An attempt at sharing some of the great questions I've received with everybody.
In argv[1] the number input is an array of characters but it needs conversion to a singular octal value. Why?
As argv[1] is an array of characters… if you give it 640, it'll actually be “640\0”, that is, ASCII character '6', followed by ASCII character '4', followed by ASCII character '0', followed by the NULL terminator.
'6' has a numeric value of 54 (decimal).
If you were to convert “640” to an integer value 640, that would be 640 in base 10; 640(10) to base 8 would be: 1200
If you pass that decimal 640 to the chmod() function, you'd end up with the sticky bit being set (T in other) along with user write, and NOTHING else. Not 0640 as we desire, but instead 01200.
So, entering 640 on the command-line would not result in a direct conversion to octal 0640… some converting will be in order.
Since octal values start with a leading zero, if I insert an ASCII '0' at the start of the string and then convert it using atoi(3), wouldn't that work? It doesn't seem to be the case.
That leading zero is only a convenience, implemented on a case by case basis. It would appear atoi(3) does not implement it. Look at this:
#include <stdio.h> #include <stdlib.h> int main(int argc, char **argv) { int result = atoi(argv[1]); // take the first argument and convert it to an integer printf("argv[1] is \"%s\"\n", argv[1]); // display the original string, for comparison // display the result in octal, decimal, and hex printf("result is %o in octal, %d in decimal, and %x in hexadecimal\n", result, result, result); return(0); }
And look at the output:
lab46:~$ ./testatoi 640 argv[1] is "640" result is 1200 in octal, 640 in decimal, and 280 in hexadecimal lab46:~$ ./testatoi 0640 argv[1] is "0640" result is 1200 in octal, 640 in decimal, and 280 in hexadecimal
As you can see, even if you had a 0640, the leading zero would be dropped in the conversion, because atoi(3) is apparently only cognizant of decimal values (and good, because that would have taken the fun out of this particular problem… you stand to learn some important things by working through this process).
And also, do you see that regardless of displaying it in octal, decimal, or hex, it is the same value? They're all being sourced from an integer variable called result… a regular old int… so it ultimately is up to how we instruct the computer to interpret it… after all, EVERYTHING is in binary, even if we are thinking through the problem exclusively in a different base.
Why doesn't adding the leading zero make it octal?
The leading zero is a convenient way to identify an octal value. It is a means to mark one, but by no means a required form. That C and other facilities on the computer support a leading 0 for octal and a leading 0x for hex makes our lives easier, but only goes as far as support for such things has been implemented.
We do the same in language. If I were to say the following value is in base 8: 72033
You would understand because I identified it as such… note the lack of the leading zero. If I wanted to be more brief, instead of saying “the following value is in base 8” I could just prefix a 0 on, because that shortcut is generally understood (within the context of assignable values in C syntax). But it is by no means the only way to do it.
And note, there is nothing magical about atoi(3)… it is just a function. It takes an array currently filled with ASCII-equivalents of single digit decimal numbers and coalesces those separate digits into one. We've played with things like this in our early labs this semester (there are advantages to having a number broken up into separate digits, there are also advantages to having a number combined as a single value).
The overall scope of this problem presents you with a desired-octal value currently represented as a string– each 'digit' is a separate entity, and we want to combine them into a single value, only preserving the octal value (where many tools assume decimal).
And as we know: 031 is not 31. 031 is 25.
So, if we read in 031 as a decimal 31 yet desire to then represent it as octal, we'd instead have 037.
There are certain advantages when working in similar bases that are all powers of two. Quite advantageous things.
That base 8 is one of those bases means this problem can take advantage of some very simple and very effective logic operations that would not be as simple or direct in decimal (10 is not a power of 2).
That each octal digit represents three binary bits should be kept in mind. This problem entirely plays off how well binary values and octal values just sync up (because, well, they do).
We would experience similar neatness with decimal if we started playing with base 10, base 100, and base 1000 values (in such a case, decimal would be to base 100 and 1000 what binary is to bases 8 and 16).
Does chmod(2) have to be in octal or are there other ways that it can work.
No, you can think of it as being in binary, octal, decimal, or hex… or any base, really, so long as that value, when converted to octal, matches the desired permissions.
After all:
Once the number is in the variable, it can instantly and effortlessly be represented in base 8, 10, or 16. It can be thought of as any one of those, and it really doesn't make a difference, because they're all the same (in that 0640 == 0x1A0 == 000110100000 == 416). That's just how numbers work (on or off the computer).
The only difference is when we choose to visualize them… when you SEE a number, it has to take a form (and abide by a base)… when you input a number, we apply the same notions. But once stored in a single variable on the computer, its original form is unimportant.
The value provided on the command line has to conform with the octal permissions, just as the chmod command does.
Converting argv[1]'s “640” to 0640 seems confusing because they are two completely different values.
The command-line “640” (the string) isn't a decimal; it isn't one number (and as such shouldn't be considered an automatically intelligible number, that's where our program comes in, to make sense of it)… it is an ASCII representation of a 3-digit number (or, a sequence of three two-digit decimal numbers that represent the ASCII character being displayed). Due to the context of how we're interpreting it, we desire that number to be ultimately represented as a single octal quantity (of 3-digits), because that is what the chmod(2) function requires.
So, if the first digit of argv[1] is a '6' (that's what, a decimal 54?), we know for the three bits that correspond with that field (the user field), we want to apply read (4, or 100 binary) and write (2, or 010 binary) for a total of 6 (110 binary). For the user field, read is 0400 (XXX 000 000 in binary (marked with the X's)). For the group field, read is 0040. Look at where they end up lining up in binary.