Riemann conundrum PDF Download
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Author: Jean Constant
Publisher: Hermay NM
ISBN:
Category : Design
Languages : en
Pages : 33
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Book Description
Author: Jean Constant
Publisher: Hermay NM
ISBN:
Category : Design
Languages : en
Pages : 33
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Book Description
Author: Gennaro Auletta
Publisher: Springer
ISBN: 303016649X
Category : Science
Languages : en
Pages : 879
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Book Description
This comprehensive volume gives a balanced and systematic treatment of both the interpretation and the mathematical-conceptual foundations of quantum mechanics. It is written in a pedagogical style and addresses many thorny problems of fundamental physics. The first aspect concerns Interpretation. The author raises the central problems: formalism, measurement, non-locality, and causality. The main positions on these subjects are presented and critically analysed. The aim is to show that the main schools can converge on a core interpretation. The second aspect concerns Foundations. Here it is shown that the whole theory can be grounded on information theory. The distinction between information and signal leads us to integrating quantum mechanics and relativity. Category theory is presented and its significance for quantum information shown; the logic and epistemological bases of the theory are assessed. Of relevance to all physicists and philosophers with an interest in quantum theory and its foundations, this book is destined to become a classic work.
Author: Bill Streifer
Publisher: Jia Educational Products
ISBN: 0981797504
Category : Mathematics
Languages : en
Pages : 192
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Book Description
Professor Conundrum is a retired math professor from an Ivy League univerisity in Cambridge, Massachusetts. His long life has been filled with both triumph and profound sadness. This book traces his life, and the life of his family, from the age of 10 to 88. He solves numerous problems - both large and small - using mathematics.
Author: Jean Constant
Publisher: Hermay NM
ISBN:
Category : Art
Languages : en
Pages : 84
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Book Description
Volume 12 of the Math-Art series. This 3-part book is a visual exploration of knot geometry and ethnomathematics to celebrate the similarities between abstract geometry and unique cultures worldwide. Starting at latitude 0º, longitude 0º, the author set sail (virtually) westward at an average of 400 (nautical) knots a week to fully cover its circumference and explore 1 new knot each week for an entire year. Part I is the art portfolio extracted from the geometry models, part II is a detailed record of the original geometry used to create the artwork, and part III is the weekly wind map log showing the project’s positioning, actual winds, and currents in real-time. Each book includes 52 illustrations, notes, and references.
Author: Jean Constant
Publisher: Hermay NM
ISBN:
Category : Mathematics
Languages : en
Pages : 51
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Book Description
Author: Jean Constant
Publisher: Hermay NM
ISBN:
Category : Art
Languages : en
Pages : 42
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Book Description
22 original artworks inspired by M. Bongard pattern recognition diagrams and a multimedia file animating the recognition process. Bongard’s methodology familiar to cognitive science, deep learning and AI technology, proves also to be a gratifying source of inspiration for art and visual composition. The images in this book are available, large format, @ http://bit.ly/JCArtGallery
Author: Jean Constant
Publisher: Hermay NM
ISBN:
Category : Art
Languages : en
Pages : 23
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Book Description
Volume 12 of the Math-Art series. This 3-part book is a visual exploration of knot geometry and ethnomathematics to celebrate the similarities between abstract geometry and unique cultures worldwide. Starting at latitude 0º, longitude 0º, the author set sail (virtually) westward at an average of 400 (nautical) knots a week to fully cover its circumference and explore 1 new knot each week for an entire year. Part I is the art portfolio extracted from the geometry models, part II is a detailed record of the original geometry used to create the artwork, and part III is the weekly wind map log showing the project’s positioning, actual winds, and currents in real-time. Each book includes 52 illustrations, notes, and references.
Author: Jean Constant
Publisher: Hermay NM
ISBN:
Category : Art
Languages : en
Pages : 75
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Book Description
A two-part book on the exploration of minimal surfaces. In mathematics, a minimal surface is a surface for which the mean curvature H is zero at all points. These elegant and complex shapes found in Nature from butterflies, beetles, or black holes are studied today in statistics, material sciences, and architecture. I explored this singular shape from the perspective of a visual artist for 52 weeks, January-December 2021. Inspiring in many ways, the esthetics of these complex equations borne in the minds of brilliant scientists add a unique all-encompassing perspective to shapes and objects also found in Nature. I structured the project into part 1 – the art inspired by the shape- and part 2 - the plain visualization of the equations that stand in their own right as a beautiful expression of a mathematical mind at work. I included the informal log I kept throughout the journey in both parts. In part 2, I added the mathematical background that helped me understand the particular shape I was working on. Both sides complement each other in helping us appreciate these unrivaled original expressions of our environment.
Author: Jean Constant
Publisher: Hermay NM
ISBN:
Category : Art
Languages : en
Pages : 75
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Book Description
This book is a 52-week, one image a week for a year project. It explores various visual data scientists use to understand and interpret randomness, such as mathematics, statistics, biology and coding. The author’s intent is to provide an alternative esthetic interpretation of this elusive part of our environment that all can enjoy with or without a scientific background. Project log, background notes, and references included.
Author: Jean Constant
Publisher: Hermay NM
ISBN:
Category : Art
Languages : en
Pages : 76
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Book Description
A 52-illustration, notes, and references book exploring the geometry of H. Coxeter surfaces. Coxeter was instrumental in many discoveries in the field of geometry and computer sciences. He opened the door to the 4th dimension to all studying higher spaces. Exploring these groups has some practical applications in mineralogy, architecture, linear programming, and other areas; mostly, people enjoy contemplating the figures because of their symmetrical shapes and aesthetic appeal. For artists, it is a limitless trove of inspiration. This illustrated book results from some of the most striking Coxeter examples of geometry in higher dimensions.
