My question is based on this post: Decimal to Binary and it's chosen solution.
I can get the chosen answer code working, but it only works for 5 bits. How do I modify this code to work for larger numbers, say 8 bits?
I tried just adjusting the character offset in the fist line from 5 to 8, but no success.
void getBin(int num, char *str)
{
*(str+5) = '\0';
int mask = 0x10 << 1;
while(mask >>= 1)
*str++ = !!(mask & num) + '0';
}
and test with the given code, again adjusting the 6 to 9 to match the function above:
int main()
{
char str[6];
getBin(10, str);
printf("%s\n", str);
return 0;
}
but the output still only shows the first five bits and then gives random symbols. Can someone please explain what exactly is happening when I adjust those numbers so I can get this to work for an 8 (or any other size) bit conversion?
I'm not good at english, sorry. You need to adjust the local variable 'mask' too.
I want to explain why this code is working well. but... I'm not good at english... I just hope it's helpful/
After accept answer.
Too many magic numbers.
In the original, there are constants
5
,0x10
,6
that do not show there relationship to the goal of a5
binary digit number.Then when going to 8, the constants
8
,0x10
,9
were used. Since0x10
was not adjusted, code failed.Instead approach the problem with a more general point-on-view and use code that eliminates or better expresses these magic numbers.
Note: the above approach (and other answers) have a problem when
BitWidth
matches theint
width. But that is another issue easily solved by usingunsigned
math.For 8-bit number you need array of 9 chars. Also you need to change mask, so it can mask all bits.
The mask for the most significant bit for a 5-bit number like
11111
is10000
which is equal to16
decimal or10
hexadecimal. Same thing for 8-bit number. The mask is10000000
. Since the loop start withmask >>= 1
the mask is shifted one to leftint mask = 0x10 << 1;
to compensate. Thus to modify it for ax-bit
number, define an array ofx+1
chars. Put\0
at indexx
. Find thex-bit
number where the most significant bit of it is1
and others are0
. The number is2^(x-1)
(2 power (x-1)).