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Generalizations of Pythagoras Theorem to Polygons
The book deals with the generalizations of Pythagoras theorem to polygons.;
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The Pythagorean Theorem
to Pythagoras, the theorem was known to the Babylonians more than a thousand years earlier. Pythagoras may have been the first to prove it;
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Self-Dual Codes and Invariant Theory
One of the most remarkable and beautiful theorems in coding theory is Gleason's 1970 theorem about the weight enumerators of self-dual;
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Bhaskara and Pingala
infinitesimals, Geometric proof of dsin(x) = cos(x)dx, Mean value Theorem, Use of Binomial Theorem to find the root of any order, Pythagoras Theorem by;
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Pythagoras the Master
Pythagoras was one of the great geniuses of the West and yet, apart from his famous Pythagorean theorem, he is virtually unknown. If we;
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The Pythagorean Theorem
Pythagoras, a famous Greek scholar, sathematician, and philosopher, formulated a proof for a theorem that is named for himthe Pythagorean;
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INT'L GCSE IGCSE MATHS EDEXCEL
; Measures; Construction; Circle properties; Geometrical reasoning; Trigonometry and Pythagoras' theorem; Mensuration; Similarity VECTORS AND;
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Was Pythagoras Chinese?
of the legs of a right triangle is equal to the square of the hypotenuse. For hundreds of years this theorem has borne the name of Pythagoras;
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Complex Numbers and Geometry
The purpose of this book is to demonstrate that complex numbers and geometry can be blended together beautifully. This results in easy;
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Polygons Galore
related to identifying, comparing, and analyzing polygons by using properties of the polygons; constructing meanings for geometric terms;
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Topics in Operator Semigroups
generators, the Trotter--Kato approximation theorem, Kato's unified treatment of the exponential formula and the Trotter product formula, the Hille;
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Selected Topics Of An Infinite-Dimensional Classical Analysis
of well-known classical results (Lebesgue theorem, Weyl theorem, Rademacher theorem, etc.,) in terms of infinite-dimensional Lebesgue measures .;
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Elementary Fixed Point Theorems
This book provides a primary resource in basic fixed-point theorems due to Banach, Brouwer, Schauder and Tarski and their applications. Key;
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Period Mappings and Period Domains
that are used to derive results about cycles on higher-dimensional algebraic varieties such as the Noether-Lefschetz theorem and Nori's theorem;
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Period Mappings and Period Domains
that are used to derive results about cycles on higher-dimensional algebraic varieties such as the Noether-Lefschetz theorem and Nori's theorem;
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The Pythagorean Theorem
story of this famous theorem. Although attributed to Pythagoras, the theorem was known to the Babylonians more than a thousand years before him;
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Weierstrass-Stone
it. The purpose of this monograph is to present its true nature by proving several increasing generalizations of this theorem, going from the;
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Understanding Proof
. Mathematical Language 4. Direct Proof 5. Indirect Proof 6. Proof by Induction 7. Proof and Applications of Pythagoras Theorem 8. Proof in Calculus 9;
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The Pythagorean Theorem: A 4,000-Year History
story of this famous theorem. Although attributed to Pythagoras, the theorem was known to the Babylonians more than a thousand years before him;
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Heat Kernels and Dirac Operators
In the first edition of this book, simple proofs of the Atiyah-Singer Index Theorem for Dirac operators on compact Riemannian manifolds and;
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Venture Mathematics Worksheets: Bk. G
work, but each has more difficult questions to provide a challenge for the really able. The answer sections provide guidance on these difficult;
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Quadri Lateral
friends as they explore the many shapes that make up the quadrilateral family. Quadri will help kids learn to identify polygons in the Hartford;
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Cult of Pythagoras, The
: that Pythagoras proved the hypotenuse theorem, that Archimedes figured out how to test the purity of a gold crown while he was in a bathtub;
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Mathematics Assessment for Learning and Teaching
examples for quick learning. Teach Yourself Mathematics covers algebra and geometry; fractions and decimals; Pythagoras' theorem and trigonometry;
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Playing with Infinity
, infinite series, irrational numbers, Pythagoras' Theorem, logarithm tables, analytical geometry, the line at infinity, indefinite and definite;
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Uniformization, Riemann-Hilbert Correspondence, Calabi-Yau Manifolds & Picard-Fuchs Equations
The uniformization theorem of Riemann surfaces is one of the most beautiful and important theorems in mathematics. Besides giving a clean;
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