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| # Back-Propagation Neural Networks | |
| # another way: solve it as a Regression Problem | |
| # Written in Python. See http://www.python.org/ | |
| # Modified by JSun to solve the problem here: http://www.weibo.com/1497035431/ynPEvC78V | |
| # Neil Schemenauer <[email protected]> | |
| import math | |
| import random | |
| import string |
| package main | |
| import ( | |
| "net/http" | |
| "net/url" | |
| "log" | |
| "io/ioutil" | |
| "regexp" | |
| "fmt" | |
| //"net/http/httputil" |
| import numpy as np | |
| import pylab as pl | |
| import pandas as pd | |
| from sklearn import svm | |
| from sklearn import linear_model | |
| from sklearn import tree | |
| from sklearn.metrics import confusion_matrix |
| if (!require(quantmod)) { | |
| stop("This app requires the quantmod package. To install it, run 'install.packages(\"quantmod\")'.\n") | |
| } | |
| # Download data for a stock if needed, and return the data | |
| require_symbol <- function(symbol, envir = parent.frame()) { | |
| if (is.null(envir[[symbol]])) { | |
| envir[[symbol]] <- getSymbols(symbol, auto.assign = FALSE) | |
| } |
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| # | |
| # Get appraised value of car from Edmunds.com using the developer API with R | |
| # Reference: http://developer.edmunds.com/docs/read/The_Vehicle_API | |
| # | |
| # set working dir | |
| setwd('~/R/carvalue') | |
| #load libraries | |
| library(RJSONIO) |
| library(shiny) | |
| library(ggplot2) | |
| library(RCurl) | |
| library(reshape2) |
| #!/usr/bin/env ruby | |
| # Please read http://otobrglez.opalab.com for more information about this code. | |
| class Book < Struct.new(:title) | |
| def words | |
| @words ||= self.title.gsub(/[a-zA-Z]{3,}/).map(&:downcase).uniq.sort | |
| end |
| # This method finds related articles using Jaccard index (optimized for PostgreSQL). | |
| # More info: http://en.wikipedia.org/wiki/Jaccard_index | |
| class Article < ActiveRecord::Base | |
| def related(limit=10) | |
| Article.find_by_sql(%Q{ | |
| SELECT | |
| a.*, | |
| ( SELECT array_agg(t.name) FROM taggings tg, tags t |
The k-nearest neighbors (k-NN) algorithm is among the simplest algorithms in the data mining field. Distances / similarities are calculated between each element in the data set using some distance / similarity metric ^[1]^ that the researcher chooses (there are many distance / similarity metrics), where the distance / similarity between any two elements is calculated based on the two elements' attributes. A data element’s k-NN are the k closest data elements according to this distance / similarity.