Note:
- All test were performed 1000000000 times with same values of all variables

- Difference was calculated using [(Method1_Time/Method2_Time)*100%] equation
- >100% difference indicates that bitwise operation was faster

Absolute value of an integer

x = i + (i >> 31) ^ (i >> 31);
versus
x = Math.Abs(x);


Basic method:   6.51467910027671
Bitwise method: 2.73749624603127

Difference:     238%

Note: This particular example only Works with 32 bit integers
Universal code would look like this: [i + (i >> INT_SIZE-1) ^ (i >> INT_SIZE-1]

Multiplication by any power of two

x = x * 256;
versus
x = x << 8;


Basic method:   3.54274747209492
Bitwise method: 2.95297894006082

Difference:     120%

Division by any power of two

x = x / 256;
versus
x = x >> 8;


Basic method:   3.05552884514652
Bitwise method: 3.53027912765449

Difference:     87%

To my surprise, bitwise multiplication was faster, while division was slower (almost the same amount).

Swapping integers without additional temporary variable

int a = x;
x = y;
y = a;

versus

x ^= y;
y ^= x;
x ^= y;


Basic method:   4.45572132771064
Bitwise method: 4.04139101477981

Difference:     110%

My favorite bitwise operation, which I use quite often. Although it’s only 10% faster, but it doesn’t require creation of a new temporary integer, uses less memory therefore there’s no need calling .NET garbage collector at the end.

Increase/Decrease integer by one

x++;
x--;

versus

x = -~x;
x = ~-x;


Basic method:   3.44019505272318
Bitwise method: 3.70579836264106

Difference:     93%

Both x++ and x– are very frequent operations, so no wonder that compilers use all their potential to optimize them as good as they can. There’s no point using bitwise operations here.

Flipping sign of an integer

x = -x;
versus
x = ~x + 1;


Basic method:   3.07309755848858
Bitwise method: 3.05791937243421

Difference:     100%

Bitwise operation provides almost identical speed, so I don’t see why to complicate your code with bitwise analog of simple [x = -x] code.

Modulo operation with divisors of any power by two

x = x % 32;
versus
x = x & (32 - 1);


Basic method:   2.65090814614707
Bitwise method: 3.55706940407231

Difference:     75%

The only bitwise operation that was a lot slower then simple [x % c] way.

Further reading:
• cmschill.net
• veneroida.com
• wikipedia.org