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nearest value to 1/3 0 01110 1111111111: 3bff: 2 −1 × (1 + 1023 / 1024 ) ≈ 0.99951172: largest number less than one 0 01111 0000000000: 3c00: 2 0 × (1 + 0 / 1024 ) = 1: one 0 01111 0000000001: 3c01: 2 0 × (1 + 1 / 1024 ) ≈ 1.00097656: smallest number larger than one 0 11110 1111111111: 7bff: 2 15 × (1 + 1023 / ...
It originally comes from CPL, in which equivalent syntax for e 1 ? e 2 : e 3 was e 1 → e 2, e 3. [1] [2] Although many ternary operators are possible, the conditional operator is so common, and other ternary operators so rare, that the conditional operator is commonly referred to as the ternary operator.
C++ (pre-C++11) does not specify whether or not these operators truncate to zero or "truncate to -infinity". -3/2 will always be -1 in Java and C++11, but a C++03 compiler may return either -1 or -2, depending on the platform. C99 defines division in the same fashion as Java and C++11.
On Java before version 1.2, every implementation had to be IEEE 754 compliant. Version 1.2 allowed implementations to bring extra precision in intermediate computations for platforms like x87. Thus a modifier strictfp was introduced to enforce strict IEEE 754 computations. Strict floating point has been restored in Java 17. [6]
The Q notation is a way to specify the parameters of a binary fixed point number format. For example, in Q notation, the number format denoted by Q8.8 means that the fixed point numbers in this format have 8 bits for the integer part and 8 bits for the fraction part. A number of other notations have been used for the same purpose.
ALGLIB is an open source / commercial numerical analysis library with C++ version; Armadillo is a C++ linear algebra library (matrix and vector maths), aiming towards a good balance between speed and ease of use. [1] It employs template classes, and has optional links to BLAS and LAPACK. The syntax is similar to MATLAB.
For instance, 1/(−0) returns negative infinity, while 1/(+0) returns positive infinity (so that the identity 1/(1/±∞) = ±∞ is maintained). Other common functions with a discontinuity at x =0 which might treat +0 and −0 differently include Γ ( x ) and the principal square root of y + xi for any negative number y .
3f80 = 0 01111111 0000000 = 1 c000 = 1 10000000 0000000 = −2 7f7f = 0 11111110 1111111 = (2 8 − 1) × 2 −7 × 2 127 ≈ 3.38953139 × 10 38 (max finite positive value in bfloat16 precision) 0080 = 0 00000001 0000000 = 2 −126 ≈ 1.175494351 × 10 −38 (min normalized positive value in bfloat16 precision and single-precision floating point)