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core.checkedint
This module implements integral arithmetic primitives that check
for out-of-range results.
Integral arithmetic operators operate on fixed width types.
Results that are not representable in those fixed widths are silently
truncated to fit.
This module offers integral arithmetic primitives that produce the
same results, but set an 'overflow' flag when such truncation occurs.
The setting is sticky, meaning that numerous operations can be cascaded
and then the flag need only be checked at the end.
Whether the operation is signed or unsigned is indicated by an 's' or 'u'
suffix, respectively. While this could be achieved without such suffixes by
using overloading on the signedness of the types, the suffix makes it clear
which is happening without needing to examine the types.
While the generic versions of these functions are computationally expensive
relative to the cost of the operation itself, compiler implementations are free
to recognize them and generate equivalent and faster code.
References: Fast Integer Overflow Checks
License:
Authors:
Walter Bright
Source: core/checkedint.d
- pure nothrow @nogc @safe int
adds
(intx
, inty
, ref booloverflow
);
pure nothrow @nogc @safe longadds
(longx
, longy
, ref booloverflow
); - Add two signed integers, checking for
overflow
.Theoverflow
is sticky, meaning a sequence of operations can be done andoverflow
need only be checked at the end.Parameters:int x
left operand int y
right operand bool overflow
set if an overflow
occurs, is not affected otherwiseReturns:the sum - pure nothrow @nogc @safe uint
addu
(uintx
, uinty
, ref booloverflow
);
pure nothrow @nogc @safe ulongaddu
(ulongx
, ulongy
, ref booloverflow
); - Add two unsigned integers, checking for
overflow
(aka carry).Theoverflow
is sticky, meaning a sequence of operations can be done andoverflow
need only be checked at the end.Parameters:uint x
left operand uint y
right operand bool overflow
set if an overflow
occurs, is not affected otherwiseReturns:the sum - pure nothrow @nogc @safe int
subs
(intx
, inty
, ref booloverflow
);
pure nothrow @nogc @safe longsubs
(longx
, longy
, ref booloverflow
); - Subtract two signed integers, checking for
overflow
.Theoverflow
is sticky, meaning a sequence of operations can be done andoverflow
need only be checked at the end.Parameters:int x
left operand int y
right operand bool overflow
set if an overflow
occurs, is not affected otherwiseReturns:the difference - pure nothrow @nogc @safe uint
subu
(uintx
, uinty
, ref booloverflow
);
pure nothrow @nogc @safe ulongsubu
(ulongx
, ulongy
, ref booloverflow
); - Subtract two unsigned integers, checking for
overflow
(aka borrow).Theoverflow
is sticky, meaning a sequence of operations can be done andoverflow
need only be checked at the end.Parameters:uint x
left operand uint y
right operand bool overflow
set if an overflow
occurs, is not affected otherwiseReturns:the difference - pure nothrow @nogc @safe int
negs
(intx
, ref booloverflow
);
pure nothrow @nogc @safe longnegs
(longx
, ref booloverflow
); - Negate an integer.Parameters:
int x
operand bool overflow
set if x
cannot be negated, is not affected otherwiseReturns:the negation ofx
- pure nothrow @nogc @safe int
muls
(intx
, inty
, ref booloverflow
);
pure nothrow @nogc @safe longmuls
(longx
, longy
, ref booloverflow
); - Multiply two signed integers, checking for
overflow
.Theoverflow
is sticky, meaning a sequence of operations can be done andoverflow
need only be checked at the end.Parameters:int x
left operand int y
right operand bool overflow
set if an overflow
occurs, is not affected otherwiseReturns:the product - pure nothrow @nogc @safe uint
mulu
(uintx
, uinty
, ref booloverflow
);
pure nothrow @nogc @safe ulongmulu
(ulongx
, ulongy
, ref booloverflow
); - Multiply two unsigned integers, checking for
overflow
(aka carry).Theoverflow
is sticky, meaning a sequence of operations can be done andoverflow
need only be checked at the end.Parameters:uint x
left operand uint y
right operand bool overflow
set if an overflow
occurs, is not affected otherwiseReturns:the product
Copyright (c) Walter Bright 2014.
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