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Recommended For You

Proof!

How the World Became Geometrical

by Amir Alexander ...

A "lucid and convincingly argued" narrative of how ancient geometric principles continue to shape the contemporary world ( Publishers Weekly).On a cloudy day in 1413, a balding young man stood at the entrance to the Cathedral of Florence, facing the ancient Baptistery across the piazza. As puzzled passers-by looked on, he raised a small painting to his face, then held a mirror in front of the ... Read more

PHP1,186.39

A "lucid and convincingly argued" narrative of how ancient geometric principles continue to shape the contemporary world ( Publishers Weekly).On a cloudy day in 1413, a balding young man stood at the entrance to the Cathedral of Florence, facing the ancient Baptistery across the piazza. As puzzled passers-by looked on, he raised a small painting to his face, then held a mirror in front of the
... Read more
Lost in Math

How Beauty Leads Physics Astray

by Sabine Hossenfelder ...

In this "provocative" book (New York Times), a contrarian physicist argues that her field's modern obsession with beauty has given us wonderful math but bad science.Whether pondering black holes or predicting discoveries at CERN, physicists believe the best theories are beautiful, natural, and elegant, and this standard separates popular theories from disposable ones. This is why, Sabine ... Read more

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In this "provocative" book (New York Times), a contrarian physicist argues that her field's modern obsession with beauty has given us wonderful math but bad science.Whether pondering black holes or predicting discoveries at CERN, physicists believe the best theories are beautiful, natural, and elegant, and this standard separates popular theories from disposable ones. This is why, Sabine
... Read more
General Relativity

The Theoretical Minimum

by Leonard Susskind, André Cabannes ...

Series series The Theoretical Minimum
**The latest volume in the New York Times–bestselling physics series explains Einstein’s masterpiece: the general theory of relativity **He taught us classical mechanics, quantum mechanics, and special relativity. Now, physicist Leonard Susskind, assisted by a new collaborator, mathematician André Cabannes, returns to tackle Einstein’s general theory of relativity. Starting from the equivalence ... Read more

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**The latest volume in the New York Times–bestselling physics series explains Einstein’s masterpiece: the general theory of relativity **He taught us classical mechanics, quantum mechanics, and special relativity. Now, physicist Leonard Susskind, assisted by a new collaborator, mathematician André Cabannes, returns to tackle Einstein’s general theory of relativity. Starting from the equivalence
... Read more
Shape

The Hidden Geometry of Information, Biology, Strategy, Democracy, and EverythingElse

by Jordan Ellenberg ...

**An instant New York Times Bestseller!“Unreasonably entertaining . . . reveals how geometric thinking can allow for everything from fairer American elections to better pandemic planning.” *—*The New York TimesFrom the New York Times-bestselling author of How Not to Be Wrong—himself a world-class geometer—a far-ranging exploration of the power of geometry, which turns out to help us think better ... Read more

PHP520.39

**An instant New York Times Bestseller!“Unreasonably entertaining . . . reveals how geometric thinking can allow for everything from fairer American elections to better pandemic planning.” *—*The New York TimesFrom the New York Times-bestselling author of How Not to Be Wrong—himself a world-class geometer—a far-ranging exploration of the power of geometry, which turns out to help us think better
... Read more
String, Straightedge and Shadow: The Story of Geometry

by Julia E. Diggins ...

In this beautifully illustrated classic reader, Julia E. Diggins masterfully recreates the story of geometry. Using three simple tools — the string, the straightedge, and the shadow — early mathematicians discovered the basic principles and constructions of elementary geometry.This book reveals how these discoveries related to the ancient civilizations of Mesopotamia, Egypt, and Greece. Diggins ... Read more

PHP430.57 or Free with Kobo Plus

In this beautifully illustrated classic reader, Julia E. Diggins masterfully recreates the story of geometry. Using three simple tools — the string, the straightedge, and the shadow — early mathematicians discovered the basic principles and constructions of elementary geometry.This book reveals how these discoveries related to the ancient civilizations of Mesopotamia, Egypt, and Greece. Diggins
... Read more
Measurement

by Paul Lockhart ...

Lockhart’s Mathematician’s Lament outlined how we introduce math to students in the wrong way. Measurement explains how math should be done. With plain English and pictures, he makes complex ideas about shape and motion intuitive and graspable, and offers a solution to math phobia by introducing us to math as an artful way of thinking and living. ... Read more

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Lockhart’s Mathematician’s Lament outlined how we introduce math to students in the wrong way. Measurement explains how math should be done. With plain English and pictures, he makes complex ideas about shape and motion intuitive and graspable, and offers a solution to math phobia by introducing us to math as an artful way of thinking and living.
... Read more
Must Know High School Geometry

by Allen Ma, Amber Kuang ...

Publisher's Note: Products purchased from Third Party sellers are not guaranteed by the publisher for quality, authenticity, or access to any online entitlements included with the product.A UNIQUE NEW APPROACH THAT’S LIKE A LIGHTNING BOLT TO THE BRAINYou know that moment when you feel as though a lightning bolt has hit you because you finally get something? That’s how this book will make you react ... Read more

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Publisher's Note: Products purchased from Third Party sellers are not guaranteed by the publisher for quality, authenticity, or access to any online entitlements included with the product.A UNIQUE NEW APPROACH THAT’S LIKE A LIGHTNING BOLT TO THE BRAINYou know that moment when you feel as though a lightning bolt has hit you because you finally get something? That’s how this book will make you react
... Read more
Theory and Computation of Complex Tensors and its Applications

by Maolin Che, Yimin Wei ...

Series series Mathematics and Statistics (R0)
The book provides an introduction of very recent results about the tensors and mainly focuses on the authors' work and perspective. A systematic description about how to extend the numerical linear algebra to the numerical multi-linear algebra is also delivered in this book. The authors design the neural network model for the computation of the rank-one approximation of real tensors, a ... Read more

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The book provides an introduction of very recent results about the tensors and mainly focuses on the authors' work and perspective. A systematic description about how to extend the numerical linear algebra to the numerical multi-linear algebra is also delivered in this book. The authors design the neural network model for the computation of the rank-one approximation of real tensors, a
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Simplicial Methods for Higher Categories

Segal-type Models of Weak n-Categories

by Simona Paoli ...

Series series Mathematics and Statistics (R0)
This monograph presents a new model of mathematical structures called weak n-categories. These structures find their motivation in a wide range of fields, from algebraic topology to mathematical physics, algebraic geometry and mathematical logic.While strict n-categories are easily defined in terms associative and unital composition operations they are of limited use in applications, which often ... Read more

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This monograph presents a new model of mathematical structures called weak n-categories. These structures find their motivation in a wide range of fields, from algebraic topology to mathematical physics, algebraic geometry and mathematical logic.While strict n-categories are easily defined in terms associative and unital composition operations they are of limited use in applications, which often
... Read more
Dimensionstheorie

by Jörg Neunhäuserer ...

Series series Life Science and Basic Disciplines (German Language)
Dieses Essential gibt eine kompakte Einführung in die Dimensionstheorie. Die topologische Dimension und mehrere fraktale Dimensionen werden definiert und anhand von Beispielen erläutert. Lesende lernen grundlegende Sätze über die Dimension von kartesischen Produkten, Projektionen, Schnitten und arithmetischen Summen kennen. Weiterhin wird eine Vielfalt von Anwendungen der Dimensionstheorie in der ... Read more

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Dieses Essential gibt eine kompakte Einführung in die Dimensionstheorie. Die topologische Dimension und mehrere fraktale Dimensionen werden definiert und anhand von Beispielen erläutert. Lesende lernen grundlegende Sätze über die Dimension von kartesischen Produkten, Projektionen, Schnitten und arithmetischen Summen kennen. Weiterhin wird eine Vielfalt von Anwendungen der Dimensionstheorie in der
... Read more
Introduction to Algebraic Geometry

by Igor Kriz, Sophie Kriz ...

Series series Mathematics and Statistics (R0)
The goal of this book is to provide an introduction to algebraic geometry accessible to students. Starting from solutions of polynomial equations, modern tools of the subject soon appear, motivated by how they improve our understanding of geometrical concepts. In many places, analogies and differences with related mathematical areas are explained.The text approaches foundations of algebraic ... Read more

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The goal of this book is to provide an introduction to algebraic geometry accessible to students. Starting from solutions of polynomial equations, modern tools of the subject soon appear, motivated by how they improve our understanding of geometrical concepts. In many places, analogies and differences with related mathematical areas are explained.The text approaches foundations of algebraic
... Read more
Algebraic Monoids, Group Embeddings, and Algebraic Combinatorics

Edited by Zhenheng Li, Benjamin Steinberg, Qiang Wang, Mahir Can ...

Series series Mathematics and Statistics (R0)
This book contains a collection of fifteen articles and is dedicated to the sixtieth birthdays of Lex Renner and Mohan Putcha, the pioneers of the field of algebraic monoids.Topics presented include:structure and representation theory of reductive algebraic monoidsmonoid schemes and applications of monoidsmonoids related to Lie theoryequivariant embeddings of algebraic groupsconstructions and ... Read more

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This book contains a collection of fifteen articles and is dedicated to the sixtieth birthdays of Lex Renner and Mohan Putcha, the pioneers of the field of algebraic monoids.Topics presented include:structure and representation theory of reductive algebraic monoidsmonoid schemes and applications of monoidsmonoids related to Lie theoryequivariant embeddings of algebraic groupsconstructions and
... Read more
Chaos, Dynamics, and Fractals

An Algorithmic Approach to Deterministic Chaos

by Joseph L. McCauley ...

Series Book 2 - Cambridge Nonlinear Science Series
This book develops deterministic chaos and fractals from the standpoint of iterated maps, but the emphasis makes it very different from all other books in the field. It provides the reader with an introduction to more recent developments, such as weak universality, multifractals, and shadowing, as well as to older subjects like universal critical exponents, devil's staircases and the Farey tree. ... Read more

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This book develops deterministic chaos and fractals from the standpoint of iterated maps, but the emphasis makes it very different from all other books in the field. It provides the reader with an introduction to more recent developments, such as weak universality, multifractals, and shadowing, as well as to older subjects like universal critical exponents, devil's staircases and the Farey tree.
... Read more
Noncommutative Geometry and Particle Physics

by Walter D. van Suijlekom ...

Series series Mathematical Physics Studies
This book provides an introduction to noncommutative geometry and presents a number of its recent applications to particle physics. In the first part, we introduce the main concepts and techniques by studying finite noncommutative spaces, providing a “light” approach to noncommutative geometry. We then proceed with the general framework by defining and analyzing noncommutative spin manifolds and ... Read more

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This book provides an introduction to noncommutative geometry and presents a number of its recent applications to particle physics. In the first part, we introduce the main concepts and techniques by studying finite noncommutative spaces, providing a “light” approach to noncommutative geometry. We then proceed with the general framework by defining and analyzing noncommutative spin manifolds and
... Read more
Surprising Geometric Solutions

A Projective Geometry Approach

by Alfred S Posamentier, David Stuhlpfarrer ...

Series Book 46 - Problem Solving in Mathematics and Beyond
This book introduces the major ideas of projective geometry through clear explanations, visual intuition, and hands-on problem solving. Projective geometry opens a window into the deeper patterns of space, perspective, and form. While Euclidean geometry guides familiar constructions—drawing points, lines, and circles with a straightedge and compass—projective geometry goes further, encompassing ... Read more

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This book introduces the major ideas of projective geometry through clear explanations, visual intuition, and hands-on problem solving. Projective geometry opens a window into the deeper patterns of space, perspective, and form. While Euclidean geometry guides familiar constructions—drawing points, lines, and circles with a straightedge and compass—projective geometry goes further, encompassing
... Read more
Riemannian Submersions, Riemannian Maps in Hermitian Geometry, and their Applications

by Bayram Sahin ...

Riemannian Submersions, Riemannian Maps in Hermitian Geometry, and their Applications is a rich and self-contained exposition of recent developments in Riemannian submersions and maps relevant to complex geometry, focusing particularly on novel submersions, Hermitian manifolds, and K\{a}hlerian manifolds. Riemannian submersions have long been an effective tool to obtain new manifolds and compare ... Read more

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Riemannian Submersions, Riemannian Maps in Hermitian Geometry, and their Applications is a rich and self-contained exposition of recent developments in Riemannian submersions and maps relevant to complex geometry, focusing particularly on novel submersions, Hermitian manifolds, and K\{a}hlerian manifolds. Riemannian submersions have long been an effective tool to obtain new manifolds and compare
... Read more
The Gravity of Math

How Geometry Rules the Universe

by Steve Nadis, Shing-Tung Yau ...

**"A must-read.”―Avi Loeb, New York Times–bestselling author of ExtraterrestrialOne of the preeminent mathematicians of the past half century shows how physics and math were combined to give us the theory of gravity and the dizzying array of ideas and insights that has come from it**Mathematics is far more than just the language of science. It is a critical underpinning of nature. The famed ... Read more

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**"A must-read.”―Avi Loeb, New York Times–bestselling author of ExtraterrestrialOne of the preeminent mathematicians of the past half century shows how physics and math were combined to give us the theory of gravity and the dizzying array of ideas and insights that has come from it**Mathematics is far more than just the language of science. It is a critical underpinning of nature. The famed
... Read more
The Indiana College Mathematics Competition (2001⁠–2023)

Celebrating the Teamwork Spirit and the Peter Edson Trophy

by Adam Coffman, Justin Gash, Rick Gillman, John Rickert ...

Series series Mathematics and Statistics (R0)
This book gathers problems based on over twenty years of the Indiana College Mathematics Competition, a regional problem-solving contest for teams of undergraduates. Its problems and solutions are accessible to students in a standard college curriculum, not necessarily with Olympiad-level training. Problem sets form the core of Part I, covering myriad aspects of algebra, calculus, number theory, ... Read more

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This book gathers problems based on over twenty years of the Indiana College Mathematics Competition, a regional problem-solving contest for teams of undergraduates. Its problems and solutions are accessible to students in a standard college curriculum, not necessarily with Olympiad-level training. Problem sets form the core of Part I, covering myriad aspects of algebra, calculus, number theory,
... Read more
Non Additive Geometry

by Shai Haran ...

Non Additive Geometry introduces a groundbreaking approach to arithmetic geometry, replacing traditional structure of commutative rings with Props and Bioperads — algebraic systems that can handle matrix multiplication and block direct sums. These structures allow for a deeper exploration of algebraic geometry, where addition no longer holds as a universal operation, particularly at the critical ... Read more

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Non Additive Geometry introduces a groundbreaking approach to arithmetic geometry, replacing traditional structure of commutative rings with Props and Bioperads — algebraic systems that can handle matrix multiplication and block direct sums. These structures allow for a deeper exploration of algebraic geometry, where addition no longer holds as a universal operation, particularly at the critical
... Read more
A Course in Old and New Geometry: Volume II

Basic Euclidean Geometry

by Franz Rothe ...

Book Summary:The front cover shows the figure from page 101 about the geometric proof of the law a(bc) = b(ac). This line of reasoning does not presuppose Pappus' theorem, instead we use properties of circles in a Pythagorean plane.A decade long experience of teaching the course Fundamental of Geometry at the University of North Carolina at Charlotte, many notes for exercises, reading and research ... Read more

PHP307.38

Book Summary:The front cover shows the figure from page 101 about the geometric proof of the law a(bc) = b(ac). This line of reasoning does not presuppose Pappus' theorem, instead we use properties of circles in a Pythagorean plane.A decade long experience of teaching the course Fundamental of Geometry at the University of North Carolina at Charlotte, many notes for exercises, reading and research
... Read more
Cálculo diferencial e integral IV

by Maricélia Soares da Costa Paulo ...

Series series Série Universitária
A Série Universitária foi desenvolvida pelo Senac São Paulo com o intuito de preparar profissionais para o mercado de trabalho. Os títulos abrangem diversas áreas, abordando desde conhecimentos teóricos e práticos adequados às exigências profissionais até a formação ética e sólida.Em um mundo cada vez mais orientado por dados, modelos matemáticos e simulações computacionais, dominar o cálculo em ... Read more

PHP339.00

A Série Universitária foi desenvolvida pelo Senac São Paulo com o intuito de preparar profissionais para o mercado de trabalho. Os títulos abrangem diversas áreas, abordando desde conhecimentos teóricos e práticos adequados às exigências profissionais até a formação ética e sólida.Em um mundo cada vez mais orientado por dados, modelos matemáticos e simulações computacionais, dominar o cálculo em
... Read more
The Geometry of Accounting

From Debits and Credits to Cartesian Coordinates

by Byung T. Ro ...

Series series Business and Management (R0)
This book demonstrates how geometry along with linear algebra can be used to learn and study accounting. It explains how to present (record) economic transactions (accounting transactions or events) and explores the features and principles of double entry accounting based on geometric concepts and theories in multidimensional Cartesian geometric and vector spaces. The geometric approach in this ... Read more

PHP8,395.99

This book demonstrates how geometry along with linear algebra can be used to learn and study accounting. It explains how to present (record) economic transactions (accounting transactions or events) and explores the features and principles of double entry accounting based on geometric concepts and theories in multidimensional Cartesian geometric and vector spaces. The geometric approach in this
... Read more
Higher Dimensional Categories: From Double To Multiple Categories

by Marco Grandis ...

The study of higher dimensional categories has mostly been developed in the globular form of 2-categories, n-categories, omega-categories and their weak versions. Here we study a different form: double categories, n-tuple categories and multiple categories, with their weak and lax versions.We want to show the advantages of this form for the theory of adjunctions and limits. Furthermore, this form ... Read more

PHP7,428.79

The study of higher dimensional categories has mostly been developed in the globular form of 2-categories, n-categories, omega-categories and their weak versions. Here we study a different form: double categories, n-tuple categories and multiple categories, with their weak and lax versions.We want to show the advantages of this form for the theory of adjunctions and limits. Furthermore, this form
... Read more
Euler's Gem

The Polyhedron Formula and the Birth of Topology

by David S. Richeson, David S. Richeson ...

Series series Princeton Science Library
How a simple equation reshaped mathematicsLeonhard Euler’s polyhedron formula describes the structure of many objects—from soccer balls and gemstones to Buckminster Fuller’s buildings and giant all-carbon molecules. Yet Euler’s theorem is so simple it can be explained to a child. From ancient Greek geometry to today’s cutting-edge research, Euler’s Gem celebrates the discovery of Euler’s beloved ... Read more

PHP973.49

How a simple equation reshaped mathematicsLeonhard Euler’s polyhedron formula describes the structure of many objects—from soccer balls and gemstones to Buckminster Fuller’s buildings and giant all-carbon molecules. Yet Euler’s theorem is so simple it can be explained to a child. From ancient Greek geometry to today’s cutting-edge research, Euler’s Gem celebrates the discovery of Euler’s beloved
... Read more

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Recommended For You

Geometry eBooks

Proof!

Lost in Math

General Relativity

Shape

String, Straightedge and Shadow: The Story of Geometry

Measurement

Must Know High School Geometry

Theory and Computation of Complex Tensors and its Applications

Simplicial Methods for Higher Categories

Dimensionstheorie

Introduction to Algebraic Geometry

Algebraic Monoids, Group Embeddings, and Algebraic Combinatorics

Chaos, Dynamics, and Fractals

Noncommutative Geometry and Particle Physics

Surprising Geometric Solutions

Riemannian Submersions, Riemannian Maps in Hermitian Geometry, and their Applications

The Gravity of Math

The Indiana College Mathematics Competition (2001⁠–2023)

Non Additive Geometry

A Course in Old and New Geometry: Volume II

Cálculo diferencial e integral IV

The Geometry of Accounting

Higher Dimensional Categories: From Double To Multiple Categories

Euler's Gem