Free download books on history of mathematics

Calculus Practice Exam includes differential calculus and integral calculus. High School or college university level. An in-depth statistical analysis of 55, hands played on real-money on Pokerstars, who claim their software would distribute cards in a random manner.

Six hypotheses tested, dozens of items verified. Upsetting conclusions. But his day job for 25 years was as a lecturer in mathematics at Christ Church. Dodgson was also keen on algebra, writing an innovative book on the theory of determinants, and one of his main ideas has become a topic of current research. He always enjoyed introducing his ideas on symbolic logic to adults and children alike.

And he was a pioneer in the theory of voting, on which he made substantial contributions which we would do well to adopt today. I chose this book of Mathematical Pamphlets because it includes a wide range of his mathematical writings and gives one a good idea of his approach to the subject. It is also a fun book to dip into! Cundy and A. Why does this book stand out for you? I first came across this book more than fifty years ago when I was still at school. It proved particularly valuable when I had to organise speech-day mathematical exhibitions for the visiting school parents.

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We publish at least two new interviews per week. Five Books participates in the Amazon Associate program and earns money from qualifying purchases. Support Us. Mesopotamia -- Cuneiform records -- Positional numeration -- Sexagesimal fractions -- Fundamental operations -- Algebraic problems -- Quadratic equations -- Cubic equations -- Pythagorean triads -- Polygonal areas -- Geometry as applied arithmetic -- Mathematical weaknesses -- 4.

Ionia and the Pythagoreans -- Greek origins -- Thales of Miletus -- Pythagoras of Samos -- The Pythagorean pentagram -- Number mysticism -- Arithmetic and cosmology -- Figurate numbers -- Proportions -- Attic numeration -- Ionian numeration -- Arithmetic and logistic -- 5.

The age of Plato and Aristotle -- The seven liberal arts -- Socrates -- Platonic solids -- Theodorus of Cyrene -- Platonic arithmetic and geometry -- Origin of analysis -- Eudoxus of Cnidus -- Method of exhaustion -- Mathematical astronomy -- Menaechmus -- Duplication of the cube -- Dinostratus and the squaring of the circle -- Autolycus of Pitane -- Aristotle -- End of the Hellenic period -- 7.

Archimedes of Syracuse -- The siege of Syracuse -- Law of the lever -- The hydrostatic principle -- The Sand-Reckoner -- Measurement of the circle -- Angle trisection -- Area of a parabolic segment -- Volume of a paraboloidal segment -- Segment of a sphere -- On the sphere and cylinder -- Books of Lemmas -- Semiregular solids and trigonometry -- The Method -- Volume of a sphere -- Recovery of The Method -- 9.

Apollonius of Perga -- Lost works -- Restoration of lost works -- The problem of Apollonius -- Cycles and epicycles -- The Conics -- Names of the conic sections -- The double-napped cone -- Fundamental properties -- Conjugate diameters -- Tangents and harmonic division -- The three- and four-line locus -- Intersecting conics -- Maxima and minima, tangents and normals -- Similar conics -- Foci of conics -- Use of coordinates -- Greek trigonometry and mensuration -- Early trigonometry -- Aristarchus of Samos -- Eratosthenes of Cyrene -- Hipparchus of Necaea -- Menelaus of Alexandria -- Ptolemy's Almagest -- The degree circle -- Construction of tables -- Ptolemaic astronomy -- Other works by Ptolemy -- Optics and astronomy -- Heron of Alexandria -- Principle of least distance -- Decline of Greek mathematics -- Newton and Leibniz -- Newton's early work -- The binomial theorem -- Infinite series -- The Method of fluxions -- The Principia -- Leibniz and the harmonic triangle -- The differential triangle and infinite series -- The differential calculus -- Determinants, notations, and imaginary numbers -- The algebra of logic -- The inverse square law -- Theorems on conics -- Optics and curves -- Polar and other coordinates -- Newton's method and Newton's parallelogram -- The Arithmetica universalis -- Later years -- The time of Gauss and Cauchy -- Nineteenth-century overview -- Gauss : early work -- Number theory -- Reception of the Disquisitiones arithmeticae -- Gauss's contributions to astronomy -- Gauss's middle years -- The beginnings of differential geometry -- Gauss's later work -- Paris in the s -- Cauchy -- Gauss and Cauchy compared -- Non-Euclidean geometry -- Abel and Jacobi -- Galois -- Diffusion -- Reforms in England and Prussia -- Geometry -- The school of Monge -- Projective geometry : Poncelet and Chasles -- Synthetic metric geometry : Steiner -- Synthetic nonmetric geometry : von Staudt -- Analytic geometry -- Riemannian geometry -- Spaces of higher dimensions -- Felix Klein -- Post-Riemannian algebraic geometry -- Quadratic equations in two or three variables.

E books May 3 A Computational Introduction to Number. Read another article : Active science book Action picture books Across many mountains book Activity book in chinese Acevi villarroel barcelona booking. Source: pinterest. Gcse maths resources for the edexcel gcse 9 1 maths specification.