different type of example : there is a real number which is not the output ( as a decimal string ) of any Turing machine.
2. A conversion of double precision hexadecimal float to decimal string would require at least 18 significant digits in order to convert back to the same hexadecimal float value.
3. A conversion of extended precision hexadecimal float to decimal string would require at least 35 significant digits in order to convert back to the same hexadecimal float value.
4. BSON represents both arrays and maps internally as documents, which are maps, where an array is a map with keys as decimal strings counting up from 0.
5. If an IEEE 754 double precision is converted to a decimal string with at least 17 significant digits and then converted back to double, then the final number must match the original.
6. It's difficult to find decimal string in a sentence. 用decimal string造句挺難的
7. If a decimal string with at most 15 significant digits is converted to IEEE 754 double precision representation and then converted back to a string with the same number of significant digits, then the final string should match the original.
8. A conversion of single precision hexadecimal float to decimal string would require at least 9 significant digits ( i . e . 6 log 10 ( 16 ) + 1 H " 8.22 ) in order to convert back to the same hexadecimal float value.
9. This construction can be rigorously shown to satisfy all of the real axioms after defining an equivalence relation over the set that "'defines "'1 = eq 0.999 & as well as for any other nonzero decimals with only finitely many nonzero terms in the decimal string with its trailing 9s version.
10. As decimal fractions can often not be exactly represented in binary floating-point, such arithmetic is at its best when it is simply being used to measure real-world quantities over a wide range of scales ( such as the orbital period of a moon around Saturn or the mass of a proton ), and at its worst when it is expected to model the interactions of quantities expressed as decimal strings that are expected to be exact.
11. This gives from 33 to 36 significant decimal digits precision ( if a decimal string with at most 33 significant decimal is converted to IEEE 754 quadruple precision and then converted back to the same number of significant decimal, then the final string should match the original; and if an IEEE 754 quadruple precision is converted to a decimal string with at least 36 significant decimal and then converted back to quadruple, then the final number must match the original ).
12. This gives from 33 to 36 significant decimal digits precision ( if a decimal string with at most 33 significant decimal is converted to IEEE 754 quadruple precision and then converted back to the same number of significant decimal, then the final string should match the original; and if an IEEE 754 quadruple precision is converted to a decimal string with at least 36 significant decimal and then converted back to quadruple, then the final number must match the original ).
13. This gives from 6 to 9 significant decimal digits precision ( if a decimal string with at most 6 significant decimal digits is converted to IEEE 754 single-precision form and then converted back to the same number of significant decimal digits, then the final string should match the original; and if an IEEE 754 single-precision number is converted to a decimal string with at least 9 significant decimal digits and then converted back, then the final number must match the original ).
14. This gives from 6 to 9 significant decimal digits precision ( if a decimal string with at most 6 significant decimal digits is converted to IEEE 754 single-precision form and then converted back to the same number of significant decimal digits, then the final string should match the original; and if an IEEE 754 single-precision number is converted to a decimal string with at least 9 significant decimal digits and then converted back, then the final number must match the original ).