Research Article
Problems of Individual Education, with Special Reference to Work in Mathematics
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- 03 November 2016, pp. 38-54
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Mathematical Notes
989. [K1. 6. a.] To Inscribe a Square in Two Circles.
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- 03 November 2016, p. 390
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1005. [P. 3. b.] A common error in the Theory of Inversion
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- 03 November 2016, pp. 469-470
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972. [K1. 11. e.] Quidde’s Theorem on Concurrent Triads of Common Tangents
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- 03 November 2016, p. 257
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Meeting Report
The Report on the Teaching of Mechanics*
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- 03 November 2016, pp. 339-346
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Other
Gleanings Far and Near
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- 03 November 2016, p. 141
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Research Article
Arithmetic of Citizenship*
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- 03 November 2016, pp. 55-61
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How ought a Logarithm to be defined?
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- 03 November 2016, pp. 488-489
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Mathematical Notes
995. [K1. 6. a] To find the conditions that the point P(x′, y′) should be within the triangle whose sides are L≡lx+my+n=0 and S≡ax2+2hxy+by2+2gx+2fy+c=0
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- 03 November 2016, pp. 423-424
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990. [K1 .3. c.; X. 6.] A Proof of Euc. I. 47, with application of the method to an explanation of Amsler’s Planimeter.
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- 03 November 2016, pp. 390-391
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Other
Mathematical Notes
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- 03 November 2016, pp. 111-119
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Mathematical Notes
1006. [K1. 13. c ] A Theorem in Coolidge’s “Circle and Sphere”
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- 03 November 2016, pp. 470-471
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950. [V. 1. a. i.] To inscribe the Principal Ellipse in a given Parallelogram.
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- 03 November 2016, p. 21
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Research Article
Gunnery: And some of its Mathematical Problems*
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- 03 November 2016, pp. 187-192
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Other
An Approximate Construction for the Division of an Angle
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- 03 November 2016, pp. 296-298
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Reviews
Le Probleme de Malfatti, le Pendule de Foucault et Autres Questions d’Analyse et de Physique. Par Louis Gérard. (Paris, Librairie Vuibert.)
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- 03 November 2016, p. 120
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Mathematical Notes
1007. [D. 5. f.] The deduction of Saalschütz’s theorem from Vandermonde’s
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- 03 November 2016, p. 472
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973. [K1. 12. a; L1. 16. a.] To construct three circles, having three given points X, Y, Z as centres, such that one common tangent of each pair of circles may pass through a fourth given point P
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- 03 November 2016, pp. 257-258
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Mathematical Note
983. [D. 5. f.] An elementary proof of Saalschiitz’s theorem on generalised hypergeometric series.
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- 03 November 2016, pp. 299-300
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Mathematical Notes
996. [A. 3. k.] Graphical interpretation of the operations in the Theory of Equations in the case of the Cubic, leading to a simple investigation of the Nature of the Roots
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- 03 November 2016, pp. 424-426
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