在 英语 中使用 Decimal digits 的示例及其翻译为 中文
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Programming
Dddd, where dddd is one or more decimal digits.
An ISNI is made up of 16 decimal digits, the last one being a check character.
Hh is the hour of the day(00 through 23), as two decimal digits.
In general a double has 15 decimal digits of precision, while float has 7.
D is the day of the month(1 through 31), as one or two decimal digits.
So you can afford 15 decimal digits, and a biased exponent between -22 and 22.
Ss is the second within the minute(00 through 61), as two decimal digits.
This number, comprised of a string of 10 decimal digits, is an identifier used by the UK government to manage the taxation system.
Mm is the minute throughout the hour(00 by means of 59), as two decimal digits.
With a correct value for its seven first decimal digits, this value of 3.141592920….
If we multiply that fraction by 10**55,we can see the value out to 55 decimal digits: .
With a correct value for its seven first decimal digits, this value of 3.141592920 remained the most accurate approximation of π available for the next 800 years.
That should all feel pretty comfortable--we work with decimal digits every day.
An answer correct to four significant decimal digits(which is better than the market can achieve) would require about 15 iterations round our approximation process.
It converges quite slowly, though- after 500,000 terms,it produces only five correct decimal digits of π.
The new record includes the factoring of RSA-240,an RSA key that has 240 decimal digits and a size of 795 bits.
If we multiply that fraction by 10**30, we can see the(truncated)value of its 30 most significant decimal digits.
The reason for the exponent being limited is that the mantissa is able to store 28 or29 decimal digits(depending on its exact value).
On most platforms, the real type has a range of at least 1E-37 to1E+37 with a precision of at least 6 decimal digits.
Note: Prior to PostgreSQL 7.4, the precision in float(p)was taken to mean so many decimal digits.
Normally, the real type has a range of at least -1E+37 to+1E+37 with a precision of at least 6 decimal digits.
ANSI specific floating-point type with maximumprecision of 126 binary digits(approximately 38 decimal digits).
ANSI and IBM specific floating-point type with maximumprecision of 126 binary digits(approximately 38 decimal digits).
Series that converge even faster include Machin's series and Chudnovsky's series,the latter producing 14 correct decimal digits per term.
Similarly, %12.3f would specify a oating-point format with 3 digits after the decimal point, right-justied in a eld of length 12.
Operations on values of type decimal are exact to 28 or29 digits, but to no more than 28 decimal places.
More than 3 digits after the decimal point are precision errors, but only the first 3 are correct.
A currency columnis accurate to 15 digits to the left of a decimal place and 4 digits to the right.