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runtime: simplify histogram buckets considerably
There was an off-by-one error in the time histogram buckets calculation that caused the linear sub-buckets distances to be off by 2x. The fix was trivial, but in writing tests I realized there was a much simpler way to express the calculation for the histogram buckets, and took the opportunity to do that here. The new bucket calculation also fixes the bug. Fixes #50732. Change-Id: Idae89986de1c415ee4e148f778e0e101ca003ade Reviewed-on: https://go-review.googlesource.com/c/go/+/380094 Reviewed-by: Michael Pratt <mpratt@google.com> Reviewed-by: Emmanuel Odeke <emmanuel@orijtech.com> Trust: Michael Knyszek <mknyszek@google.com> Run-TryBot: Michael Knyszek <mknyszek@google.com>
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@ -1199,6 +1199,8 @@ func (th *TimeHistogram) Record(duration int64) {
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(*timeHistogram)(th).record(duration)
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}
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var TimeHistogramMetricsBuckets = timeHistogramMetricsBuckets
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func SetIntArgRegs(a int) int {
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lock(&finlock)
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old := intArgRegs
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@ -47,7 +47,7 @@ const (
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// │ └---- Next 4 bits -> sub-bucket 1
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// └------- Bit 5 set -> super-bucket 2
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//
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// Following this pattern, bucket 45 will have the bit 48 set. We don't
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// Following this pattern, super-bucket 44 will have the bit 47 set. We don't
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// have any buckets for higher values, so the highest sub-bucket will
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// contain values of 2^48-1 nanoseconds or approx. 3 days. This range is
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// more than enough to handle durations produced by the runtime.
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@ -139,36 +139,30 @@ func float64NegInf() float64 {
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func timeHistogramMetricsBuckets() []float64 {
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b := make([]float64, timeHistTotalBuckets+1)
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b[0] = float64NegInf()
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for i := 0; i < timeHistNumSuperBuckets; i++ {
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superBucketMin := uint64(0)
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// The (inclusive) minimum for the first non-negative bucket is 0.
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if i > 0 {
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// The minimum for the second bucket will be
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// 1 << timeHistSubBucketBits, indicating that all
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// sub-buckets are represented by the next timeHistSubBucketBits
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// bits.
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// Thereafter, we shift up by 1 each time, so we can represent
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// this pattern as (i-1)+timeHistSubBucketBits.
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superBucketMin = uint64(1) << uint(i-1+timeHistSubBucketBits)
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}
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// subBucketShift is the amount that we need to shift the sub-bucket
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// index to combine it with the bucketMin.
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subBucketShift := uint(0)
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if i > 1 {
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// The first two super buckets are exact with respect to integers,
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// so we'll never have to shift the sub-bucket index. Thereafter,
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// we shift up by 1 with each subsequent bucket.
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subBucketShift = uint(i - 2)
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}
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// Super-bucket 0 has no bits above timeHistSubBucketBits
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// set, so just iterate over each bucket and assign the
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// incrementing bucket.
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for i := 0; i < timeHistNumSubBuckets; i++ {
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bucketNanos := uint64(i)
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b[i+1] = float64(bucketNanos) / 1e9
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}
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// Generate the rest of the super-buckets. It's easier to reason
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// about if we cut out the 0'th bucket, so subtract one since
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// we just handled that bucket.
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for i := 0; i < timeHistNumSuperBuckets-1; i++ {
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for j := 0; j < timeHistNumSubBuckets; j++ {
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// j is the sub-bucket index. By shifting the index into position to
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// combine with the bucket minimum, we obtain the minimum value for that
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// sub-bucket.
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subBucketMin := superBucketMin + (uint64(j) << subBucketShift)
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// Convert the subBucketMin which is in nanoseconds to a float64 seconds value.
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// Set the super-bucket bit.
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bucketNanos := uint64(1) << (i + timeHistSubBucketBits)
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// Set the sub-bucket bits.
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bucketNanos |= uint64(j) << i
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// The index for this bucket is going to be the (i+1)'th super bucket
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// (note that we're starting from zero, but handled the first super-bucket
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// earlier, so we need to compensate), and the j'th sub bucket.
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// Add 1 because we left space for -Inf.
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bucketIndex := (i+1)*timeHistNumSubBuckets + j + 1
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// Convert nanoseconds to seconds via a division.
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// These values will all be exactly representable by a float64.
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b[i*timeHistNumSubBuckets+j+1] = float64(subBucketMin) / 1e9
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b[bucketIndex] = float64(bucketNanos) / 1e9
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}
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}
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b[len(b)-1] = float64Inf()
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@ -68,3 +68,43 @@ func TestTimeHistogram(t *testing.T) {
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dummyTimeHistogram = TimeHistogram{}
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}
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func TestTimeHistogramMetricsBuckets(t *testing.T) {
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buckets := TimeHistogramMetricsBuckets()
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nonInfBucketsLen := TimeHistNumSubBuckets * TimeHistNumSuperBuckets
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expBucketsLen := nonInfBucketsLen + 2 // Count -Inf and +Inf.
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if len(buckets) != expBucketsLen {
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t.Fatalf("unexpected length of buckets: got %d, want %d", len(buckets), expBucketsLen)
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}
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// Check the first non-Inf 2*TimeHistNumSubBuckets buckets in order, skipping the
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// first bucket which should be -Inf (checked later).
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//
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// Because of the way this scheme works, the bottom TimeHistNumSubBuckets
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// buckets are fully populated, and then the next TimeHistNumSubBuckets
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// have the TimeHistSubBucketBits'th bit set, while the bottom are once
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// again fully populated.
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for i := 1; i <= 2*TimeHistNumSubBuckets+1; i++ {
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if got, want := buckets[i], float64(i-1)/1e9; got != want {
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t.Errorf("expected bucket %d to have value %e, got %e", i, want, got)
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}
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}
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// Check some values.
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idxToBucket := map[int]float64{
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0: math.Inf(-1),
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33: float64(0x10<<1) / 1e9,
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34: float64(0x11<<1) / 1e9,
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49: float64(0x10<<2) / 1e9,
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58: float64(0x19<<2) / 1e9,
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65: float64(0x10<<3) / 1e9,
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513: float64(0x10<<31) / 1e9,
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519: float64(0x16<<31) / 1e9,
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expBucketsLen - 2: float64(0x1f<<43) / 1e9,
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expBucketsLen - 1: math.Inf(1),
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}
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for idx, bucket := range idxToBucket {
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if got, want := buckets[idx], bucket; got != want {
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t.Errorf("expected bucket %d to have value %e, got %e", idx, want, got)
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}
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}
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}
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