One example would be jQuery or Underscore - how you can chain operations with the "." operator, or another common example is how we use the pipe " | " operator in the shell to compose processes. I use the latter quite a lot and am proficient at making pipelines.
By contrast, procedural programming relies a lot on global variables and that makes a mess of reusing pieces of code from an app into another.
If we care about execution order, we tend to avoid higher-order patterns which may defer execution (eg. compose) or give a nondeterministic order (eg. map). If we avoid higher-order patterns, we end up hard-coding an awful lot of control-flow, which makes our code less re-usable.
Simplistic attempts to avoid this, introduce a small amount of higher-order behaviour, like passing around 'callbacks', but this can be cumbersome and add a lot of boilerplate. Of course, the solution to avoiding this is to use even more powerful higher-order functions (like monadic bind) to handle the callbacks for us, but since we're trying to avoid as much higher-order behaviour as possible, this tends not to be done.
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UPDATE: I made this jsperf: http://jsperf.com/curry-function
There might be better things to test, but the results were actually unexpected. Currying "manually" with nested functions is actually slower than using my "curry" function.
As I mentioned in my post, if you are touching the DOM at all, I really doubt you will see much of a performance hit from using this...
I've been using my own JS currying implementation in a few projects[1], which pretty much matches the implementation in the article: count the function's parameter number and build up argument lists in closures until we have enough to call the function, then pass them all in.
However, when I was implementing the same thing in PHP[2] I discovered a nice alteration we can make: instead of passing all arguments to the curried function, we should only pass the minimum number. If we have any left over, we should pass them to the return value. This lets us chain even more things together[3]. For example:
// "c" is our currying function
var id = c(function(x) { return x; });
var triple = c(function(x, y, z) { return x + y + z; });
// These work with both currying functions
id(triple)('Hell', 'o Wor', 'ld');
id(triple)('Hell')('o Wor', 'ld');
id(triple)('Hell', 'o Wor')('ld');
id(triple)('Hell')('o Wor')('ld');
// These only work with the altered version
id(triple, 'Hell', 'o Wor', 'ld');
id(triple, 'Hell')('o Wor', 'ld');
id(triple, 'Hell', 'o Wor')('ld');
id(triple, 'Hell')('o Wor')('ld');
[2] http://chriswarbo.net/index.php?page=news&type=view&id=admin...
[3] http://chriswarbo.net/index.php?page=news&type=view&id=admin...
Unless I'm not quite getting what you mean?
EDIT: I see that this would only happen if you passed in more arguments than expected, thus it wouldn't be a problem.
Very cool! I might update mine to work this way.
The way I see it, if we're not given enough arguments we introduce wrappers around our function to accept the rest. With this alteration, when we're given too many arguments we eliminate wrappers from around our result by passing them the rest.
This hints that they might be 'dual' notions, in a Mathematical sense. Maybe I should dub it "cocurrying"? ;)
Otherwise it will be hard to make the types line up.
Also there are functions in javascript which do different things depending on what the type of the argument is (or do different things depending on how many arguments are passed in; those kinds of functions always have irked me), so it would be hard to document exactly what the "type" of those functions are.
Also, for functions that do different things depending on how many arguments are passed in, you would never want to curry these. The curry function relies on the function passed in expecting a specific number of arguments.
http://purescript.readthedocs.org/en/latest/intro.html#hello...
What is the difference between curry and partial? Is a partial just a curry that hasn't filled in all the arguments yet?
"Currying" turns a multi-argument function into a chain of one-at-a-time wrappers. If we curry a 5-argument function "foo(a, b, c, d, e)", we get a nesting of 5 functions, each accepting one argument "foo(a)(b)(c)(d)(e)". The implementation in the article, as well as my own, go slightly further and also allow curried functions to accept multiple arguments at once, eg. "foo(a, b, c, d, e)"; this is just for convenience though, a "real" curried function must accept arguments one at a time. Note that in Haskell syntax, there is no difference between the two: "foo a b c d e".
Alternatively, "partial application" takes some argument values now, returning a function which accepts the rest later. If we partially-apply a 5-argument function with, say, its first 2 arguments, we get back a 3-argument function, eg. "papply(foo, a, b)(c, d, e)".
Note that we must use partial application explicitly whenever we want to supply a few more arguments; curried functions keep track of this themselves.
As an aside, you mention Haskell. Note that Haskell functions are already curried; in Haskell, "curry" and "uncurry" convert between functions which accept separate arguments and functions which accept one big tuple of arguments.
uhhh, 2 wrongs don't make it right?
"It is very unlikely that you will notice a performance hit at all."
Until you do..
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I could never justify using this stuff at work. It's inefficient, unfamiliar to most JS developers and even if it did pass a peer review, nobody else would actually want to maintain it.
The same could be said for any API.
Currying is actually very unobtrusive; the only time a curried function behaves differently to its uncurried counterpart is when it's given a 'wrong' number of arguments. The benefit is never having to perform manual eta-expansion (ie. any time we write a redundant wrapper like "function(x) { return bar(a, b, c, x); }").
As for efficiency, I default to having the machines doing things to save developer's time and only do things the other way around when it's untenable (or for fun).
I never provided a currying function, thinking there were so many implementations easily available - but I've never seen one as good as what's presented here!