Logic, Methodology and Philosophy of Science and Technology. Bridging Across Academic Cultures. Proceedings of the Sixteenth International Congress in Prague
This volume contains papers based on invited lectures from the 16th International Congress of Logic, Methodology and Philosophy of Science and Technology, descriptions of congress symposia, and other materials relating to the congress and DLMPST.
Engineering Descriptive Geometry
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Geometrical and Graphical Essays, Containing a General Description of the Mathematical Instruments
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The Algebraic Solution of Equations of any Degree
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Actions of Groups
Using the unifying notion of group actions, this second course in modern algebra introduces the deeper algebraic tools needed to get into topics only hinted at in a first course, like the successful classification of finite simple groups and how groups play a role in the solutions of polynomial equations. Because groups may act as permutations of a set, as linear transformations on a vector space, or as automorphisms of a field, the deeper structure of a group may emerge from these viewpoints, two different groups can be distinguished, or a polynomial equation can be shown to be solvable by radicals. By developing the properties of these group actions, readers encounter essential algebra topics like the Sylow theorems and their applications, Galois theory, and representation theory. Warmup chapters that review and build on the first course and active learning modules help students transition to a deeper understanding of ideas.
Practical Mathematics
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Arithmetic Designed for the Use of Schools To Which is Added a Chapter on Decimal Coinage
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An Investigation of the Laws of Thought
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Mental Arithmetic
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The Elementary Treatise on the Theory of Determinants
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Actions of Groups
Using the unifying notion of group actions, this second course in modern algebra introduces the deeper algebraic tools needed to get into topics only hinted at in a first course, like the successful classification of finite simple groups and how groups play a role in the solutions of polynomial equations. Because groups may act as permutations of a set, as linear transformations on a vector space, or as automorphisms of a field, the deeper structure of a group may emerge from these viewpoints, two different groups can be distinguished, or a polynomial equation can be shown to be solvable by radicals. By developing the properties of these group actions, readers encounter essential algebra topics like the Sylow theorems and their applications, Galois theory, and representation theory. Warmup chapters that review and build on the first course and active learning modules help students transition to a deeper understanding of ideas.
Mental Math
Learn Tricks And Strategies To Solve Everyday Math Problems EasilyCan You Quickly Calculate How Many Eggs You'll Need To Make 100 Pancakes, If Your Recipe Says That 2 Eggs Make 20 Pancakes? Can You Reckon How Much Will A $30/Month Gym Membership Cost Over The Course Of 24 Months Without Writing Anything Or Pulling Out A Calculator?The Truth Is, Most Of The Math You Find Yourself Doing On A Day To Day Basis It's Usually Done In Your Head, That's Why Improving Your Mental Math Skills Is Always Useful. If You've Grown Up Hating Math, That's Probably Because You've Been Taught With The Wrong Approach. You Will Find Out How To: Cut Down On Your Hours Of Study Time By Applying 6 Proven Steps To Faster LearningAccess The Key Trait Needed To Develop Your Ability To ConcentrateDiscover Your Authentic Intelligence And Learning StrengthsApply The Core Skills Needed To Become A Faster, More Skillful LearnerSpeed Read, Develop A Photographic Memory And Become A Master Of Mental MathAnd Much More!You Will Learn To Mentally Solve Complex, By All Appearances, Operations; All You Need Is In This Book, Focused On Some Very Simple Techniques To Master Them. You Will Be Able To Solve Diverse Additions And Subtractions, To Multiply And Divide Three Digit Numbers Quickly, And To Determine Squares - All Of That In The Twinkling Of An Eye. Get Ready To Discover Mathematics And To Become A Human Calculator.
Wavelet Analysis on Local Fields of Positive Characteristic
Local Fields.- Multiresolution Analysis on Local Fields.- Affine, Quasi-Affine and Co-Affine Frames.- Characterizations in Wavelet Analysis.- Biorthogonal Wavelets.- Wavelet Packets and Frame Packets.- Wavelets as Unconditional Bases.- Shift-Invariant Spaces and Wavelets.
Analytic Geometry and Principles of Algebra
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Hamilton's Essentials of Arithmetic
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A Short Practical Treatise on Spherical Trigonometry
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Mathematical Theories of Planetary Motions
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Mathematical Crystallography and the Theory of Groups of Movements
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The Doctrine of Chances
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Algebra for the Use of Colleges and Schools
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Foundations of Reinforcement Learning with Applications in Finance
This book demystifies Reinforcement Learning, and makes it a practically useful tool for those studying and working in applied areas, especially finance. This book seeks to overcome that barrier, and to introduce the foundations of RL in a way that balances depth of understanding with clear, minimally technical delivery.
Graphical Statics
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Logarithmic and Trigonometric Tables
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The Doctrine of Chances
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An Introduction to the Infinitesimal Calculus
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A Treatise Of The System Of The World
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Census of the State of Michigan, 1894 ..
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A History of Elementary Mathematics
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Formal Logic (1847)
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A Course in Mathematical Analysis; Volume 2
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Elements of Geometry and Plane Trigonometry. With an Appendix, and Copious Notes and Illustrations
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Geometrical Conics
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Geometrical Solutions Derived From Mechanics
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The Young Trigonometer's Compleat Guide
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Euclid, Book V
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Statistical Universals of Language
This volume explores the universal mathematical properties underlying big language data and possible reasons why such properties exist, revealing how we may be unconsciously mathematical in our language use. These properties are statistical and thus different from linguistic universals that contribute to describing the variation of human languages, and they can only be identified over a large accumulation of usages. The book provides an overview of state-of-the art findings on these statistical universals and reconsiders the nature of language accordingly, with Zipf's law as a well-known example.The main focus of the book further lies in explaining the property of long memory, which was discovered and studied more recently by borrowing concepts from complex systems theory. The statistical universals not only possibly lie as the precursor of language system formation, but they also highlight the qualities of language that remain weak points in today's machine learning.In summary, this book provides an overview of language's global properties. It will be of interest to anyone engaged in fields related to language and computing or statistical analysis methods, with an emphasis on researchers and students in computational linguistics and natural language processing. While the book does apply mathematical concepts, all possible effort has been made to speak to a non-mathematical audience as well by communicating mathematical content intuitively, with concise examples taken from real texts.
The Early Mathematical Manuscripts of Leibniz
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The Elements of the Theory of Algebraic Numbers
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Analytic Geometry
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The Elements of Descriptive Geometry, Shadows and Perspective
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The Elements of the Differential and Integral Calculus
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Tracts On the Resolution of Affected Algebr瓣ick Equations by Dr. Halley's, Mr. Raphson's, and Sir Isaac Newton's, Methods of Approximation
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Knowledge is Power
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Faster Algorithms for the Shortest Path Problem
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Elements of Geometry, After Legendre
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A Work-Book in Arithmetic
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