Identify the Application Version Cs/Cs2/Cs3???

Question

Hi All,
I need to identify the Application Version [Cs/Cs2/Cs3].
Is there any way to identify using javascript???
Regards,
Ramkumar .P

Answer 1

It's not the endianness inside single bytes (thank the Silicon Gods for that!).[*] It's when you are working with values that require more than a single byte -- i.e., everything above 255 (which is the highest value that can be expressed -- normally -- with a single byte).
Everyone can see that 4589 is less than 9341, even though it has the same number of digits, because, well, the first one's rightmost digit is '9' and the second one's is '1' but that doesn't make sense, because it's the leftmost digit that counts most.
You're thinking, "Sure, but what about that endianness thingy?"
It's the same thing. Suppose you get two 2-byte values:
(a) 123 and 85
(b) 86 and 100
Which 2-byte value is the largest? Well, obviously it's the first one, as the most significant part (123) is clearly larger than that of the other (86). Now suppose you have to design a computer chip, and you have to decide in which order to store 2-byte values. It's quite obvious to you, me, and, for example, Motorola engineers, how you would do that: most significant byte first, then least significant.
Unfortunately, the designers of the most prevalent microchip to date, Intel, decided to do it ... the other way around. (Insert appropriate smiley/sad face/horror here). For some reason, they reckoned it useful to store the least significant part first. Remember, back in "the day" when this was decided, using two bytes to store a number was ... well, how golly big numbers do you computer techies want to process!? Two bytes, that's up in the thousands! Imagine!
So I imagine there must have been a highly technical reason for it.
The term "endianness", by the way, comes from Gulliver's Travels -- which, I'm sure, most of you read. Remember the Civil Wars on which end to start eating an egg?
Applying this to the (a) and (b) numbers, when you are asked "what is the bigger two-byte number?", then you ask "Is it Most Significant Byte first, or Least Significant first?" Is it the former, then it's (a); for the latter, it's (b).
[*] Above-criticized engineers had no problem in deciding that in
  10010001
the highest bit value (128) is always on the left, and the lowest (1) is always on the right.