MediaWiki API result

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{
    "compare": {
        "fromid": 1,
        "fromrevid": 1,
        "fromns": 0,
        "fromtitle": "Huvudsida",
        "toid": 2,
        "torevid": 2,
        "tons": 0,
        "totitle": "Bin\u00e4ra talsystemet",
        "*": "<tr><td colspan=\"2\" class=\"diff-lineno\" id=\"mw-diff-left-l1\">Rad 1:</td>\n<td colspan=\"2\" class=\"diff-lineno\">Rad 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\">&lt;strong&gt;MediaWiki har installerats utan problem</del>.<del class=\"diffchange diffchange-inline\">&lt;/strong&gt;</del></div></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">{{Omdirigering|Bin\u00e4r|bin\u00e4r inom logiken|Bin\u00e4r (logik)}}</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\">[[Fil:Binary counter.gif|miniatyr|En bin\u00e4r r\u00e4knare som g\u00e5r fr\u00e5n noll till trettioett.]]</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\">Det '''bin\u00e4ra [[talsystem]]et''' \u00e4r grundat p\u00e5 [[talbas]]en 2 och utnyttjar endast tv\u00e5 siffror, vanligen 0 och 1. Liksom i det [[decimala talsystemet]] \u00e4r siffran l\u00e4ngst till h\u00f6ger minst signifikant. Med en siffra kan endast talen 0 och 1 skrivas. F\u00f6r att skriva talet 2 m\u00e5ste ytterligare en siffra skrivas till v\u00e4nster om den f\u00f6rsta, det vill s\u00e4ga '10', varp\u00e5 talet 3 f\u00f6ljer representerat som '11', etcetera</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\">Information om hur wiki-programvaran </del>anv\u00e4nds <del class=\"diffchange diffchange-inline\">finns </del>i [<del class=\"diffchange diffchange-inline\">https://www</del>.<del class=\"diffchange diffchange-inline\">mediawiki</del>.<del class=\"diffchange diffchange-inline\">org/wiki/Special:MyLanguage/Help:Contents anv\u00e4ndarguiden</del>].</div></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">== Anv\u00e4ndning och historik ==</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\">Bin\u00e4r talrepresentation </ins>anv\u00e4nds i <ins class=\"diffchange diffchange-inline\">praktiken i alla [[dator]]er eftersom dessa nyttjar [</ins>[<ins class=\"diffchange diffchange-inline\">digital elektronik]]</ins>. <ins class=\"diffchange diffchange-inline\">Det bin\u00e4ra talsystemet \u00e4r naturligt och effektivt i de fall d\u00e4r [[Satslogik|logiskt resonerande]] \u00f6verf\u00f6rts till kalkyl</ins>. <ins class=\"diffchange diffchange-inline\">Detta sker inom den [[boolesk algebra|booleska algebran]</ins>]<ins class=\"diffchange diffchange-inline\">, d\u00e4r de logiska sanningsv\u00e4rdena, ''falskt'' och ''sant'' representeras av talen 0 respektive 1</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\">== Att komma ig\u00e5ng ==</del></div></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">I Europa var [[Juan_Caramuel_y_Lobkowitz|Caramuel]] p\u00e5 1600-talet f\u00f6rst med att beskriva det bin\u00e4ra talsystemet som han d\u00e5 kallade ''dyadik'', medan [</ins>[<ins class=\"diffchange diffchange-inline\">Gottfried Leibniz]] gjorde det k\u00e4nt f\u00f6r en bredare publik</ins>. <ins class=\"diffchange diffchange-inline\">Talsystemet uppfanns dock l\u00e5ngt tidigare av den indiske matematikern [[Pingala]], men blev inte k\u00e4nt i v\u00e4sterlandet f\u00f6rr\u00e4n omkring \u00e5r 200 i den [[gregorianska kalendern]]</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\">* </del>[<del class=\"diffchange diffchange-inline\">https://www</del>.<del class=\"diffchange diffchange-inline\">mediawiki</del>.<del class=\"diffchange diffchange-inline\">org/wiki/Special</del>:<del class=\"diffchange diffchange-inline\">MyLanguage</del>/<del class=\"diffchange diffchange-inline\">Manual:Configuration_settings Lista \u00f6ver konfigurationsinst\u00e4llningar</del>]</div></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div>\u00a0</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\">* [https</del>://<del class=\"diffchange diffchange-inline\">www</del>.<del class=\"diffchange diffchange-inline\">mediawiki</del>.<del class=\"diffchange diffchange-inline\">org/wiki/Special:MyLanguage/Manual:FAQ MediaWiki FAQ]</del></div></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">Talen 0 till 10 i det decimala systemet kan skrivas som de bin\u00e4ra talen</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\">* </del>[<del class=\"diffchange diffchange-inline\">https</del>://<del class=\"diffchange diffchange-inline\">lists</del>.<del class=\"diffchange diffchange-inline\">wikimedia</del>.<del class=\"diffchange diffchange-inline\">org</del>/<del class=\"diffchange diffchange-inline\">postorius</del>/<del class=\"diffchange diffchange-inline\">lists</del>/<del class=\"diffchange diffchange-inline\">mediawiki</del>-<del class=\"diffchange diffchange-inline\">announce.lists.wikimedia.org</del>/ <del class=\"diffchange diffchange-inline\">E-postlista f\u00f6r nya versioner </del>av <del class=\"diffchange diffchange-inline\">MediaWiki]</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;0, 1, 10, 11, 100, 101, 110, 111, 1000, 1001, 1010&lt;</ins>/<ins class=\"diffchange diffchange-inline\">math&gt;</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\">* [https</del>://<del class=\"diffchange diffchange-inline\">www.mediawiki.org</del>/<del class=\"diffchange diffchange-inline\">wiki</del>/<del class=\"diffchange diffchange-inline\">Special</del>:<del class=\"diffchange diffchange-inline\">MyLanguage</del>/<del class=\"diffchange diffchange-inline\">Localisation#Translation_resources Lokalisera MediaWiki f\u00f6r ditt spr\u00e5k</del>]</div></td><td class=\"diff-marker\" data-marker=\"+\"></td><td class=\"diff-addedline diff-side-added\"><div><ins class=\"diffchange diffchange-inline\">Det [[hexadecimala talsystemet]</ins>] <ins class=\"diffchange diffchange-inline\">med talbasen 16, har de 16 siffrorna</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\">https://www</del>.<del class=\"diffchange diffchange-inline\">mediawiki.org</del>/<del class=\"diffchange diffchange-inline\">wiki/Special</del>:<del class=\"diffchange diffchange-inline\">MyLanguage/Manual</del>:<del class=\"diffchange diffchange-inline\">Combating_spam L\u00e4s om hur du bek\u00e4mpar spam p\u00e5 din wiki</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;0,\\ 1,\\ 2,\\ 3,\\ 4,\\ 5,\\ 6,\\ 7,\\ 8,\\ 9,\\ \\mathrm{A,\\ B,\\ C,\\ D,\\ E,\\ F}&lt;</ins>/<ins class=\"diffchange diffchange-inline\">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><ins class=\"diffchange diffchange-inline\">d\u00e4r varje siffras underliggande representation \u00e4r en grupp av fyra bin\u00e4ra siffror</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;0000, 0001, 0010, 0011, 0100, 0101, 0110, 0111, 1000, 1001, 1010, 1011, 1100, 1101, 1110, 1111&lt;</ins>/<ins class=\"diffchange diffchange-inline\">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\">Av praktiska sk\u00e4l brukar datatekniker inte anv\u00e4nda det bin\u00e4ra talsystemet direkt i text, utan det \u00e4r det hexadecimala talsystemet som anv\u00e4nds eftersom det \u00e4r mycket kompaktare</ins>. <ins class=\"diffchange diffchange-inline\">Teknikerna har l\u00e4rt sig vilken grupp av fyra bin\u00e4ra siffror som varje hexadecimalt tal motsvarar</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\">Egyptierna anv\u00e4nde det bin\u00e4ra talsystemet f\u00f6r att skriva br\u00e5ktal i decimalform. De anv\u00e4nde sig dock inte av nollor och ettor, utan av en symbol kallad '[</ins>[<ins class=\"diffchange diffchange-inline\">Horus \u00f6ga]]'. Olika delar av symbolen motsvarade olika positioner p\u00e5 h\u00f6ger sida om kommatecknet. Om just den delen ritades ut motsvarade det en etta p\u00e5 den positionen, om den utel\u00e4mnades motsvarade det en nolla.&lt;ref&gt;{{webbref|url=http</ins>://<ins class=\"diffchange diffchange-inline\">www.cph</ins>.<ins class=\"diffchange diffchange-inline\">chula</ins>.<ins class=\"diffchange diffchange-inline\">ac.th/J%20Health%20Res/files/FullText</ins>/<ins class=\"diffchange diffchange-inline\">23</ins>/<ins class=\"diffchange diffchange-inline\">3</ins>/<ins class=\"diffchange diffchange-inline\">indisecover.pdf |titel=Eye of Horus Fractions |h\u00e4mtdatum=6 augusti 2010 |format=PDF |utgivare=Journal of Health Research College of Public Health Sciences Chulalongkorn University }}{{d\u00f6d l\u00e4nk|datum=2017</ins>-<ins class=\"diffchange diffchange-inline\">06 |bot=InternetArchiveBot }}&lt;</ins>/<ins class=\"diffchange diffchange-inline\">ref&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\">Exempel p\u00e5 konvertering fr\u00e5n ett bin\u00e4rt tal till ett decimalt tal:</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\">Om det bin\u00e4ra talet \u00e4r 10101101 s\u00e5 motsvaras det </ins>av <ins class=\"diffchange diffchange-inline\">det decimala talet</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;1\\cdot 2^7 + 0\\cdot 2^6 + 1\\cdot 2^5 + 0\\cdot 2^4 + 1\\cdot 2^3 + 1\\cdot 2^2 + 0\\cdot 2^1 + 1\\cdot 2^0 =&lt;</ins>/<ins class=\"diffchange diffchange-inline\">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><ins class=\"diffchange diffchange-inline\">::&lt;math&gt;128\\ +\\\u00a0 0\\ +\\ 32\\ +\\\u00a0 0\\ +\\\u00a0 8\\ +\\ 4\\ +\\ 0\\ +\\ 1\\ =\\ 173&lt;</ins>/<ins class=\"diffchange diffchange-inline\">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\">Om ett bin\u00e4rkomma f\u00f6rekommer i talet s\u00e5 representeras siffrorna till h\u00f6ger om bin\u00e4rkommat av 2-potenser med negativ exponent:</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;11,001_2\\ =\\ 1\\cdot 2^1\\ +\\ 1\\cdot 2^0\\ +\\ 0\\cdot 2^{-1}\\ +\\ 0\\cdot 2^{-2}\\ +\\ 1\\cdot\\ 2^{-3}&lt;</ins>/<ins class=\"diffchange diffchange-inline\">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><ins class=\"diffchange diffchange-inline\">det vill s\u00e4ga, motsvarande decimala tal \u00e4r</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;2\\ +\\ 1\\ +\\ 0\\ +\\ 0\\ +\\ 0,125\\ =\\ 3,125_{10}&lt;</ins>/<ins class=\"diffchange diffchange-inline\">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><ins class=\"diffchange diffchange-inline\">I datorsammanhang anv\u00e4nds dock ofta andra representationer av decimaltal, vanligast \u00e4r [[flyttal]]srepresentation.</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\">I det bin\u00e4ra talsystemet sker multiplikation med 2 genom att skifta alla siffror en position \u00e5t v\u00e4nster och placera en nolla som minst signifikanta siffra (i analogi med multiplikation med 10 i det decimala systemet)</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;2\\cdot 10101_2\\ =\\ 101010_2&lt;</ins>/<ins class=\"diffchange diffchange-inline\">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\">Negativa tal brukar hanteras i [[tv\u00e5komplementsform]</ins>]<ins class=\"diffchange diffchange-inline\">, en form som g\u00f6r att addition och subtraktion fungerar utan s\u00e4rskild hantering.</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\">== Omvandlare ==</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\">{{Talsystemsomvandlare}}</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\">== Se \u00e4ven ==</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\">[Bit]]</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\">== Referenser ==</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\">* P-E Danielsson, Digital Teknik, Studentlitteratur, Lund 1969</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\">===Noter===</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;references</ins>/<ins class=\"diffchange diffchange-inline\">&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\">{{Talsystem}}</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>\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\">[[Kategori:Bin\u00e4r aritmetik]]</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\">[[Kategori</ins>:<ins class=\"diffchange diffchange-inline\">Talbaser]]</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\">[[Kategori</ins>:<ins class=\"diffchange diffchange-inline\">Element\u00e4r aritmetik]</ins>]</div></td></tr>\n"
    }
}