Update comment for the comparison table to use measured results rather than predicted.
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Lib/heapq.py
19
Lib/heapq.py
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@ -202,16 +202,17 @@ def _heapify_max(x):
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# Number of comparisons for n random inputs, keeping the k smallest values:
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# -----------------------------------------------------------
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# Step Comparisons Action
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# 1 2*k heapify the first k-inputs
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# 2 n-k compare new input elements to top of heap
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# 3 k*lg2(k)*(ln(n)-lg(k)) add new extreme values to the heap
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# 1 1.66*k heapify the first k-inputs
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# 2 n - k compare new input elements to top of heap
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# 3 k*lg2(k)*(ln(n)-ln(k)) add new extreme values to the heap
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# 4 k*lg2(k) final sort of the k most extreme values
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#
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# n-random inputs k-extreme values number of comparisons % more than min()
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# --------------- ---------------- ------------------- -----------------
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# 10,000 100 13,634 36.3%
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# 100,000 100 105,163 5.2%
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# 1,000,000 100 1,006,694 0.7%
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# number of comparisons
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# n-random inputs k-extreme values average of 5 trials % more than min()
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# --------------- ---------------- ------------------- -----------------
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# 10,000 100 14,046 40.5%
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# 100,000 100 105,749 5.7%
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# 1,000,000 100 1,007,751 0.8%
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#
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# Computing the number of comparisons for step 3:
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# -----------------------------------------------
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@ -234,7 +235,7 @@ def _heapify_max(x):
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# comparisons = k * log(k, 2) * (log(n,e) - log(k, e))
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#
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# Worst-case for step 3:
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# ---------------------
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# ----------------------
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# In the worst case, the input data is reversed sorted so that every new element
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# must be inserted in the heap:
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# comparisons = log(k, 2) * (n - k)
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