Time to Get Good At Functional Programming?
prone2tech writes "From an article at Dr. Dobb's: Chipmakers have essentially said that the job of enforcing Moore's Law is now a software problem. They will concentrate on putting more and more cores on a die, and it's up to the software industry to recraft software to take advantage of the parallel-processing capabilities of the new chips. As is argued in this article, this means becoming proficient in parallel functional programming. The bad news? Getting good at functional programming is hard, harder than moving from iterative Pascal or Basic or C coding to object-oriented development. It's an exaggeration but a useful one: When you move to FP, all your algorithms break.'"
You mean oo isn't the only option?
Modding me -1 troll doesn't make me wrong.
When you move to FP, all your algorithms break
If moving to a functional programming language breaks your algorithms, then you are somehow doing it wrong. That line doesn't even make sense to me. Algorithms are mathematical constructs that have nothing to do with programming paradigm. Assuming the language is Turing complete, how is that even possible?
Question is, how realistic is that?
Amdahl's Law also tells us tells us that the amount that parallelization can speed something up is ultimately limited by the parts that can't be done in parallel.
It's been said in the comments on slashdot many times. Learning functional programming techniques will improve your programming skills. There are many good functional languages out there, and many have imperative features for ease of transition. No functional will not solve all of your problems, but it will give you that most valuable of all lessons, how to think about a problem _differently_.
You don't need an excuse, start today.
Absolute statements are never true
A. Many programmers start writing or re-writing their code in functional programming languages.
or
B. Programmers continue writing to their platform of choice, e.g. .NET, Java, etc., and the guys writing the virtual machines do the heavy-lifting, making the VM execute more efficiently with multi-cores?
I'll go with B.
Apple is already proving this. Mac OS X Snow Leopard will have a lot of this built-in. Read about "Grand Central."
Ironically, the word ironically is often used incorrectly.
Pure functional programming removes all side effects. This make memory optimization (critical to efficient multiprocessing) much easier. It also makes garbage collection easier - but that is pretty much canceled by an increase in garbage.
But beyond functional programming is thermodynamic computing. This starts with functional, but requires all operations to be reversible. Ideally, the total electrons are conserved - you can never clear a bit - just exchange bits (and of course more complex operations like add, mul, etc - but all reversible and charge conserving). Of course real hardware will still need to make up for losses, but power consumption and heat go way down.
The fascinating thing is that thermodynamic programming requires a pool of known 0 bits and known 1 bits. As the algorithm progresses, you can't just throw away results you aren't interested in - you collect the unwanted results in an entropy pool. Eventually, you run out of known bits, and need to clear some entropy bits in order to continue. This takes lots more power (like erasing a flash block). The analogy to real world entropy is striking.
>>When you move to FP, all your algorithms break
>If moving to a functional programming language
>breaks your algorithms, then you are somehow
>doing it wrong. That line doesn't even make sense
>to me. Algorithms are mathematical constructs
>that have nothing to do with programming
>paradigm. Assuming the language is Turing
>complete, how is that even possible?
You are confused about the definition of an algorithm, and the significance of Turing completeness.
First of all, an algorithm is a *way* of doing things with an associated complexity specification (a mathematical description of how long it will take to run often denoted like O(n)).
Two turing equivalent machines don't necessarily support the same algorithms, although they will always have *equivalent* algorithms that get the same job done. HOWEVER, those algorithms don't necessarily have the same complexity. For instance, on turing machine A a sort might be done in O(n^2) while on turing machine B a sort can only be done in O(n^3).
To be functional means to be stateless. If you don't have state, then all sorts of algorithms become much more expensive. Notably, it's impossible to do a quicksort in a functional language, although other less efficient sorts may be done. Some people respond to that by saying that you can just buy a faster computer if you want to run functional algorithms; however, anyone with a decent computer science education knows that this can't solve differences in assymtotic complexity.
NOTE: quicksort (which cannot be done functionally) does not have better worst case (big O notation) complexity than mergesort (with can be done functionally), but it does have best average case and takes advantage of the underlying machine implementation much better. In some ways it is a bad example, but most people are familiar with sorting, whereas few people are familiar with dynamic algorithms.
The reason that functional programming languages exists goes back to Church and Turing. Church invented lambda calculus, and Turing invented Turing machines. Both are computationally equivalent in their power.
Turing machines have state, and are essentially a description of a hypothetical machine. Lambda calculus, is well, a calculus. It is functional in nature and has no state.
Not surprisingly, real world computers look more like turing machines than they do Lambda calculus evaluating machines. Also, virtually all programming languages are built around state manipulation, since that's what the underlying hardware has to do.
The idea of a functional programming language is to emulate the lambda calculus on a rough approximation of a Turing machine. Technically it's possible for any Turing equivalent machine to emulate any other. However, since the two machines are so different, this makes things dog slow. Again, faster computers don't solve this problem because there is an assymtotic difference in complexity, not a constant factor difference.