Open Big Data Computing with Julia(istc-bigdata.org) |
Open Big Data Computing with Julia(istc-bigdata.org) |
* You can inspect a function's generated LLVM or (x86, ARM) assembly code from the REPL. (code_llvm or code_native)
* You can interface with C libraries without writing any C. That let me wrap a 5 kLoC C library with 100 lines of Julia:
https://github.com/WizardMac/DataRead.jl
* You can use the dynamic features of the language to write something quickly, then add type annotations to make it fast later
* Certain tuples are compiled to SIMD vectors. In contrast, the only way to access SIMD features in C is to pray that you have one of those "sufficiently smart compilers".
* Like C, there's no OO junk and the associated handwringing about where methods belong. There are structures and there are functions, that's it. But then multiple dispatch in Julia gives you the main benefits of OO without all the ontological crap that comes with it.
For me, Julia feels like it's simultaneously higher-level and lower-level than C. The deep LLVM integration is fantastic because I can get an idea for how functions will be compiled without having to learn the behemoth that is the modern x86 ISA. (LLVM IR is relatively simple, and its SSA format makes code relatively easy to follow.)
Anyway, I only started with Julia recently, but I'm a fan. I should also mention that the members of the developer community are very, very smart. (Most are associated with MIT.) BTW I am starting a Julia meetup in Chicago for folks in the Midwest who want to learn more: http://www.meetup.com/JuliaChicago/
Multi-dispatch is a form of OO.
What little bit I've tried with Julia so far is impressive.
What is the story anyway? Did a bunch of MIT people decide they needed something faster than R & numpy ?
Julia inventor Alan Edelman is an fellow alumnus of Hampshire College Summer Studies in Mathematics (HCSSiM). Scores points in my book. https://en.wikipedia.org/wiki/Alan_Edelman
He wrote a terrific paper back in '95 http://arxiv.org/abs/math/9501224 "How many zeros of a random polynomial are real?"
Would you make a website with MATLAB?
This is an ultra simple web app, that does some calculations on the backend that would be slow in Python (or I would have to preprocess the data).
The world is a nail. :)
1. I didn't manage to make Mersel serve static files (advice in comments under github issue didn't help).
2. The server doesn't send the full response to the browser, it's cut-off at the end. I had to add many white-space characters at the end of the html. I think this related to non-ascii characters and content-length.
3. If I run the server in the REPL, than stop it (Ctrl+C) and then start again, it complain that the port is in use. So I change the port, but the server runs on the original port. Related: autoreload would be very nice.
On the other hand, the scientific computing crowd for Python/NumPy is well established and there will be plenty of people who have probably come across any problem that you will see. There is already an established ecosystem of tools that you'll be able to draw from, and it's likely that many of them have been well tested and are reliable.
The decision is really up to you. Do you have the time and desire to go on adventure? If so, maybe Julia would be a nice pick. Are you short on time or weary of adventure? Then maybe Python/NumPy would be a better pick.
It doesn't take long to learn Julia well enough to write a Julia package that others will use. For me, that was about 3 weeks @ 10-15 hours a week, and I'm no programmer. It's a small language and it's quite readable. I'd reccomend going through the Julia manual; it doesn't take long and only requires some diligence.
The problem is the lack of packages/libraries and lots of documentation is still missing. That, and the packages that do exist with multiple contributors are still in disagreement about standards and consistency.
It's not that uncommon to see code that would have worked perfectly if double precision floating point numbers were actually real numbers, but which blows up badly once rounding errors happen.
Unfortunately there's not really any way to abstract those issues away. In general, I'd hope that any the authors of widely used numeric libraries have carefully thought through these issues.