# c++ limits double - maximum value of int

I know it's an old question but maybe someone can use this solution:

```
int size = 0; // Fill all bits with zero (0)
size = ~size; // Negate all bits, thus all bits are set to one (1)
```

So far we have -1 as result 'till *size* is a signed int.

```
size = (unsigned int)size >> 1; // Shift the bits of size one position to the right.
```

As Standard says, bits that are shifted in are 1 if variable is signed and negative and 0 if variable would be unsigned or signed and positive.

As *size* is signed and negative we would shift in sign bit which is 1, which is not helping much, so we cast to unsigned int, forcing to shift in 0 instead, setting the sign bit to 0 while letting all other bits remain 1.

```
cout << size << endl; // Prints out size which is now set to maximum positive value.
```

We could also use a mask and xor but then we had to know the exact bitsize of the variable. With shifting in bits front, we don't have to know at any time how many bits the int has on machine or compiler nor need we include extra libraries.

Is there any code to find the maximum value of integer (accordingly to the compiler) in C/C++ like `Integer.MaxValue`

function in java?

Why not write a piece of code like:

```
int max_neg = ~(1 << 31);
int all_ones = -1;
int max_pos = all_ones & max_neg;
```

O.K. I neither have rep to comment on previous answer (of Philippe De Muyter) nor raise it's score, hence a new example using his **define** for SIGNED_MAX trivially extended for unsigned types:

```
// We can use it to define limits based on actual compiler built-in types also:
#define INT_MAX SIGNED_MAX(int)
// based on the above, we can extend it for unsigned types also:
#define UNSIGNED_MAX(x) ( (SIGNED_MAX(x)<<1) | 1 ) // We reuse SIGNED_MAX
#define UINT_MAX UNSIGNED_MAX(unsigned int) // on ARM: 4294967295
// then we can have:
unsigned int width = UINT_MAX;
```

Unlike using this or that header, here we use the real type from the compiler.

What about `(1 << (8*sizeof(int)-2)) - 1 + (1 << (8*sizeof(int)-2))`

.
This is the same as `2^(8*sizeof(int)-2) - 1 + 2^(8*sizeof(int)-2)`

.

If `sizeof(int) = 4 => 2^(8*4-2) - 1 + 2^(8*4-2) = 2^30 - 1 + 20^30 = (2^32)/2 - 1 [max signed int of 4 bytes]`

.

You can't use `2*(1 << (8*sizeof(int)-2)) - 1`

because it will overflow, but `(1 << (8*sizeof(int)-2)) - 1 + (1 << (8*sizeof(int)-2))`

works.