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add tests for Math.sumPrecise #4049
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Matches the tests in my polyfill.
I looked through the tests at a high level and they seem correct. I'm working on documentation for how to write a testing plan and this proposal seemed the right size to try it out on, so I've written that up in #4054. I'd be interested in your opinion; too detailed, not detailed enough? |
I'd also like to see a test case for whatever input values trigger this (non-standard?) |
That (Strictly speaking I'm checking for a slightly different thing - the polyfill can potentially work past the point where the spec errors - but like the note says, it is not expected to be reached in practice.) |
I see, thanks! |
I removed the "awaiting author" label because there's no outstanding feedback for me afaik. |
It definitely doesn't, though I think it covers a majority. You can check the numeric results against Python with the following script if you'd like: import sys
import re
import math
if len(sys.argv) != 2:
print('Usage: python check-sum-tests.py /path/to/sumPrecise/sum.js')
sys.exit(1)
with open(sys.argv[1]) as f:
file = f.read()
for line in file.splitlines():
if 'Math.sumPrecise(' not in line:
continue
match = re.search("Math\.sumPrecise\(\[([^]]*)\]\), ([^)]*)\)", line)
vals = [float(x.strip()) for x in match.group(1).split(',')]
assertedResult = float(match.group(2))
try:
actualResult = math.fsum(vals)
except OverflowError:
# python's fsum can't handle intermediate overflow
# we can work around it by summing the large parts seperately,
# with those parts shrunk by a factor of 64 so the result doesn't overflow
# as long as there is a reasonable number of items this works fine
# order doesn't matter because this is fsum
# and shrinking then growing by a factor of 64 doesn't lose precision because
# the values are large
large = [x / 64 for x in vals if abs(x) > 1]
small = [x for x in vals if abs(x) <= 1]
actualResult = 64 * math.fsum(large) + math.fsum(small)
print(actualResult == assertedResult) Of course, my tests were against an implementation derived from the same logic as |
The proposal for Math.sumPrecise is now stage 2.7. I've written tests which exercise
-0
,NaN
, and ±Infinity
I don't have a principled approach for what cases to include for the last bullet point. If implementations submit more, I'm inclined to include anything that actually tripped up any implementation in a way which was not covered by an existing test.