147167 2015-07-21 15:40:30 -0700 stress/math-pow-with-constants.js fails in cloop 2015-07-29 12:23:32 -0700 1 1 1 Unclassified WebKit JavaScriptCore 528+ (Nightly build) All All RESOLVED FIXED P2 Normal --- 1 fpizlo basile_clement basile_clement mark.lam simon.fraser ysuzuki oldest_to_newest 1111091 0 fpizlo 2015-07-21 15:40:30 -0700 stress/math-pow-with-constants.js.default: Exception: Error: exponentIsIntegerConstant(2.1) should be 34135823067412.42, was = 34135823067412.465 stress/math-pow-with-constants.js.default: ERROR: Unexpected exit code: 3 1111214 1 mark.lam 2015-07-21 22:50:27 -0700 Some facts: The CLoop and ASM llint (useJIT=0) both yield 34135823067412.465. The Mac Calculator yields 34135823067412.46. With the JIT enabled, JSC yields 34135823067412.42. Chrome and Firefox yields 34135823067412.42. 1111313 2 mark.lam 2015-07-22 09:39:17 -0700 For the record, a C++ test function to call pow(2.1, 42) and printed with %20.3f formatting also yields 34135823067412.465. 1111315 3 basile_clement 2015-07-22 09:45:40 -0700 (In reply to comment #1) > Some facts: > The CLoop and ASM llint (useJIT=0) both yield 34135823067412.465. > The Mac Calculator yields 34135823067412.46. > With the JIT enabled, JSC yields 34135823067412.42. > Chrome and Firefox yields 34135823067412.42. (In reply to comment #2) > For the record, a C++ test function to call pow(2.1, 42) and printed with > %20.3f formatting also yields 34135823067412.465. Could we just be doing some kind of fast path computation when JITting Math.pow that is invalid in floating point land? 1111318 4 ysuzuki 2015-07-22 09:48:11 -0700 I guess this is due to x87 floating point width (80bit). If I'm saying something wrong, please ignore it :) 1111382 5 fpizlo 2015-07-22 12:44:58 -0700 (In reply to comment #4) > I guess this is due to x87 floating point width (80bit). > If I'm saying something wrong, please ignore it :) If this is 64bit, then we wouldn't be using x87. More generally, it would be a bug to implement JS floating point using x87 and I don't think we ever do that. 1111383 6 fpizlo 2015-07-22 12:46:56 -0700 (In reply to comment #3) > (In reply to comment #1) > > Some facts: > > The CLoop and ASM llint (useJIT=0) both yield 34135823067412.465. > > The Mac Calculator yields 34135823067412.46. > > With the JIT enabled, JSC yields 34135823067412.42. > > Chrome and Firefox yields 34135823067412.42. > > (In reply to comment #2) > > For the record, a C++ test function to call pow(2.1, 42) and printed with > > %20.3f formatting also yields 34135823067412.465. > > Could we just be doing some kind of fast path computation when JITting > Math.pow that is invalid in floating point land? thr opposite might also be true. :-) the JIT could be calling variant of pow that is more compliant. I think that it's okto fix this by making the C++ code agree with the JIT or vice versa. The spec is very permissive about what pow returns and we really just want to have internal consistency in our engine. 1111392 7 basile_clement 2015-07-22 13:35:39 -0700 (In reply to comment #6) > (In reply to comment #3) > > (In reply to comment #1) > > > Some facts: > > > The CLoop and ASM llint (useJIT=0) both yield 34135823067412.465. > > > The Mac Calculator yields 34135823067412.46. > > > With the JIT enabled, JSC yields 34135823067412.42. > > > Chrome and Firefox yields 34135823067412.42. > > > > (In reply to comment #2) > > > For the record, a C++ test function to call pow(2.1, 42) and printed with > > > %20.3f formatting also yields 34135823067412.465. > > > > Could we just be doing some kind of fast path computation when JITting > > Math.pow that is invalid in floating point land? > > thr opposite might also be true. :-) the JIT could be calling variant of pow > that is more compliant. > > I think that it's okto fix this by making the C++ code agree with the JIT or > vice versa. The spec is very permissive about what pow returns and we really > just want to have internal consistency in our engine. Just checked; JIT code is doing a fast exponentiation when the exponent is an integer but LLInt is not. 1111399 8 mark.lam 2015-07-22 13:40:52 -0700 More facts: double result = 1; double v = 2.1; for (int i = 0; i < 42; i++) result *= v; printf(" 2.1 * ... * 2.1 (42 times) = %f\n", result); yields: 2.1 * ... * 2.1 (42 times) = 34135823067412.472656 The powThunkGenerator algorithm: double result = 1; double v = 2.1; int exp = 42; do { if (exp & 1) result *= v; result *= result; exp = exp >> 1; } while (exp); printf(" powThunkGenerator algo(2.1, 42) = %f\n", result); yields: powThunkGenerator algo(2.1, 42) = 34135823067412.433594 Neither of these are consistent with the 34135823067412.464844 returned by the C pow(), nor the 34135823067412.42 returned by the JITted code. 1111415 9 basile_clement 2015-07-22 14:15:07 -0700 (In reply to comment #8) > More facts: > > double result = 1; > double v = 2.1; > for (int i = 0; i < 42; i++) > result *= v; > printf(" 2.1 * ... * 2.1 (42 times) = %f\n", result); > > yields: > 2.1 * ... * 2.1 (42 times) = 34135823067412.472656 > > The powThunkGenerator algorithm: > > double result = 1; > double v = 2.1; > int exp = 42; > do { > if (exp & 1) > result *= v; > result *= result; This should be v *= v, and just happen to (almost) work for 42 because when repeatedly divided by 2 we get 42 -> 21 -> 10 -> 5 -> 2 -> 1 which is an alternative sequence of even and odd numbers, so the odd step does the multiplication the even step should have been doing and all is good - for real numbers. Using v *= v instead gives the same result as JITted code, preparing a patch. > exp = exp >> 1; > } while (exp); > printf(" powThunkGenerator algo(2.1, 42) = %f\n", result); > > yields: > powThunkGenerator algo(2.1, 42) = 34135823067412.433594 > > Neither of these are consistent with the 34135823067412.464844 returned by > the C pow(), nor the 34135823067412.42 returned by the JITted code. 1111525 10 basile_clement 2015-07-22 18:54:14 -0700 We currently have different ways of calling Math.pow: 1) In the LLInt when the JIT is disabled 2) In the LLInt with the JIT enabled 3) In the baseline JIT 4) Through constant folding in the DFG or FTL 5) Without constant folding in the DFG 6) Without constant folding in the FTL Cases 1 and 4 are calling operationMathPow, which is essentially a call to std::pow. Cases 2 and 3 use the powThunkGenerator from jit/ThunkGenerators.cpp, which performs fast exponentiation if the exponent is represented as a boxed int32 value, and falls back to operationMathPow otherwise. Cases 5 and 6 have their own functionally identical implementations that performs fast exponentiation if the exponent can be converted to an int32 value, and falls back to operationMathPow otherwise (case 6 falling back to the LLVM pow intrinsic). Since the fast exponentiation can yield different outputs than the standard pow() function, we can thus get different results depending on the representation of arguments and the tier we are on. I see two valid fixes here: - We don't care. Floating point arithmetic is never exact anyway, and the results are still close. In this case, we shouldn't compare the results of Math.pow for equality in our tests however, and the fix would be to change the math-pow-with-constants test to check for closeness instead of equality. - We want Math.pow to give an illusion of consistency by making Math.pow deterministic on a given platform. I think the second option is more desirable, as long as that doesn't impact too much on performances. I have a patch for always taking the fast exponentiation path when the exponent is convertible to an int32, I'll run the benchmarks tomorrow to see how it goes performance-wise. 1112018 11 257459 basile_clement 2015-07-24 11:15:05 -0700 Created attachment 257459 Benchmark results 1112023 12 257460 basile_clement 2015-07-24 11:17:51 -0700 Created attachment 257460 Patch 1112024 13 basile_clement 2015-07-24 11:20:44 -0700 (In reply to comment #11) > Created attachment 257459 [details] > Benchmark results This is essentially perf neutral except for: math-partial-sums 7.0537+-0.0603 ! 7.5745+-0.0369 ! definitely 1.0738x slower math-partial-sums 696.1862+-8.3549 ! 749.4553+-3.7285 ! definitely 1.0765x slower in SunSpider and LongSpider, which is weird because all of the calls to Math.pow in that benchmark should be using the fast paths AFAICT. 1112032 14 257460 ggaren 2015-07-24 11:34:42 -0700 Comment on attachment 257460 Patch View in context: https://bugs.webkit.org/attachment.cgi?id=257460&action=review > Source/JavaScriptCore/ChangeLog:12 > + Baseline JIT, DFG and FTL are using a fast exponentiation fast path > + when computing Math.pow() with an integer exponent that is not taken in > + the LLInt (or the DFG abstract interpreter). This leads to the result > + of pow changing depending on the compilation tier or the fact that > + constant propagation kicks in, which is undesirable. Why is it OK for fast exponentiation to produce a result that a different from slow exponentiation? Isn't that a bug in fast exponentiation? Under what conditions is the result different? 1112045 15 basile_clement 2015-07-24 11:53:10 -0700 (In reply to comment #14) > Comment on attachment 257460 [details] > Patch > > View in context: > https://bugs.webkit.org/attachment.cgi?id=257460&action=review > > > Source/JavaScriptCore/ChangeLog:12 > > + Baseline JIT, DFG and FTL are using a fast exponentiation fast path > > + when computing Math.pow() with an integer exponent that is not taken in > > + the LLInt (or the DFG abstract interpreter). This leads to the result > > + of pow changing depending on the compilation tier or the fact that > > + constant propagation kicks in, which is undesirable. > > Why is it OK for fast exponentiation to produce a result that a different > from slow exponentiation? Isn't that a bug in fast exponentiation? Under > what conditions is the result different? The fast path is using fast exponentiation[0] when the exponent is an integer, which would yield the same result (except faster) than the usual std::pow() function in a perfect and ideal mathematical world. But, we are using floating point math, and thus these two ways of computing pow() yield different approximations of the exponentiation (which can't usually be represented exactly as a double anyway). Note that the ES6 spec[1] (as well as IEEE 754) only says that Math.pow(x, y) should return "an implementation-dependent approximation to the result of raising x to the power y." It is perfectly fine for us to choose that approximation to be the result of the fast exponentiation algorithm when the exponent is an integer, and the result of std::pow() otherwise - we just should be consistent in our choice. 0: https://en.wikipedia.org/wiki/Exponentiation_by_squaring 1: http://www.ecma-international.org/ecma-262/6.0/index.html#sec-math.pow 1112046 16 basile_clement 2015-07-24 11:56:09 -0700 (In reply to comment #15) > (In reply to comment #14) > > Comment on attachment 257460 [details] > > Patch > > > > View in context: > > https://bugs.webkit.org/attachment.cgi?id=257460&action=review > > > > > Source/JavaScriptCore/ChangeLog:12 > > > + Baseline JIT, DFG and FTL are using a fast exponentiation fast path > > > + when computing Math.pow() with an integer exponent that is not taken in > > > + the LLInt (or the DFG abstract interpreter). This leads to the result > > > + of pow changing depending on the compilation tier or the fact that > > > + constant propagation kicks in, which is undesirable. > > > > Why is it OK for fast exponentiation to produce a result that a different > > from slow exponentiation? Isn't that a bug in fast exponentiation? Under > > what conditions is the result different? > > The fast path is using fast exponentiation[0] when the exponent is an > integer, which would yield the same result (except faster) than the usual > std::pow() function in a perfect and ideal mathematical world. But, we are > using floating point math, and thus these two ways of computing pow() yield > different approximations of the exponentiation (which can't usually be > represented exactly as a double anyway). > > Note that the ES6 spec[1] (as well as IEEE 754) only says that Math.pow(x, > y) should return "an implementation-dependent approximation to the result of > raising x to the power y." It is perfectly fine for us to choose that > approximation to be the result of the fast exponentiation algorithm when the > exponent is an integer, and the result of std::pow() otherwise - we just > should be consistent in our choice. Just to be clear - the spec mandates particular values for the infinity, zero and NaN cases, with which the fast exponentiation algorithm is consistent. 1112786 17 257460 fpizlo 2015-07-28 11:45:27 -0700 Comment on attachment 257460 Patch LGTM. 1112787 18 257460 ggaren 2015-07-28 11:46:16 -0700 Comment on attachment 257460 Patch r=me Thanks for the explanation. 1112789 19 basile_clement 2015-07-28 11:52:53 -0700 Committed r187497: <http://trac.webkit.org/changeset/187497> 1113017 20 simon.fraser 2015-07-28 20:18:38 -0700 This caused 6 JSC tests to fail on Windows: https://build.webkit.org/builders/Apple%20Win%207%20Debug%20%28Tests%29/builds/67036/steps/jscore-test/logs/stdio 1113108 21 basile_clement 2015-07-29 10:29:38 -0700 (In reply to comment #20) > This caused 6 JSC tests to fail on Windows: > https://build.webkit.org/builders/Apple%20Win%207%20Debug%20%28Tests%29/ > builds/67036/steps/jscore-test/logs/stdio That is the test added in this patch timing out on debug builds. I'll lower the number of test iterations by 10x, hopefully that should be enough to not time out. 1113109 22 basile_clement 2015-07-29 10:46:15 -0700 (In reply to comment #21) > (In reply to comment #20) > > This caused 6 JSC tests to fail on Windows: > > https://build.webkit.org/builders/Apple%20Win%207%20Debug%20%28Tests%29/ > > builds/67036/steps/jscore-test/logs/stdio > > That is the test added in this patch timing out on debug builds. I'll lower > the number of test iterations by 10x, hopefully that should be enough to not > time out. Hopefully fixed by http://trac.webkit.org/changeset/187548 1113138 23 basile_clement 2015-07-29 12:23:32 -0700 This test is now failing on some platforms due to not always being compiled up to the fourth tier. 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