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Searched refs:lg (Results 1 – 5 of 5) sorted by relevance

/device/linaro/bootloader/edk2/AppPkg/Applications/Lua/src/
Dltable.c230 int lg; in numusearray() local
234 for (lg=0, ttlg=1; lg<=MAXBITS; lg++, ttlg*=2) { /* for each slice */ in numusearray()
247 nums[lg] += lc; in numusearray()
/device/linaro/bootloader/edk2/AppPkg/Applications/Python/Python-2.7.10/Objects/
Dlistsort.txt5 kinds of partially ordered arrays (less than lg(N!) comparisons needed, and
103 Now for the more interesting cases. Where lg(x) is the logarithm of x to
104 the base 2 (e.g., lg(8)=3), lg(n!) is the information-theoretic limit for
111 n lg(n!) *sort 3sort +sort %sort ~sort !sort
140 limit is lg(n!). Both methods get close to that, and timsort is hugging
164 than lg(n!)). ~sort has a perfectly uniform distribution of just 4
457 roughly lg(B) comparisons, and, unlike a straight binary search, favors
465 search finds it in no more than about 2*lg(B) comparisons.
468 ceiling(lg(B+1)) comparisons -- but straight binary search takes that many
549 to determine that, and galloping a total of 2*floor(lg(i))+2 comparisons.
/device/linaro/bootloader/edk2/AppPkg/Applications/Python/Python-2.7.2/Objects/
Dlistsort.txt5 kinds of partially ordered arrays (less than lg(N!) comparisons needed, and
102 Now for the more interesting cases. lg(n!) is the information-theoretic
108 n lg(n!) *sort 3sort +sort %sort ~sort !sort
137 limit is lg(n!). Both methods get close to that, and timsort is hugging
161 than lg(n!)). ~sort has a perfectly uniform distribution of just 4
454 roughly lg(B) comparisons, and, unlike a straight binary search, favors
462 more than about 2*lg(B) comparisons.
465 ceiling(lg(B+1)) comparisons -- but straight binary search takes that many
546 to determine that, and galloping a total of 2*floor(lg(i))+2 comparisons.
/device/linaro/hikey/hifi/xaf/hifi-dpf/build_hikey/
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/device/linaro/hikey/hifi/firmware/
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