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1.

図書

図書
Jacqueline Stedall
出版情報: Oxford : Oxford University Press, 2012  xvii, 123 p. ; 18 cm
シリーズ名: Very short introductions ; 305
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目次情報: 続きを見る
Mathematics: myth and history / 1:
What is mathematics and who is a mathematician? / 2:
How are mathematical ideas disseminated? / 3:
Learning mathematics / 4:
Mathematical livelihoods / 5:
Getting inside mathematics / 6:
The evolving historiography of mathematics / 7:
Further Reading
Mathematics: myth and history / 1:
What is mathematics and who is a mathematician? / 2:
How are mathematical ideas disseminated? / 3:
2.

図書

図書
Uta C. Merzbach, Carl B. Boyer
出版情報: Hoboken, N.J. : Wiley, c2011  xx, 668 p. ; 24 cm
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目次情報: 続きを見る
Foreword
Preface to the First Edition
Preface to the Second Edition
Traces / 1:
Concepts and Relationships
Early Number Bases
Number Language and Counting
Spatial Relationships
Ancient Egypt / 2:
The Era and the Sources
Numbers and Fractions
Arithmetic Operations
"Heap" Problems
Geometric Problems
Slope Problems
Arithmetic Pragmatism
Mesopotamia / 3:
Cuneiform Writing
Numbers and Fractions; Sexagesimals
Positional Numeration
Sexagesimal Fractions
Approximations
Tables
Equations
Measurements: Pythagorean Triads
Polygonal Areas
Geometry as Applied Arithmetic
Hellenic Traditions / 4:
Thales and Pythagoras
Numeration
Arithmetic and Logistic
Fifth Century Athens
Three Classical Problems
Incommensurability
Paradoxes of Zeno
Deductive Reasoning
Democritus of Abdera
Mathematics and the Liberal Arts
The Academy
Aristotle
Euclid of Alexandria / 5:
Alexandria
Lost Works
Extant Works
The Elements
Archimedes of Syracuse / 6:
The Siege of Syracuse
On the Equilibriums of Planes
On Floating Bodies
The Sand-Reckoner
Measurement of the Circle
On Spirals
Quadrature of the Parabola
On Conoids and Spheroids
On the Sphere and Cylinder
Book of Lemmas
Semiregular Solids and Trigonometry
The Method
Apollonius of Perge / 7:
Works and Tradition
Cycles and Epicycles
The Conics
Cross-Currents / 8:
Changing Trends
Eratosthenes
Angles and Chords
Ptolemy's Almagest
Heron of Alexandria
Decline of Greek Mathematics
Nichomachus of Gerasa
Diophantus of Alexandria
Pappus of Alexandria
The End of Alexandrian Dominance
Proclus of Alexandria
Boethius
Athenian Fragments
Byzantine Mathematicians
Ancient and Medieval China / 9:
The Oldest Known Texts
The Nine Chapters
Rod Numerals
The Abacus and Decimal Fractions
Values of Pi
Thirteenth-Century Mathematics
Ancient and Medieval India / 10:
Early Mathematics in India
The Sulbasutras
The Siddhantas
Aryabhata
Numerals
Trigonometry
Multiplication
Long Division
Brahmagupta
Indeterminate Equations
Bhaskara
Madhava and the Keralese School
The Islamic Hegemony / 11:
Arabic Conquests
The House of Wisdom
al-Khwarizmi
'Abd Al-Hamid ibn-Turk
Thabit ibn Qurra
Abu'l-Wefa and Al-Karkhi
Al-Biruni and Alhazen
Omar Khayyam
The Parallel Postulate
Nasir al-Din al-Tusi
Al-Kashi
The Latin West / 12:
Introduction
Compendia of the Dark Ages
Gerbert
The Century of Translation
Abacists and Algorists
Fibonacci
Jordanus Nemorarius
Campanus of Novara
Learning in the Thirteenth Century
Archimedes Revived
Medieval Kinematics
Thomas Bradwardine
Nicole Oresme
The Latitude of Forms
Infinite Series
Levi ben Gerson
Nicholas of Cusa
Decline of Medieval Learning
The European Renaissance / 13:
Overview
Regiomontanus
Nicolas Chuquet's Triparty
Luca Pacioli's Summa
German Algebras and Arithmetics
Cardan's Ars Magna
Rafael Bombelli
Robert Recorde
Geometry
Renaissance Trends
François Viète
Early Modern Problem Solvers / 14:
Accessibility of Computation
Decimal Fractions
Notation
Logarithms
Mathematical Instruments
The Infinite and Italian Curves / 15:
Infinitesimal Methods: Stevin
Johannes Kepler
Galileo's Two New Sciences
Bonaventura Cavalieri
Evangelista Torricelli
Analysis, Synthesis, and Numbers / 16:
Mersenne's Communicants
Descartes
Fermat's Loci
Gregory of St. Vincent
Theory of Numbers
Gilles Persone de Roberval
Girard Desargues and Projective Geometry
Blaise Pascal
Philippe de Lahire
Georg Mohr
Pietro Mengoli
Frans van Schooten
Jan de Witt
Johann Hudde
René François de Sluse
Christiaan Huygens
Newton and British Techniques / 17:
John Wallis
James Gregory
Nicolaus Mercator and William Brouncker
Barrow's Method of Tangents
Newton
Abraham De Moivre
Leibniz and Continental Methods / 18:
Leibniz: Early Career and Travels
The Bernoulli Family
Tschirnhaus Transformations
Solid Analytic Geometry
Michel Rolle and Pierre Varignon
The Clairauts
Mathematics in Italy
Divergent Series
Euler / 19:
Life of Euler
Foundation of Analysis
Logarithms and the Euler Identities
Differential Equations
Probability
Textbooks
Analytic Geometry
The Parallel Postulate: Lambert
Pre- to Post-Revolutionary France / 20:
Men and Institutions
The Committee on Weights and Measures
D?Alembert
B\x{0082}zout
Condorcet
Lagrange
Monge
Carnot
Laplace
Legendre
Aspects of Abstraction
Paris in the 1820s
Fourier
Cauchy
Diffusion
Gauss / 21:
Nineteenth-Century Overview
Gauss: Early Work
Number Theory
Reception of the Disquisitiones Arithmeticae
Astronomy
Gauss's Middle Years
Differential Geometry
Gauss's Later Work
Gauss's Influence
The School of Monge / 22:
Projective Geometry: Poncelet and Chasles
Synthetic Metric Geometry: Steiner
Synthetic Nonmetric Geometry: von Staudt
Non-Euclidean Geometry
Riemannian Geometry
Spaces of Higher Dimensions
Felix Klein
Post-Riemannian Algebraic Geometry
Algebra / 23:
British Algebra and the Operational Calculus of Functions
Boole and the Algebra of Logic
Augustus De Morgan
William Rowan Hamilton
Grassmann and Ausdehnungslehre
Cayley and Sylvester
Linear Associative Algebras
Algebraic Geometry
Algebraic and Arithmetic Integers
Axioms of Arithmetic
Analysis / 24:
Berlin and Göttingen at Mid-Century
Riemann in Göttingen
Mathematical Physics in Germany
Mathematical Physics in English-Speaking Countries
Weierstrass and Students
The Arithmetization of Analysis
Dedekind
Cantor and Kronecker
Analysis in France
Poincaé and Hilbert / 25:
Turn-of-the-Century Overview
Poincar\x{0082}
Hilbert
Twentieth Century Legacies: Pre-1930 / 26:
General Overview
Integration and Measure
Functional Analysis and General Topology
Differential Geometry and Tensor Analysis
Bounds and Approximations
Twentieth Century Legacies: Post-1930 / 27:
The 1930s and World War II
Homological Algebra and Category Theory
Bourbaki
Logic and Computing
Recent Trends / 28:
The Four Color Conjecture
Classification of Finite Simple Groups
Fermat's Last Theorem
Poincaré's Query
Future Outlook
References
General Bibliography
Index
Foreword
Preface to the First Edition
Preface to the Second Edition
3.

図書

図書
Niccolò Guicciardini
出版情報: Cambridge, Mass. : MIT Press, 2011  xxiii, 422 p. ; 23 cm
シリーズ名: Transformations : studies in the history of science and technology
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4.

電子ブック

EB
Jacqueline Stedall
出版情報: Oxford : Oxford University Press, 2012  1 online resource (xvii, 123 p.)
シリーズ名: Very short introductions ; 305
所蔵情報: loading…
目次情報: 続きを見る
Mathematics: myth and history / 1:
What is mathematics and who is a mathematician? / 2:
How are mathematical ideas disseminated? / 3:
Learning mathematics / 4:
Mathematical livelihoods / 5:
Getting inside mathematics / 6:
The evolving historiography of mathematics / 7:
Further Reading
Mathematics: myth and history / 1:
What is mathematics and who is a mathematician? / 2:
How are mathematical ideas disseminated? / 3:
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