{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Assignment IV: Text Vectorization" ] }, { "cell_type": "markdown", "metadata": { "id": "FUiL07fIDtSU" }, "source": [ "## Question 1\n", "\n", "Use `nltk.corpus.inaugural` as the corpus data for this exercise. It is a collection of US presidential inaugural speeches over the years. Cluster all the inaugural speeches collected in the corpus based on their bag-of-words vectorized representations.\n", "\n", "Please consider the following settings for bag-of-words model:\n", "- Use the English stopwords provided in `nltk.corpus.stopwords.words('english')` to remove uninformative words.\n", "- Lemmatize word tokens using `WordNetLemmatizer()`.\n", "- Normalize the letter casing.\n", "- Include in the Bag-of-words model only words consisting as alphabets or hyphens.\n", "- Use `TfIdfVectorizer()` for bag-of-word vectorization." ] }, { "cell_type": "code", "execution_count": 11, "metadata": { "tags": [ "hide-input" ] }, "outputs": [ { "data": { "text/html": [ "
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1957-Eisenhower0.000.000.000.000.000.000.000.000.000.00...0.000.030.000.000.000.000.000.000.000.00
1961-Kennedy0.000.000.000.000.000.000.000.000.000.00...0.000.000.000.000.000.000.000.000.000.00
1965-Johnson0.030.000.000.000.000.000.030.000.000.00...0.000.000.000.000.000.000.000.000.000.00
1969-Nixon0.000.000.000.000.000.000.000.000.000.00...0.000.000.000.000.000.000.000.070.000.00
1973-Nixon0.000.000.000.000.000.000.000.000.000.00...0.000.000.000.000.000.000.000.000.000.00
1977-Carter0.000.000.000.000.000.000.040.000.000.00...0.000.000.000.000.000.000.000.000.000.00
1981-Reagan0.000.000.000.000.000.000.000.000.000.00...0.000.000.000.000.000.000.000.000.000.00
1985-Reagan0.000.000.000.000.000.000.000.000.000.00...0.000.020.000.000.000.000.000.030.000.00
1989-Bush0.000.000.000.000.000.000.000.000.000.00...0.000.020.000.000.000.000.040.000.000.00
1993-Clinton0.000.000.000.000.000.000.030.000.000.00...0.040.000.000.000.000.050.000.000.000.00
1997-Clinton0.000.000.000.000.000.000.000.000.000.00...0.000.000.000.000.000.000.000.000.000.00
2001-Bush0.000.040.000.000.000.000.000.000.000.00...0.000.000.050.000.000.000.000.000.000.00
2005-Bush0.050.000.000.000.000.000.000.000.000.00...0.030.000.000.000.000.000.000.000.000.00
2009-Obama0.030.000.000.000.000.000.000.000.020.00...0.000.000.000.000.000.000.000.000.000.00
2013-Obama0.000.000.000.000.000.000.000.000.000.00...0.000.000.000.000.000.000.000.040.000.00
2017-Trump0.000.000.000.000.000.000.000.000.000.00...0.000.000.000.000.000.000.000.000.000.00
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58 rows × 5240 columns

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" ], "text/plain": [ " abandon abandonment abate abdicate abeyance abhorring \\\n", "1789-Washington 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1793-Washington 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1797-Adams 0.03 0.00 0.00 0.00 0.00 0.00 \n", "1801-Jefferson 0.04 0.00 0.00 0.00 0.00 0.00 \n", "1805-Jefferson 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1809-Madison 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1813-Madison 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1817-Monroe 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1821-Monroe 0.03 0.00 0.00 0.00 0.00 0.00 \n", "1825-Adams 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1829-Jackson 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1833-Jackson 0.04 0.00 0.00 0.00 0.00 0.00 \n", "1837-VanBuren 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1841-Harrison 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1845-Polk 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1849-Taylor 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1853-Pierce 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1857-Buchanan 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1861-Lincoln 0.00 0.00 0.00 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0.00 \n", "1865-Lincoln 0.00 0.00 0.00 0.00 ... 0.00 0.00 \n", "1869-Grant 0.04 0.00 0.10 0.00 ... 0.00 0.00 \n", "1873-Grant 0.00 0.00 0.00 0.00 ... 0.00 0.00 \n", "1877-Hayes 0.00 0.00 0.00 0.00 ... 0.00 0.03 \n", "1881-Garfield 0.00 0.00 0.00 0.00 ... 0.00 0.02 \n", "1885-Cleveland 0.00 0.00 0.00 0.00 ... 0.00 0.00 \n", "1889-Harrison 0.00 0.05 0.00 0.00 ... 0.00 0.02 \n", "1893-Cleveland 0.00 0.00 0.02 0.00 ... 0.00 0.00 \n", "1897-McKinley 0.02 0.00 0.07 0.00 ... 0.00 0.00 \n", "1901-McKinley 0.03 0.00 0.02 0.00 ... 0.00 0.00 \n", "1905-Roosevelt 0.00 0.00 0.00 0.00 ... 0.00 0.00 \n", "1909-Taft 0.00 0.00 0.00 0.00 ... 0.00 0.00 \n", "1913-Wilson 0.00 0.00 0.00 0.00 ... 0.00 0.00 \n", "1917-Wilson 0.00 0.00 0.00 0.00 ... 0.00 0.00 \n", "1921-Harding 0.00 0.00 0.01 0.03 ... 0.03 0.00 \n", "1925-Coolidge 0.00 0.00 0.00 0.00 ... 0.00 0.00 \n", "1929-Hoover 0.02 0.03 0.06 0.00 ... 0.00 0.00 \n", "1933-Roosevelt 0.00 0.00 0.02 0.00 ... 0.00 0.00 \n", "1937-Roosevelt 0.03 0.00 0.02 0.00 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0.00 0.00 0.00 \n", "1849-Taylor 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1853-Pierce 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1857-Buchanan 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1861-Lincoln 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1865-Lincoln 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1869-Grant 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1873-Grant 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1877-Hayes 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1881-Garfield 0.00 0.00 0.03 0.00 0.00 0.00 0.00 0.00 \n", "1885-Cleveland 0.00 0.00 0.00 0.00 0.00 0.00 0.04 0.00 \n", "1889-Harrison 0.00 0.06 0.03 0.00 0.00 0.00 0.00 0.00 \n", "1893-Cleveland 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1897-McKinley 0.00 0.00 0.00 0.00 0.00 0.00 0.06 0.00 \n", "1901-McKinley 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1905-Roosevelt 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1909-Taft 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1913-Wilson 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1917-Wilson 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1921-Harding 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1925-Coolidge 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1929-Hoover 0.00 0.00 0.00 0.00 0.00 0.02 0.00 0.00 \n", "1933-Roosevelt 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1937-Roosevelt 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1941-Roosevelt 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1945-Roosevelt 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1949-Truman 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1953-Eisenhower 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1957-Eisenhower 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1961-Kennedy 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1965-Johnson 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1969-Nixon 0.00 0.00 0.00 0.00 0.00 0.07 0.00 0.00 \n", "1973-Nixon 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1977-Carter 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1981-Reagan 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "1985-Reagan 0.00 0.00 0.00 0.00 0.00 0.03 0.00 0.00 \n", "1989-Bush 0.00 0.00 0.00 0.00 0.04 0.00 0.00 0.00 \n", "1993-Clinton 0.00 0.00 0.00 0.05 0.00 0.00 0.00 0.00 \n", "1997-Clinton 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "2001-Bush 0.05 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "2005-Bush 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "2009-Obama 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "2013-Obama 0.00 0.00 0.00 0.00 0.00 0.04 0.00 0.00 \n", "2017-Trump 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 \n", "\n", "[58 rows x 5240 columns]" ] }, "execution_count": 11, "metadata": {}, "output_type": "execute_result" } ], "source": [ "tfidf_df" ] }, { "cell_type": "code", "execution_count": 12, "metadata": { "tags": [ "hide-input" ] }, "outputs": [ { "data": { "text/html": [ "
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1789-Washington1793-Washington1797-Adams1801-Jefferson1805-Jefferson1809-Madison1813-Madison1817-Monroe1821-Monroe1825-Adams...1981-Reagan1985-Reagan1989-Bush1993-Clinton1997-Clinton2001-Bush2005-Bush2009-Obama2013-Obama2017-Trump
1789-Washington1.0000000.1004690.2630770.2228960.2211140.2354200.1552580.2713410.2520550.271323...0.1327360.1434540.1289860.0988330.1143950.1350370.1412430.1379060.1371220.100266
1793-Washington0.1004691.0000000.1167530.1104640.1053340.0587950.0830940.0853850.0983810.079854...0.0891350.0629810.0559850.0859910.0578810.0790490.1135840.0536070.0938940.101117
1797-Adams0.2630770.1167531.0000000.2719780.2558180.2696150.1771930.3738160.3254640.363519...0.1872460.2064050.1769010.1775550.2124400.1910610.2264900.2116740.2004870.192239
1801-Jefferson0.2228960.1104640.2719781.0000000.3124750.2569260.1594470.2928380.2497090.311659...0.2071680.2276790.1926430.1331770.1779140.1694160.1909550.2111510.1985640.131511
1805-Jefferson0.2211140.1053340.2558180.3124751.0000000.2523210.1702990.3337100.3151580.299334...0.1727740.1740840.1715940.1178810.1359640.1805680.1817560.1684340.1892540.111912
1809-Madison0.2354200.0587950.2696150.2569260.2523211.0000000.1899230.3118260.2722090.303731...0.1160730.1482200.1194460.1094000.1243400.1367780.1583360.1436640.1534340.105658
1813-Madison0.1552580.0830940.1771930.1594470.1702990.1899231.0000000.2528170.2559720.187200...0.1244570.1156990.1053330.0890380.1055380.1346040.1357260.1240870.1443950.095246
1817-Monroe0.2713410.0853850.3738160.2928380.3337100.3118260.2528171.0000000.5265310.424570...0.1895100.2159470.1858750.1402030.1729280.1739090.1887590.1872300.1946730.158218
1821-Monroe0.2520550.0983810.3254640.2497090.3151580.2722090.2559720.5265311.0000000.373039...0.1904340.1922620.1703650.1398030.1632190.1735640.1733090.1811760.2021690.140568
1825-Adams0.2713230.0798540.3635190.3116590.2993340.3037310.1872000.4245700.3730391.000000...0.1788280.2290700.1761810.1382760.2008060.1882880.1943220.1890360.2122850.136648
1829-Jackson0.2396580.0797820.3005060.2360030.2648350.2527860.1285430.3290800.2855370.295693...0.1273040.1492330.1115190.0877050.1023120.1344010.1451670.1273280.1417980.088108
1833-Jackson0.2535470.0818870.3012580.2623120.2323260.2023490.1494200.3942260.2954460.344810...0.1961210.2188580.1420320.1274170.1545440.1392710.1711670.1407820.1606840.111765
1837-VanBuren0.2712280.1170990.3415960.2919450.3205440.2898020.2025840.4079420.3613190.352325...0.1900750.2113430.1675200.1438900.1753450.1844720.2050190.2000260.2028150.158900
1841-Harrison0.2973930.1273920.3965080.3298620.3400920.2604060.2055360.4342000.4107760.407258...0.2280420.2242490.2211030.1445200.1855940.1995400.2291790.1869260.2250100.176415
1845-Polk0.2663310.0964250.3403400.3102110.3592560.2704060.2014890.4832440.4153170.477900...0.2127940.2406900.1522180.1265070.1826910.1623590.1916760.1635360.1911390.160435
1849-Taylor0.2319380.1278360.2677640.2222680.2283330.1963770.1511930.3013210.2736240.332504...0.1484530.1479580.1324740.1037930.1161140.1549350.1443070.1358010.1506330.132662
1853-Pierce0.2417810.0823710.2895670.3102050.2967860.2858450.1921350.3338280.3215940.349790...0.2106060.2151750.2041470.1622420.1909300.1872780.2177980.2193030.2164250.150565
1857-Buchanan0.2298410.1057160.3523690.2534190.2784030.2431050.1905390.4392130.3864900.360350...0.1797000.2007430.1602700.1261470.1692730.1557990.1970820.1807390.1915610.153631
1861-Lincoln0.2178340.1379060.2815490.2580980.2444610.1976580.1536550.3394990.3139250.319026...0.1693770.1906120.1718820.1219570.1425650.1310840.1593040.1412540.1726010.114982
1865-Lincoln0.0873170.0416990.1027040.1122670.1172070.1034970.1467790.1625410.1685570.169242...0.1059160.1282050.1143060.0871690.1162700.0983140.1011750.1516080.1238470.080439
1869-Grant0.1575430.0928430.1882180.1632970.2198340.1664460.1093240.2159370.2223200.200927...0.1203160.1343020.1012940.0808570.1142670.1192780.1282270.1534640.1394440.143127
1873-Grant0.1673410.0647510.2125740.1938200.2141970.1629420.1334070.2520820.2563860.209966...0.1598310.1772980.1504920.1248080.1631440.1584630.1489720.1587330.1709470.134293
1877-Hayes0.2688140.0894040.3349410.2640480.2576930.2403230.1956390.3691090.3535960.360152...0.1729620.2231890.1796510.1368260.1777760.1999040.1913570.1820170.1994020.152157
1881-Garfield0.1989240.1154670.3337740.2714100.2683310.2426830.1781350.3761540.3278990.357122...0.2220550.2739790.2035520.1958380.2556530.1942940.2571290.2122260.2425250.175955
1885-Cleveland0.2425380.1505550.3139670.2484390.2474220.1843720.1480940.3313480.2626780.314950...0.2117540.2151030.1557880.1707070.2080440.1839040.1855600.1752720.2088780.168875
1889-Harrison0.2011070.1102860.3115060.2107700.2747580.2372490.1713490.3398740.3285900.289515...0.1849220.2116500.1865950.1529900.1925810.1910900.1999100.1862370.1940920.159556
1893-Cleveland0.1870810.0828680.2451040.2242970.2045980.1685680.1326380.2759930.2336250.243179...0.1823210.1970970.1304630.1457390.1703130.1777050.1757700.1666230.1855820.136337
1897-McKinley0.1988590.0939120.3110270.2409260.2524170.2200700.1927310.3693480.3865390.302438...0.2009120.2186910.1843700.1664550.1662440.1612630.1802240.1823620.2051850.161228
1901-McKinley0.1946170.0742370.2840420.2281600.2081290.1860970.1795770.3251990.3498300.283190...0.2014540.2251150.1913090.1546460.1819270.1586400.2201300.1794750.2124810.144608
1905-Roosevelt0.1351360.0293640.2057910.1677680.1639990.1432770.1069750.1827550.1725750.181196...0.2021990.1987070.2246740.1744490.2203280.1923870.1844960.2390700.2006230.160882
1909-Taft0.1994440.0780730.2261080.1957420.2257720.1941280.1433820.2983670.3325660.264082...0.1747160.2007570.1781600.1517250.1765340.1690250.1728470.1770210.1853070.148024
1913-Wilson0.1442120.0431860.1785580.1875770.1566920.1298420.1000650.1701880.1542010.168813...0.2169330.2160210.2524010.1740700.2077950.1666480.1947950.2429590.1849790.174285
1917-Wilson0.1467610.0333000.2272970.2028140.2107880.1946490.1545540.2267170.2273650.217365...0.1866010.2155180.2414700.2190480.2226690.2095030.2303070.2382020.2187020.174091
1921-Harding0.1621350.0795010.2172420.1963330.1903270.1761060.1966440.2256170.2166280.230081...0.2427150.2715110.2500490.3099300.2700290.2312760.2802440.2619330.2503980.232015
1925-Coolidge0.1808620.0842420.3176100.2653340.2794020.2547560.1964990.3431910.3428360.327664...0.2642060.2913120.2418900.2234160.2303210.2525730.2893450.2481310.2700350.229347
1929-Hoover0.1797630.0796590.2840600.2256660.2126930.1928450.1748300.2711560.2754730.270245...0.2342340.2770410.2087480.2076880.2231840.2274760.2682960.2281430.2179750.192496
1933-Roosevelt0.1405930.0422480.1719980.1491160.1640200.1427850.1259210.2159690.1949580.179669...0.2066760.2178630.2526450.1945620.2112530.1588720.1826930.2378260.2172440.150715
1937-Roosevelt0.1490170.0662980.2357920.1922600.1921320.1547350.1486080.2421990.2123520.250178...0.2664480.2801850.2825050.2480740.2933790.2269460.2526260.2749070.2551940.222135
1941-Roosevelt0.1218130.0601300.2515910.1649890.1554620.1281530.1172720.1796710.1748610.187263...0.2507400.2817910.3011330.2674430.3099260.2847250.3619320.3070050.2958880.239297
1945-Roosevelt0.0591300.0592120.1014600.1295580.0996160.0990880.0734560.1242810.1027510.118771...0.1774190.2358700.2642530.2008230.2107290.1801000.1946500.2107540.2398290.162344
1949-Truman0.1394160.0480090.2480220.2097950.1862820.1967360.1535360.2576440.2478490.228649...0.2630740.3433160.2739200.2373500.2467390.2140870.3236660.2461920.2740520.182489
1953-Eisenhower0.1467830.0613300.2110000.2115010.1900560.1677910.1558830.2315030.2079110.202824...0.2855980.3296710.3016110.2825660.2817890.2637160.3231740.2999180.2992350.222314
1957-Eisenhower0.1034620.0584150.2091560.1930060.1723020.1631210.1421330.1789760.1887370.228676...0.2738090.3276300.2896570.2735580.2728790.2478630.3470720.2961110.2745390.226652
1961-Kennedy0.1250810.0587100.1515390.2007630.1569180.1084010.1665710.1552770.1590730.162137...0.3018720.3072100.2777370.2793080.2715970.2344920.2632390.2885030.2658590.195977
1965-Johnson0.1149790.0423600.1707380.2075080.1752680.1459230.1081620.1659740.1538180.232030...0.2652670.3018750.2680560.2711360.3072080.2457940.2724770.3050620.2793200.219613
1969-Nixon0.1224890.0729580.1850520.2322330.1591780.1206750.1121960.1677250.1654410.171592...0.3265100.3809310.3662010.3261390.3599520.2767710.2917670.3329120.2965070.311116
1973-Nixon0.1242120.0695050.1949430.2012520.1522320.1469560.1180580.1856540.1859280.188753...0.2977670.3777050.3156950.4316850.4359010.3197480.3262820.3425940.3127220.310858
1977-Carter0.1127710.0746250.1871360.1738000.1576000.1578800.1429720.1725540.1653570.179238...0.2701770.2727160.2447910.2455570.3046490.2568590.2766390.2562440.2560560.221400
1981-Reagan0.1327360.0891350.1872460.2071680.1727740.1160730.1244570.1895100.1904340.178828...1.0000000.4258230.3242840.3246470.3275860.2769960.3241400.3179330.3195190.306585
1985-Reagan0.1434540.0629810.2064050.2276790.1740840.1482200.1156990.2159470.1922620.229070...0.4258231.0000000.3802800.3595530.3817390.3087680.3700620.3379470.3509500.292282
1989-Bush0.1289860.0559850.1769010.1926430.1715940.1194460.1053330.1858750.1703650.176181...0.3242840.3802801.0000000.3443500.3524260.3177010.3159200.3488500.3316890.305273
1993-Clinton0.0988330.0859910.1775550.1331770.1178810.1094000.0890380.1402030.1398030.138276...0.3246470.3595530.3443501.0000000.4419150.3180530.3642960.3945130.3762390.377192
1997-Clinton0.1143950.0578810.2124400.1779140.1359640.1243400.1055380.1729280.1632190.200806...0.3275860.3817390.3524260.4419151.0000000.3591970.3663490.3652230.3894520.368267
2001-Bush0.1350370.0790490.1910610.1694160.1805680.1367780.1346040.1739090.1735640.188288...0.2769960.3087680.3177010.3180530.3591971.0000000.3734610.3188520.3500780.308994
2005-Bush0.1412430.1135840.2264900.1909550.1817560.1583360.1357260.1887590.1733090.194322...0.3241400.3700620.3159200.3642960.3663490.3734611.0000000.3524930.3776530.329433
2009-Obama0.1379060.0536070.2116740.2111510.1684340.1436640.1240870.1872300.1811760.189036...0.3179330.3379470.3488500.3945130.3652230.3188520.3524931.0000000.4427430.334788
2013-Obama0.1371220.0938940.2004870.1985640.1892540.1534340.1443950.1946730.2021690.212285...0.3195190.3509500.3316890.3762390.3894520.3500780.3776530.4427431.0000000.328498
2017-Trump0.1002660.1011170.1922390.1315110.1119120.1056580.0952460.1582180.1405680.136648...0.3065850.2922820.3052730.3771920.3682670.3089940.3294330.3347880.3284981.000000
\n", "

58 rows × 58 columns

\n", "
" ], "text/plain": [ " 1789-Washington 1793-Washington 1797-Adams 1801-Jefferson \\\n", "1789-Washington 1.000000 0.100469 0.263077 0.222896 \n", "1793-Washington 0.100469 1.000000 0.116753 0.110464 \n", "1797-Adams 0.263077 0.116753 1.000000 0.271978 \n", "1801-Jefferson 0.222896 0.110464 0.271978 1.000000 \n", "1805-Jefferson 0.221114 0.105334 0.255818 0.312475 \n", "1809-Madison 0.235420 0.058795 0.269615 0.256926 \n", "1813-Madison 0.155258 0.083094 0.177193 0.159447 \n", "1817-Monroe 0.271341 0.085385 0.373816 0.292838 \n", "1821-Monroe 0.252055 0.098381 0.325464 0.249709 \n", "1825-Adams 0.271323 0.079854 0.363519 0.311659 \n", "1829-Jackson 0.239658 0.079782 0.300506 0.236003 \n", "1833-Jackson 0.253547 0.081887 0.301258 0.262312 \n", "1837-VanBuren 0.271228 0.117099 0.341596 0.291945 \n", "1841-Harrison 0.297393 0.127392 0.396508 0.329862 \n", "1845-Polk 0.266331 0.096425 0.340340 0.310211 \n", "1849-Taylor 0.231938 0.127836 0.267764 0.222268 \n", "1853-Pierce 0.241781 0.082371 0.289567 0.310205 \n", "1857-Buchanan 0.229841 0.105716 0.352369 0.253419 \n", "1861-Lincoln 0.217834 0.137906 0.281549 0.258098 \n", "1865-Lincoln 0.087317 0.041699 0.102704 0.112267 \n", "1869-Grant 0.157543 0.092843 0.188218 0.163297 \n", "1873-Grant 0.167341 0.064751 0.212574 0.193820 \n", "1877-Hayes 0.268814 0.089404 0.334941 0.264048 \n", "1881-Garfield 0.198924 0.115467 0.333774 0.271410 \n", "1885-Cleveland 0.242538 0.150555 0.313967 0.248439 \n", "1889-Harrison 0.201107 0.110286 0.311506 0.210770 \n", "1893-Cleveland 0.187081 0.082868 0.245104 0.224297 \n", "1897-McKinley 0.198859 0.093912 0.311027 0.240926 \n", "1901-McKinley 0.194617 0.074237 0.284042 0.228160 \n", "1905-Roosevelt 0.135136 0.029364 0.205791 0.167768 \n", "1909-Taft 0.199444 0.078073 0.226108 0.195742 \n", "1913-Wilson 0.144212 0.043186 0.178558 0.187577 \n", "1917-Wilson 0.146761 0.033300 0.227297 0.202814 \n", "1921-Harding 0.162135 0.079501 0.217242 0.196333 \n", "1925-Coolidge 0.180862 0.084242 0.317610 0.265334 \n", "1929-Hoover 0.179763 0.079659 0.284060 0.225666 \n", "1933-Roosevelt 0.140593 0.042248 0.171998 0.149116 \n", "1937-Roosevelt 0.149017 0.066298 0.235792 0.192260 \n", "1941-Roosevelt 0.121813 0.060130 0.251591 0.164989 \n", "1945-Roosevelt 0.059130 0.059212 0.101460 0.129558 \n", "1949-Truman 0.139416 0.048009 0.248022 0.209795 \n", "1953-Eisenhower 0.146783 0.061330 0.211000 0.211501 \n", "1957-Eisenhower 0.103462 0.058415 0.209156 0.193006 \n", "1961-Kennedy 0.125081 0.058710 0.151539 0.200763 \n", "1965-Johnson 0.114979 0.042360 0.170738 0.207508 \n", "1969-Nixon 0.122489 0.072958 0.185052 0.232233 \n", "1973-Nixon 0.124212 0.069505 0.194943 0.201252 \n", "1977-Carter 0.112771 0.074625 0.187136 0.173800 \n", "1981-Reagan 0.132736 0.089135 0.187246 0.207168 \n", "1985-Reagan 0.143454 0.062981 0.206405 0.227679 \n", "1989-Bush 0.128986 0.055985 0.176901 0.192643 \n", "1993-Clinton 0.098833 0.085991 0.177555 0.133177 \n", "1997-Clinton 0.114395 0.057881 0.212440 0.177914 \n", "2001-Bush 0.135037 0.079049 0.191061 0.169416 \n", "2005-Bush 0.141243 0.113584 0.226490 0.190955 \n", "2009-Obama 0.137906 0.053607 0.211674 0.211151 \n", "2013-Obama 0.137122 0.093894 0.200487 0.198564 \n", "2017-Trump 0.100266 0.101117 0.192239 0.131511 \n", "\n", " 1805-Jefferson 1809-Madison 1813-Madison 1817-Monroe \\\n", "1789-Washington 0.221114 0.235420 0.155258 0.271341 \n", "1793-Washington 0.105334 0.058795 0.083094 0.085385 \n", "1797-Adams 0.255818 0.269615 0.177193 0.373816 \n", "1801-Jefferson 0.312475 0.256926 0.159447 0.292838 \n", "1805-Jefferson 1.000000 0.252321 0.170299 0.333710 \n", "1809-Madison 0.252321 1.000000 0.189923 0.311826 \n", "1813-Madison 0.170299 0.189923 1.000000 0.252817 \n", "1817-Monroe 0.333710 0.311826 0.252817 1.000000 \n", "1821-Monroe 0.315158 0.272209 0.255972 0.526531 \n", "1825-Adams 0.299334 0.303731 0.187200 0.424570 \n", "1829-Jackson 0.264835 0.252786 0.128543 0.329080 \n", "1833-Jackson 0.232326 0.202349 0.149420 0.394226 \n", "1837-VanBuren 0.320544 0.289802 0.202584 0.407942 \n", "1841-Harrison 0.340092 0.260406 0.205536 0.434200 \n", "1845-Polk 0.359256 0.270406 0.201489 0.483244 \n", "1849-Taylor 0.228333 0.196377 0.151193 0.301321 \n", "1853-Pierce 0.296786 0.285845 0.192135 0.333828 \n", "1857-Buchanan 0.278403 0.243105 0.190539 0.439213 \n", "1861-Lincoln 0.244461 0.197658 0.153655 0.339499 \n", "1865-Lincoln 0.117207 0.103497 0.146779 0.162541 \n", "1869-Grant 0.219834 0.166446 0.109324 0.215937 \n", "1873-Grant 0.214197 0.162942 0.133407 0.252082 \n", "1877-Hayes 0.257693 0.240323 0.195639 0.369109 \n", "1881-Garfield 0.268331 0.242683 0.178135 0.376154 \n", "1885-Cleveland 0.247422 0.184372 0.148094 0.331348 \n", "1889-Harrison 0.274758 0.237249 0.171349 0.339874 \n", "1893-Cleveland 0.204598 0.168568 0.132638 0.275993 \n", "1897-McKinley 0.252417 0.220070 0.192731 0.369348 \n", "1901-McKinley 0.208129 0.186097 0.179577 0.325199 \n", "1905-Roosevelt 0.163999 0.143277 0.106975 0.182755 \n", "1909-Taft 0.225772 0.194128 0.143382 0.298367 \n", "1913-Wilson 0.156692 0.129842 0.100065 0.170188 \n", "1917-Wilson 0.210788 0.194649 0.154554 0.226717 \n", "1921-Harding 0.190327 0.176106 0.196644 0.225617 \n", "1925-Coolidge 0.279402 0.254756 0.196499 0.343191 \n", "1929-Hoover 0.212693 0.192845 0.174830 0.271156 \n", "1933-Roosevelt 0.164020 0.142785 0.125921 0.215969 \n", "1937-Roosevelt 0.192132 0.154735 0.148608 0.242199 \n", "1941-Roosevelt 0.155462 0.128153 0.117272 0.179671 \n", "1945-Roosevelt 0.099616 0.099088 0.073456 0.124281 \n", "1949-Truman 0.186282 0.196736 0.153536 0.257644 \n", "1953-Eisenhower 0.190056 0.167791 0.155883 0.231503 \n", "1957-Eisenhower 0.172302 0.163121 0.142133 0.178976 \n", "1961-Kennedy 0.156918 0.108401 0.166571 0.155277 \n", "1965-Johnson 0.175268 0.145923 0.108162 0.165974 \n", "1969-Nixon 0.159178 0.120675 0.112196 0.167725 \n", "1973-Nixon 0.152232 0.146956 0.118058 0.185654 \n", "1977-Carter 0.157600 0.157880 0.142972 0.172554 \n", "1981-Reagan 0.172774 0.116073 0.124457 0.189510 \n", "1985-Reagan 0.174084 0.148220 0.115699 0.215947 \n", "1989-Bush 0.171594 0.119446 0.105333 0.185875 \n", "1993-Clinton 0.117881 0.109400 0.089038 0.140203 \n", "1997-Clinton 0.135964 0.124340 0.105538 0.172928 \n", "2001-Bush 0.180568 0.136778 0.134604 0.173909 \n", "2005-Bush 0.181756 0.158336 0.135726 0.188759 \n", "2009-Obama 0.168434 0.143664 0.124087 0.187230 \n", "2013-Obama 0.189254 0.153434 0.144395 0.194673 \n", "2017-Trump 0.111912 0.105658 0.095246 0.158218 \n", "\n", " 1821-Monroe 1825-Adams ... 1981-Reagan 1985-Reagan \\\n", "1789-Washington 0.252055 0.271323 ... 0.132736 0.143454 \n", "1793-Washington 0.098381 0.079854 ... 0.089135 0.062981 \n", "1797-Adams 0.325464 0.363519 ... 0.187246 0.206405 \n", "1801-Jefferson 0.249709 0.311659 ... 0.207168 0.227679 \n", "1805-Jefferson 0.315158 0.299334 ... 0.172774 0.174084 \n", "1809-Madison 0.272209 0.303731 ... 0.116073 0.148220 \n", "1813-Madison 0.255972 0.187200 ... 0.124457 0.115699 \n", "1817-Monroe 0.526531 0.424570 ... 0.189510 0.215947 \n", "1821-Monroe 1.000000 0.373039 ... 0.190434 0.192262 \n", "1825-Adams 0.373039 1.000000 ... 0.178828 0.229070 \n", "1829-Jackson 0.285537 0.295693 ... 0.127304 0.149233 \n", "1833-Jackson 0.295446 0.344810 ... 0.196121 0.218858 \n", "1837-VanBuren 0.361319 0.352325 ... 0.190075 0.211343 \n", "1841-Harrison 0.410776 0.407258 ... 0.228042 0.224249 \n", "1845-Polk 0.415317 0.477900 ... 0.212794 0.240690 \n", "1849-Taylor 0.273624 0.332504 ... 0.148453 0.147958 \n", "1853-Pierce 0.321594 0.349790 ... 0.210606 0.215175 \n", "1857-Buchanan 0.386490 0.360350 ... 0.179700 0.200743 \n", "1861-Lincoln 0.313925 0.319026 ... 0.169377 0.190612 \n", "1865-Lincoln 0.168557 0.169242 ... 0.105916 0.128205 \n", "1869-Grant 0.222320 0.200927 ... 0.120316 0.134302 \n", "1873-Grant 0.256386 0.209966 ... 0.159831 0.177298 \n", "1877-Hayes 0.353596 0.360152 ... 0.172962 0.223189 \n", "1881-Garfield 0.327899 0.357122 ... 0.222055 0.273979 \n", "1885-Cleveland 0.262678 0.314950 ... 0.211754 0.215103 \n", "1889-Harrison 0.328590 0.289515 ... 0.184922 0.211650 \n", "1893-Cleveland 0.233625 0.243179 ... 0.182321 0.197097 \n", "1897-McKinley 0.386539 0.302438 ... 0.200912 0.218691 \n", "1901-McKinley 0.349830 0.283190 ... 0.201454 0.225115 \n", "1905-Roosevelt 0.172575 0.181196 ... 0.202199 0.198707 \n", "1909-Taft 0.332566 0.264082 ... 0.174716 0.200757 \n", "1913-Wilson 0.154201 0.168813 ... 0.216933 0.216021 \n", "1917-Wilson 0.227365 0.217365 ... 0.186601 0.215518 \n", "1921-Harding 0.216628 0.230081 ... 0.242715 0.271511 \n", "1925-Coolidge 0.342836 0.327664 ... 0.264206 0.291312 \n", "1929-Hoover 0.275473 0.270245 ... 0.234234 0.277041 \n", "1933-Roosevelt 0.194958 0.179669 ... 0.206676 0.217863 \n", "1937-Roosevelt 0.212352 0.250178 ... 0.266448 0.280185 \n", "1941-Roosevelt 0.174861 0.187263 ... 0.250740 0.281791 \n", "1945-Roosevelt 0.102751 0.118771 ... 0.177419 0.235870 \n", "1949-Truman 0.247849 0.228649 ... 0.263074 0.343316 \n", "1953-Eisenhower 0.207911 0.202824 ... 0.285598 0.329671 \n", "1957-Eisenhower 0.188737 0.228676 ... 0.273809 0.327630 \n", "1961-Kennedy 0.159073 0.162137 ... 0.301872 0.307210 \n", "1965-Johnson 0.153818 0.232030 ... 0.265267 0.301875 \n", "1969-Nixon 0.165441 0.171592 ... 0.326510 0.380931 \n", "1973-Nixon 0.185928 0.188753 ... 0.297767 0.377705 \n", "1977-Carter 0.165357 0.179238 ... 0.270177 0.272716 \n", "1981-Reagan 0.190434 0.178828 ... 1.000000 0.425823 \n", "1985-Reagan 0.192262 0.229070 ... 0.425823 1.000000 \n", "1989-Bush 0.170365 0.176181 ... 0.324284 0.380280 \n", "1993-Clinton 0.139803 0.138276 ... 0.324647 0.359553 \n", "1997-Clinton 0.163219 0.200806 ... 0.327586 0.381739 \n", "2001-Bush 0.173564 0.188288 ... 0.276996 0.308768 \n", "2005-Bush 0.173309 0.194322 ... 0.324140 0.370062 \n", "2009-Obama 0.181176 0.189036 ... 0.317933 0.337947 \n", "2013-Obama 0.202169 0.212285 ... 0.319519 0.350950 \n", "2017-Trump 0.140568 0.136648 ... 0.306585 0.292282 \n", "\n", " 1989-Bush 1993-Clinton 1997-Clinton 2001-Bush 2005-Bush \\\n", "1789-Washington 0.128986 0.098833 0.114395 0.135037 0.141243 \n", "1793-Washington 0.055985 0.085991 0.057881 0.079049 0.113584 \n", "1797-Adams 0.176901 0.177555 0.212440 0.191061 0.226490 \n", "1801-Jefferson 0.192643 0.133177 0.177914 0.169416 0.190955 \n", "1805-Jefferson 0.171594 0.117881 0.135964 0.180568 0.181756 \n", "1809-Madison 0.119446 0.109400 0.124340 0.136778 0.158336 \n", "1813-Madison 0.105333 0.089038 0.105538 0.134604 0.135726 \n", "1817-Monroe 0.185875 0.140203 0.172928 0.173909 0.188759 \n", "1821-Monroe 0.170365 0.139803 0.163219 0.173564 0.173309 \n", "1825-Adams 0.176181 0.138276 0.200806 0.188288 0.194322 \n", "1829-Jackson 0.111519 0.087705 0.102312 0.134401 0.145167 \n", "1833-Jackson 0.142032 0.127417 0.154544 0.139271 0.171167 \n", "1837-VanBuren 0.167520 0.143890 0.175345 0.184472 0.205019 \n", "1841-Harrison 0.221103 0.144520 0.185594 0.199540 0.229179 \n", "1845-Polk 0.152218 0.126507 0.182691 0.162359 0.191676 \n", "1849-Taylor 0.132474 0.103793 0.116114 0.154935 0.144307 \n", "1853-Pierce 0.204147 0.162242 0.190930 0.187278 0.217798 \n", "1857-Buchanan 0.160270 0.126147 0.169273 0.155799 0.197082 \n", "1861-Lincoln 0.171882 0.121957 0.142565 0.131084 0.159304 \n", "1865-Lincoln 0.114306 0.087169 0.116270 0.098314 0.101175 \n", "1869-Grant 0.101294 0.080857 0.114267 0.119278 0.128227 \n", "1873-Grant 0.150492 0.124808 0.163144 0.158463 0.148972 \n", "1877-Hayes 0.179651 0.136826 0.177776 0.199904 0.191357 \n", "1881-Garfield 0.203552 0.195838 0.255653 0.194294 0.257129 \n", "1885-Cleveland 0.155788 0.170707 0.208044 0.183904 0.185560 \n", "1889-Harrison 0.186595 0.152990 0.192581 0.191090 0.199910 \n", "1893-Cleveland 0.130463 0.145739 0.170313 0.177705 0.175770 \n", "1897-McKinley 0.184370 0.166455 0.166244 0.161263 0.180224 \n", "1901-McKinley 0.191309 0.154646 0.181927 0.158640 0.220130 \n", "1905-Roosevelt 0.224674 0.174449 0.220328 0.192387 0.184496 \n", "1909-Taft 0.178160 0.151725 0.176534 0.169025 0.172847 \n", "1913-Wilson 0.252401 0.174070 0.207795 0.166648 0.194795 \n", "1917-Wilson 0.241470 0.219048 0.222669 0.209503 0.230307 \n", "1921-Harding 0.250049 0.309930 0.270029 0.231276 0.280244 \n", "1925-Coolidge 0.241890 0.223416 0.230321 0.252573 0.289345 \n", "1929-Hoover 0.208748 0.207688 0.223184 0.227476 0.268296 \n", "1933-Roosevelt 0.252645 0.194562 0.211253 0.158872 0.182693 \n", "1937-Roosevelt 0.282505 0.248074 0.293379 0.226946 0.252626 \n", "1941-Roosevelt 0.301133 0.267443 0.309926 0.284725 0.361932 \n", "1945-Roosevelt 0.264253 0.200823 0.210729 0.180100 0.194650 \n", "1949-Truman 0.273920 0.237350 0.246739 0.214087 0.323666 \n", "1953-Eisenhower 0.301611 0.282566 0.281789 0.263716 0.323174 \n", "1957-Eisenhower 0.289657 0.273558 0.272879 0.247863 0.347072 \n", "1961-Kennedy 0.277737 0.279308 0.271597 0.234492 0.263239 \n", "1965-Johnson 0.268056 0.271136 0.307208 0.245794 0.272477 \n", "1969-Nixon 0.366201 0.326139 0.359952 0.276771 0.291767 \n", "1973-Nixon 0.315695 0.431685 0.435901 0.319748 0.326282 \n", "1977-Carter 0.244791 0.245557 0.304649 0.256859 0.276639 \n", "1981-Reagan 0.324284 0.324647 0.327586 0.276996 0.324140 \n", "1985-Reagan 0.380280 0.359553 0.381739 0.308768 0.370062 \n", "1989-Bush 1.000000 0.344350 0.352426 0.317701 0.315920 \n", "1993-Clinton 0.344350 1.000000 0.441915 0.318053 0.364296 \n", "1997-Clinton 0.352426 0.441915 1.000000 0.359197 0.366349 \n", "2001-Bush 0.317701 0.318053 0.359197 1.000000 0.373461 \n", "2005-Bush 0.315920 0.364296 0.366349 0.373461 1.000000 \n", "2009-Obama 0.348850 0.394513 0.365223 0.318852 0.352493 \n", "2013-Obama 0.331689 0.376239 0.389452 0.350078 0.377653 \n", "2017-Trump 0.305273 0.377192 0.368267 0.308994 0.329433 \n", "\n", " 2009-Obama 2013-Obama 2017-Trump \n", "1789-Washington 0.137906 0.137122 0.100266 \n", "1793-Washington 0.053607 0.093894 0.101117 \n", "1797-Adams 0.211674 0.200487 0.192239 \n", "1801-Jefferson 0.211151 0.198564 0.131511 \n", "1805-Jefferson 0.168434 0.189254 0.111912 \n", "1809-Madison 0.143664 0.153434 0.105658 \n", "1813-Madison 0.124087 0.144395 0.095246 \n", "1817-Monroe 0.187230 0.194673 0.158218 \n", "1821-Monroe 0.181176 0.202169 0.140568 \n", "1825-Adams 0.189036 0.212285 0.136648 \n", "1829-Jackson 0.127328 0.141798 0.088108 \n", "1833-Jackson 0.140782 0.160684 0.111765 \n", "1837-VanBuren 0.200026 0.202815 0.158900 \n", "1841-Harrison 0.186926 0.225010 0.176415 \n", "1845-Polk 0.163536 0.191139 0.160435 \n", "1849-Taylor 0.135801 0.150633 0.132662 \n", "1853-Pierce 0.219303 0.216425 0.150565 \n", "1857-Buchanan 0.180739 0.191561 0.153631 \n", "1861-Lincoln 0.141254 0.172601 0.114982 \n", "1865-Lincoln 0.151608 0.123847 0.080439 \n", "1869-Grant 0.153464 0.139444 0.143127 \n", "1873-Grant 0.158733 0.170947 0.134293 \n", "1877-Hayes 0.182017 0.199402 0.152157 \n", "1881-Garfield 0.212226 0.242525 0.175955 \n", "1885-Cleveland 0.175272 0.208878 0.168875 \n", "1889-Harrison 0.186237 0.194092 0.159556 \n", "1893-Cleveland 0.166623 0.185582 0.136337 \n", "1897-McKinley 0.182362 0.205185 0.161228 \n", "1901-McKinley 0.179475 0.212481 0.144608 \n", "1905-Roosevelt 0.239070 0.200623 0.160882 \n", "1909-Taft 0.177021 0.185307 0.148024 \n", "1913-Wilson 0.242959 0.184979 0.174285 \n", "1917-Wilson 0.238202 0.218702 0.174091 \n", "1921-Harding 0.261933 0.250398 0.232015 \n", "1925-Coolidge 0.248131 0.270035 0.229347 \n", "1929-Hoover 0.228143 0.217975 0.192496 \n", "1933-Roosevelt 0.237826 0.217244 0.150715 \n", "1937-Roosevelt 0.274907 0.255194 0.222135 \n", "1941-Roosevelt 0.307005 0.295888 0.239297 \n", "1945-Roosevelt 0.210754 0.239829 0.162344 \n", "1949-Truman 0.246192 0.274052 0.182489 \n", "1953-Eisenhower 0.299918 0.299235 0.222314 \n", "1957-Eisenhower 0.296111 0.274539 0.226652 \n", "1961-Kennedy 0.288503 0.265859 0.195977 \n", "1965-Johnson 0.305062 0.279320 0.219613 \n", "1969-Nixon 0.332912 0.296507 0.311116 \n", "1973-Nixon 0.342594 0.312722 0.310858 \n", "1977-Carter 0.256244 0.256056 0.221400 \n", "1981-Reagan 0.317933 0.319519 0.306585 \n", "1985-Reagan 0.337947 0.350950 0.292282 \n", "1989-Bush 0.348850 0.331689 0.305273 \n", "1993-Clinton 0.394513 0.376239 0.377192 \n", "1997-Clinton 0.365223 0.389452 0.368267 \n", "2001-Bush 0.318852 0.350078 0.308994 \n", "2005-Bush 0.352493 0.377653 0.329433 \n", "2009-Obama 1.000000 0.442743 0.334788 \n", "2013-Obama 0.442743 1.000000 0.328498 \n", "2017-Trump 0.334788 0.328498 1.000000 \n", "\n", "[58 rows x 58 columns]" ] }, "execution_count": 12, "metadata": {}, "output_type": "execute_result" } ], "source": [ "similarity_df" ] }, { "cell_type": "code", "execution_count": 13, "metadata": { "id": "VAmQfR2gDtSa", "outputId": "324def40-b649-43cb-9832-c9e08ccb75d7", "scrolled": true, "tags": [ "hide-input" ] }, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 13, "metadata": {}, "output_type": "execute_result" }, { "data": { 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", "text/plain": [ "
" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "plt.figure(figsize=(7, 5))\n", "plt.title('US Presidential Inaugural Speech Analysis')\n", "plt.xlabel('Inaugural Speech')\n", "plt.ylabel('Distance')\n", "color_threshold = 1.8\n", "dendrogram(Z, color_threshold = color_threshold, labels=textsid)\n", "plt.axhline(y=color_threshold, c='k', ls='--', lw=0.5)" ] }, { "cell_type": "markdown", "metadata": { "id": "w2Fp_uJ0DtSa" }, "source": [ "## Question 2\n", "\n", "Please use the Chinese song lyrics from the directory, `demo_data/ChineseSongLyrics`, as the corpus for this exercise. The directory is a collection of song lyrics from nine Chinese pop-song artists.\n", "\n", "Please utilize the bag-of-words method to vectorize each artist's song lyrics and provide a cluster analysis of each artist in terms of their textual similarities in lyrics.\n", "\n", "A few notes for data processing:\n", "- Please use `ckip-transformers` for word segmentation and POS tagging.\n", "- Please build the bag-of-words model using the `Tfidfvectorizer()`.\n", "- Please include in the model only words (a) whose POS tags start with 'N' or 'V', and (b) which consist of NO digits, alphabets, symbols and punctuations.\n", "- Please make sure you have the word tokens intact when doing the vectorization using `Tfidfvectorizer()`.\n", "\n", "The expected result is a dendrogram as shown below. But please note that depending on how you preprocess the data and adjust the parameters of bag-of-words representations, we may have somewhat different results. Please indicate and justify your parameter settings in the bag-of-words model creation (i.e., using markdown cells in notebook)." ] }, { "cell_type": "code", "execution_count": 43, "metadata": { "tags": [ "hide-input" ] }, "outputs": [ { "data": { "text/html": [ "
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ㄧㄧ起一一下一世一九四三一二三一些一些些一個個...鼓起鼻鼻子鼻尖鼻涕齊齣龍龍捲風龜
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張惠妹0.0000000.0000000.1594860.0012530.0006790.0000000.0000000.0040840.0000000.000000...0.0000000.0000000.0000000.0000000.0000000.0000000.0000000.0005900.0000000.000000
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高爾宣0.0000000.0000000.0773480.0000000.0000000.0000000.0000000.0000000.0000000.000000...0.0000000.0000000.0000000.0000000.0000000.0000000.0000000.0000000.0000000.000000
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周杰倫周興哲張惠妹林俊傑田馥甄蔡依林鄧紫棋陳奕迅高爾宣
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周興哲0.9246841.0000000.9712980.9490290.9418410.9662800.9618080.9451110.789708
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蔡依林0.9294800.9662800.9748180.9538640.9577511.0000000.9653390.9574910.795709
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" ], "text/plain": [ " 周杰倫 周興哲 張惠妹 林俊傑 田馥甄 蔡依林 鄧紫棋 \\\n", "周杰倫 1.000000 0.924684 0.954221 0.964494 0.938640 0.929480 0.928913 \n", "周興哲 0.924684 1.000000 0.971298 0.949029 0.941841 0.966280 0.961808 \n", "張惠妹 0.954221 0.971298 1.000000 0.969764 0.966961 0.974818 0.973992 \n", "林俊傑 0.964494 0.949029 0.969764 1.000000 0.962102 0.953864 0.954434 \n", "田馥甄 0.938640 0.941841 0.966961 0.962102 1.000000 0.957751 0.948707 \n", "蔡依林 0.929480 0.966280 0.974818 0.953864 0.957751 1.000000 0.965339 \n", "鄧紫棋 0.928913 0.961808 0.973992 0.954434 0.948707 0.965339 1.000000 \n", "陳奕迅 0.942586 0.945111 0.967873 0.967477 0.956214 0.957491 0.967545 \n", "高爾宣 0.911681 0.789708 0.834848 0.866838 0.833359 0.795709 0.792193 \n", "\n", " 陳奕迅 高爾宣 \n", "周杰倫 0.942586 0.911681 \n", "周興哲 0.945111 0.789708 \n", "張惠妹 0.967873 0.834848 \n", "林俊傑 0.967477 0.866838 \n", "田馥甄 0.956214 0.833359 \n", "蔡依林 0.957491 0.795709 \n", "鄧紫棋 0.967545 0.792193 \n", "陳奕迅 1.000000 0.823111 \n", "高爾宣 0.823111 1.000000 " ] }, 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