Skip to product information
Numbers Rule: The Vexing Mathematics of Democracy, from Plato to the Present

Numbers Rule

$22.95
Shipping calculated at checkout.
  • Authorized Dealer
  • Ships within 1 business day
  • Free 30-Day Returns
  • Secure Checkout via Shopify Payments
Details

"Numbers Rule" by George Szpiro is a mathematics book and learning resource focused on Core Mathematics. Best for teachers, students, and readers looking for stronger mathematical understanding.

The author takes the general reader on a tour of the mathematical puzzles and paradoxes inherent in voting systems, such as the Alabama Paradox, in which an increase in the number of seats in the Congress could actually lead to a reduced number of representatives for a state, and the Condorcet Paradox, which demonstrates that the winner of elections featuring more than two candidates does not necessarily reflect majority preferences. Szpiro takes a roughly chronological approach to the topic, traveling from ancient Greece to the present and, in addition to offering explanations of the various mathematical conundrums of elections and voting, also offers biographical details on the mathematicians and other thinkers who thought about them, including Plato, Pliny the Younger, Pierre Simon Laplace, Thomas Jefferson, John von Neumann, and Kenneth Arrow.

Materials + Care

We prioritize quality in selecting the materials for our items, choosing premium fabrics and finishings that ensure durability, comfort, and timeless appeal.

Shipping + Returns

We strive to process and ship all orders in a timely manner, working diligently to ensure that your items are on their way to you as soon as possible.

Best For: Readers interested in the intersection of mathematics and political science, especially those curious about voting systems and election theory.
Focus: Mathematical puzzles and paradoxes related to voting systems and democracy, explored through historical and biographical context.
Covers: Key voting paradoxes like the Alabama Paradox and Condorcet Paradox, historical development from ancient Greece to modern times, and profiles of influential mathematicians and thinkers.
Why It Matters: It reveals the complexities and challenges in designing fair voting systems, highlighting how mathematical insights impact democratic processes.

"Numbers Rule" by George Szpiro is a mathematics book and learning resource focused on Core Mathematics. Best for teachers, students, and readers looking for stronger mathematical understanding.

Topic: Core Mathematics

Author: George Szpiro

Who this is for:

  • Teachers and classroom instructors
  • Students building subject mastery
  • Readers looking for practical learning support

Why this book matters: It stands out as a practical math resource that helps explain concepts, strengthen problem-solving, and support classroom or independent learning.

The author takes the general reader on a tour of the mathematical puzzles and paradoxes inherent in voting systems, such as the Alabama Paradox, in which an increase in the number of seats in the Congress could actually lead to a reduced number of representatives for a state, and the Condorcet Paradox, which demonstrates that the winner of elections featuring more than two candidates does not necessarily reflect majority preferences. Szpiro takes a roughly chronological approach to the topic, traveling from ancient Greece to the present and, in addition to offering explanations of the various mathematical conundrums of elections and voting, also offers biographical details on the mathematicians and other thinkers who thought about them, including Plato, Pliny the Younger, Pierre Simon Laplace, Thomas Jefferson, John von Neumann, and Kenneth Arrow.

AuthorGeorge Szpiro
PublisherPrinceton University Press
Published2020-11-03
ISBN-139780691209081
BindingPaperback
Pages240
LanguageEnglish
SubjectsHistory
TopicCore Mathematics

Format: Paperback

Length: 240 pages

Language: English

Shop by collection

You might also like...