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The psychology of mathematics : a journey of personal mathematical empowerment for educators and curious minds / by Anderson Norton.

By: Material type: TextTextLanguage: English Publication details: New York : Routledge, 2022.Edition: First editionDescription: 1 online resource (256 pages)ISBN:
  • 9781003181729
  • 1003181724
  • 9781000547061
  • 100054706X
  • 9781000547016
  • 1000547019
Subject(s): DDC classification:
  • 510.1/9
Online resources:
Contents:
Introduction: Mathematical Empowerment 1: What is Number?2: Reflections upon Reflections3: Getting with the Program4: New Actions, New Units, New Numbers 5: Creating, Transforming, and Obliterating Area 6: The Power of Symbols7: Seeing Angles from a Different Angle8: The Geometry of Numbers9: What Doesn⁰́₉t Vary as Variables Co-Vary?10: What⁰́₉s So Special about Special Triangles?11: Calculus the Old-Fashioned Way12: The Wonderful Gift of Mathematics
Summary: This book offers an innovative introduction to the psychological basis of mathematics and the nature of mathematical thinking and learning, using an approach that empowers students by fostering their own construction of mathematical structures. Through accessible and engaging writing, award-winning mathematician and educator Anderson Norton reframes mathematics as something that exists first in the minds of students, rather than something that exists first in a textbook. By exploring the psychological basis for mathematics at every level ⁰́₃ including geometry, algebra, calculus, complex analysis and more ⁰́₃ Norton unlocks students⁰́₉ personal power to construct mathematical objects based on their own mental activity, and illustrates the power of mathematics in organizing the world as we know it. Including reflections and activities designed to inspire awareness of the mental actions and processes coordinated in practicing mathematics, the book is geared towards current and future secondary and elementary mathematics teachers who will empower the next generation of mathematicians and STEM majors. Those interested in the history and philosophy that underpins mathematics will also benefit from this book, as well as those informed and curious minds attentive to the human experience more generally.
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Item type Current library Call number Materials specified Status Date due Barcode Item holds
E-Books E-Books National Library of India Online Resource 510.1/9 (Browse shelf(Opens below)) Available EBK000029608ENG
Total holds: 0

This book offers an innovative introduction to the psychological basis of mathematics and the nature of mathematical thinking and learning, using an approach that empowers students by fostering their own construction of mathematical structures. Through accessible and engaging writing, award-winning mathematician and educator Anderson Norton reframes mathematics as something that exists first in the minds of students, rather than something that exists first in a textbook. By exploring the psychological basis for mathematics at every level ⁰́₃ including geometry, algebra, calculus, complex analysis and more ⁰́₃ Norton unlocks students⁰́₉ personal power to construct mathematical objects based on their own mental activity, and illustrates the power of mathematics in organizing the world as we know it. Including reflections and activities designed to inspire awareness of the mental actions and processes coordinated in practicing mathematics, the book is geared towards current and future secondary and elementary mathematics teachers who will empower the next generation of mathematicians and STEM majors. Those interested in the history and philosophy that underpins mathematics will also benefit from this book, as well as those informed and curious minds attentive to the human experience more generally.

Introduction: Mathematical Empowerment 1: What is Number?2: Reflections upon Reflections3: Getting with the Program4: New Actions, New Units, New Numbers 5: Creating, Transforming, and Obliterating Area 6: The Power of Symbols7: Seeing Angles from a Different Angle8: The Geometry of Numbers9: What Doesn⁰́₉t Vary as Variables Co-Vary?10: What⁰́₉s So Special about Special Triangles?11: Calculus the Old-Fashioned Way12: The Wonderful Gift of Mathematics

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