{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# NLP-LAB Exercise 02 by Jonas Weinz (2571421)\n", "## links:\n", "\n", "* Article: https://miguelmalvarez.com/2017/03/23/how-can-machine-learning-and-ai-help-solving-the-fake-news-problem/\n", " * corresponding code: https://github.com/kjam/random_hackery/blob/master/Attempting%20to%20detect%20fake%20news.ipynb\n", "\n", "* Tutorial on Datacamp: https://www.datacamp.com/community/tutorials/scikit-learn-fake-news\n", "\n", "* liar dataset paper: https://www.cs.ucsb.edu/~william/papers/acl2017.pdf\n", " * dataset: https://www.cs.ucsb.edu/~william/data/liar_dataset.zip" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Dependencies for this Notebook:\n", "* library [rdflib](https://github.com/RDFLib/rdflib)\n", " * install: `pip3 install rdflib`\n" ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Populating the interactive namespace from numpy and matplotlib\n" ] } ], "source": [ "%pylab inline" ] }, { "cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [], "source": [ "import pandas as pd\n", "import numpy as np\n", "import itertools\n", "import sklearn.utils as sku\n", "from sklearn.feature_extraction.text import CountVectorizer, TfidfVectorizer, HashingVectorizer\n", "from sklearn.model_selection import train_test_split\n", "from sklearn.linear_model import PassiveAggressiveClassifier\n", "from sklearn.naive_bayes import MultinomialNB\n", "from sklearn import metrics\n", "import matplotlib.pyplot as plt\n", "from pprint import pprint as pp\n", "from IPython.display import display, Markdown, Latex\n", "import collections\n", "import traceback\n", "import os" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Tools used later" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [], "source": [ "def plot_confusion_matrix(cm, classes,\n", " title,\n", " normalize=False,\n", " cmap=plt.cm.Blues):\n", " fig_1, ax_1 = plt.subplots()\n", " \"\"\"\n", " See full source and example: \n", " http://scikit-learn.org/stable/auto_examples/model_selection/plot_confusion_matrix.html\n", " \n", " This function prints and plots the confusion matrix.\n", " Normalization can be applied by setting `normalize=True`.\n", " \"\"\"\n", " plt.imshow(cm, interpolation='nearest', cmap=cmap)\n", " plt.title('Confusion Matrix for:\\n' + title)\n", " plt.colorbar()\n", " tick_marks = np.arange(len(classes))\n", " plt.xticks(tick_marks, classes, rotation=45)\n", " plt.yticks(tick_marks, classes)\n", "\n", " if normalize:\n", " cm = cm.astype('float') / cm.sum(axis=1)[:, np.newaxis]\n", " print(\"Normalized confusion matrix\")\n", " else:\n", " print('Confusion matrix, without normalization')\n", "\n", " thresh = cm.max() / 2.\n", " for i, j in itertools.product(range(cm.shape[0]), range(cm.shape[1])):\n", " plt.text(j, i, cm[i, j],\n", " horizontalalignment=\"center\",\n", " color=\"white\" if cm[i, j] > thresh else \"black\")\n", "\n", " plt.tight_layout()\n", " plt.ylabel('True label')\n", " plt.xlabel('Predicted label')" ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [], "source": [ "def test_classifier(labels, title, Xt, yt, clf):\n", " pred = clf.predict(Xt)\n", " score = metrics.accuracy_score(yt, pred)\n", " pp(\"score: \" + str(score))\n", " cm = metrics.confusion_matrix(yt, pred, labels=labels)\n", " plot_confusion_matrix(cm, classes=labels, title=title)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Generate/Download Datasets we are working on\n", "\n", "* running bash script to download all needed data and store it into the `data` subfolder" ] }, { "cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "================================================================================\n", "checking whether unzip is installed\n", "================================================================================\n", "UnZip 6.00 of 20 April 2009, by Debian. Original by Info-ZIP.\n", "\n", "Latest sources and executables are at ftp://ftp.info-zip.org/pub/infozip/ ;\n", "see ftp://ftp.info-zip.org/pub/infozip/UnZip.html for other sites.\n", "\n", "Compiled with gcc 6.3.0 20170415 for Unix (Linux ELF).\n", "\n", "UnZip special compilation options:\n", " ACORN_FTYPE_NFS\n", " COPYRIGHT_CLEAN (PKZIP 0.9x unreducing method not supported)\n", " SET_DIR_ATTRIB\n", " SYMLINKS (symbolic links supported, if RTL and file system permit)\n", " TIMESTAMP\n", " UNIXBACKUP\n", " USE_EF_UT_TIME\n", " USE_UNSHRINK (PKZIP/Zip 1.x unshrinking method supported)\n", " USE_DEFLATE64 (PKZIP 4.x Deflate64(tm) supported)\n", " UNICODE_SUPPORT [wide-chars, char coding: UTF-8] (handle UTF-8 paths)\n", " LARGE_FILE_SUPPORT (large files over 2 GiB supported)\n", " ZIP64_SUPPORT (archives using Zip64 for large files supported)\n", " USE_BZIP2 (PKZIP 4.6+, using bzip2 lib version 1.0.6, 6-Sept-2010)\n", " VMS_TEXT_CONV\n", " WILD_STOP_AT_DIR\n", " [decryption, version 2.11 of 05 Jan 2007]\n", "\n", "UnZip and ZipInfo environment options:\n", " UNZIP: [none]\n", " UNZIPOPT: [none]\n", " ZIPINFO: [none]\n", " ZIPINFOOPT: [none]\n", "================================================================================\n", "successfully finished action: checking whether unzip is installed\n", "================================================================================\n", "================================================================================\n", "downloading and unpacking https://www.cs.ucsb.edu/~william/data/liar_dataset.zip if not already existing\n", "================================================================================\n", "================================================================================\n", "successfully finished action: downloading and unpacking https://www.cs.ucsb.edu/~william/data/liar_dataset.zip if not already existing\n", "================================================================================\n", "================================================================================\n", "downloading and unpacking https://raw.githubusercontent.com/GeorgeMcIntire/fake_real_news_dataset/master/fake_or_real_news.csv.zip if not already existing\n", "================================================================================\n", "================================================================================\n", "successfully finished action: downloading and unpacking https://raw.githubusercontent.com/GeorgeMcIntire/fake_real_news_dataset/master/fake_or_real_news.csv.zip if not already existing\n", "================================================================================\n", "================================================================================\n", "downloading Helper script: script_dataset3.py\n", "================================================================================\n", "================================================================================\n", "successfully finished action: downloading Helper script: script_dataset3.py\n", "================================================================================\n" ] } ], "source": [ "%%bash\n", "./Task_2_gen_data.sh" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "----\n", "## configuration 1" ] }, { "cell_type": "code", "execution_count": 6, "metadata": {}, "outputs": [], "source": [ "df_1 = pd.read_csv('data/fake_or_real_news.csv').set_index('Unnamed: 0')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* display first 10 entries" ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "(6335, 3)" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
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titletextlabel
Unnamed: 0
8476You Can Smell Hillary’s FearDaniel Greenfield, a Shillman Journalism Fello...FAKE
10294Watch The Exact Moment Paul Ryan Committed Pol...Google Pinterest Digg Linkedin Reddit Stumbleu...FAKE
3608Kerry to go to Paris in gesture of sympathyU.S. Secretary of State John F. Kerry said Mon...REAL
10142Bernie supporters on Twitter erupt in anger ag...— Kaydee King (@KaydeeKing) November 9, 2016 T...FAKE
875The Battle of New York: Why This Primary MattersIt's primary day in New York and front-runners...REAL
6903Tehran, USA\\nI’m not an immigrant, but my grandparents ...FAKE
7341Girl Horrified At What She Watches Boyfriend D...Share This Baylee Luciani (left), Screenshot o...FAKE
95‘Britain’s Schindler’ Dies at 106A Czech stockbroker who saved more than 650 Je...REAL
4869Fact check: Trump and Clinton at the 'commande...Hillary Clinton and Donald Trump made some ina...REAL
2909Iran reportedly makes new push for uranium con...Iranian negotiators reportedly have made a las...REAL
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" ], "text/plain": [ " title \\\n", "Unnamed: 0 \n", "8476 You Can Smell Hillary’s Fear \n", "10294 Watch The Exact Moment Paul Ryan Committed Pol... \n", "3608 Kerry to go to Paris in gesture of sympathy \n", "10142 Bernie supporters on Twitter erupt in anger ag... \n", "875 The Battle of New York: Why This Primary Matters \n", "6903 Tehran, USA \n", "7341 Girl Horrified At What She Watches Boyfriend D... \n", "95 ‘Britain’s Schindler’ Dies at 106 \n", "4869 Fact check: Trump and Clinton at the 'commande... \n", "2909 Iran reportedly makes new push for uranium con... \n", "\n", " text label \n", "Unnamed: 0 \n", "8476 Daniel Greenfield, a Shillman Journalism Fello... FAKE \n", "10294 Google Pinterest Digg Linkedin Reddit Stumbleu... FAKE \n", "3608 U.S. Secretary of State John F. Kerry said Mon... REAL \n", "10142 — Kaydee King (@KaydeeKing) November 9, 2016 T... FAKE \n", "875 It's primary day in New York and front-runners... REAL \n", "6903 \\nI’m not an immigrant, but my grandparents ... FAKE \n", "7341 Share This Baylee Luciani (left), Screenshot o... FAKE \n", "95 A Czech stockbroker who saved more than 650 Je... REAL \n", "4869 Hillary Clinton and Donald Trump made some ina... REAL \n", "2909 Iranian negotiators reportedly have made a las... REAL " ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "display(df_1.shape)\n", "display(df_1[:10])" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* create test dataset" ] }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [], "source": [ "X1, Xt1, y1, yt1 = train_test_split(df_1.drop('label', axis=1)['text'], df_1.label, test_size=0.25, random_state=4222)" ] }, { "cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [], "source": [ "count_vectorizer_1 = CountVectorizer(stop_words='english')\n", "count_train_1 = count_vectorizer_1.fit_transform(X1)\n", "count_test_1 = count_vectorizer_1.transform(Xt1)" ] }, { "cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [], "source": [ "tfidf_vectorizer_1 = TfidfVectorizer(stop_words='english', max_df=0.7)\n", "tfidf_train_1 = tfidf_vectorizer_1.fit_transform(X1)\n", "tfidf_test_1 = tfidf_vectorizer_1.transform(Xt1)" ] }, { "cell_type": "code", "execution_count": 11, "metadata": {}, "outputs": [], "source": [ "#display(count_vectorizer.get_feature_names()[0:10])\n", "#display(count_vectorizer.get_feature_names()[-10:])\n" ] }, { "cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [], "source": [ "#display(tfidf_vectorizer.get_feature_names()[:10])\n", "#display(tfidf_vectorizer.get_feature_names()[-10:])" ] }, { "cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [], "source": [ "#count_df = pd.DataFrame(count_train.A, columns=count_vectorizer.get_feature_names())\n", "#tfidf_df = pd.DataFrame(count_train.A, columns=tfidf_vectorizer.get_feature_names())\n", "#diff = set(count_df.columns) - set(tfidf_df.columns)\n", "#pp(count_df.equals(tfidf_df))" ] }, { "cell_type": "code", "execution_count": 14, "metadata": {}, "outputs": [], "source": [ "#clf = MultinomialNB()\n", "#clf.fit(tfidf_train_1, y1)\n", "#pred = clf.predict(tfidf_test_1)\n", "#score = metrics.accuracy_score(yt1, pred)\n", "#pp(\"score: \" + str(score))\n", "#cm = metrics.confusion_matrix(yt1, pred, labels=[\"FAKE\", \"REAL\"])\n", "#plot_confusion_matrix(cm, classes=[\"FAKE\", \"REAL\"], title= \"TFIDF_Vecctorizer, Multinomial Naive Bayes\")" ] }, { "cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "'score: 0.9320143127762577'\n", "Confusion matrix, without normalization\n", "'score: 0.8838383838383839'\n", "Confusion matrix, without normalization\n" ] }, { "data": { "image/png": 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\n", 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\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "clf_a = MultinomialNB()\n", "clf_a.fit(count_train_1, y1)\n", "test_classifier(labels=[\"FAKE\",\"REAL\"], title=\"Configuration 1, model a -- train\", Xt=count_train_1,yt=y1, clf=clf_a)\n", "test_classifier(labels=[\"FAKE\",\"REAL\"], title=\"Configuration 1, model a -- test\", Xt=count_test_1,yt=yt1, clf=clf_a)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* try to get most important features" ] }, { "cell_type": "code", "execution_count": 16, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "'\\ndef most_informative_feature_for_binary_classification(vectorizer, classifier, n=100):\\n \"\"\"\\n See: https://stackoverflow.com/a/26980472\\n \\n Identify most important features if given a vectorizer and binary classifier. Set n to the number\\n of weighted features you would like to show. (Note: current implementation merely prints and does not \\n return top classes.)\\n \"\"\"\\n\\n class_labels = classifier.classes_\\n feature_names = vectorizer.get_feature_names()\\n topn_class1 = sorted(zip(classifier.coef_[0], feature_names))[:n]\\n topn_class2 = sorted(zip(classifier.coef_[0], feature_names))[-n:]\\n \\n l = []\\n \\n for coef, feat in topn_class1:\\n l.append((class_labels[0], coef, feat))\\n\\n display(l)\\n\\n for coef, feat in reversed(topn_class2):\\n l.append((class_labels[1], coef, feat))\\n \\n display(l)\\n\\n\\nmost_informative_feature_for_binary_classification(tfidf_vectorizer_1, linear_clf, n=30)\\n'" ] }, "execution_count": 16, "metadata": {}, "output_type": "execute_result" } ], "source": [ "'''\n", "def most_informative_feature_for_binary_classification(vectorizer, classifier, n=100):\n", " \"\"\"\n", " See: https://stackoverflow.com/a/26980472\n", " \n", " Identify most important features if given a vectorizer and binary classifier. Set n to the number\n", " of weighted features you would like to show. (Note: current implementation merely prints and does not \n", " return top classes.)\n", " \"\"\"\n", "\n", " class_labels = classifier.classes_\n", " feature_names = vectorizer.get_feature_names()\n", " topn_class1 = sorted(zip(classifier.coef_[0], feature_names))[:n]\n", " topn_class2 = sorted(zip(classifier.coef_[0], feature_names))[-n:]\n", " \n", " l = []\n", " \n", " for coef, feat in topn_class1:\n", " l.append((class_labels[0], coef, feat))\n", "\n", " display(l)\n", "\n", " for coef, feat in reversed(topn_class2):\n", " l.append((class_labels[1], coef, feat))\n", " \n", " display(l)\n", "\n", "\n", "most_informative_feature_for_binary_classification(tfidf_vectorizer_1, linear_clf, n=30)\n", "'''\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "----\n", "## configuration 2\n", "\n", "* read data" ] }, { "cell_type": "code", "execution_count": 17, "metadata": {}, "outputs": [ { "data": { "text/markdown": [ "----\n", "#### Train Data:" ], "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
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idlabelstatementsubjectsspeakerjobstateparty#barely_true#false#half_true#mostly_true#pants_on_firecontext
02635.jsonfalseSays the Annies List political group supports ...abortiondwayne-bohacState representativeTexasrepublican0.01.00.00.00.0a mailer
31123.jsonfalseHealth care reform legislation is likely to ma...health-careblog-postingNaNNaNnone7.019.03.05.044.0a news release
512465.jsontrueThe Chicago Bears have had more starting quart...educationrobin-vosWisconsin Assembly speakerWisconsinrepublican0.03.02.05.01.0a an online opinion-piece
125947.jsonfalseWhen Mitt Romney was governor of Massachusetts...history,state-budgetmitt-romneyFormer governorMassachusettsrepublican34.032.058.033.019.0an interview with CBN News
16620.jsontrueMcCain opposed a requirement that the governme...federal-budgetbarack-obamaPresidentIllinoisdemocrat70.071.0160.0163.09.0a radio ad
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" ], "text/plain": [ " id label statement \\\n", "0 2635.json false Says the Annies List political group supports ... \n", "3 1123.json false Health care reform legislation is likely to ma... \n", "5 12465.json true The Chicago Bears have had more starting quart... \n", "12 5947.json false When Mitt Romney was governor of Massachusetts... \n", "16 620.json true McCain opposed a requirement that the governme... \n", "\n", " subjects speaker job \\\n", "0 abortion dwayne-bohac State representative \n", "3 health-care blog-posting NaN \n", "5 education robin-vos Wisconsin Assembly speaker \n", "12 history,state-budget mitt-romney Former governor \n", "16 federal-budget barack-obama President \n", "\n", " state party #barely_true #false #half_true #mostly_true \\\n", "0 Texas republican 0.0 1.0 0.0 0.0 \n", "3 NaN none 7.0 19.0 3.0 5.0 \n", "5 Wisconsin republican 0.0 3.0 2.0 5.0 \n", "12 Massachusetts republican 34.0 32.0 58.0 33.0 \n", "16 Illinois democrat 70.0 71.0 160.0 163.0 \n", "\n", " #pants_on_fire context \n", "0 0.0 a mailer \n", "3 44.0 a news release \n", "5 1.0 a an online opinion-piece \n", "12 19.0 an interview with CBN News \n", "16 9.0 a radio ad " ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/markdown": [ "----\n", "#### Test Data:" ], "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
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idlabelstatementsubjectsspeakerjobstateparty#barely_true#false#half_true#mostly_true#pants_on_firecontext
011972.jsontrueBuilding a wall on the U.S.-Mexico border will...immigrationrick-perryGovernorTexasrepublican3030422318Radio interview
111685.jsonfalseWisconsin is on pace to double the number of l...jobskatrina-shanklandState representativeWisconsindemocrat21000a news conference
211096.jsonfalseSays John McCain has done nothing to help the ...military,veterans,voting-recorddonald-trumpPresident-ElectNew Yorkrepublican63114513761comments on ABC's This Week.
55962.jsontrueOver the past five years the federal governmen...federal-budget,pensions,retirementbrendan-dohertyNaNRhode Islandrepublican12110a campaign website
67070.jsontrueSays that Tennessee law requires that schools ...county-budget,county-government,education,taxesstand-children-tennesseeChild and education advocacy organization.Tennesseenone00000in a post on Facebook.
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" ], "text/plain": [ " id label statement \\\n", "0 11972.json true Building a wall on the U.S.-Mexico border will... \n", "1 11685.json false Wisconsin is on pace to double the number of l... \n", "2 11096.json false Says John McCain has done nothing to help the ... \n", "5 5962.json true Over the past five years the federal governmen... \n", "6 7070.json true Says that Tennessee law requires that schools ... \n", "\n", " subjects speaker \\\n", "0 immigration rick-perry \n", "1 jobs katrina-shankland \n", "2 military,veterans,voting-record donald-trump \n", "5 federal-budget,pensions,retirement brendan-doherty \n", "6 county-budget,county-government,education,taxes stand-children-tennessee \n", "\n", " job state party \\\n", "0 Governor Texas republican \n", "1 State representative Wisconsin democrat \n", "2 President-Elect New York republican \n", "5 NaN Rhode Island republican \n", "6 Child and education advocacy organization. Tennessee none \n", "\n", " #barely_true #false #half_true #mostly_true #pants_on_fire \\\n", "0 30 30 42 23 18 \n", "1 2 1 0 0 0 \n", "2 63 114 51 37 61 \n", "5 1 2 1 1 0 \n", "6 0 0 0 0 0 \n", "\n", " context \n", "0 Radio interview \n", "1 a news conference \n", "2 comments on ABC's This Week. \n", "5 a campaign website \n", "6 in a post on Facebook. " ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/markdown": [ "----\n", "#### Valid Data:" ], "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
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idlabelstatementsubjectsspeakerjobstateparty#barely_true#false#half_true#mostly_true#pants_on_firecontext
27891.jsonfalseSays Having organizations parading as being so...campaign-finance,congress,taxesearl-blumenauerU.S. representativeOregondemocrat01110a U.S. Ways and Means hearing
59416.jsonfalseSays when armed civilians stop mass shootings ...gunsjim-rubensSmall business ownerNew Hampshirerepublican11010in an interview at gun shop in Hudson, N.H.
66861.jsontrueSays Tennessee is providing millions of dollar...education,state-budgetandy-berkeLawyer and state senatorTennesseedemocrat00000a letter to state Senate education committee c...
71122.jsonfalseThe health care reform plan would set limits s...health-careclub-growthNaNNaNnone45420a TV ad
813138.jsontrueSays Donald Trump started his career back in 1...candidates-biography,diversity,housinghillary-clintonPresidential candidateNew Yorkdemocrat402969767the first presidential debate
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" ], "text/plain": [ " id label statement \\\n", "2 7891.json false Says Having organizations parading as being so... \n", "5 9416.json false Says when armed civilians stop mass shootings ... \n", "6 6861.json true Says Tennessee is providing millions of dollar... \n", "7 1122.json false The health care reform plan would set limits s... \n", "8 13138.json true Says Donald Trump started his career back in 1... \n", "\n", " subjects speaker \\\n", "2 campaign-finance,congress,taxes earl-blumenauer \n", "5 guns jim-rubens \n", "6 education,state-budget andy-berke \n", "7 health-care club-growth \n", "8 candidates-biography,diversity,housing hillary-clinton \n", "\n", " job state party #barely_true #false \\\n", "2 U.S. representative Oregon democrat 0 1 \n", "5 Small business owner New Hampshire republican 1 1 \n", "6 Lawyer and state senator Tennessee democrat 0 0 \n", "7 NaN NaN none 4 5 \n", "8 Presidential candidate New York democrat 40 29 \n", "\n", " #half_true #mostly_true #pants_on_fire \\\n", "2 1 1 0 \n", "5 0 1 0 \n", "6 0 0 0 \n", "7 4 2 0 \n", "8 69 76 7 \n", "\n", " context \n", "2 a U.S. Ways and Means hearing \n", "5 in an interview at gun shop in Hudson, N.H. \n", "6 a letter to state Senate education committee c... \n", "7 a TV ad \n", "8 the first presidential debate " ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "names = [\n", " \"id\",\n", " \"label\",\n", " \"statement\",\n", " \"subjects\",\n", " \"speaker\",\n", " \"job\",\n", " \"state\",\n", " \"party\",\n", " \"#barely_true\",\n", " \"#false\",\n", " \"#half_true\",\n", " \"#mostly_true\",\n", " \"#pants_on_fire\",\n", " \"context\"\n", "]\n", "\n", "df_2_train = pd.read_csv(\"data/train.tsv\", delimiter='\\t', names=names)\n", "df_2_test = pd.read_csv(\"data/test.tsv\", delimiter='\\t', names=names)\n", "df_2_valid= pd.read_csv(\"data/valid.tsv\", delimiter='\\t', names=names)\n", "\n", "# use only 'False' and 'True' statements\n", "\n", "df_2_train = df_2_train[df_2_train['label'].isin([\"false\",\"true\"])]\n", "df_2_test = df_2_test[df_2_test['label'].isin([\"false\",\"true\"])]\n", "df_2_valid = df_2_valid[df_2_valid['label'].isin([\"false\",\"true\"])]\n", "\n", "display(Markdown(\"----\\n#### Train Data:\"))\n", "display(df_2_train.head())\n", "display(Markdown(\"----\\n#### Test Data:\"))\n", "display(df_2_test.head())\n", "display(Markdown(\"----\\n#### Valid Data:\"))\n", "display(df_2_valid.head())" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### tdidf vectorizer on new dataset\n" ] }, { "cell_type": "code", "execution_count": 18, "metadata": {}, "outputs": [], "source": [ "X2 = df_2_train['statement']\n", "y2 = df_2_train['label']\n", "Xt2 = df_2_test['statement']\n", "yt2 = df_2_test['label']\n", "Xv2 = df_2_valid['statement']\n", "yv2 = df_2_valid['label']\n" ] }, { "cell_type": "code", "execution_count": 19, "metadata": {}, "outputs": [], "source": [ "count_vectorizer_2 = TfidfVectorizer(stop_words='english', max_df=0.7)\n", "count_train_2 = count_vectorizer_2.fit_transform(X2)\n", "count_test_2 = count_vectorizer_2.transform(Xt2)" ] }, { "cell_type": "code", "execution_count": 20, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "MultinomialNB(alpha=1.0, class_prior=None, fit_prior=True)" ] }, "execution_count": 20, "metadata": {}, "output_type": "execute_result" } ], "source": [ "clf_b = MultinomialNB()\n", "clf_b.fit(count_train_2, y2)" ] }, { "cell_type": "code", "execution_count": 21, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "'score: 0.8700626532280032'\n", "Confusion matrix, without normalization\n", "'score: 0.6192560175054704'\n", "Confusion matrix, without normalization\n", "'score: 0.6504629629629629'\n", "Confusion matrix, without normalization\n" ] }, { "data": { "image/png": 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\n", 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\n", 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\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "test_classifier(labels=[\"true\", \"false\"], title=\"configuration 2 -- train\", Xt=count_train_2, yt=y2, clf=clf_b)\n", "test_classifier(labels=[\"true\", \"false\"], title=\"configuration 2 -- test\", Xt=count_test_2, yt=yt2, clf=clf_b)\n", "test_classifier(labels=[\"true\", \"false\"], title=\"configuration 2 -- valid\", Xt=count_vectorizer_2.transform(Xv2), yt=yv2, clf=clf_b)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "----\n", "## configuration 3" ] }, { "cell_type": "code", "execution_count": 22, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "'score: 0.4617067833698031'\n", "Confusion matrix, without normalization\n" ] }, { "data": { "image/png": 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\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "yt2_c3 = yt2.copy()\n", "yt2_c3[yt2_c3 == \"true\"] = \"REAL\"\n", "yt2_c3[yt2_c3 == \"false\"] = \"FAKE\"\n", "\n", "test_classifier(labels=[\"FAKE\", \"REAL\"], \n", " title=\"configuration 3: model a) → dataset 2\",\n", " Xt=count_vectorizer_1.transform(Xt2),\n", " yt=yt2_c3, clf=clf_a)" ] }, { "cell_type": "code", "execution_count": 23, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "'score: 0.4936868686868687'\n", "Confusion matrix, without normalization\n" ] }, { "data": { "image/png": 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\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "yt1_c3 = yt1.copy()\n", "yt1_c3[yt1_c3 == \"REAL\"] = \"true\"\n", "yt1_c3[yt1_c3 == \"FAKE\"] = \"false\"\n", "\n", "test_classifier(labels=[\"false\", \"true\"], \n", " title=\"configuration 3: model b) → dataset 1\",\n", " Xt=count_vectorizer_2.transform(Xt1),\n", " yt=yt1_c3, clf=clf_b)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "----\n", "## configuration 4)" ] }, { "cell_type": "code", "execution_count": 24, "metadata": {}, "outputs": [], "source": [ "def get_dataset3_split(dataset1_in, dataset2_in):\n", " try:\n", " print('processing datasets')\n", " print('ds1=', dataset1_in)\n", " print('ds2=', dataset2_in)\n", "\n", " print('-- fake news')\n", " df1 = pd.read_csv(dataset1_in, sep=',', usecols=['title','text','label'])\n", " df1['claim'] = df1[['title', 'text']].apply(lambda x: '. '.join(x), axis=1)\n", " del df1['title']\n", " del df1['text']\n", " df1.rename(index=str, columns={'label': 'y'}, inplace=True)\n", " print(df1.keys())\n", " print(len(df1[df1['y']=='REAL']))\n", " print(len(df1[df1['y']=='FAKE']))\n", " df1['y'] = np.where(df1['y'] == 'FAKE', 'false', 'true')\n", " print(len(df1))\n", "\n", " print('-- liar liar')\n", " df2 = pd.read_csv(dataset2_in, sep='\\t', header=None, usecols=[1,2], names=['y', 'claim'])\n", " print(df2.keys())\n", " print(set(df2.y), len(df2))\n", " print(len(df2[df2['y'] == 'true']))\n", " print(len(df2[df2['y'] == 'false']))\n", " df2=df2[(df2['y'] == 'true') | (df2['y'] == 'false')]\n", " print(set(df2.y), len(df2))\n", "\n", " df3=pd.concat([df1, df2], ignore_index=True)\n", "\n", " print(df3['y'].value_counts())\n", " print('done')\n", " return train_test_split(df3['claim'], df3['y'], test_size=0.25, random_state=4222)\n", " except Exception as e:\n", " print(e)" ] }, { "cell_type": "code", "execution_count": 25, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "processing datasets\n", "ds1= data/fake_or_real_news.csv\n", "ds2= data/train.tsv\n", "-- fake news\n", "Index(['y', 'claim'], dtype='object')\n", "3171\n", "3164\n", "6335\n", "-- liar liar\n", "Index(['y', 'claim'], dtype='object')\n", "{'barely-true', 'false', 'true', 'mostly-true', 'half-true', 'pants-fire'} 10240\n", "1676\n", "1995\n", "{'false', 'true'} 3671\n", "false 5159\n", "true 4847\n", "Name: y, dtype: int64\n", "done\n" ] } ], "source": [ "X3, Xt3, y3, yt3 = get_dataset3_split('data/fake_or_real_news.csv', 'data/train.tsv')" ] }, { "cell_type": "code", "execution_count": 26, "metadata": {}, "outputs": [], "source": [ "count_vectorizer_3 = CountVectorizer(stop_words='english')\n", "count_train_3 = count_vectorizer_1.fit_transform(X3)\n", "count_test_3 = count_vectorizer_1.transform(Xt3)" ] }, { "cell_type": "code", "execution_count": 27, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "MultinomialNB(alpha=1.0, class_prior=None, fit_prior=True)" ] }, "execution_count": 27, "metadata": {}, "output_type": "execute_result" } ], "source": [ "clf_3 = MultinomialNB()\n", "clf_3.fit(count_train_3, y3)" ] }, { "cell_type": "code", "execution_count": 28, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "'score: 0.8030383795309168'\n", "Confusion matrix, without normalization\n", "'score: 0.746203037569944'\n", "Confusion matrix, without normalization\n" ] }, { "data": { "image/png": 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\n", 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\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "test_classifier(labels=[\"true\",\"false\"], title=\"Configuration 4 -- train\", Xt=count_train_3, yt=y3, clf=clf_3)\n", "test_classifier(labels=[\"true\",\"false\"], title=\"Configuration 4 -- test\", Xt=count_test_3, yt=yt3, clf=clf_3)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "Python 3", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.6.5" } }, "nbformat": 4, "nbformat_minor": 2 }