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Results 11 - 20 of 22 for NEWTON (0.12 sec)
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src/internal/zstd/xxhash_test.go
} } } func TestLargeXXHash(t *testing.T) { if testing.Short() { t.Skip("skipping expensive test in short mode") } data, err := os.ReadFile("../../testdata/Isaac.Newton-Opticks.txt") if err != nil { t.Fatal(err) } var xh xxhash64 xh.reset() i := 0 for i < len(data) { // Write varying amounts to test buffering. c := i%4094 + 1 if i+c > len(data) {
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Thu Nov 09 17:34:06 UTC 2023 - 2.3K bytes - Viewed (0) -
src/runtime/vlop_arm.s
MOVBU.NE (Ra), Ra SUB.S $7, Rs RSB $0, Rq, RM // M = -q MOVW.PL Ra<<Rs, Rq // 1st Newton iteration MUL.PL RM, Rq, Ra // a = -q*d BMI udiv_by_large_d MULAWT Ra, Rq, Rq, Rq // q approx q-(q*q*d>>32) TEQ RM->1, RM // check for d=0 or d=1 // 2nd Newton iteration MUL.NE RM, Rq, Ra MOVW.NE $0, Rs MULAL.NE Rq, Ra, (Rq,Rs) BEQ udiv_by_0_or_1
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Thu Jun 04 07:25:06 UTC 2020 - 7.1K bytes - Viewed (0) -
src/math/cbrt.go
} // new cbrt to 23 bits r := t * t / x s := C + r*t t *= G + F/(s+E+D/s) // chop to 22 bits, make larger than cbrt(x) t = Float64frombits(Float64bits(t)&(0xFFFFFFFFC<<28) + 1<<30) // one step newton iteration to 53 bits with error less than 0.667ulps s = t * t // t*t is exact r = x / s w := t + t r = (r - t) / (w + r) // r-s is exact t = t + t*r // restore the sign bit if sign { t = -t }
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Mon Apr 11 16:34:30 UTC 2022 - 2.3K bytes - Viewed (0) -
src/compress/flate/deflate_test.go
{ "../testdata/e.txt", "2.718281828...", [...]int{100018, 50650, 50960, 51150, 50930, 50790, 50790, 50790, 50790, 50790, 43683}, }, { "../../testdata/Isaac.Newton-Opticks.txt", "Isaac.Newton-Opticks", [...]int{567248, 218338, 198211, 193152, 181100, 175427, 175427, 173597, 173422, 173422, 325240}, }, } func TestDeflateInflateString(t *testing.T) { t.Parallel()
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Wed Jun 14 00:03:57 UTC 2023 - 25.6K bytes - Viewed (0) -
src/internal/zstd/zstd_test.go
) // bigData returns the contents of our large test file repeated multiple times. func bigData(t testing.TB) []byte { bigDataOnce.Do(func() { bigDataBytes, bigDataErr = os.ReadFile("../../testdata/Isaac.Newton-Opticks.txt") if bigDataErr == nil { bigDataBytes = bytes.Repeat(bigDataBytes, 20) } }) if bigDataErr != nil { t.Fatal(bigDataErr) } return bigDataBytes }
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Fri Nov 17 16:39:21 UTC 2023 - 9.5K bytes - Viewed (0) -
cmd/metacache-entries_test.go
want := []string{"src/compress/bzip2/bit_reader.go", "src/compress/bzip2/bzip2.go", "src/compress/bzip2/bzip2_test.go", "src/compress/bzip2/huffman.go", "src/compress/bzip2/move_to_front.go", "src/compress/bzip2/testdata/Isaac.Newton-Opticks.txt.bz2", "src/compress/bzip2/testdata/e.txt.bz2", "src/compress/bzip2/testdata/fail-issue5747.bz2", "src/compress/bzip2/testdata/pass-random1.bin", "src/compress/bzip2/testdata/pass-random1.bz2", "src/compress/bzip2/testdata/pass-random2.bin",...
Registered: Sun Jun 16 00:44:34 UTC 2024 - Last Modified: Sun Jan 02 17:15:06 UTC 2022 - 31.6K bytes - Viewed (0) -
cmd/metacache-stream_test.go
2/", "src/compress/bzip2/bit_reader.go", "src/compress/bzip2/bzip2.go", "src/compress/bzip2/bzip2_test.go", "src/compress/bzip2/huffman.go", "src/compress/bzip2/move_to_front.go", "src/compress/bzip2/testdata/", "src/compress/bzip2/testdata/Isaac.Newton-Opticks.txt.bz2", "src/compress/bzip2/testdata/e.txt.bz2", "src/compress/bzip2/testdata/fail-issue5747.bz2", "src/compress/bzip2/testdata/pass-random1.bin", "src/compress/bzip2/testdata/pass-random1.bz2", "src/compress/bzip2/testdata/pass-random2.bin",...
Registered: Sun Jun 16 00:44:34 UTC 2024 - Last Modified: Mon Sep 19 18:05:16 UTC 2022 - 15K bytes - Viewed (0) -
guava/src/com/google/common/math/BigIntegerMath.java
* * We start out with a double-precision approximation, which may be higher or lower than the * true value. Therefore, we perform at least one Newton iteration to get a guess that's * definitely >= floor(sqrt(x)), and then continue the iteration until we reach a fixed point. */ BigInteger sqrt0; int log2 = log2(x, FLOOR);
Registered: Wed Jun 12 16:38:11 UTC 2024 - Last Modified: Wed Feb 07 17:50:39 UTC 2024 - 18.9K bytes - Viewed (0) -
src/index/suffixarray/suffixarray_test.go
New(data) } } func makeText(name string) ([]byte, error) { var data []byte switch name { case "opticks": var err error data, err = os.ReadFile("../../testdata/Isaac.Newton-Opticks.txt") if err != nil { return nil, err } case "go": err := filepath.WalkDir("../..", func(path string, info fs.DirEntry, err error) error {
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Thu May 23 01:00:11 UTC 2024 - 14.1K bytes - Viewed (0) -
android/guava/src/com/google/common/math/BigIntegerMath.java
* * We start out with a double-precision approximation, which may be higher or lower than the * true value. Therefore, we perform at least one Newton iteration to get a guess that's * definitely >= floor(sqrt(x)), and then continue the iteration until we reach a fixed point. */ BigInteger sqrt0; int log2 = log2(x, FLOOR);
Registered: Wed Jun 12 16:38:11 UTC 2024 - Last Modified: Wed Feb 07 17:50:39 UTC 2024 - 18.9K bytes - Viewed (0)