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				<div style="text-align:left;margin-bottom:20px;">  		</div><span itemprop="name" class="title">Wie man mathematisch denkt<br></span><span class="subtitle">Eine Einführung in die mathematische Arbeitstechnik für Studienanfänger<br></span><p>Autoren:<br><span itemprop="author" class="author"><b>Kevin Houston</b></span></p><p>Verlag:<br><b itemprop="publisher">Spektrum-Akademischer Vlg</b>&nbsp;&nbsp;<a onclick="SearchPublEnt(680)" href="#">Weitere Titel dieses Verlages anzeigen</a></p>		
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<span class="notbold">Erschienen: </span>August 2012<br><span class="notbold">Seiten: </span>323<br><span class="notbold">Sprache: </span>Deutsch<br><span class="notbold">Preis: </span>34.99 €<br><span class="notbold">Illustration: </span>15 schwarz-weiße Abbildungen
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						<div class="right-td"><span class="notbold">Ma&szlig;e: </span>238x167x22<br><span class="notbold">Einband: </span>Taschenbuch<br><span class="notbold">ISBN: </span>9783827429971			</div>
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						<h1><a href="_9783827429971_inhalt.html">Inhaltsverzeichnis</a></h1>
						<p> <P> <p>Vorwort.- I Lerntechniken für Mathematiker.-1 Mengen und Funktionen.- 2 Mathematik lesen.- 3 Mathematik schreiben I.- 4 Mathematik schreiben II.- 5 Wie man Probleme löst.- II Logisch denken.- 6 Eine Aussage machen.- 7 Implikationen.- 8 Feinheiten der Implikation.- 9 Umkehrung und Äquivalenz.- 10 Quantoren - Für alle und Es gibt.- 11 Komplexität und Negation von Quantoren.- 12 Beispiele und Gegenbeispiele.- 13 Zusammenfassung der Logik.- III Definitionen, Sätze und Beweise.- 14 Definitionen, Sätze und Beweise.- 15 Wie man eine Definition liest.- 16 Wie man einen Satz liest.- 17 Beweis.- 18 Wie man einen Beweis liest.- 19 Eine Analyse des Satzes von Pythagoras.- IV Beweistechniken.- 20 Beweistechniken I: Direkter Beweis.- 21 Einige häufige Fehler.- 22 Beweistechniken II: Beweis durch Fallunterscheidungen.- 23 Beweistechniken III: Widerspruchsbeweis.- 24 Beweistechniken IV: Vollständige Induktion.- 25 Raffiniertere Induktionsmethoden.- 26 Beweistechniken V: Beweis durch Kontraposition V Mathematik, die jeder gute Mathematiker braucht.- 27 Teiler.-28 Der euklidische Algorithmus.- 29 Modulare Arithmetik.- 30 Injektiv, surjektiv, bijektiv - und ein wenig zur Unendlichkeit.- 31 Äquivalenzrelationen.- VI Abschließende Bemerkungen.- 32 Alles fügt sich zusammen.- 33 Verallgemeinerung und Spezialisierung.- 34 Wahres Verständnis.- 35 Das größte Geheimnis.- Anhänge.- A Das griechische Alphabet.- B Häufig benutzte Symbole und Bezeichnungen.- C Wie man beweist, dass . . .</p></P></p>
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        description: "Durchsucht auch Inhaltsverzeichnisse, Register, Klappentexte, Vorworte, Autoreninformationen",
        imageSrc: ""
    }
];

var SearchArea = 0;

$('#selectDropdown').ddslick({
    data: ddData,
    width: 100,
    imagePosition: "left",
    selectText: "Suche in",
        defaultSelectedIndex: 0,
        truncateDescription: true,
        showSelectedHTML: false,	
	
	
    onSelected: function (data) {
        if (SearchArea != data.selectedIndex)
          {
          SearchArea = data.selectedIndex;
          Search();
          }
    }
});

var GoToCart = 1;	// 0 = remember, 1 = direct
var NoCart = 0;
var count_max = 0;
var lang_filter = -1;
  
  </script>
  
  

  
  
  
  <!-- end scripts -->
</body>
</html>