Abseil Common Libraries (C++) (grcp 依赖) https://abseil.io/
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Export of internal Abseil changes -- f012012ef78234a6a4585321b67d7b7c92ebc266 by Laramie Leavitt <lar@google.com>: Slight restructuring of absl/random/internal randen implementation. Convert round-keys.inc into randen_round_keys.cc file. Consistently use a 128-bit pointer type for internal method parameters. This allows simpler pointer arithmetic in C++ & permits removal of some constants and casts. Remove some redundancy in comments & constexpr variables. Specifically, all references to Randen algorithm parameters use RandenTraits; duplication in RandenSlow removed. PiperOrigin-RevId: 312190313 -- dc8b42e054046741e9ed65335bfdface997c6063 by Abseil Team <absl-team@google.com>: Internal change. PiperOrigin-RevId: 312167304 -- f13d248fafaf206492c1362c3574031aea3abaf7 by Matthew Brown <matthewbr@google.com>: Cleanup StrFormat extensions a little. PiperOrigin-RevId: 312166336 -- 9d9117589667afe2332bb7ad42bc967ca7c54502 by Derek Mauro <dmauro@google.com>: Internal change PiperOrigin-RevId: 312105213 -- 9a12b9b3aa0e59b8ee6cf9408ed0029045543a9b by Abseil Team <absl-team@google.com>: Complete IGNORE_TYPE macro renaming. PiperOrigin-RevId: 311999699 -- 64756f20d61021d999bd0d4c15e9ad3857382f57 by Gennadiy Rozental <rogeeff@google.com>: Switch to fixed bytes specific default value. This fixes the Abseil Flags for big endian platforms. PiperOrigin-RevId: 311844448 -- bdbe6b5b29791dbc3816ada1828458b3010ff1e9 by Laramie Leavitt <lar@google.com>: Change many distribution tests to use pcg_engine as a deterministic source of entropy. It's reasonable to test that the BitGen itself has good entropy, however when testing the cross product of all random distributions x all the architecture variations x all submitted changes results in a large number of tests. In order to account for these failures while still using good entropy requires that our allowed sigma need to account for all of these independent tests. Our current sigma values are too restrictive, and we see a lot of failures, so we have to either relax the sigma values or convert some of the statistical tests to use deterministic values. This changelist does the latter. PiperOrigin-RevId: 311840096 GitOrigin-RevId: f012012ef78234a6a4585321b67d7b7c92ebc266 Change-Id: Ic84886f38ff30d7d72c126e9b63c9a61eb729a1a
5 years ago
// Copyright 2018 The Abseil Authors.
//
// Licensed under the Apache License, Version 2.0 (the "License");
// you may not use this file except in compliance with the License.
// You may obtain a copy of the License at
//
// https://www.apache.org/licenses/LICENSE-2.0
//
// Unless required by applicable law or agreed to in writing, software
// distributed under the License is distributed on an "AS IS" BASIS,
// WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
// See the License for the specific language governing permissions and
// limitations under the License.
#include "absl/strings/internal/charconv_parse.h"
#include <string>
#include <utility>
#include "gmock/gmock.h"
#include "gtest/gtest.h"
#include "absl/base/internal/raw_logging.h"
#include "absl/strings/str_cat.h"
using absl::chars_format;
using absl::strings_internal::FloatType;
using absl::strings_internal::ParsedFloat;
using absl::strings_internal::ParseFloat;
namespace {
// Check that a given string input is parsed to the expected mantissa and
// exponent.
//
// Input string `s` must contain a '$' character. It marks the end of the
// characters that should be consumed by the match. It is stripped from the
// input to ParseFloat.
//
// If input string `s` contains '[' and ']' characters, these mark the region
// of characters that should be marked as the "subrange". For NaNs, this is
// the location of the extended NaN string. For numbers, this is the location
// of the full, over-large mantissa.
template <int base>
void ExpectParsedFloat(std::string s, absl::chars_format format_flags,
FloatType expected_type, uint64_t expected_mantissa,
int expected_exponent,
int expected_literal_exponent = -999) {
SCOPED_TRACE(s);
int begin_subrange = -1;
int end_subrange = -1;
// If s contains '[' and ']', then strip these characters and set the subrange
// indices appropriately.
std::string::size_type open_bracket_pos = s.find('[');
if (open_bracket_pos != std::string::npos) {
begin_subrange = static_cast<int>(open_bracket_pos);
s.replace(open_bracket_pos, 1, "");
std::string::size_type close_bracket_pos = s.find(']');
ABSL_RAW_CHECK(close_bracket_pos != absl::string_view::npos,
"Test input contains [ without matching ]");
end_subrange = static_cast<int>(close_bracket_pos);
s.replace(close_bracket_pos, 1, "");
}
const std::string::size_type expected_characters_matched = s.find('$');
ABSL_RAW_CHECK(expected_characters_matched != std::string::npos,
"Input string must contain $");
s.replace(expected_characters_matched, 1, "");
ParsedFloat parsed =
ParseFloat<base>(s.data(), s.data() + s.size(), format_flags);
EXPECT_NE(parsed.end, nullptr);
if (parsed.end == nullptr) {
return; // The following tests are not useful if we fully failed to parse
}
EXPECT_EQ(parsed.type, expected_type);
if (begin_subrange == -1) {
EXPECT_EQ(parsed.subrange_begin, nullptr);
EXPECT_EQ(parsed.subrange_end, nullptr);
} else {
EXPECT_EQ(parsed.subrange_begin, s.data() + begin_subrange);
EXPECT_EQ(parsed.subrange_end, s.data() + end_subrange);
}
if (parsed.type == FloatType::kNumber) {
EXPECT_EQ(parsed.mantissa, expected_mantissa);
EXPECT_EQ(parsed.exponent, expected_exponent);
if (expected_literal_exponent != -999) {
EXPECT_EQ(parsed.literal_exponent, expected_literal_exponent);
}
}
auto characters_matched = static_cast<int>(parsed.end - s.data());
EXPECT_EQ(characters_matched, expected_characters_matched);
}
// Check that a given string input is parsed to the expected mantissa and
// exponent.
//
// Input string `s` must contain a '$' character. It marks the end of the
// characters that were consumed by the match.
template <int base>
void ExpectNumber(std::string s, absl::chars_format format_flags,
uint64_t expected_mantissa, int expected_exponent,
int expected_literal_exponent = -999) {
ExpectParsedFloat<base>(std::move(s), format_flags, FloatType::kNumber,
expected_mantissa, expected_exponent,
expected_literal_exponent);
}
// Check that a given string input is parsed to the given special value.
//
// This tests against both number bases, since infinities and NaNs have
// identical representations in both modes.
void ExpectSpecial(const std::string& s, absl::chars_format format_flags,
FloatType type) {
ExpectParsedFloat<10>(s, format_flags, type, 0, 0);
ExpectParsedFloat<16>(s, format_flags, type, 0, 0);
}
// Check that a given input string is not matched by Float.
template <int base>
void ExpectFailedParse(absl::string_view s, absl::chars_format format_flags) {
ParsedFloat parsed =
ParseFloat<base>(s.data(), s.data() + s.size(), format_flags);
EXPECT_EQ(parsed.end, nullptr);
}
TEST(ParseFloat, SimpleValue) {
// Test that various forms of floating point numbers all parse correctly.
ExpectNumber<10>("1.23456789e5$", chars_format::general, 123456789, -3);
ExpectNumber<10>("1.23456789e+5$", chars_format::general, 123456789, -3);
ExpectNumber<10>("1.23456789E5$", chars_format::general, 123456789, -3);
ExpectNumber<10>("1.23456789e05$", chars_format::general, 123456789, -3);
ExpectNumber<10>("123.456789e3$", chars_format::general, 123456789, -3);
ExpectNumber<10>("0.000123456789e9$", chars_format::general, 123456789, -3);
ExpectNumber<10>("123456.789$", chars_format::general, 123456789, -3);
ExpectNumber<10>("123456789e-3$", chars_format::general, 123456789, -3);
ExpectNumber<16>("1.234abcdefp28$", chars_format::general, 0x1234abcdef, -8);
ExpectNumber<16>("1.234abcdefp+28$", chars_format::general, 0x1234abcdef, -8);
ExpectNumber<16>("1.234ABCDEFp28$", chars_format::general, 0x1234abcdef, -8);
ExpectNumber<16>("1.234AbCdEfP0028$", chars_format::general, 0x1234abcdef,
-8);
ExpectNumber<16>("123.4abcdefp20$", chars_format::general, 0x1234abcdef, -8);
ExpectNumber<16>("0.0001234abcdefp44$", chars_format::general, 0x1234abcdef,
-8);
ExpectNumber<16>("1234abcd.ef$", chars_format::general, 0x1234abcdef, -8);
ExpectNumber<16>("1234abcdefp-8$", chars_format::general, 0x1234abcdef, -8);
// ExpectNumber does not attempt to drop trailing zeroes.
ExpectNumber<10>("0001.2345678900e005$", chars_format::general, 12345678900,
-5);
ExpectNumber<16>("0001.234abcdef000p28$", chars_format::general,
0x1234abcdef000, -20);
// Ensure non-matching characters after a number are ignored, even when they
// look like potentially matching characters.
ExpectNumber<10>("1.23456789e5$ ", chars_format::general, 123456789, -3);
ExpectNumber<10>("1.23456789e5$e5e5", chars_format::general, 123456789, -3);
ExpectNumber<10>("1.23456789e5$.25", chars_format::general, 123456789, -3);
ExpectNumber<10>("1.23456789e5$-", chars_format::general, 123456789, -3);
ExpectNumber<10>("1.23456789e5$PUPPERS!!!", chars_format::general, 123456789,
-3);
ExpectNumber<10>("123456.789$efghij", chars_format::general, 123456789, -3);
ExpectNumber<10>("123456.789$e", chars_format::general, 123456789, -3);
ExpectNumber<10>("123456.789$p5", chars_format::general, 123456789, -3);
ExpectNumber<10>("123456.789$.10", chars_format::general, 123456789, -3);
ExpectNumber<16>("1.234abcdefp28$ ", chars_format::general, 0x1234abcdef,
-8);
ExpectNumber<16>("1.234abcdefp28$p28", chars_format::general, 0x1234abcdef,
-8);
ExpectNumber<16>("1.234abcdefp28$.125", chars_format::general, 0x1234abcdef,
-8);
ExpectNumber<16>("1.234abcdefp28$-", chars_format::general, 0x1234abcdef, -8);
ExpectNumber<16>("1.234abcdefp28$KITTEHS!!!", chars_format::general,
0x1234abcdef, -8);
ExpectNumber<16>("1234abcd.ef$ghijk", chars_format::general, 0x1234abcdef,
-8);
ExpectNumber<16>("1234abcd.ef$p", chars_format::general, 0x1234abcdef, -8);
ExpectNumber<16>("1234abcd.ef$.10", chars_format::general, 0x1234abcdef, -8);
// Ensure we can read a full resolution mantissa without overflow.
ExpectNumber<10>("9999999999999999999$", chars_format::general,
9999999999999999999u, 0);
ExpectNumber<16>("fffffffffffffff$", chars_format::general,
0xfffffffffffffffu, 0);
// Check that zero is consistently read.
ExpectNumber<10>("0$", chars_format::general, 0, 0);
ExpectNumber<16>("0$", chars_format::general, 0, 0);
ExpectNumber<10>("000000000000000000000000000000000000000$",
chars_format::general, 0, 0);
ExpectNumber<16>("000000000000000000000000000000000000000$",
chars_format::general, 0, 0);
ExpectNumber<10>("0000000000000000000000.000000000000000000$",
chars_format::general, 0, 0);
ExpectNumber<16>("0000000000000000000000.000000000000000000$",
chars_format::general, 0, 0);
ExpectNumber<10>("0.00000000000000000000000000000000e123456$",
chars_format::general, 0, 0);
ExpectNumber<16>("0.00000000000000000000000000000000p123456$",
chars_format::general, 0, 0);
}
TEST(ParseFloat, LargeDecimalMantissa) {
// After 19 significant decimal digits in the mantissa, ParsedFloat will
// truncate additional digits. We need to test that:
// 1) the truncation to 19 digits happens
// 2) the returned exponent reflects the dropped significant digits
// 3) a correct literal_exponent is set
//
// If and only if a significant digit is found after 19 digits, then the
// entirety of the mantissa in case the exact value is needed to make a
// rounding decision. The [ and ] characters below denote where such a
// subregion was marked by by ParseFloat. They are not part of the input.
// Mark a capture group only if a dropped digit is significant (nonzero).
ExpectNumber<10>("100000000000000000000000000$", chars_format::general,
1000000000000000000,
/* adjusted exponent */ 8);
ExpectNumber<10>("123456789123456789100000000$", chars_format::general,
1234567891234567891,
/* adjusted exponent */ 8);
ExpectNumber<10>("[123456789123456789123456789]$", chars_format::general,
1234567891234567891,
/* adjusted exponent */ 8,
/* literal exponent */ 0);
ExpectNumber<10>("[123456789123456789100000009]$", chars_format::general,
1234567891234567891,
/* adjusted exponent */ 8,
/* literal exponent */ 0);
ExpectNumber<10>("[123456789123456789120000000]$", chars_format::general,
1234567891234567891,
/* adjusted exponent */ 8,
/* literal exponent */ 0);
// Leading zeroes should not count towards the 19 significant digit limit
ExpectNumber<10>("[00000000123456789123456789123456789]$",
chars_format::general, 1234567891234567891,
/* adjusted exponent */ 8,
/* literal exponent */ 0);
ExpectNumber<10>("00000000123456789123456789100000000$",
chars_format::general, 1234567891234567891,
/* adjusted exponent */ 8);
// Truncated digits after the decimal point should not cause a further
// exponent adjustment.
ExpectNumber<10>("1.234567891234567891e123$", chars_format::general,
1234567891234567891, 105);
ExpectNumber<10>("[1.23456789123456789123456789]e123$", chars_format::general,
1234567891234567891,
/* adjusted exponent */ 105,
/* literal exponent */ 123);
// Ensure we truncate, and not round. (The from_chars algorithm we use
// depends on our guess missing low, if it misses, so we need the rounding
// error to be downward.)
ExpectNumber<10>("[1999999999999999999999]$", chars_format::general,
1999999999999999999,
/* adjusted exponent */ 3,
/* literal exponent */ 0);
}
TEST(ParseFloat, LargeHexadecimalMantissa) {
// After 15 significant hex digits in the mantissa, ParsedFloat will treat
// additional digits as sticky, We need to test that:
// 1) The truncation to 15 digits happens
// 2) The returned exponent reflects the dropped significant digits
// 3) If a nonzero digit is dropped, the low bit of mantissa is set.
ExpectNumber<16>("123456789abcdef123456789abcdef$", chars_format::general,
0x123456789abcdef, 60);
// Leading zeroes should not count towards the 15 significant digit limit
ExpectNumber<16>("000000123456789abcdef123456789abcdef$",
chars_format::general, 0x123456789abcdef, 60);
// Truncated digits after the radix point should not cause a further
// exponent adjustment.
ExpectNumber<16>("1.23456789abcdefp100$", chars_format::general,
0x123456789abcdef, 44);
ExpectNumber<16>("1.23456789abcdef123456789abcdefp100$",
chars_format::general, 0x123456789abcdef, 44);
// test sticky digit behavior. The low bit should be set iff any dropped
// digit is nonzero.
ExpectNumber<16>("123456789abcdee123456789abcdee$", chars_format::general,
0x123456789abcdef, 60);
ExpectNumber<16>("123456789abcdee000000000000001$", chars_format::general,
0x123456789abcdef, 60);
ExpectNumber<16>("123456789abcdee000000000000000$", chars_format::general,
0x123456789abcdee, 60);
}
TEST(ParseFloat, ScientificVsFixed) {
// In fixed mode, an exponent is never matched (but the remainder of the
// number will be matched.)
ExpectNumber<10>("1.23456789$e5", chars_format::fixed, 123456789, -8);
ExpectNumber<10>("123456.789$", chars_format::fixed, 123456789, -3);
ExpectNumber<16>("1.234abcdef$p28", chars_format::fixed, 0x1234abcdef, -36);
ExpectNumber<16>("1234abcd.ef$", chars_format::fixed, 0x1234abcdef, -8);
// In scientific mode, numbers don't match *unless* they have an exponent.
ExpectNumber<10>("1.23456789e5$", chars_format::scientific, 123456789, -3);
ExpectFailedParse<10>("-123456.789$", chars_format::scientific);
ExpectNumber<16>("1.234abcdefp28$", chars_format::scientific, 0x1234abcdef,
-8);
ExpectFailedParse<16>("1234abcd.ef$", chars_format::scientific);
}
TEST(ParseFloat, Infinity) {
ExpectFailedParse<10>("in", chars_format::general);
ExpectFailedParse<16>("in", chars_format::general);
ExpectFailedParse<10>("inx", chars_format::general);
ExpectFailedParse<16>("inx", chars_format::general);
ExpectSpecial("inf$", chars_format::general, FloatType::kInfinity);
ExpectSpecial("Inf$", chars_format::general, FloatType::kInfinity);
ExpectSpecial("INF$", chars_format::general, FloatType::kInfinity);
ExpectSpecial("inf$inite", chars_format::general, FloatType::kInfinity);
ExpectSpecial("iNfInItY$", chars_format::general, FloatType::kInfinity);
ExpectSpecial("infinity$!!!", chars_format::general, FloatType::kInfinity);
}
TEST(ParseFloat, NaN) {
ExpectFailedParse<10>("na", chars_format::general);
ExpectFailedParse<16>("na", chars_format::general);
ExpectFailedParse<10>("nah", chars_format::general);
ExpectFailedParse<16>("nah", chars_format::general);
ExpectSpecial("nan$", chars_format::general, FloatType::kNan);
ExpectSpecial("NaN$", chars_format::general, FloatType::kNan);
ExpectSpecial("nAn$", chars_format::general, FloatType::kNan);
ExpectSpecial("NAN$", chars_format::general, FloatType::kNan);
ExpectSpecial("NaN$aNaNaNaNaBatman!", chars_format::general, FloatType::kNan);
// A parenthesized sequence of the characters [a-zA-Z0-9_] is allowed to
// appear after an NaN. Check that this is allowed, and that the correct
// characters are grouped.
//
// (The characters [ and ] in the pattern below delimit the expected matched
// subgroup; they are not part of the input passed to ParseFloat.)
ExpectSpecial("nan([0xabcdef])$", chars_format::general, FloatType::kNan);
ExpectSpecial("nan([0xabcdef])$...", chars_format::general, FloatType::kNan);
ExpectSpecial("nan([0xabcdef])$)...", chars_format::general, FloatType::kNan);
ExpectSpecial("nan([])$", chars_format::general, FloatType::kNan);
ExpectSpecial("nan([aAzZ09_])$", chars_format::general, FloatType::kNan);
// If the subgroup contains illegal characters, don't match it at all.
ExpectSpecial("nan$(bad-char)", chars_format::general, FloatType::kNan);
// Also cope with a missing close paren.
ExpectSpecial("nan$(0xabcdef", chars_format::general, FloatType::kNan);
}
} // namespace