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# context: http://stackoverflow.com/questions/39448808/julia-tcp-server-and-connection | |
# Use fn to process messages from sock. | |
# Loop till sock is open and fn returns true. | |
function processor(fn, sock) | |
proc = true | |
try | |
while proc && ((nb_available(sock) > 0) || isopen(sock)) | |
proc = fn(sock) | |
end |
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from pylab import * | |
import scipy.stats as stats | |
######################################################################################## | |
# | |
# QUICK ILLUSTRATION OF USING SCIPY.STATS FOR GAMMA AND INV-GAMMA | |
# HOW TO DO SHAPE-RATE (alpha, beta) PARAMETERISATION CORRECTLY | |
# | |
######################################################################################## |
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from pylab import * | |
import numpy | |
def grid_sq(fr,ncol,bs,npx=2,bval=0): | |
Z = fr.shape[0] | |
z=0 | |
vbar = bval*ones((bs[0],npx)) | |
hbar = bval*ones((npx, (bs[1] + npx)*ncol + npx)) | |
grid = [hbar] | |
row = [vbar] |
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plot.aic <- function(fit, new=T, sd=0.1) | |
{ # code to plot AIC against order of AR model fitted | |
if (new) plot((1:length(fit$aic))-1,fit$aic,type="l",xlab="Order",ylab="AIC") else | |
lines((1:length(fit$aic))-1,fit$aic,type="l") | |
points(rnorm(1,fit$order,sd=sd),rnorm(1,sd=sd),pch=16,col="red") | |
} | |
plot.stat_ic <- function(stat, new=T, sd=0.1) | |
{ # code to plot AIC against order of AR model fitted | |
if (new) plot((1:length(stat))-1,stat,type="l",xlab="Order",ylab="AIC") else |
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import sys | |
import time | |
from pylab import * | |
import scipy.stats as stats | |
""" | |
Script to visualise draws from a two parameter Indian Buffet Process. | |
usage example: |
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################################################################## | |
# | |
# APPLYING EM TO A BINOMIAL MIXTURE MODEL | |
# matthew@refute.me.uk | |
# Licence: MIT Licence (http://opensource.org/licenses/MIT) | |
# | |
################################################################## | |
###### EM ALGORITHM FUNCTIONS |
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import numpy as np | |
import matplotlib.pyplot as plt | |
from math import exp, sqrt, pi | |
#the function we're going to map | |
def gausspdf( x, mu, sd2 ): | |
return exp( -1*( (x - mu)**2/(2*sd2)) )/sqrt( 2*pi*sd2 ) | |
#canvas size | |
x = y = np.arange( 0, 10, 0.1 ) |
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class KNearest: | |
"""k-nearest neighbour inferer""" | |
def __init__(self, ds): | |
#set the dataset | |
self.ds = ds | |
def predict(self, p1, k=1): | |
"""Given a test point p1, return the modal class of its knearest neighbours""" | |
distances = [] | |
#calculate the distance between the test point and known data points. |
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class TestPredictor: | |
"""Iterate a KNearest predictor and return its success rate.""" | |
def __init__(self, predictor, times=1000): | |
#set the KNearest predictor | |
self.predictor = predictor | |
#set number of iterations | |
self.times = times | |
def test(self, k=1): |
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import scipy as sp | |
class PDimClass: | |
""" | |
A p-dimensional class, which takes a list of Normal distribution parameters, | |
each of which defines a dimension | |
""" | |
#a list of normal distribution parameter tuples, for N(mean, sd) | |
params = [(0,1), (0,1)] |
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