Lines Matching refs:digits
2053 # accuracy: +$n preserve $n digits from left,
2054 # -$n preserve $n digits from right (f.i. for 0.1234 style in MBF)
2071 # we have fewer digits than we want to scale to
2102 # closer at the remaining digits of the original $x, remember decision
2497 # strip underscores between digits
2652 $x->bround($n); # accuracy: preserve $n digits
2668 $x->length(); # return number of digits in number
2670 # latter is always 0 digits long for BigInt's
2716 your input if you want BigInt to see all the digits:
2721 You can include one underscore between any two digits.
2809 Set or get the global or local accuracy, aka how many significant digits the
2847 Set or get the global or local precision, aka how many digits the result has
2850 numbers have digits after the dot.
3150 $x->bround($N); # accuracy: preserve $N digits
3183 Returns the number of digits in the decimal representation of the number.
3256 A fixed number of digits before (positive) or after (negative)
3258 integer like 123 (or 120). A precision of 2 means two digits to the left
3262 was). It could also have p < 0, when the digits after the decimal point
3281 Number of significant digits. Leading zeros are not counted. A
3282 number may have an accuracy greater than the non-zero digits
3311 truncation invariably removes all digits following the
3328 decimal point) is 5 and if there are no digits, or no digits other
3370 * ffround($p) is able to round to $p number of digits after the decimal
3374 =item Accuracy (significant digits)
3376 * fround($a) rounds to $a significant digits
3379 of digits
3384 on how fdiv() determines the maximum number of digits it should calculate,
3389 result has at most max(scale, length(dividend), length(divisor)) digits
3395 number of "significant digits" in dividend and divisor, which is derived
3399 assumption that 124 has 3 significant digits, while 120/7 will get you
3400 '17', not '17.1' since 120 is thought to have 2 significant digits.
3464 * Negative P is ignored in Math::BigInt, since BigInts never have digits
3479 as many digits as it can (with an exception for fdiv/fsqrt) and will not
3482 A or P is defined, fdiv() will use a fallback (F) of $div_scale digits.
3483 If either the dividend's or the divisor's mantissa has more digits than
3485 This is to limit the digits (A) of the result (just consider what would
3487 * fdiv will calculate (at least) 4 more digits than required (determined by
4011 It prints both the number of digits in the number and in the fraction part