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1.

図書
図書
1. Galileo Galilei's "two new sciences" : for modern readers
Alessandro De Angelis
出版情報: Cham : Springer, c2021  xxxi, 172 p. ; 25 cm
シリーズ名: History of physics / series editors, Arianna Borrelli, Bretislav Friedrich
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2.

図書
図書
2. The Mathematical papers of Isaac Newton (Vol. 1. 1664-1666 - Vol. 8. 1697-1722)
edited by D.T. Whiteside ; with the assistance in publication of M.A. Hoskin
出版情報: Cambridge : University Press, 1967-1981  8 v. ; 29 cm
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目次情報: 続きを見る
The First Mathematical Annotations 1664-1665 / Part I：
Annotations from Oughtred, Descartes, Schooten and Huygens / 1：
Annotations from Viete and Oughtred / 2：
Annotations from Wallis / 3：
Researches in Analytical Geometry and Calculus 1664-1666 / Part II：
Early notes on Analytical Geometry
Work on the Cartesian Subnormal
Miscellaneous Problems in Analytical Geometry and Calculus
Normals, Curvature and the Resolution of the General Problem of Tangents / 4：
The Calculus Becomes an Algorithm / 5：
The General Problems of Tangents, Curvature and Limit-Motion Analysed by the Method of Fluxions / 6：
The October 1966 Tract of Fluxions / 7：
Miscellaneous Early Mathematical Researches 1664-1666 / Part III：
Early Scraps in Newton's Waste Book
Early Work in Trigonometry
The Theory and Construction of Equations
Miscellaneous Researches in Arithmetic, Number Theory and Geometry
Appendix
The First Tract G++De Quadratura CurvarumG++
Researches in Pure Geometry and Quadrature of Curves
Restoring the GreeksG++ Geometrical Method
Essays at a Multipartite G++GeometriaG++
The Final G++Geometri+ Libri DuoG++
Cartesian Analysis of Higher Plane Curves and Finite-Difference Approximations
Improved Enumeration of the CubicG++s Species
Miscellaneous Analytical Investigations of Cubic and Quartic Curves
Interpolation and Approximate Quadrature by Curve-Fitting
Index of Names
Geometry and Dynamics of Motion
Fundamental Investigations 'On the Motion of Bodies'
Approaches to the Solution of Particular Problems
The 'De Motu Corporum Liber Primus' Remodelled
The Deposited Lucasian Lectures on Algebra (Winter 1683G++1684): Introduction
Preliminary notes and drafts for the G++ArithmeticaG++
The copy deposited in the Cambridge archives
The G++Arithmetic+ Universalis Liber PrimusG++ (1684): Introduction
Researches in Algebra, Number Theory and Trigonometry
Approaches to a General Theory of Finite Differences
Problems in Elementary Number Theory
Codifications of Elementary Plane and Spherical Trigonometry
Miscellaneous Notes on Annuities and Algebraic Factorization
Researches in Pure and Analytical Geometry
Miscellaneous Problems in Elementary Geometry
Researches into the Greek G++Solid LocusG++
Miscellaneous Topics in Analytical Geometry
The G++Geometria CurvilineaG++ and G++Matheseos Universalis SpeciminaG++
The G++Geometry of Curved LinesG++
Specimens of a Universal System of Mathematics
The First Mathematical Annotations 1664-1665 / Part I：
Annotations from Oughtred, Descartes, Schooten and Huygens / 1：
Annotations from Viete and Oughtred / 2：
3.

図書
図書
3. The book of squares (: alk. paper)
Leonardo Pisano Fibonacci ; an annotated translation into modern English by L.E. Sigler
出版情報: Boston ; Tokyo : Academic Press, 1987  xx, 124 p. ; 24 cm
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Prologue
Introduction
Find Two Square Numbers Which Sum to a Square Number / Proposition 1：
Any Square Number Exceeds the Square Immediately Before It by the Sum of the Roots / Proposition 2：
There is Another Way of Finding Two Squares Which Make a Square Number with Their Sum / Proposition 3：
A Sequence of Squares is Produced from the Ordered Sums of Odd Numbers Which Run from 1 to Infinity / Proposition 4：
Find Two Numbers So That the Sum of Their Squares Makes a Square Formed by the Sum of the Squares of Two Other Given Numbers / Proposition 5：
A Number is Obtained Which is Equal to the Sum of Two Squares in Two, Three, or Four Ways / Proposition 6：
Find in Another Way a Square Number Which is Equal to the Sum of Two Square Numbers / Proposition 7：
Two Squares Can Again be Found Whose Sum Will be the Square of the Sum of the Squares of Any Two Given Numbers / Proposition 8：
Find Two Numbers Which Have the Sum of Their Squares Equal to a Nonsquare Number Which is Itself the Sum of the Squares of Two Given Numbers / Proposition 9：
Find the Sum of the Squares of Consecutive Numbers from the Unity to the Last / Proposition 10：
Find the Sum of the Squares of Consecutive Odd Numbers from the Unity to the Last / Proposition 11：
If Two Numbers are Relatively Prime and Have the Same Parity, Then the Product of the Numbers and Their Sum and Difference is a Multiple of Twenty-Four / Proposition 12：
The Mean of Symmetrically Disposed Numbers is the Center / Proposition 13：
Find a Number Which Added to a Square Number and Subtracted from a Square Number Yields Always a Square Number / Proposition 14：
Square Multiples of Congruous Numbers are Congruous Numbers / Proposition 15：
Find a Congruous Number Which is a Square Multiple of Five / Proposition 16：
Find a Square Number Which Increased or Diminished by Five Yields a Square Number / Proposition 17：
If Any Two Numbers Have an Even Sum, Then the Ratio of Their Sum to Their Difference is Not Equal to the Ratio of the Larger to the Smaller / Proposition 18：
Find a Square Number for Which the Sum and the Difference of It and Its Root is a Square Number / Proposition 19：
A Square Number is Found Which When Twice Its Root is Added or Subtracted Always Makes a Square Number / Proposition 20：
For Any Three Consecutive Odd Squares, the Greatest Square Exceeds the Middle Square by Eight More Than the Middle Square Exceeds the Least Square / Proposition 21：
Find in a Given Ratio the Two Differences Among Three Squares / Proposition 22：
Find Three Square Numbers So That the Sum of the First and the Second As Well As All Three Numbers are Square Numbers / Proposition 23：
The Question Proposed by Master Theodore / Proposition 24：
References
Index
Prologue
Introduction
Find Two Square Numbers Which Sum to a Square Number / Proposition 1：
4.

図書
図書
4. Opera mathematica
François Viète ; recognita Francisci à Schooten ; Vorwort und Register von Joseph E. Hofmann
出版情報: Hildesheim ; New York : G. Olms, 1970  xxxix, xii, 554 p. ; 23 cm
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5.

図書
図書
5. The provincial letters ; Pensées ; Scientific treatises. 2nd ed
Blaise Pascal
出版情報: Chicago : Encyclopædia Britannica, c1990  vi, 487 p. ; 24 cm
シリーズ名: Great books of the Western World / Mortimer J. Adler, editor in chief ; 30
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6.

図書
図書
6. A source book in mathematics, 1200-1800
edited by D.J. Struik
出版情報: Cambridge, Mass. : Harvard University Press, 1969  xiv, 427 p. ; 27 cm
シリーズ名: Source books in the history of the sciences
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7.

図書
図書
7. Unrolling time : Christiaan Huygens and the mathematization of nature
Joella G. Yoder
出版情報: Cambridge ; New York : Cambridge University Press, 1988  xi, 238 p. ; 23 cm
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目次情報: 続きを見る
Preface
Introduction / 1：
Accelerated motion: gravity / 2：
Accelerated motion: curvilinear fall / 3：
Evolutes / 4：
Curvature / 5：
Rectification / 6：
Diversions / 7：
Conclusion / 8：
Notes
Bibliography
Index
Preface
Introduction / 1：
Accelerated motion: gravity / 2：
8.

図書
図書
8. Opera mathematica (1 ; 2 ; 3)
John Wallis ; mit einem Vorwort von Christoph J. Scriba
出版情報: Hildesheim ; New York : G. Olms, 1972  3 v. ; 29 cm
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9.

図書
図書
9. Discorsi e dimostrazioni matematiche, intorno à due nuoue scienze attenenti alla mecanica & i movimenti locali. (Reprint)
del Signor Galileo Galilei
出版情報: Leida : Appresso gli Elsevirii, 1638  306 p. ; 21 cm
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