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Update the testUpwardRoundsDown test to run under all scales
- Demonstrates the incorrect "before" behavior
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@@ -1626,10 +1626,11 @@ public:
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void
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testUpwardRoundsDown()
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{
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auto const scale = Number::getMantissaScale();
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{
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testcase << "upward rounding produces a value below exact at kMaxRep cusp";
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testcase << "upward rounding produces a value below exact at kMaxRep cusp "
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<< to_string(scale);
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NumberMantissaScaleGuard const mg{MantissaRange::MantissaScale::Large};
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NumberRoundModeGuard const rg{Number::RoundingMode::Upward};
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constexpr std::int64_t kAValue = 1'000'000'000'000'049'863LL;
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@@ -1655,13 +1656,41 @@ public:
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<< " exact a*b = " << fmt(exactProduct) << "\n"
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<< " stored = " << fmt(storedValue) << "\n"
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<< " stored - exact = " << fmt(signedDifference) << "\n"
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<< " upward = " << (signedDifference >= 0 ? "held" : "VIOLATED") << "\n";
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BEAST_EXPECT(signedDifference >= 0);
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BEAST_EXPECT(signedDifference < pow10<BigInt>(product.exponent()));
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BEAST_EXPECT(product.mantissa() == (std::numeric_limits<std::int64_t>::max() / 10) + 1);
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BEAST_EXPECT(product.exponent() == 19);
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<< " upward = " << (signedDifference >= 0 ? "held" : "VIOLATED") << "\n"
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<< " stored.mantissa = " << product.mantissa() << "\n"
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<< " stored.exponent = " << product.exponent() << "\n";
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log.flush();
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switch (scale)
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{
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case MantissaRange::MantissaScale::Large:
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BEAST_EXPECT(signedDifference >= 0);
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BEAST_EXPECT(signedDifference < pow10<BigInt>(product.exponent()));
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BEAST_EXPECT(
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product.mantissa() == (std::numeric_limits<std::int64_t>::max() / 10) + 1);
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BEAST_EXPECT(product.exponent() == 19);
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break;
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case MantissaRange::MantissaScale::LargeLegacy:
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BEAST_EXPECT(signedDifference < 0);
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BEAST_EXPECT(
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product.mantissa() ==
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(std::numeric_limits<std::int64_t>::max() / 100) * 100);
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BEAST_EXPECT(product.exponent() == 18);
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break;
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case MantissaRange::MantissaScale::Small:
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// The seemingly weird rounding here is because
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// a & b are both normalized, and both round up when
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// being converted to Number, so you're really
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// getting 1_000_000_000_000_050 * 9_223_372_036_854_316
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BEAST_EXPECT(signedDifference >= 0);
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BEAST_EXPECT(
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product.mantissa() ==
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(std::numeric_limits<std::int64_t>::max() / 1000) + 3);
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BEAST_EXPECT(product.exponent() == 21);
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break;
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}
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}
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{
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@@ -1687,9 +1716,8 @@ public:
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* 4. Under Upward + positive, `round()` returns -1 (no round-up), and
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* the algorithm returns the truncated zm
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*/
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testcase << "operator/= Upward on Large returns value < truth ";
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testcase << "operator/= Upward on Large returns value < truth " << to_string(scale);
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NumberMantissaScaleGuard const scaleGuard{MantissaRange::MantissaScale::Large};
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NumberRoundModeGuard const roundGuard{Number::RoundingMode::Upward};
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constexpr std::int64_t aValue = 2LL;
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@@ -1713,10 +1741,27 @@ public:
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<< " (negative => Upward gave value BELOW truth)\n"
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<< " quotient.mantissa = " << quotient.mantissa() << "\n"
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<< " quotient.exponent = " << quotient.exponent() << "\n";
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log.flush();
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// Upward invariant: stored >= exact. Bug: stored < exact.
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BEAST_EXPECT(stored >= exact);
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BEAST_EXPECT(diff < pow10(quotient.exponent()));
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switch (scale)
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{
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case MantissaRange::MantissaScale::Large:
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BEAST_EXPECT(stored >= exact);
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BEAST_EXPECT(diff < pow10(quotient.exponent()));
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break;
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case MantissaRange::MantissaScale::LargeLegacy:
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BEAST_EXPECT(stored < exact);
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BEAST_EXPECT(diff >= -pow10(quotient.exponent()));
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break;
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case MantissaRange::MantissaScale::Small:
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// Small mantissa doesn't have the correction for
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// dropped remainders
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BEAST_EXPECT(stored < exact);
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break;
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}
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}
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}
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@@ -1747,9 +1792,9 @@ public:
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testTruncate();
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testRounding();
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testInt64();
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testUpwardRoundsDown();
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}
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// This test sets its own number range
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testUpwardRoundsDown();
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}
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};
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