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Enlightening Symbols

- A Short History of Mathematical Notation and Its Hidden Powers

Om Enlightening Symbols

Traversing mathematical history and the foundations of numerals in different cultures, Mazur looks at how historians have disagreed over the origins of the numerical system for the past two centuries. He follows the transfigurations of algebra from a rhetorical style to a symbolic one, demonstrating that most algebra before the sixteenth century was written in prose or in verse employing the written names of numerals. Mazur also investigates the subconscious and psychological effects that mathematical symbols have had on mathematical thought, moods, meaning, communication, and comprehension. He considers how these symbols influence us (through similarity, association, identity, resemblance, and repeated imagery), how they lead to new ideas by subconscious associations, how they make connections between experience and the unknown, and how they contribute to the communication of basic mathematics.

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  • Språk:
  • Engelsk
  • ISBN:
  • 9780691173375
  • Bindende:
  • Paperback
  • Sider:
  • 312
  • Utgitt:
  • 6. desember 2016
  • Dimensjoner:
  • 235x156x20 mm.
  • Vekt:
  • 454 g.
  • BLACK NOVEMBER
Leveringstid: 2-4 uker
Forventet levering: 19. desember 2024

Beskrivelse av Enlightening Symbols

Traversing mathematical history and the foundations of numerals in different cultures, Mazur looks at how historians have disagreed over the origins of the numerical system for the past two centuries. He follows the transfigurations of algebra from a rhetorical style to a symbolic one, demonstrating that most algebra before the sixteenth century was written in prose or in verse employing the written names of numerals. Mazur also investigates the subconscious and psychological effects that mathematical symbols have had on mathematical thought, moods, meaning, communication, and comprehension. He considers how these symbols influence us (through similarity, association, identity, resemblance, and repeated imagery), how they lead to new ideas by subconscious associations, how they make connections between experience and the unknown, and how they contribute to the communication of basic mathematics.

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