31a3cfbc10
BUG=v8:8801 Change-Id: I9d9d9824c6c9ad0176bbfd3723da1b578b17c256 Reviewed-on: https://chromium-review.googlesource.com/c/1495555 Commit-Queue: Ross McIlroy <rmcilroy@chromium.org> Reviewed-by: Mythri Alle <mythria@chromium.org> Cr-Commit-Position: refs/heads/master@{#60001}
81 lines
2.2 KiB
JavaScript
81 lines
2.2 KiB
JavaScript
// Copyright 2018 the V8 project authors. All rights reserved.
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// Use of this source code is governed by a BSD-style license that can be
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// found in the LICENSE file.
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// Flags: --allow-natives-syntax --opt
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// Test that NumberAbs correctly deals with PositiveInteger \/ MinusZero
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// and turns the -0 into a 0.
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(function() {
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function foo(x) {
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x = Math.floor(x);
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x = Math.max(x, -0);
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return 1 / Math.abs(x);
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}
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%PrepareFunctionForOptimization(foo);
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assertEquals(Infinity, foo(-0));
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assertEquals(Infinity, foo(-0));
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%OptimizeFunctionOnNextCall(foo);
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assertEquals(Infinity, foo(-0));
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})();
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// Test that NumberAbs properly passes the kIdentifyZeros truncation
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// for Signed32 \/ MinusZero inputs.
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(function() {
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function foo(x) {
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return Math.abs(x * -2);
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}
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%PrepareFunctionForOptimization(foo);
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assertEquals(2, foo(-1));
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assertEquals(4, foo(-2));
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%OptimizeFunctionOnNextCall(foo);
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assertEquals(2, foo(-1));
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assertEquals(4, foo(-2));
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assertOptimized(foo);
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// Now `foo` should stay optimized even if `x * -2` would produce `-0`.
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assertEquals(0, foo(0));
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assertOptimized(foo);
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})();
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// Test that NumberAbs properly passes the kIdentifyZeros truncation
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// for Unsigned32 \/ MinusZero inputs.
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(function() {
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function foo(x) {
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x = x | 0;
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return Math.abs(Math.max(x * -2, 0));
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}
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%PrepareFunctionForOptimization(foo);
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assertEquals(2, foo(-1));
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assertEquals(4, foo(-2));
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%OptimizeFunctionOnNextCall(foo);
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assertEquals(2, foo(-1));
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assertEquals(4, foo(-2));
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assertOptimized(foo);
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// Now `foo` should stay optimized even if `x * -2` would produce `-0`.
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assertEquals(0, foo(0));
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assertOptimized(foo);
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})();
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// Test that NumberAbs properly passes the kIdentifyZeros truncation
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// for OrderedNumber inputs.
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(function() {
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function foo(x) {
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x = x | 0;
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return Math.abs(Math.min(x * -2, 2 ** 32));
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}
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%PrepareFunctionForOptimization(foo);
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assertEquals(2, foo(-1));
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assertEquals(4, foo(-2));
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%OptimizeFunctionOnNextCall(foo);
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assertEquals(2, foo(-1));
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assertEquals(4, foo(-2));
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assertOptimized(foo);
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// Now `foo` should stay optimized even if `x * -2` would produce `-0`.
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assertEquals(0, foo(0));
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assertOptimized(foo);
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})();
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