Description

Book Synopsis

It is because mathematics is often misunderstood, it is commonly

believed it has nothing to say about politics. The high school

experience with mathematics, for so many the lasting impression

of the subject, suggests that mathematics is the study of numbers,

operations, formulas, and manipulations of symbols. Those

believing this is the extent of mathematics might conclude

mathematics has no relevance to politics. This book counters this impression.

The second edition of this popular book focuses on mathematical reasoning

about politics. In the search for ideal ways to make certain kinds

of decisions, a lot of wasted effort can be averted if mathematics can determine that

finding such an ideal is actually impossible in the first place.

In the first three parts of this book, we address the following three

political questions:

Table of Contents

I VOTING

Two Candidates

Social Choice Functions

Criteria for Social Choice

Which Methods Are Good?

Arrow’s Theorem

Variations on a Theme

Notes on Part I

II: APPORTIONMENT

Hamilton’s Method

Divisor Methods

Criteria and Impossibility

The Method of Balinski and Young

Deciding among Divisor Methods

History of Apportionment in the United States

Notes on Part II

III CONFLICT

Strategies and Outcomes

Chance and Expectation

Solving Zero-Sum Games

Conflict and Cooperation

Nash Equilibria

The Prisoner’s Dilemma

Notes on Part III

IV THE ELECTORAL COLLEGE

Weighted Voting

Whose Advantage?

Notes on Part IV

Solutions to Odd-Numbered Exercises and Problems

The Mathematics of Politics

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    Order before 4pm tomorrow for delivery by Mon 15 Jun 2026.

    A Paperback by E. Arthur Robinson, Daniel H. Ullman

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      View other formats and editions of The Mathematics of Politics by E. Arthur Robinson

      Publisher: CRC Press
      Publication Date: 1/21/2023 12:00:00 AM
      ISBN13: 9781032477091, 978-1032477091
      ISBN10: 1032477091

      Description

      Book Synopsis

      It is because mathematics is often misunderstood, it is commonly

      believed it has nothing to say about politics. The high school

      experience with mathematics, for so many the lasting impression

      of the subject, suggests that mathematics is the study of numbers,

      operations, formulas, and manipulations of symbols. Those

      believing this is the extent of mathematics might conclude

      mathematics has no relevance to politics. This book counters this impression.

      The second edition of this popular book focuses on mathematical reasoning

      about politics. In the search for ideal ways to make certain kinds

      of decisions, a lot of wasted effort can be averted if mathematics can determine that

      finding such an ideal is actually impossible in the first place.

      In the first three parts of this book, we address the following three

      political questions:

      Table of Contents

      I VOTING

      Two Candidates

      Social Choice Functions

      Criteria for Social Choice

      Which Methods Are Good?

      Arrow’s Theorem

      Variations on a Theme

      Notes on Part I

      II: APPORTIONMENT

      Hamilton’s Method

      Divisor Methods

      Criteria and Impossibility

      The Method of Balinski and Young

      Deciding among Divisor Methods

      History of Apportionment in the United States

      Notes on Part II

      III CONFLICT

      Strategies and Outcomes

      Chance and Expectation

      Solving Zero-Sum Games

      Conflict and Cooperation

      Nash Equilibria

      The Prisoner’s Dilemma

      Notes on Part III

      IV THE ELECTORAL COLLEGE

      Weighted Voting

      Whose Advantage?

      Notes on Part IV

      Solutions to Odd-Numbered Exercises and Problems

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