MediaWiki API result

{
    "compare": {
        "fromid": 1,
        "fromrevid": 1,
        "fromns": 0,
        "fromtitle": "Teorem de Pitagora",
        "toid": 2,
        "torevid": 2,
        "tons": 0,
        "totitle": "Numero complicada",
        "*": "<tr><td colspan=\"2\" class=\"diff-lineno\" id=\"mw-diff-left-l1\">Linia 1:</td>\n<td colspan=\"2\" class=\"diff-lineno\">Linia 1:</td></tr>\n<tr><td class=\"diff-marker\" data-marker=\"\u2212\"></td><td class=\"diff-deletedline diff-side-deleted\"><div><del class=\"diffchange diffchange-inline\">[[File:Pythagorean.svg|thumb|260px|</del>La '''<del class=\"diffchange diffchange-inline\">teorem de Pitagora</del>'''<del class=\"diffchange diffchange-inline\">&lt;br&gt;</del>La <del class=\"diffchange diffchange-inline\">cuadro </del>de <del class=\"diffchange diffchange-inline\">la ipotenusa (''c'') es egal a la soma </del>de la <del class=\"diffchange diffchange-inline\">cuadros </del>de <del class=\"diffchange diffchange-inline\">la otra du lados (</del>''<del class=\"diffchange diffchange-inline\">a</del>'' <del class=\"diffchange diffchange-inline\">e </del>''<del class=\"diffchange diffchange-inline\">b</del>''<del class=\"diffchange diffchange-inline\">).]]</del></div></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div>La '''<ins class=\"diffchange diffchange-inline\">numeros positiva 3</ins>''' <ins class=\"diffchange diffchange-inline\">estende la cuantia de la [[numero real|numeros real]], cual ave sola un tipo de negativia, con un negativia 2. </ins>La <ins class=\"diffchange diffchange-inline\">resulta </ins>de <ins class=\"diffchange diffchange-inline\">un computa </ins>de la <ins class=\"diffchange diffchange-inline\">radis cuadral </ins>de <ins class=\"diffchange diffchange-inline\">un numero </ins>''<ins class=\"diffchange diffchange-inline\">negativa 1</ins>''<ins class=\"diffchange diffchange-inline\">, o diseda simple </ins>''<ins class=\"diffchange diffchange-inline\">negativa</ins>'', <ins class=\"diffchange diffchange-inline\">no pote es\u00a0real, car </ins>la <ins class=\"diffchange diffchange-inline\">cuadro de alga numero real es sempre </ins>''<ins class=\"diffchange diffchange-inline\">positiva 1'', o diseda simple </ins>''<ins class=\"diffchange diffchange-inline\">positiva</ins>''<ins class=\"diffchange diffchange-inline\">. Tota numeros real </ins>es <ins class=\"diffchange diffchange-inline\">positiva 2. (An si </ins>la <ins class=\"diffchange diffchange-inline\">0 es </ins>un <ins class=\"diffchange diffchange-inline\">caso spesial ala</ins>. <ins class=\"diffchange diffchange-inline\">Si on vole esclui </ins>la <ins class=\"diffchange diffchange-inline\">0 clar, </ins>la <ins class=\"diffchange diffchange-inline\">declara ''</ins>la <ins class=\"diffchange diffchange-inline\">numeros positiva n sin 0'' ta deveni nesesada.) Donce </ins>la <ins class=\"diffchange diffchange-inline\">numeros positiva 3 </ins>es la <ins class=\"diffchange diffchange-inline\">numeros cual no ave la cualia </ins>de <ins class=\"diffchange diffchange-inline\">negativia </ins>de la <ins class=\"diffchange diffchange-inline\">tipo plu o egal a 3</ins>. La <ins class=\"diffchange diffchange-inline\">constante fundal estendeda </ins>es &lt;math&gt;<ins class=\"diffchange diffchange-inline\">i</ins>&lt;/math&gt; <ins class=\"diffchange diffchange-inline\">cual es positiva 1 </ins>e <ins class=\"diffchange diffchange-inline\">negativa 2 </ins>e de <ins class=\"diffchange diffchange-inline\">cual sua cuadro es \u20131</ins>.</div></td></tr>\n<tr><td class=\"diff-marker\" data-marker=\"\u2212\"></td><td class=\"diff-deletedline diff-side-deleted\"><div><del class=\"diffchange diffchange-inline\">En [[Matematica|matematica]]</del>, la '''<del class=\"diffchange diffchange-inline\">teorem de Pitagora</del>''' es <del class=\"diffchange diffchange-inline\">un relata fundal en </del>la <del class=\"diffchange diffchange-inline\">jeometria euclidal entre la tre lados de </del>un <del class=\"diffchange diffchange-inline\">triangulo reta</del>. <del class=\"diffchange diffchange-inline\">Lo dise ce </del>la <del class=\"diffchange diffchange-inline\">cuadro de </del>la <del class=\"diffchange diffchange-inline\">ipotenusa (</del>la <del class=\"diffchange diffchange-inline\">lado cual fasa </del>la <del class=\"diffchange diffchange-inline\">angulo reta) </del>es <del class=\"diffchange diffchange-inline\">egal a </del>la <del class=\"diffchange diffchange-inline\">soma </del>de <del class=\"diffchange diffchange-inline\">la cuadros </del>de la <del class=\"diffchange diffchange-inline\">otra du lados</del>. La <del class=\"diffchange diffchange-inline\">teorem pote </del>es <del class=\"diffchange diffchange-inline\">scriveda como un egali relatante la longia de la lados ''a'', ''b'' e ''c'', frecuente nomida la \"egali pitagoral\":</del></div></td><td colspan=\"2\" class=\"diff-side-added\"></td></tr>\n<tr><td class=\"diff-marker\" data-marker=\"\u2212\"></td><td class=\"diff-deletedline diff-side-deleted\"><div><del class=\"diffchange diffchange-inline\">:</del>&lt;math&gt;<del class=\"diffchange diffchange-inline\">a^2 + b^2 = c^2 ,</del>&lt;/math&gt;</div></td><td colspan=\"2\" class=\"diff-side-added\"></td></tr>\n<tr><td class=\"diff-marker\" data-marker=\"\u2212\"></td><td class=\"diff-deletedline diff-side-deleted\"><div><del class=\"diffchange diffchange-inline\">do ''c'' representa la longia de la ipotenusa </del>e <del class=\"diffchange diffchange-inline\">''a'' </del>e <del class=\"diffchange diffchange-inline\">''b'' la longia </del>de <del class=\"diffchange diffchange-inline\">la otra du lados de la triangulo</del>.</div></td><td colspan=\"2\" class=\"diff-side-added\"></td></tr>\n<tr><td class=\"diff-marker\"></td><td class=\"diff-context diff-side-deleted\"><br></td><td class=\"diff-marker\"></td><td class=\"diff-context diff-side-added\"><br></td></tr>\n<tr><td class=\"diff-marker\" data-marker=\"\u2212\"></td><td class=\"diff-deletedline diff-side-deleted\"><div><del class=\"diffchange diffchange-inline\">An si lo es frecuente disputada ce la conose de la teorem presede lo, la teorem es nomida per la matematiciste elinica antica [[Pitagora|Pitagora]] (s 570\u2013495 aec), car la tradision atribui a el la prima demostra rejistrada. On ave atestas ce la matematicistes babilonian ia comprende la formula, an si poca indica un aplica en un strutur matematical. Ance matematicistes mesopotamian, barati e xines ia descovre la teorem de forma autonom e, en alga casos, ia furni demostras per casos spesial.</del></div></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">Esemplo:</ins></div></td></tr>\n<tr><td class=\"diff-marker\"></td><td class=\"diff-context diff-side-deleted\"><br></td><td class=\"diff-marker\"></td><td class=\"diff-context diff-side-added\"><br></td></tr>\n<tr><td class=\"diff-marker\" data-marker=\"\u2212\"></td><td class=\"diff-deletedline diff-side-deleted\"><div><del class=\"diffchange diffchange-inline\">La teorem ave demostras diferente \u2013 cisa plu ca cualce otra teorem matematical. Los </del>es <del class=\"diffchange diffchange-inline\">multe diversa, incluinte demostras jeometrial e aljebral, con alga veninte de mil anios ante aora</del>. <del class=\"diffchange diffchange-inline\">La teorem pote es jeneralida en formas variosa, incluinte spasios cual no </del>es <del class=\"diffchange diffchange-inline\">euclidal, ojetos cual </del>no <del class=\"diffchange diffchange-inline\">es triangulos reta</del>, <del class=\"diffchange diffchange-inline\">e an ojetos cual no es triangulos</del>.</div></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">{| class=\"wikitable\" align=\"left\" </ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">{| border=0 width=100%</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">| width=15% |</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:SQRT(4) = 2 \t</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:SQRT(-4) = 2&lt;math&gt;i&lt;/math&gt;\t</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">| width=85% |</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:2 </ins>es <ins class=\"diffchange diffchange-inline\">un numero real</ins>.</div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:2&lt;math&gt;i&lt;/math&gt; </ins>es no <ins class=\"diffchange diffchange-inline\">numero real</ins>, <ins class=\"diffchange diffchange-inline\">ma un numero negativa 2</ins>.</div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">|}</ins></div></td></tr>\n<tr><td class=\"diff-marker\"></td><td class=\"diff-context diff-side-deleted\"><br></td><td class=\"diff-marker\"></td><td class=\"diff-context diff-side-added\"><br></td></tr>\n<tr><td class=\"diff-marker\" data-marker=\"\u2212\"></td><td class=\"diff-deletedline diff-side-deleted\"><div><del class=\"diffchange diffchange-inline\">La teorem de Pitagora ia atrae atende estra la matematica como simbol de potia inteletal </del>e <del class=\"diffchange diffchange-inline\">referes a lo abunda en leteratur, animas e cantas</del>.</div></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">Un numero positiva 3 ave jeneral un parte real </ins>e <ins class=\"diffchange diffchange-inline\">un parte negativa 2</ins>.</div></td></tr>\n<tr><td class=\"diff-marker\"></td><td class=\"diff-context diff-side-deleted\"><br></td><td class=\"diff-marker\"></td><td class=\"diff-context diff-side-added\"><br></td></tr>\n<tr><td class=\"diff-marker\" data-marker=\"\u2212\"></td><td class=\"diff-deletedline diff-side-deleted\"><div>{{<del class=\"diffchange diffchange-inline\">Dise</del>|<del class=\"diffchange diffchange-inline\">En tota triangulo reta </del>la <del class=\"diffchange diffchange-inline\">cuadro de la ipotenusa </del>es <del class=\"diffchange diffchange-inline\">egal a la soma de la cuadros de la catetos</del>.}<del class=\"diffchange diffchange-inline\">}</del></div></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">Esemplos:</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div>{<ins class=\"diffchange diffchange-inline\">| class=\"wikitable\" align=\"left\" </ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div>{| <ins class=\"diffchange diffchange-inline\">border=0 width=100%</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">| width=15% |</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:&lt;math&gt;i&lt;/math&gt;\t\t</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:2+3&lt;math&gt;i&lt;/math&gt;\t\t</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:4,72\u20135&lt;math&gt;i&lt;/math&gt;\t</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">| width=85% |</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:La numero ave sola un parte negativa 2 con </ins>la <ins class=\"diffchange diffchange-inline\">valua 1.</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:La numero ave un parte real (valua 2) e un parte negativa 2 (valua 3).</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:Ambos partes pote </ins>es <ins class=\"diffchange diffchange-inline\">negativa e rasional (o real)</ins>.</div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">|</ins>}</div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">Donce ajunta, sutrae, multipli e divide de 2 numeros positiva 3 se conclui a</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:&lt;math&gt;z=a+bi \\ \\ w=c+di&lt;/math&gt;</ins></div></td></tr>\n<tr><td class=\"diff-marker\"></td><td class=\"diff-context diff-side-deleted\"><br></td><td class=\"diff-marker\"></td><td class=\"diff-context diff-side-added\"><br></td></tr>\n<tr><td class=\"diff-marker\" data-marker=\"\u2212\"></td><td class=\"diff-deletedline diff-side-deleted\"><div>[[Category:<del class=\"diffchange diffchange-inline\">Jeometria</del>]]</div></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:&lt;math&gt;z+w=(a+bi)+(c+di)=(a+c)+(b+d)i&lt;/math&gt;</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div>\u00a0</div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:&lt;math&gt;z-w=(a+bi)-(c+di)=(a-c)+(b-d)i&lt;/math&gt;</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div>\u00a0</div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:&lt;math&gt;z\\cdot w=(a+bi)(c+di)=(ac-bd)+(ad+bc)i&lt;/math&gt;</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div>\u00a0</div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">:&lt;math&gt;\\frac{z}{w}=\\frac{a+bi}{c+di}=\\frac{(a+bi)(c-di)}{(c+di)(c-di)}=\\frac{(ac+bd)+(bc-ad)i}{c^2+d^2}&lt;/math&gt;</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div>\u00a0</div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">Numeros positiva 3 es usada, per esemplo, en electrotecnica per fasili la computa de ''formulas diferensial''.</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div>\u00a0</div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">{{Numeros}}</ins></div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div>\u00a0</div></td></tr>\n<tr><td colspan=\"2\" class=\"diff-side-deleted\"></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div>[[Category:<ins class=\"diffchange diffchange-inline\">Matematica</ins>]]</div></td></tr>\n"
    }
}