Bit-level manipulation facilities.
Category | Functions |
---|---|
Bit constructs | BitArray bitfields bitsSet |
Endianness conversion | bigEndianToNative littleEndianToNative nativeToBigEndian nativeToLittleEndian swapEndian |
Integral ranges | append peek read write |
Floating-Point manipulation | DoubleRep FloatRep |
Tagging | taggedClassRef taggedPointer |
Allows creating bit fields inside structs and classes.
struct A { int a; mixin(bitfields!( uint, "x", 2, int, "y", 3, uint, "z", 2, bool, "flag", 1)); } A obj; obj.x = 2; obj.z = obj.x;The example above creates a bitfield pack of eight bits, which fit in one ubyte. The
bitfields
are allocated starting from the least significant bit, i.e. x occupies the two least significant bits of the bitfields
storage. The sum of all bit lengths in one bitfield instantiation must be exactly 8, 16, 32, or 64. If padding is needed, just allocate one bitfield with an empty name. struct A { mixin(bitfields!( bool, "flag1", 1, bool, "flag2", 1, uint, "", 6)); }The type of a bit field can be any integral type or enumerated type. The most efficient type to store in
bitfields
is bool, followed by unsigned types, followed by signed types. This string mixin generator allows one to create tagged pointers inside structs and classes.
A tagged pointer uses the bits known to be zero in a normal pointer or class reference to store extra information. For example, a pointer to an integer must be 4-byte aligned, so there are 2 bits that are always known to be zero. One can store a 2-bit integer there.
The example above creates a tagged pointer in the struct A. The pointer is of type uint*
as specified by the first argument, and is named x, as specified by the second argument.
Following arguments works the same way as bitfield
's. The bitfield must fit into the bits known to be zero because of the pointer alignment.
struct A { int a; mixin(taggedPointer!( uint*, "x", bool, "b1", 1, bool, "b2", 1)); } A obj; obj.x = new uint; obj.b1 = true; obj.b2 = false;
This string mixin generator allows one to create tagged class reference inside structs and classes.
A tagged class reference uses the bits known to be zero in a normal class reference to store extra information. For example, a pointer to an integer must be 4-byte aligned, so there are 2 bits that are always known to be zero. One can store a 2-bit integer there.
The example above creates a tagged reference to an Object in the struct A. This expects the same parameters as taggedPointer
, except the first argument which must be a class type instead of a pointer type.
struct A { int a; mixin(taggedClassRef!( Object, "o", uint, "i", 2)); } A obj; obj.o = new Object(); obj.i = 3;
Allows manipulating the fraction, exponent, and sign parts of a float separately. The definition is:
struct FloatRep { union { float value; mixin(bitfields!( uint, "fraction", 23, ubyte, "exponent", 8, bool, "sign", 1)); } enum uint bias = 127, fractionBits = 23, exponentBits = 8, signBits = 1; }
Allows manipulating the fraction, exponent, and sign parts of a double separately. The definition is:
struct DoubleRep { union { double value; mixin(bitfields!( ulong, "fraction", 52, ushort, "exponent", 11, bool, "sign", 1)); } enum uint bias = 1023, signBits = 1, fractionBits = 52, exponentBits = 11; }
An array of bits.
Gets the amount of native words backing this BitArray
.
Gets the amount of bits in the BitArray
.
Sets the amount of bits in the BitArray
. Warning: increasing length
may overwrite bits in final word up to the next word boundary. i.e. D dynamic array extension semantics are not followed.
Gets the i
'th bit in the BitArray
.
Sets the i
'th bit in the BitArray
.
Duplicates the BitArray
and its contents.
Support for foreach
loops for BitArray
.
Reverses the bits of the BitArray
.
Sorts the BitArray
's elements.
Support for operators == and != for BitArray
.
Supports comparison operators for BitArray
.
Support for hashing for BitArray
.
Set this BitArray
to the contents of ba
.
Map the BitArray
onto v
, with numbits
being the number of bits in the array. Does not copy the data. v.length
must be a multiple of size_t.sizeof
. If there are unmapped bits in the final mapped word then these will be set to 0.
This is the inverse of opCast
.
Convert to void[]
.
Convert to size_t[]
.
Support for unary operator ~ for BitArray
.
Support for binary bitwise operators for BitArray
.
Support for operator op= for BitArray
.
Support for operator ~= for BitArray
. Warning: This will overwrite a bit in the final word of the current underlying data regardless of whether it is shared between BitArray objects. i.e. D dynamic array concatenation semantics are not followed
Support for binary operator ~ for BitArray
.
Operator <<=
support.
Shifts all the bits in the array to the left by the given number of bits. The leftmost bits are dropped, and 0's are appended to the end to fill up the vacant bits.
Warning: unused bits in the final word up to the next word boundary may be overwritten by this operation. It does not attempt to preserve bits past the end of the array.
Operator >>=
support.
Shifts all the bits in the array to the right by the given number of bits. The rightmost bits are dropped, and 0's are inserted at the back to fill up the vacant bits.
Warning: unused bits in the final word up to the next word boundary may be overwritten by this operation. It does not attempt to preserve bits past the end of the array.
Return a string representation of this BitArray.
Two format specifiers are supported:
import std.format : format; debug(bitarray) printf("BitArray.toString unittest\n"); auto b = BitArray([0, 0, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1]); auto s1 = format("%s", b); writeln(s1); // "[0, 0, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1]" auto s2 = format("%b", b); writeln(s2); // "00001111_00001111"
Return a lazy range of the indices of set bits.
import std.algorithm.comparison : equal; auto b1 = BitArray([0, 0, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1]); assert(b1.bitsSet.equal([4, 5, 6, 7, 12, 13, 14, 15])); BitArray b2; b2.length = 1000; b2[333] = true; b2[666] = true; b2[999] = true; assert(b2.bitsSet.equal([333, 666, 999]));
Swaps the endianness of the given integral value or character.
Converts the given value from the native endianness to big endian and returns it as a ubyte[n]
where n
is the size of the given type.
Returning a ubyte[n]
helps prevent accidentally using a swapped value as a regular one (and in the case of floating point values, it's necessary, because the FPU will mess up any swapped floating point values. So, you can't actually have swapped floating point values as floating point values).
real
is not supported, because its size is implementation-dependent and therefore could vary from machine to machine (which could make it unusable if you tried to transfer it to another machine).
int i = 12345; ubyte[4] swappedI = nativeToBigEndian(i); writeln(i); // bigEndianToNative!int(swappedI) double d = 123.45; ubyte[8] swappedD = nativeToBigEndian(d); writeln(d); // bigEndianToNative!double(swappedD)
Converts the given value from big endian to the native endianness and returns it. The value is given as a ubyte[n]
where n
is the size of the target type. You must give the target type as a template argument, because there are multiple types with the same size and so the type of the argument is not enough to determine the return type.
Taking a ubyte[n]
helps prevent accidentally using a swapped value as a regular one (and in the case of floating point values, it's necessary, because the FPU will mess up any swapped floating point values. So, you can't actually have swapped floating point values as floating point values).
ushort i = 12345; ubyte[2] swappedI = nativeToBigEndian(i); writeln(i); // bigEndianToNative!ushort(swappedI) dchar c = 'D'; ubyte[4] swappedC = nativeToBigEndian(c); writeln(c); // bigEndianToNative!dchar(swappedC)
Converts the given value from the native endianness to little endian and returns it as a ubyte[n]
where n
is the size of the given type.
Returning a ubyte[n]
helps prevent accidentally using a swapped value as a regular one (and in the case of floating point values, it's necessary, because the FPU will mess up any swapped floating point values. So, you can't actually have swapped floating point values as floating point values).
int i = 12345; ubyte[4] swappedI = nativeToLittleEndian(i); writeln(i); // littleEndianToNative!int(swappedI) double d = 123.45; ubyte[8] swappedD = nativeToLittleEndian(d); writeln(d); // littleEndianToNative!double(swappedD)
Converts the given value from little endian to the native endianness and returns it. The value is given as a ubyte[n]
where n
is the size of the target type. You must give the target type as a template argument, because there are multiple types with the same size and so the type of the argument is not enough to determine the return type.
Taking a ubyte[n]
helps prevent accidentally using a swapped value as a regular one (and in the case of floating point values, it's necessary, because the FPU will mess up any swapped floating point values. So, you can't actually have swapped floating point values as floating point values).
real
is not supported, because its size is implementation-dependent and therefore could vary from machine to machine (which could make it unusable if you tried to transfer it to another machine).
ushort i = 12345; ubyte[2] swappedI = nativeToLittleEndian(i); writeln(i); // littleEndianToNative!ushort(swappedI) dchar c = 'D'; ubyte[4] swappedC = nativeToLittleEndian(c); writeln(c); // littleEndianToNative!dchar(swappedC)
Takes a range
of ubyte
s and converts the first T.sizeof
bytes to T
. The value returned is converted from the given endianness to the native endianness. The range
is not consumed.
T | The integral type to convert the first T.sizeof bytes to. |
endianness | The endianness that the bytes are assumed to be in. |
R range
| The range to read from. |
size_t index
| The index to start reading from (instead of starting at the front). If index is a pointer, then it is updated to the index after the bytes read. The overloads with index are only available if hasSlicing!R is true . |
ubyte[] buffer = [1, 5, 22, 9, 44, 255, 8]; writeln(buffer.peek!uint()); // 17110537 writeln(buffer.peek!ushort()); // 261 writeln(buffer.peek!ubyte()); // 1 writeln(buffer.peek!uint(2)); // 369700095 writeln(buffer.peek!ushort(2)); // 5641 writeln(buffer.peek!ubyte(2)); // 22 size_t index = 0; writeln(buffer.peek!ushort(&index)); // 261 writeln(index); // 2 writeln(buffer.peek!uint(&index)); // 369700095 writeln(index); // 6 writeln(buffer.peek!ubyte(&index)); // 8 writeln(index); // 7
Takes a range
of ubyte
s and converts the first T.sizeof
bytes to T
. The value returned is converted from the given endianness to the native endianness. The T.sizeof
bytes which are read
are consumed from the range
.
T | The integral type to convert the first T.sizeof bytes to. |
endianness | The endianness that the bytes are assumed to be in. |
R range
| The range to read from. |
import std.range.primitives : empty; ubyte[] buffer = [1, 5, 22, 9, 44, 255, 8]; writeln(buffer.length); // 7 writeln(buffer.read!ushort()); // 261 writeln(buffer.length); // 5 writeln(buffer.read!uint()); // 369700095 writeln(buffer.length); // 1 writeln(buffer.read!ubyte()); // 8 assert(buffer.empty);
Takes an integral value
, converts it to the given endianness, and writes it to the given range
of ubyte
s as a sequence of T.sizeof
ubyte
s starting at index
. hasSlicing!R
must be true
.
T | The integral type to convert the first T.sizeof bytes to. |
endianness | The endianness to write the bytes in. |
R range
| The range to write to. |
T value
| The value to write. |
size_t index
| The index to start writing to. If index is a pointer, then it is updated to the index after the bytes read. |
{ ubyte[] buffer = [0, 0, 0, 0, 0, 0, 0, 0]; buffer.write!uint(29110231u, 0); writeln(buffer); // [1, 188, 47, 215, 0, 0, 0, 0] buffer.write!ushort(927, 0); writeln(buffer); // [3, 159, 47, 215, 0, 0, 0, 0] buffer.write!ubyte(42, 0); writeln(buffer); // [42, 159, 47, 215, 0, 0, 0, 0] } { ubyte[] buffer = [0, 0, 0, 0, 0, 0, 0, 0, 0]; buffer.write!uint(142700095u, 2); writeln(buffer); // [0, 0, 8, 129, 110, 63, 0, 0, 0] buffer.write!ushort(19839, 2); writeln(buffer); // [0, 0, 77, 127, 110, 63, 0, 0, 0] buffer.write!ubyte(132, 2); writeln(buffer); // [0, 0, 132, 127, 110, 63, 0, 0, 0] } { ubyte[] buffer = [0, 0, 0, 0, 0, 0, 0, 0]; size_t index = 0; buffer.write!ushort(261, &index); writeln(buffer); // [1, 5, 0, 0, 0, 0, 0, 0] writeln(index); // 2 buffer.write!uint(369700095u, &index); writeln(buffer); // [1, 5, 22, 9, 44, 255, 0, 0] writeln(index); // 6 buffer.write!ubyte(8, &index); writeln(buffer); // [1, 5, 22, 9, 44, 255, 8, 0] writeln(index); // 7 }
Takes an integral value
, converts it to the given endianness, and appends it to the given range
of ubyte
s (using put
) as a sequence of T.sizeof
ubyte
s starting at index. hasSlicing!R
must be true
.
T | The integral type to convert the first T.sizeof bytes to. |
endianness | The endianness to write the bytes in. |
R range
| The range to append to. |
T value
| The value to append. |
import std.array; auto buffer = appender!(const ubyte[])(); buffer.append!ushort(261); writeln(buffer.data); // [1, 5] buffer.append!uint(369700095u); writeln(buffer.data); // [1, 5, 22, 9, 44, 255] buffer.append!ubyte(8); writeln(buffer.data); // [1, 5, 22, 9, 44, 255, 8]
Range that iterates the indices of the set bits in value
. Index 0 corresponds to the least significant bit. For signed integers, the highest index corresponds to the sign bit.
import std.algorithm.comparison : equal; import std.range : iota; assert(bitsSet(1).equal([0])); assert(bitsSet(5).equal([0, 2])); assert(bitsSet(-1).equal(iota(32))); assert(bitsSet(int.min).equal([31]));
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Licensed under the Boost License 1.0.
https://dlang.org/phobos/std_bitmanip.html