
Mathematical recreations and problems of past and present times
by W. W. Rouse Ball
Occult PhilosophyHermeticismModern
Chapters
68
Total Words
200,654
Reading Time
803 min
Published
1892
Table of Contents
1.Preface
3 min2.Chapter I. Arithmetical Recreations.
1 min3.Chapter II. Arithmetical Recreations (Continued).
1 min4.Chapter III. Geometrical Recreations.
1 min5.Chapter IV. Geometrical Recreations [Continued).
1 min6.Chapter V. Mechanical Recreations.
1 min7.Chapter VI. Chess-Board Recreations.
1 min8.Chapter VII. Magic Squares.
1 min9.Chapter VIII. Unicup.sal Problems.
1 min10.Chapter IX. Kirkman's School-Girls Problem.
1 min11.Chapter X. Miscellaneous Proble:.i3.
1 min12.Chapter XL The Mathematical Tripos.
2 min13.Chapter XII. Three Classical Geometrical Problems.
1 min14.Chapter XIII. The Parallel Postulate
1 min15.Chapter XIV. Insolubility of the Algebraic Quintic.
1 min16.Chapter XV. Mersenne's Numbers.
1 min17.Chapter XVI. String Figures.
1 min18.Chapter XVII. Astrology.
1 min19.Chapter XVIII. Cryptographs and CrrrTEKS.
1 min20.Chapter XIX. Hyper Space.
1 min21.Chapter XX. Time and its Measurement.
1 min22.Chapter XXI. Matter and Ether Theories.
1 min23.PART I.
1 min24.CHAPTER I.
35 min25.CII. l] ARITHMETICAL RECREATIONS 23
8 min26.CHAPTER 11.
6 min27.book in use contains 700 hymns. What is the smallest number
18 min28.chapter xv.
7 min29.VI. 19, /SABG : IS ABD = AG' : AD\
8 min30.I. 32 and Euclid I. 47 can be so supplemented and are valid.
13 min31.CHAPTER IV.
16 min32.M. De Fonteney has remarked that, if there was an island
1 min33.M. G. Tarry has suggested an extension of the problem,
12 min34.part V, pp. 89 — 141.
29 min35.CM. V]
60 min36.CHAPTER VII.
4 min37.chapter iv ; and W. Ahrens, Mathematische Unterhaltungen und Spiele, Leipzig,
1 min38.chapter xii : Euler, Commentationes Arithmeticae Collectae, St Petersburg, 1849,
47 min39.CHAPTER VIII.
32 min40.CHAPTER IX.
58 min41.CHAPTER X.
37 min42.CHAPTER XL
12 min43.part in it constantly gave rise to accusations of partiality.
46 min44.Part II was abolished — a change on which all parties were
5 min45.CHAPTER XII.
28 min46.L. van Cenlen devoted no inconsidorable part of his life to
9 min47.CHAPTER XIII.
28 min48.CHAPTER XIV.
10 min49.CHAPTER XV.
23 min50.CHAPTER XVI.
44 min51.C. F. Jayne's Strinp Figures, New York, 1906, chapter viii. See, also,
12 min52.Part X ; 0. Boddicker, Erweiteruvg dcr Gauss'schen Theorie der Venchlinqungen,
1 min53.CHAPTER XVII.
22 min54.CHAPTER XVIII.
35 min55.D. K. 27
7 min56.book cipher, to which I have already alluded. In this, a code
3 min57.CHAPTER XIX.
18 min58.D. Hilbert, M. L. Gerard, A. N. Whitehead, and others.
3 min59.CHAPTER XX.
32 min60.CHAPTER XXI.
2 min61.I. Hypothesis of Continuous Matter. It may be
1 min62.II. Atomic Theories. If matter is not continuous we
4 min63.III. Dynamical Theories. In more recent years the
10 min64.CM. XXl] MATTER AND ETHER THEORIES 469
11 min65.chapter xix, this connection does exist, for all the molecules
30 min66.book is at all dry. On the contrary the biographical sketches frequently
11 min67.book is warmly to be recommended, and should find a place on the shelves of
7 min68.chapter is devoted to the investigations made in 1684 : these are
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