I checked the document that long
= int64
has range more than 900,000,000,000,000
Here is my code:
int r = 99;
long test1 = r*r*r
It's using integer multiplication :
long r = 99;
long test1 = r*r*r*r*r;
The compiler is looking at 99 as integers, even though the final result will be long.
This will work.
long test2 = 99L*99L*99L*99L*99L;
The problem is that the literal "99" is being treated as an int. If you add "L" it will treat it as a long. To fix your compilation problem:
long test2 = 99L * 99L * 99L * 99L * 99L;
And to fix the "incorrect result" caused by integer overflow:
long r = 99;
long test1 = r * r * r * r * r;
The key point is that the expression to the right of the "=" is evaluated before the assignment to long r
is done.
There are other literal suffixes you might be interested in:
Type Suffix Example
uint U or u 100U
long L or l 100L
ulong UL or ul 100UL
float F or f 123.45F
decimal M or m 123.45M
@m.edmonson, regarding your question about why it comes out to 919965907. What's happening, is that the value is "wrapping" around int.MaxValue. You can see this with a little test program:
int i = 99; // 99
i *= 99; // 9801
i *= 99; // 970299
i *= 99; // 96059601
i *= 99; // 919965907 should be 9509900499 but comes out to 919965907
// which is (9509900499 % int.MaxValue)
long k = 9509900499 % int.MaxValue;
What is meant by "wrapping around"? When you exceed int.MaxValue
by 1, the value "goes back" to int.MinValue
.
int j = int.MaxValue;
j++;
bool isNowMinValue = (j == int.MinValue); // true, the value has "wrapped around"
This is a bit simplistic; if you search for "integer overflow" you will get a better explanation. It's worth understanding how integers (and other numeric types) are represented with 32 bits:
http://en.wikipedia.org/wiki/Signed_number_representations
Your second test fails because each 99 is an integer; replace it with the following and it compiles.
long test2 = 99L * 99L * 99L * 99L * 99L;
See the MSDN Long Documentation for details.
As the other have said, but:
long test2 = 99L * 99 * 99 * 99 * 99;
This will give you the correct result with less L
around :-)
This happens because the first 99L is a long
, so all the multiplications are done in the long
"field" and all the other integers are upcasted to long
before the multiplication (clearly the multiplication is always between 2 numbers and it's from left to right, so it's like (((99L * 99) * 99) * 99) * 99 and each "partial" result is a long and causes the next operand to be converted to long.)