fraeon
Films
BrowseTop 250
Series
TV ShowsAnimeTop 250 TVTop 100 Anime
Games
BrowseTop 100
Books
BooksMangaTop 125 BooksTop 100 Manga
For youTrendingTier ListsThe ArchiveLeaderboard
Log inSign up free
fraeon

Everything you watch, play and read — tracked, rated and remembered in one library.

Explore

  • Films
  • TV
  • Anime
  • Games
  • Books
  • Manga

Discover

  • Trending
  • Leaderboard
  • Find people
  • Lists
  • Tier lists

Company

  • Tour
  • About
  • Community guidelines
  • Privacy
  • Terms
  • Contact

© 2026 fraeon. All rights reserved. ·

Metadata from TMDB, RAWG, Jikan & Open Library. This product uses the TMDB API but is not endorsed or certified by TMDB.

Questions or ideas? mehmet@avortas.com

HomeFeedProfile
The Higher Arithmetic

The Higher Arithmetic

by Harold Davenport

1952Number theoryArithmetic, foundationsNombres, Théorie desZahlentheorieMathematics
0.0
Open Library
Open Library

About this book

The theory of numbers is generally considered to be the 'purest' branch of pure mathematics and demands exactness of thought and exposition from its devotees. It is also one of the most highly active and engaging areas of mathematics. Now into its eighth edition The Higher Arithmetic introduces the concepts and theorems of number theory in a way that does not require the reader to have an in-depth knowledge of the theory of numbers but also touches upon matters of deep mathematical significance. Since earlier editions, additional material written by J. H. Davenport has been added, on topics such as Wiles' proof of Fermat's Last Theorem, computers and number theory, and primality testing. Written to be accessible to the general reader, with only high school mathematics as prerequisite, this classic book is also ideal for undergraduate courses on number theory, and covers all the necessary material clearly and succinctly.

Themes & subjects

Number theoryArithmetic, foundationsNombres, Théorie desZahlentheorieMathematicsTheory of Numbers
First published 1952

About the author

Harold Davenport

30 October 1907 – 9 June 1969

Harold Davenport FRS was an English mathematician, known for his extensive work in number theory. *--Wikipedia*

Author

Harold Davenport

First published

1952

Pages

172

Read time

≈ 4h

Editions

21

Language

English

Publisher

Cambridge University Press

ISBN

9780521722360

Where to buy

TR
Amazon Bookshop

Reviews

No reviews yet — be the first to write one from the Log screen.

Quotes

No quotes yet.

Discussions

Similar books

Trackers

Animal behavior · Juvenile literature

Trackers

Sarah Fleming

2004

Problems and theorems in analysis

Problems, exercises · Mathematical analysis

Problems and theorems in analysis

George Pólya

1925

Fermat's Last Theorem

Fermat's last theorem · mathematics

Fermat's Last Theorem

Simon Singh

1997

From zero to infinity

Numerals · Number theory

From zero to infinity

Constance Reid

1955

Principia mathematica

Mathematics · Philosophy

Principia mathematica

Alfred North Whitehead

1910

Disquistiones arithmeticae

Number theory · Theory of Numbers

Disquistiones arithmeticae

Carl Friedrich Gauss

1801

Lehrbuch der Algebra

Group theory · Forms (Mathematics)

Lehrbuch der Algebra

Heinrich Weber

1895

Zero

Mathematics · Number Theory

Zero

Charles Seife

2000

The general theory of Dirichlet's series

Number theory · Dirichlet series

The general theory of Dirichlet's series

G. H. Hardy

1915

Elementary Number Theory and Its Applications

Number theory · Textbooks

Elementary Number Theory and Its Applications

Kenneth H. Rosen

1922

Grundlagen der Analysis

Number theory · Theory of Numbers

Grundlagen der Analysis

Edmund Landau

1930

An introduction to the theory of numbers

Number theory · Mathematics / Number Theory

An introduction to the theory of numbers

G. H. Hardy

1938

The music of the primes

Prime Numbers · Number theory

The music of the primes

Marcus du Sautoy

2003

Mathematics for elementary teachers

Textbooks · Study and teaching (Elementary)

Mathematics for elementary teachers

Gary L. Musser

1988

Naive Set Theory

Set theory · Arithmetic

Naive Set Theory

Paul R. Halmos

1960

Grundlagen der Arithmetik

Arithmétique · Symbolic and mathematical Logic

Grundlagen der Arithmetik

Gottlob Frege

1950

The Number System

Foundations · Arithmetic

The Number System

H. A. Thurston

1956

O logice matematycznej i metodzie dedukcyjnej

Mathematics · Philosophy

O logice matematycznej i metodzie dedukcyjnej

Tarski, Alfred.

1941