1ea1b13f38
- Adds a pragma to see binary output of double values (not portable) - Print decimals that show more values, but in a portable way (lots of portability issues) - Expand the tests to test more double values Note: it is quite difficult to have 100% portable tests for floating point. The current situation works by not printing full precision, and working around several portability issues.
99 lines
3.3 KiB
GLSL
Executable File
99 lines
3.3 KiB
GLSL
Executable File
#version 460
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//#pragma glslang_binary_double_output
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void main()
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{
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float w1 = 00000.000;
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float w2 = 1.0;
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float w3 = 007.00;
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float w4 = 000130000.0;
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float w5 = 123456789.0000;
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double w6 = 1234567890123456.0;
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double w7 = 12345678901234567.0;
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double w8 = 123456789012345678.0;
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double w9 = 12345678901234567893.0;
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double w10 = 1234567890123456789012345.0;
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float e1 = 0e0;
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float e2 = 1e0;
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float e3 = 0e14;
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float e4 = 1e15;
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float e5 = 1e16;
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float e6 = 0e-14;
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float e7 = 1e-15;
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float e8 = 1e-16;
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double e9 = 1e100;
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double e10 = 1e+308;
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double e11 = 1e-323;
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double e12 = 1e+309;
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double e13 = 1e-324;
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double e24 = 1e+999;
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double e25 = 1e-999;
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double f1 = 0.5;
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double f2 = 0.125;
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double f31 = 0.1;
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double f32 = 0.2;
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double f33 = 0.3;
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double f34 = 0.4;
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double f35 = 0.5;
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double f36 = 0.6;
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double f37 = 0.7;
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double f38 = 0.8;
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double f39 = 0.9;
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double f4 = 0.33333333333333333333333333333333333333333333333333333333333333333333333333333;
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double f51 = 0.000000000000000000000000000000000000783475;
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double f52 = 0.0000000000000000000000000000000000007834750;
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double f53 = .00000000000000000000000000000000000078347500;
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double f54 = 0.000000000000000000000000000000000000783475000000;
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double f61 = 4.;
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double f62 = 40.;
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double f63 = 0.;
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double f64 = 04.;
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double f65 = .0;
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double f66 = .004;
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double f67 = .400;
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double f68 = .04000;
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double c1 = .081e-2;
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double c2 = .073e2;
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double c3 = 34.5e-1;
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double c4 = 35.7e-4;
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double c5 = 43.9e1;
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double c6 = 52.2e4;
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double c7 = 000610000e2;
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double c8 = 000610000e-6;
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double c9 = 000001234567890123450000.0;
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double c10 = 000999999999999999999000.0;
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double c11 = 0001230000.0045600000;
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double c12 = 0001230000.00405600000e-3;
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double c13 = 0001230000.004500600000e-4;
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double c14 = 00010230000.0045600000e-5;
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double c15 = 000120030000.0045600000e4;
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double c16 = 0001230000.0045600000e5;
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double c17 = 0001230000.0045600000e6;
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double c18 = 0001230000.00456007e6;
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double b11 = 72057594037927928.0;
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double b12 = 72057594037927936.0;
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double b13 = 72057594037927932.0;
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double b14 = 7205759403792793199999e-5;
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double b15 = 7205759403792793200001e-5;
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double b21 = 9223372036854774784.0;
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double b22 = 9223372036854775808.0;
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double b23 = 9223372036854775296.0;
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double b24 = 922337203685477529599999e-5;
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double b25 = 922337203685477529600001e-5;
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double b31 = 10141204801825834086073718800384.0;
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double b32 = 10141204801825835211973625643008.0;
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double b33 = 10141204801825834649023672221696.0;
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double b34 = 1014120480182583464902367222169599999e-5;
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double b35 = 1014120480182583464902367222169600001e-5;
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double b41 = 5708990770823838890407843763683279797179383808.0;
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double b42 = 5708990770823839524233143877797980545530986496.0;
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double b43 = 5708990770823839207320493820740630171355185152.0;
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double b44 = 5708990770823839207320493820740630171355185151999e-3;
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double b45 = 5708990770823839207320493820740630171355185152001e-3;
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double pi = 3.1415926535897932384626433832795028841971693993751058209749445923078164062862089986280348253421170679;
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}
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