The problem is the inherent difference between binding x in f where it is defined as opposed to binding x in f where it is called.
Dynamic binding fails in this condition:
(let x 42
(def set-x (new-x)
(= x (+ new-x 1)))
(def f ()
x))
The point is that x does not have a local or a global lifetime. Instead, it has a local or a global scope. The lifetime of every variable is like that of any object: when everything that can access it is lost, it gets garbage collected. That's even more consistent: not only are values automatically managed, locations are automatically managed too.
Global variables are always accessible and therefore will never be destroyed. But local variables might die as soon as the function exits, or it might live on. The only functions that have the right to access them, however, are those that are defined specifically to be within its scope. This means we have automatic protection.
Granted, you want to release this protection; presumably you have some plan to have programmers explicitly ask for the protection. I've programmed in a language which supports both dynamic and syntactic binding, and I always prefer using the syntactic binding. This is because while hacking into some other function's global is cool, some day you are going to do this accidentally, and when that day comes, you'll know why a library that used to work suddenly fails.
> This is because while hacking into some other function's global is cool, some day you are going to do this accidentally, and when that day comes, you'll know why a library that used to work suddenly fails.
Isn't that one of the goals of Arc? A hackable language?
That's a good reason if Arc is designed for
average programmers, but pg says it is explicitly
designed for good programmers.
This, it seems to me, is a very different use of "hack." It's more akin to forbidding (scar 'blue 'red), though not quite as severe: the latter is something nonsensical, and though you could hack together a meaning for it, it would certainly break down. The former case hacks around the definition of a function, but is also certain to break. These uses of "hack" are the ugly kind, closer to "kludge", not the beautiful or powerful kind.
LOL. This is where the semi-deliberate delicious ambiguity of "hack is kludge! what you mean? xy is x times y but 23 is not 2 times 3?" vs "hack is elegant! what you mean? e^(i*pi) = -1?" rears its ugly head.
Right. So tell me, suppose I have a very, very old piece of code, a classic, like this:
(def map1 (f xs)
" Return a sequence with function f applied to every element in sequence xs.
See also [[map]] [[each]] [[mappend]] [[andmap]] [[ormap]] "
(if (no xs)
nil
(cons (f (car xs)) (map1 f (cdr xs)))))
Now suppose in the future some random guy creates an application focused on cars. Since the guy knows he won't use 'car and 'cdr (car? cdr? pfft. that's so low-level! use proper let destructuring, foo!), he's quite willing to reuse the name 'car as a variable:
(let car (get-user-car)
(map1 color-wheel car!wheels))
Oops! map1's car function got overridden!
This is a rather contrived example, but hey, believe me: it'll happen, and it won't be as obvious as that. That's why dynamic variables are explicit in CL. That's why the default binding will be static.
The problem is that you then have a function whose return value depends on where it is called. Not when, but physically where. Also, imagine the havoc that would be reached with a memoized function: if f were memoized, then its return value would change depending on where it was called first. You could certainly argue that you shouldn't memoize f, but I think that you would find that this cropped up with functions that were actually a good idea to memoize.
The problem with being able to change f's return value by wrapping it in a lexical scope is that it destroys the "black box" abstraction of a function. You have to know how f is implemented to get a certain effect; alternatively, if you don't know how f is implemented, a simple change of variable name could wreak havoc with your program.
Actually, that name-change issue reveals another problem with dynamic binding: dynamic binding, I think, destroys alpha-equivalence (a fundamental property of the lambda calculus: http://en.wikipedia.org/wiki/Lambda_calculus#.CE.B1-conversi...). It might even play with the ability to do beta-reduction, but I'd have to think about that one more.
Gah, same gotcha as before. Mea culpa. I still stand by the first two paragraphs, though; it may not be alpha-equivalence, but changing names should rarely, if ever, affect distinct parts of the program.
