This post is to announce the Pyevolve user group I’ve created, since some users are requesting it and I think it’s important to exchange experiences and help users, here is the group (it’s hosted on google groups).
Cya !
by Christian S. Perone
This post is to announce the Pyevolve user group I’ve created, since some users are requesting it and I think it’s important to exchange experiences and help users, here is the group (it’s hosted on google groups).
Cya !
I’ve done a little wrapper of GLib/GString functionality using Python ctypes. GString of GLib is an amazing and very stable work done by GLib team, the core used by GTK+ and many other libraries. The wrapper I’ve done works in Windows and Linux, but the performance results seems more interesting for Windows, however, the GString functionality is very interesting for any platform. The project is hosted here in Google project hosting.
Here is some examples of the wrapper:
>>> from GString import GString
>>> obj1 = GString("test")
>>> obj1
>>> print obj1
test
>>> obj1+obj1
>>> obj1+=obj1
>>> obj1
>>> obj1.truncate(5)
>>> obj1.insert(2, "xx")
>>> obj1.assign("test")
>>> obj1.erase(2,2)
>>> obj1.assign("12345")
>>> for i in xrange(len(obj1)):
... print obj1[i]
...
1
2
3
4
5
I hope you enjoyed the wrapper, you can find performance comparisons in the project home site.
This is a simple trick possible using Jython; to call jinja2 template engine under JSP we instantiate the PythonInterpreter class of Jython, set some parameters in the interpreter and then call jinja2 to render a template and write to the Java “out” object.
To install Jython, just download the last stable version Jython 2.5 and then install it as “Standalone” version; the installer will create a simple jython.jar file under the installation directory, copy this package to your Java web project under the \WEB-INF\lib or where you put your web application libraries.
Later, copy the jinja2 module to the \build\classes.
Create a simple template under the WebContent\templates\template.html with contents below:
This is just a Jinja2 template test !
Parameter "p" = {{ request.getParameter("p") }}
Getting session attribute: {{ session.getAttribute("session_attribute") }}
Iterating over Java array:
And now create a file called index.jsp in the root of the WebContent, with the contents:
<%@ page language="java" contentType="text/html; charset=ISO-8859-1"
pageEncoding="ISO-8859-1"%>
<%@page import="org.python.util.PythonInterpreter" %>
Jinja2 Template under JSP
<%
PythonInterpreter py = new PythonInterpreter();
String[] users = {"User Number One", "User Number Two"};
session.setAttribute("session_attribute", "Testing Session");
py.set("out", out);
py.set("request", request);
py.set("session", session);
py.set("users", users);
py.set("context_path", application.getRealPath("/") + "templates");
py.exec("from jinja2 import Environment, FileSystemLoader");
py.exec("env = Environment(loader=FileSystemLoader(context_path))");
py.exec("template = env.get_template('template.html')");
py.exec("out.write(template.render(locals()))");
%>
The structure will be like this:
And the output will be something like this:
As many (or very few in the real life haha) people know, today is the Pi Approximation Day ! So it’s time to make a contribution to celebrate this funny day =)
My contribution is to use Python and Pyevolve to approximate Pi number using Genetic Programming approach. I’ve created the functions gp_add(+), gp_sub(-), gp_div(/), gp_mul(*) and gp_sqrt (square root) to use as non-terminals of the GP. The fitness function is very simple too, it simple returns the absolute difference between the Python math.pi and the evaluated individual. I’ve used also a population size of 1k individuals with max tree depth of 8 and the random ephemeral constants as random integers. The best approximation I’ve got while running the GP for about 8 minutes (40 generations) was 3.1416185511, best for 3 digits, you can improve it and let it run for more time to get better approximations.
Here is the formulae I’ve got with the GP (click to enlarge):
And here is the output of the script:
Best (0): 3.1577998365 Error: 0.0162071829 Best (10): 3.1417973679 Error: 0.0002047143 Best (20): 3.1417973679 Error: 0.0002047143 Best (30): 3.1417973679 Error: 0.0002047143 Best (40): 3.1416185511 Error: 0.0000258975 - GenomeBase Score: 0.000026 Fitness: 15751.020831 Params: {'max_depth': 8, 'method': 'ramped'} Slot [Evaluator] (Count: 1) Slot [Initializator] (Count: 1) Name: GTreeGPInitializator - Weight: 0.50 Doc: This initializator accepts the follow parameters: *max_depth* The max depth of the tree *method* The method, accepts "grow" or "full" .. versionadded:: 0.6 The *GTreeGPInitializator* function. Slot [Mutator] (Count: 1) Name: GTreeGPMutatorSubtree - Weight: 0.50 Doc: The mutator of GTreeGP, Subtree Mutator .. versionadded:: 0.6 The *GTreeGPMutatorSubtree* function Slot [Crossover] (Count: 1) Name: GTreeGPCrossoverSinglePoint - Weight: 0.50 - GTree Height: 8 Nodes: 21 GTreeNodeBase [Childs=1] - [gp_sqrt] GTreeNodeBase [Childs=2] - [gp_div] GTreeNodeBase [Childs=2] - [gp_add] GTreeNodeBase [Childs=0] - [26] GTreeNodeBase [Childs=2] - [gp_div] GTreeNodeBase [Childs=2] - [gp_mul] GTreeNodeBase [Childs=2] - [gp_add] GTreeNodeBase [Childs=2] - [gp_sub] GTreeNodeBase [Childs=0] - [34] GTreeNodeBase [Childs=2] - [gp_sub] GTreeNodeBase [Childs=0] - [44] GTreeNodeBase [Childs=0] - [1] GTreeNodeBase [Childs=2] - [gp_mul] GTreeNodeBase [Childs=0] - [49] GTreeNodeBase [Childs=0] - [43] GTreeNodeBase [Childs=1] - [gp_sqrt] GTreeNodeBase [Childs=0] - [18] GTreeNodeBase [Childs=0] - [16] GTreeNodeBase [Childs=2] - [gp_add] GTreeNodeBase [Childs=0] - [24] GTreeNodeBase [Childs=0] - [35] - GTreeGP Expression: gp_sqrt(gp_div(gp_add(26, gp_div(gp_mul(gp_add(gp_sub(34, gp_sub(44, 1)), gp_mul(49, 43)), gp_sqrt(18)), 16)), gp_add(24, 35)))
And finally, here is the source code:
from __future__ import division
from pyevolve import *
import math
def gp_add(a, b): return a+b
def gp_sub(a, b): return a-b
def gp_div(a, b): return 1 if b==0 else a/b
def gp_mul(a, b): return a*b
def gp_sqrt(a): return math.sqrt(abs(a))
def eval_func(chromosome):
code_comp = chromosome.getCompiledCode()
ret = eval(code_comp)
return abs(math.pi - ret)
def step_callback(engine):
gen = engine.getCurrentGeneration()
if gen % 10 == 0:
best = engine.bestIndividual()
best_pi = eval(best.getCompiledCode())
print "Best (%d): %.10f" % (gen, best_pi)
print "\tError: %.10f" % (abs(math.pi - best_pi))
return False
def main_run():
genome = GTree.GTreeGP()
genome.setParams(max_depth=8, method="ramped")
genome.evaluator += eval_func
ga = GSimpleGA.GSimpleGA(genome)
ga.setParams(gp_terminals = ['ephemeral:random.randint(1, 50)'],
gp_function_prefix = "gp")
ga.setMinimax(Consts.minimaxType["minimize"])
ga.setGenerations(50000)
ga.setCrossoverRate(1.0)
ga.setMutationRate(0.09)
ga.setPopulationSize(1000)
ga.stepCallback.set(step_callback)
ga.evolve()
best = ga.bestIndividual()
best.writeDotImage("tree_pi.png")
print best
if __name__ == "__main__":
main_run()
If you are interested why today is the Pi Approximation day, see some resources:
To show how Genetic Programming of Pyevolve can be flexible, I’ve done a simple example using Adobe Flex and Pyevolve, the example is just to show how to evolve some kind of Flex layouts, I’ve not implemented the fitness function, this example will just create a random Flex layout using MXML. So, here is the Pyevolve code of the example:
import random
from pyevolve import *
def gp_hbox(x, y):
return "%s %s" % (x,y)
def gp_vbox(x, y):
return "%s %s" % (x,y)
def gp_panel(x, y):
return "%s %s" % (x,y)
def eval_func(chromosome):
code_comp = chromosome.getCompiledCode()
for a in xrange(0, 5):
for b in xrange(0, 5):
evaluated = eval(code_comp)
return random.randint(1,100)
def main_run():
genome = GTree.GTreeGP()
genome.setParams(max_depth=5, method="ramped")
genome.evaluator += eval_func
ga = GSimpleGA.GSimpleGA(genome)
button = repr("<mx:Button label='Button'/>")
label = repr("<mx:Label text='Label'/>")
text_input = repr("<mx:TextInput width='50'/>")
ga.setParams(gp_terminals = [button, label, text_input],
gp_function_prefix = "gp")
ga.setMinimax(Consts.minimaxType["minimize"])
ga.evolve(freq_stats=5)
print ga.bestIndividual()
if __name__ == "__main__":
main_run()
As you can see, I’ve created the layout tags like HBox, VBox and Panel as functions of GP and the Button, Labe, TextInput as terminals of the GP, the result is very funny, it’s just a random layout, but you can use your imagination to create some nice and interesting fitness functions.
Here is the SWF generated from a random individual of the population:
I hope you enjoyed =)
I’m very proud of my city today, because it is here (in Porto Alegre, RS, Brazil) that the FISL 2009 (10th) is happening ! The FISL is a conference which is attracting more than 7.000 attendees in the same time I’m writing this post. All these people (developers, companies, etc..) are here to talk and focus on “free software”. The conference is being presented with the presence of distinguished speakers like Richard Stallman (FSF), Peter Sunde (from Pirate Bay), Jon “Maddog” Hall (founder of Open Source Internation) and many other great speakers and Python people too =) even the president of Brazil will be present tomorrow (friday) !!!
Unfortunately, almost the all sessions are in Portuguese, but this conference is a “must-go” for every developer ! See here some photos of the event.
You can find more information about FISL here:
A Javalobby article about the first day
This post is just to point some interesting analysis using Benford’s Law to check anomalies in the Iran’s election, the first is from Walter Melbane, an expert in electoral fraud, the article “Note on the presidential election in Iran, June 2009” is available here. The second paper is from Boudewijn F. Roukema from Torun Centre for Astronomy, the title is “Benford’s Law anomalies in the 2009 Iranian presidential election” and it’s available here.
I’ve done some other posts about the Benford’s Law too, like here, here and here.
I’m proud to announce that the new versions of Pyevolve will have Genetic Programming support; after some time fighting with these evil syntax trees, I think I have a very easy and flexible implementation of GP in Python. I was tired to see people giving up and trying to learn how to implement a simple GP using the hermetic libraries for C/C++ and Java (unfortunatelly I’m a Java web developer hehe).
The implementation is still under some tests and optimization, but it’s working nice, here is some details about it:
The implementation has been done in pure Python, so we still have many bonus from this, but unfortunatelly we lost some performance.
The GP core is very very flexible, because it compiles the GP Trees in Python bytecodes to speed the execution of the function. So, you can use even Python objects as terminals, or any possible Python expression. Any Python function can be used too, and you can use all power of Python to create those functions, which will be automatic detected by the framework using the name prefix =)
As you can see in the source-code, you don’t need to bind variables when calling the syntax tree of the individual, you simple use the “getCompiledCode” method which returns the Python compiled function ready to be executed.
Here is a source-code example:
from pyevolve import *
import math
error_accum = Util.ErrorAccumulator()
# This is the functions used by the GP core,
# Pyevolve will automatically detect them
# and the they number of arguments
def gp_add(a, b): return a+b
def gp_sub(a, b): return a-b
def gp_mul(a, b): return a*b
def gp_sqrt(a): return math.sqrt(abs(a))
def eval_func(chromosome):
global error_accum
error_accum.reset()
code_comp = chromosome.getCompiledCode()
for a in xrange(0, 5):
for b in xrange(0, 5):
# The eval will execute a pre-compiled syntax tree
# as a Python expression, and will automatically use
# the "a" and "b" variables (the terminals defined)
evaluated = eval(code_comp)
target = math.sqrt((a*a)+(b*b))
error_accum += (target, evaluated)
return error_accum.getRMSE()
def main_run():
genome = GTree.GTreeGP()
genome.setParams(max_depth=5, method="ramped")
genome.evaluator.set(eval_func)
ga = GSimpleGA.GSimpleGA(genome)
# This method will catch and use every function that
# begins with "gp", but you can also add them manually.
# The terminals are Python variables, you can use the
# ephemeral random consts too, using ephemeral:random.randint(0,2)
# for example.
ga.setParams(gp_terminals = ['a', 'b'],
gp_function_prefix = "gp")
# You can even use a function call as terminal, like "func()"
# and Pyevolve will use the result of the call as terminal
ga.setMinimax(Consts.minimaxType["minimize"])
ga.setGenerations(1000)
ga.setMutationRate(0.08)
ga.setCrossoverRate(1.0)
ga.setPopulationSize(2000)
ga.evolve(freq_stats=5)
print ga.bestIndividual()
if __name__ == "__main__":
main_run()
I’m very happy and testing the possibilities of this GP implementation in Python.
And of course, everything in Pyevolve can be visualized any time you want (click to enlarge):
The visualization is very flexible too, if you use Python decorators to set how functions will be graphical represented, you can have many interesting visualization patterns. If I change the function “gp_add” to:
@GTree.gpdec(representation="+", color="red")
def gp_add(a, b): return a+b
We’ll got the follow visualization (click to enlarge):
I hope you enjoyed it, I’m currently fixing some bugs, implementing new features, docs and preparing the next release of Pyevolve, which will take some time yet =)