In actuality the author is trying to sell Haskell because he sells Haskell IDEs.
I'm not knocking Haskell, but let's not pretend that this is a useful piece of journalism.
In actuality the author is trying to sell Haskell because he sells Haskell IDEs.
I'm not knocking Haskell, but let's not pretend that this is a useful piece of journalism.
The shallowness of the article combined with the background of the author can be reconciled if you understand the article as an advertisement.
I found it really interesting to see how a large team can deal with a real haskell project.
[1]: http://www.haskellcast.com/episode/002-don-stewart-on-real-w...
The difference is that Haskell is a very principled language. All of the claims and excitement are actually backed up by mathematical proofs. Pure functions really do make your code easier to maintain.
And no, it's not the case that Haskell is the only language which allows you to write pure functions. People who try to claim that are being silly and dishonest. Haskell's advantage is that its type system allows you to know at a glance whether or not a function is pure.
I disagree. You can make objective measurements of maintainability. You can look at cyclomatic complexity and reusability (both wins for pure functions). You can test how often changes lead to bugs and how often the errors are caught. There are many instances of Haskell code where there is only one sensible implementation of a function, given its type. Hell, some Haskell libraries have even been formally verified though admittedly that is done with external packages.
I will agree on one thing, though: you do run into trouble when you throw around the word all (or indeed any absolute) without actually meaning it.
Yes, those are both wins for pure functions. But even there you need an asterisk, because side effects do have their place - the fact of the matter is, the primary task of most real-world software can be summed up as "manipulating mutable state". In light of that I don't think you can necessarily jump from the observation that there are many situations where pure functions are easier to work with than impure ones to the conclusion that pure functions are inherently more maintainable.
But even if that were granted for the sake of argument, it's not much of a win for Haskell. The ability to create pure functions is a feature of every language that has been invented during the lifetime of probably every person reading this post, and therefore not really a differentiating feature of Haskell.
Nor is lack of ability to create impure functions a feature that can be claimed of Haskell, because that simply isn't true. Haskell's real differentiator in that department is just that you've got to jump through hoops to do it. And if your business rules are inherently impure, then it's not clear to me how a language that tries to ghettoize impurity makes them easier to implement.
What you can't do in Haskell is write impure code that claims to be pure (up to the customarily and idiomatically avoided `unsafePerformIO`), or write code whose degree of statefulness is ambiguous. Reliable, explicit, and statically enforced purity holds more than just theoretical benefits. I don't have to read through library code to see if it is thread-safe. I don't have to worry about whether passing a data structure to a library function will result in that structure being mutated behind my back. I don't have to trust code comments that may not be in sync with the current state of the code. Simply by virtue of the fact that a function does not mention `IO` in its type, I can have total confidence that it won't violate my assumptions about its behavior. And I don't even have to take it on faith that the author wrote the correct type for his code; if he hadn't, the compiler would have rejected it. This is the difference between "pure by convention" and "provably pure".
Every language must necessarily have an "IO monad" and interact with the inherently stateful world, or else it is useless. Haskell is different not because you can choose to avoid I/O, but because when you do so, the type system will back you up with perfect accuracy.
I already dealt with this three posts above:
And no, it's not the case that Haskell is the only language which allows you to write pure functions. People who try to claim that are being silly and dishonest. Haskell's advantage is that its type system allows you to know at a glance whether or not a function is pure.
Nor is lack of ability to create impure functions a feature that can be claimed of Haskell, because that simply isn't true. Haskell's real differentiator in that department is just that you've got to jump through hoops to do it. And if your business rules are inherently impure, then it's not clear to me how a language that tries to ghettoize impurity makes them easier to implement.
That's only the case for beginners who don't understand monads and their associated libraries. For an experienced programmer, Haskell offers much more powerful and expressive (not to mention safe) means of combining effectful computations than typical imperative languages.
Allowing the type of value to to depend on the value itself. A common example being a list that can expresses whether it is empty or not in its type. These types allow one to write functions with signatures like: `safeHead :: SafeList a NonEmpty -> a`. Uses of this function will fail to compile if I can not prove that my list will always be non-empty.
Combine this with the well known Curry-Howard Correspondence [3] which shows that types have a direct correspondence to proofs. The logical extension of this is computer theorem proving languages like Coq, Agda, Epigram, Idris.
For example Coq[4] uses a dependently typed lambda calculus as its proof term language, and sees wide spread use in the formal verification of software. It is not a stretch to say that less powerful types systems like Haskell's allow us to encode some forms of proof. If you view the type checker as an proof checker, one provides propositions to it (in the form of types) and then supplies proof (in the form of terms). These can be trivial propositions like `a :: Int`, which in Haskell there are 2^31 correct answers.
[1] (http://ttic.uchicago.edu/~dreyer/course/papers/wadler.pdf)
[2] (http://en.wikipedia.org/wiki/Dependent_type)
[3] (http://en.wikipedia.org/wiki/Curry%E2%80%93Howard_correspond...)
[4] (http://en.wikipedia.org/wiki/Curry%E2%80%93Howard_correspond...)
My disagreement was specifically with the implied claim that it can be mathematically proven that Haskell code is easier to maintain than code written in other languages. That has indeed been my experience with Haskell, but I do not think it is directly provable. What seems easy for me may be stupefyingly difficult or confusing for someone else.
"How easy something is" is not really a quantifiable measurement; it is a subjective experience. As chongli points out, however, there are related measurements that can be taken, such as cyclomatic complexity, and those at least seem to be correlated with ease of maintenance. So perhaps I'm just being overly pedantic!
I found working in a big Ruby code base that this required spending a non trivial amount of time unifying the two. In that regard by minimizing the amount of test code one has to write and maintain I would argue that maintainability goes up. I've also seen a lot of FP practitioners boasting about relatively low test to code ratios, while in the Ruby world often times you have at least 2x test code, since often times you even have to validate assumptions like `object.responds_to? :foo`.