Allows values of floating type to be used directly in expressions.
A floating constant is a non-lvalue expression having the form:
| significand exponent(optional) suffix(optional) |
Where the significand has the form.
whole-number(optional) .(optional) fraction(optional) |
The exponent has the form.
e | E exponent-sign(optional) digit-sequence | (1) | |
p | P exponent-sign(optional) digit-sequence | (2) | (since C99) |
| Optional single quotes ( | (since C23) |
| If the significand begins with the character sequence For a hexadecimal floating constant, the significand is interpreted as a hexadecimal rational number, and the digit-sequence of the exponent is interpreted as the integer power of 2 to which the significand has to be scaled. double d = 0x1.2p3; // hex fraction 1.2 (decimal 1.125) scaled by 2^3, that is 9.0 | (since C99) |
For a decimal floating constant, the significand is interpreted as a decimal rational number, and the digit-sequence of the exponent is interpreted as the integer power of 10 to which the significand has to be scaled.
double d = 1.2e3; // decimal fraction 1.2 scaled by 10^3, that is 1200.0
An unsuffixed floating constant has type double. If suffix is the letter f or F, the floating constant has type float. If suffix is the letter l or L, the floating constant has type long double.
| If the implementation predefines macro
Suffixes for decimal floating-point types are not allowed in hexadecimal floating constants. | (since C23) |
If the exponent is present and fractional part is not used, the decimal separator may be omitted:
double x = 1e0; // floating-point 1.0 (period not used)
For decimal floating constants, the exponent part is optional. If it is omitted, the period is not optional, and either the whole-number or the fraction must be present.
double x = 1.; // floating-point 1.0 (fractional part optional) double y = .1; // floating-point 0.1 (whole-number part optional)
| For hexadecimal floating constants, the exponent is not optional to avoid ambiguity resulting from an | (since C99) |
The result of evaluating a floating constant is either the nearest representable value or the larger or smaller representable value immediately adjacent to the nearest representable value, chosen in an implementation-defined manner (in other words, default rounding direction during translation is implementation-defined).
All floating constants of the same source form convert to the same internal format with the same value. Floating constants of different source forms, e.g. 1.23 and 1.230, need not to convert to the same internal format and value.
| Floating-point constants may convert to more range and precision than is indicated by their type, if indicated by The result of evaluating a hexadecimal floating constant, if | (since C99) |
| Floating constants of decimal floating-point type that have the same numerical value \(\small x\)x but different quantum exponents, e.g. The quantum exponent \(\small q\)q of a floating constant of a decimal floating-point type is determined in the manner that \(\small 10^q\)10q | (since C23) |
Default rounding direction and precision are in effect when the floating constants are converted into internal representations, and floating-point exceptions are not raised even if #pragma STDC FENV_ACCESS is in effect (for execution-time conversion of character strings, strtod can be used). Note that this differs from arithmetic constant expressions of floating type.
Letters in the floating constants are case-insensitive, except that uppercase and lowercase cannot be both used in suffixes for decimal floating-point types (since C23): 0x1.ep+3 and 0X1.EP+3 represent the same floating-point value 15.0.
The decimal point specified by setlocale has no effect on the syntax of floating constants: the decimal point character is always the period.
Unlike integers, not every floating value can be represented directly by decimal or even hexadecimal (since C99) constant syntax: macros NAN and INFINITY as well as functions such as nan offer ways to generate those special values (since C99). Note that 0x1.FFFFFEp128f, which might appear to be an IEEE float NaN, in fact overflows to an infinity in that format.
There are no negative floating constants; an expression such as -1.2 is the arithmetic operator unary minus applied to the floating constant 1.2. Note that the special value negative zero may be constructed with -0.0.
#include <stdio.h>
int main(void)
{
printf("15.0 = %a\n", 15.0);
printf("0x1.ep+3 = %f\n", 0x1.ep+3);
// Constants outside the range of type double.
printf("+2.0e+308 --> %g\n", 2.0e+308);
printf("+1.0e-324 --> %g\n", 1.0e-324);
printf("-1.0e-324 --> %g\n", -1.0e-324);
printf("-2.0e+308 --> %g\n", -2.0e+308);
}Output:
15.0 = 0x1.ep+3 0x1.ep+3 = 15.000000 +2.0e+308 --> inf +1.0e-324 --> 0 -1.0e-324 --> -0 -2.0e+308 --> -inf
| C++ documentation for Floating-point literal |
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