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A History Of The Study Of Mathematics At Cambridge

of how mathematics developed at Cambridge from the middle ages to the late nineteenth century, from the viewpoint of a leading scholar based at;

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Cambridge O Level Mathematics

sequentially and can be used as a classroom textbook or for self-study.;

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Cambridge International AS & A Level Mathematics: Pure Mathematics 2 & 3 Coursebook

This series has been developed specifically for the Cambridge International AS & A Level Mathematics (9709) syllabus to be examined from;

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Cambridge Tracts in Mathematics

Mathematical Physics series. It was written to provide readers with 'the main portions of the theory of integral equations in a readable and, at the;

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A.C. Pigou and the 'Marshallian' Thought Style: A Study in the Philosophy and Mathematics Underlying Cambridge Economics

This book provides a study of the forces underlying the development of economic thought at Cambridge University during the late nineteenth;

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A Concise Introduction to the Theory of Numbers

Number theory has a long and distinguished history and the concepts and problems relating to the subject have been instrumental in the;

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Cambridge O Level Mathematics Coursebook

Cambridge O Level Mathematics is a resource to accompany the revised 4024 syllabus. This coursebook provides a complete course for;

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Cambridge IGCSE Mathematics Core and Extended Practice Book

examinations, following the nine broad areas of study. * Contains a wealth of levelled questions * Plenty of exam-style questions for exam success;

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How Economics Became a Mathematical Science

in mathematics that were required of all who wished to study economics at Cambridge. He proceeds to interrogate the idea of a rigorous mathematical;

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Cambridge Tracts in Mathematics

a concise account regarding the properties of the twisted cubic. A bibliography and appendix section are also included. This book will be;

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Cambridge International AS A Level Mathematics Pure Mathematics 1 Students Book Collins Cambridge International AS A Level

from 2020 onwards. With a clear focus on mathematics in life and work, this text builds the key mathematical skills and knowledge that will;

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History and Philosophy of Modern Mathematics

the power of an interdisciplinary approach to the study of mathematics. The collection closes with a look at mathematics from a;

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Cambridge Tracts in Mathematics

a general survey of the problem of the 27 lines upon the cubic surface. Illustrative figures and a bibliography are also included. This book;

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The Study of Ecclesiastical History To-Day

scholar and medievalist J. P. Whitney gives an overview of the study of ecclesiastical history in the University as well as a history of the Dixie;

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Cambridge Tracts in Mathematics

Originally published in 1914 as number sixteen in the Cambridge Tracts in Mathematics and Mathematical Physics series, this book provides a;

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The Elementary Theory of the Symmetrical Optical Instrument

explanation is taken in part from lectures delivered to students of mathematics and physics at the University of Cambridge in the early twentieth;

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Cambridge International as and a Level Mathematics Pure Mathematics 2 and 3 Student Book

of Pure Mathematics 2 and the additional A Level-only content for Pure Mathematics 3 with clear references to what you will learn at the start;

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Cambridge Tracts in Mathematics

Originally published in 1936 as part of the Cambridge Tracts in Mathematics and Mathematical Physics series, this book provides a concise;

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The Symmetrical Optical System

explanation is taken in part from lectures delivered to students of mathematics and physics at the University of Cambridge in the early twentieth;

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Cambridge IGCSE Mathematics Revision Guide

Revision Guide provides students with a comprehensive revision tool to help them prepare for the examination of the Cambridge IGCSE Mathematics;

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Cambridge History of Science

history of ancient science currently available. Together, they reveal the diversity of goals, contexts, and accomplishments in the study of nature;

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Cambridge Tracts in Mathematics

provides a concise account of the theory of modular invariants as embodied in the work of Dickson, Glenn and Hazlett. Appendices are included. This;

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