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    <subfield code="a">How mathematicians think :</subfield>
    <subfield code="b">using ambiguity, contradiction, and paradox to create mathematics /</subfield>
    <subfield code="c">William Byers.</subfield>
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    <subfield code="b">ill.</subfield>
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    <subfield code="t">Acknowledgments --</subfield>
    <subfield code="t">Introduction : Turning on the light --</subfield>
    <subfield code="t">Section 1 : The light of ambiguity --</subfield>
    <subfield code="t">Ambiguity in mathematics --</subfield>
    <subfield code="t">The contradictory in mathematics --</subfield>
    <subfield code="t">Paradoxes and mathematics : infinity and the real numbers --</subfield>
    <subfield code="t">More paradoxes of infinity : geometry, cardinality, and beyond --</subfield>
    <subfield code="t">Section 2 : The light as idea --</subfield>
    <subfield code="t">idea as an organizing principle --</subfield>
    <subfield code="t">Ideas, logic, and paradox --</subfield>
    <subfield code="t">Great ideas --</subfield>
    <subfield code="t">Section 3 : The light and the eye of the beholder --</subfield>
    <subfield code="t">truth of mathematics --</subfield>
    <subfield code="t">Conclusion : is mathematics algorithmic or creative? --</subfield>
    <subfield code="t">Notes --</subfield>
    <subfield code="t">Bibliography --</subfield>
    <subfield code="t">Index.</subfield>
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