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-rw-r--r--deps/jemalloc/src/div.c55
1 files changed, 0 insertions, 55 deletions
diff --git a/deps/jemalloc/src/div.c b/deps/jemalloc/src/div.c
deleted file mode 100644
index 808892a13..000000000
--- a/deps/jemalloc/src/div.c
+++ /dev/null
@@ -1,55 +0,0 @@
-#include "jemalloc/internal/jemalloc_preamble.h"
-
-#include "jemalloc/internal/div.h"
-
-#include "jemalloc/internal/assert.h"
-
-/*
- * Suppose we have n = q * d, all integers. We know n and d, and want q = n / d.
- *
- * For any k, we have (here, all division is exact; not C-style rounding):
- * floor(ceil(2^k / d) * n / 2^k) = floor((2^k + r) / d * n / 2^k), where
- * r = (-2^k) mod d.
- *
- * Expanding this out:
- * ... = floor(2^k / d * n / 2^k + r / d * n / 2^k)
- * = floor(n / d + (r / d) * (n / 2^k)).
- *
- * The fractional part of n / d is 0 (because of the assumption that d divides n
- * exactly), so we have:
- * ... = n / d + floor((r / d) * (n / 2^k))
- *
- * So that our initial expression is equal to the quantity we seek, so long as
- * (r / d) * (n / 2^k) < 1.
- *
- * r is a remainder mod d, so r < d and r / d < 1 always. We can make
- * n / 2 ^ k < 1 by setting k = 32. This gets us a value of magic that works.
- */
-
-void
-div_init(div_info_t *div_info, size_t d) {
- /* Nonsensical. */
- assert(d != 0);
- /*
- * This would make the value of magic too high to fit into a uint32_t
- * (we would want magic = 2^32 exactly). This would mess with code gen
- * on 32-bit machines.
- */
- assert(d != 1);
-
- uint64_t two_to_k = ((uint64_t)1 << 32);
- uint32_t magic = (uint32_t)(two_to_k / d);
-
- /*
- * We want magic = ceil(2^k / d), but C gives us floor. We have to
- * increment it unless the result was exact (i.e. unless d is a power of
- * two).
- */
- if (two_to_k % d != 0) {
- magic++;
- }
- div_info->magic = magic;
-#ifdef JEMALLOC_DEBUG
- div_info->d = d;
-#endif
-}