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Unexpected Links Between Egyptian And Babylonian Mathematics

-Babylonian, and has been intensively studied during the last couple of decades. In contrast to this Egyptian mathematics is known from only a small;

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Count Like an Egyptian

teaches you some Babylonian computation--the precursor to our modern system--and compares ancient Egyptian mathematics to today's math, letting;

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How Mathematics Happened

that continued to be used even after the invention of writing. With separate chapters devoted to the remarkable Egyptian and Babylonian;

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Encyclopedia of Mathematics

to mathematical concepts, with entries discussing ancient Arabic, Babylonian, Chinese, Egyptian, Greek, Hindu, and Mayan mathematics, as well;

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The Development of Mathematics Throughout the Centuries

including African, Egyptian, Babylonian, Chinese, Indian, Islamic, and pre-Columbian American mathematics * Features an approach that is not too;

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RELIGION The Greatest Confidence Trick In History

been constructed from Babylonian and Egyptian religions and mythologies.;

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The Book of Job

of writings known as wisdom literature, surpasses any of its known Babylonian or Egyptian forerunners in the beauty of its poetic discourses and;

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The Babylonian Legends of the Creation and the Fight Between Bel and the Dragon (Dodo Press)

Museum and published numerous works on the ancient Near East. Budge entered the British Museum in the re-named Department of Egyptian and;

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Mathematics in Ancient Egypt

of Egyptian life and social structures. Imhausen shows that from the earliest beginnings, pharaonic civilization used numerical techniques to;

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Mathematics in Ancient Egypt

Mathematics in Ancient Egypt traces the development of Egyptian mathematics, from the end of the fourth millennium BC--and the earliest;

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Character Sums with Exponential Functions and Their Applications

unexpected, links between number theory and computer science as well as to other areas of mathematics. Possible applications include (but are not;

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Modelling with Force and Motion

This unit aims to develop insight into the potential of mathematics for modelling physical phenomena and an appreciation of links between;

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Language and Mathematics

This book explores the many disciplinary and theoretical links between language, linguistics, and mathematics. It examines trends;

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Amphora

A compilation of essays by historians of mathematics in honour of Hans Wussing. The articles span the millennia from Babylonian times to;

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Mathematics and Culture I

A fascinating and insightful collection of papers on the strong links between mathematics and culture. The contributions range from cinema;

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New Mathematical Cuneiform Texts

This monograph presents in great detail a large number of both unpublished and previously published Babylonian mathematical texts in the;

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GCSE Mathematics, An Informal Overview

necessarily going into too much detail. Thereby the fundamentals principles are emphasised and appropriate links and connections made between topics.;

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Mathematics and Philosophy

This book, which studies the links between mathematics and philosophy, highlights a reversal. Initially, the (Greek) philosophers were also;

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Mathematics & the Unexpected

Not the least unexpected thing about Mathematics and the Unexpected is that a real mathematician should write not just a literate work, but;

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3D Thinking in Design and Architecture

human history, from the Neolithic period through the Indian, Egyptian, Babylonian, Chinese, Greek, Celtic, Islamic and Renaissance cultures, to;

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Elementary Geometry

geometry and other branches of pure and applied mathematics.;

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Naturalizing Badiou

Crossing the boundaries between 'continental' and 'analytic' philosophical approaches, this book proposes a naturalistic revision of the;

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Numbers and Shapes Revisited

Mathematics is primarily concerned with problem solving, and there is no better way of gaining an understanding of mathematics than by;

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Architecture of Mathematics

describes the many interweaving relationships between different areas of mathematics and its practical applications, and as such provides unique;

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Architecture of Mathematics

describes the many interweaving relationships between different areas of mathematics and its practical applications, and as such provides unique;

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Sorrow and Distress in the Talmud

The Babylonian Talmud and the Jerusalem Talmud show a myriad of sorrowful situations in various levels and circumstances and a variety;

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