First Mental Arithmetic

First Mental Arithmetic

Author: Ann Montague Smith

Publisher: Schofield & Sims Limited

Published: 2011-02-01

Total Pages: 40

ISBN-13: 9780721711690

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The First Mental Arithmetic Answers book provides the correct answers to all the questions contained in the corresponding workbook. Answers to the Check-up tests are included, together with the photocopiable Group record sheets and an additional photocopiable Check-up.


First Book in Arithmetic

First Book in Arithmetic

Author: Daniel Fish

Publisher: BoD – Books on Demand

Published: 2023-04-18

Total Pages: 174

ISBN-13: 3368821385

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Reprint of the original, first published in 1874.


Hamilton's Essentials of Arithmetic Higher Grades

Hamilton's Essentials of Arithmetic Higher Grades

Author: Samuel Hamilton

Publisher: Furnas Press

Published: 2010-03

Total Pages: 340

ISBN-13: 1445534843

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Many of the earliest books, particularly those dating back to the 1900s and before, are now extremely scarce and increasingly expensive. We are republishing these classic works in affordable, high quality, modern editions, using the original text and artwork.


An Easy Start in Arithmetic

An Easy Start in Arithmetic

Author: Ruth Beechick

Publisher: Arrow Press

Published: 1986-05

Total Pages: 36

ISBN-13: 9780940319011

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The author gives many helpful hints for teachers so that they may have an easy start in arithmetic for their students in the K-3 group. These hints are for both home schooling teachers and classroom teachers.


A Course in Arithmetic

A Course in Arithmetic

Author: J-P. Serre

Publisher: Springer Science & Business Media

Published: 2012-12-06

Total Pages: 126

ISBN-13: 1468498843

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This book is divided into two parts. The first one is purely algebraic. Its objective is the classification of quadratic forms over the field of rational numbers (Hasse-Minkowski theorem). It is achieved in Chapter IV. The first three chapters contain some preliminaries: quadratic reciprocity law, p-adic fields, Hilbert symbols. Chapter V applies the preceding results to integral quadratic forms of discriminant ± I. These forms occur in various questions: modular functions, differential topology, finite groups. The second part (Chapters VI and VII) uses "analytic" methods (holomor phic functions). Chapter VI gives the proof of the "theorem on arithmetic progressions" due to Dirichlet; this theorem is used at a critical point in the first part (Chapter Ill, no. 2.2). Chapter VII deals with modular forms, and in particular, with theta functions. Some of the quadratic forms of Chapter V reappear here. The two parts correspond to lectures given in 1962 and 1964 to second year students at the Ecole Normale Superieure. A redaction of these lectures in the form of duplicated notes, was made by J.-J. Sansuc (Chapters I-IV) and J.-P. Ramis and G. Ruget (Chapters VI-VII). They were very useful to me; I extend here my gratitude to their authors.


Metamathematics of First-Order Arithmetic

Metamathematics of First-Order Arithmetic

Author: Petr Hájek

Publisher: Cambridge University Press

Published: 2017-03-02

Total Pages: 475

ISBN-13: 1107168414

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A much-needed monograph on the metamathematics of first-order arithmetic, paying particular attention to fragments of Peano arithmetic.


Arithmetic

Arithmetic

Author: Paul Lockhart

Publisher: Harvard University Press

Published: 2019-07-15

Total Pages: 232

ISBN-13: 067423751X

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Paul Lockhart reveals arithmetic not as the rote manipulation of numbers but as a set of ideas that exhibit the surprising behaviors usually reserved for higher branches of mathematics. In this entertaining survey, he explores the nature of counting and different number systems—Western and non-Western—and weighs the pluses and minuses of each.


Ray's New Primary Arithmetic

Ray's New Primary Arithmetic

Author: Joseph Ray

Publisher: Ravenio Books

Published:

Total Pages: 162

ISBN-13:

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In 19th century America, Joseph Ray was the McGuffey of arithmetic. His textbooks, used throughout the United States, laid the mathematical foundations for the generations of inventors, engineers and businessmen who would make the nation a world power.