/// isUIntN - Checks if an unsigned integer fits into the given (dynamic)
/// bit width.
inline bool isUIntN(unsigned N, uint64_t x) {
- return x == (x & (~0ULL >> (64 - N)));
+ return N >= 64 || x < (UINT64_C(1)<<(N));
}
/// isIntN - Checks if an signed integer fits into the given (dynamic)
/// Log2 - This function returns the log base 2 of the specified value
inline double Log2(double Value) {
#if defined(__ANDROID_API__) && __ANDROID_API__ < 18
- return (double)__builtin_log2l(Value);
+ return __builtin_log(Value) / __builtin_log(2.0);
#else
return log2(Value);
#endif
/// Log2_32 - This function returns the floor log base 2 of the specified value,
/// -1 if the value is zero. (32 bit edition.)
/// Ex. Log2_32(32) == 5, Log2_32(1) == 0, Log2_32(0) == -1, Log2_32(6) == 2
-inline size_t Log2_32(uint32_t Value) {
+inline unsigned Log2_32(uint32_t Value) {
return 31 - countLeadingZeros(Value);
}
/// Log2_64 - This function returns the floor log base 2 of the specified value,
/// -1 if the value is zero. (64 bit edition.)
-inline size_t Log2_64(uint64_t Value) {
+inline unsigned Log2_64(uint64_t Value) {
return 63 - countLeadingZeros(Value);
}
/// Log2_32_Ceil - This function returns the ceil log base 2 of the specified
/// value, 32 if the value is zero. (32 bit edition).
/// Ex. Log2_32_Ceil(32) == 5, Log2_32_Ceil(1) == 0, Log2_32_Ceil(6) == 3
-inline size_t Log2_32_Ceil(uint32_t Value) {
+inline unsigned Log2_32_Ceil(uint32_t Value) {
return 32 - countLeadingZeros(Value - 1);
}
/// Log2_64_Ceil - This function returns the ceil log base 2 of the specified
/// value, 64 if the value is zero. (64 bit edition.)
-inline size_t Log2_64_Ceil(uint64_t Value) {
+inline unsigned Log2_64_Ceil(uint64_t Value) {
return 64 - countLeadingZeros(Value - 1);
}
inline uint64_t MinAlign(uint64_t A, uint64_t B) {
// The largest power of 2 that divides both A and B.
//
- // Replace "-Value" by "1+~Value" in the following commented code to avoid
+ // Replace "-Value" by "1+~Value" in the following commented code to avoid
// MSVC warning C4146
// return (A | B) & -(A | B);
return (A | B) & (1 + ~(A | B));
///
/// Alignment should be a power of two. This method rounds up, so
/// alignAddr(7, 4) == 8 and alignAddr(8, 4) == 8.
-inline uintptr_t alignAddr(void *Addr, size_t Alignment) {
+inline uintptr_t alignAddr(const void *Addr, size_t Alignment) {
assert(Alignment && isPowerOf2_64((uint64_t)Alignment) &&
"Alignment is not a power of two!");
/// \brief Returns the necessary adjustment for aligning \c Ptr to \c Alignment
/// bytes, rounding up.
-inline size_t alignmentAdjustment(void *Ptr, size_t Alignment) {
+inline size_t alignmentAdjustment(const void *Ptr, size_t Alignment) {
return alignAddr(Ptr, Alignment) - (uintptr_t)Ptr;
}
/// Returns the next integer (mod 2**64) that is greater than or equal to
/// \p Value and is a multiple of \p Align. \p Align must be non-zero.
///
+/// If non-zero \p Skew is specified, the return value will be a minimal
+/// integer that is greater than or equal to \p Value and equal to
+/// \p Align * N + \p Skew for some integer N. If \p Skew is larger than
+/// \p Align, its value is adjusted to '\p Skew mod \p Align'.
+///
/// Examples:
/// \code
/// RoundUpToAlignment(5, 8) = 8
/// RoundUpToAlignment(17, 8) = 24
/// RoundUpToAlignment(~0LL, 8) = 0
/// RoundUpToAlignment(321, 255) = 510
+///
+/// RoundUpToAlignment(5, 8, 7) = 7
+/// RoundUpToAlignment(17, 8, 1) = 17
+/// RoundUpToAlignment(~0LL, 8, 3) = 3
+/// RoundUpToAlignment(321, 255, 42) = 552
/// \endcode
-inline uint64_t RoundUpToAlignment(uint64_t Value, uint64_t Align) {
- return (Value + Align - 1) / Align * Align;
+inline uint64_t RoundUpToAlignment(uint64_t Value, uint64_t Align,
+ uint64_t Skew = 0) {
+ Skew %= Align;
+ return (Value + Align - 1 - Skew) / Align * Align + Skew;
}
/// Returns the offset to the next integer (mod 2**64) that is greater than