EMS Proceedings and Notes

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The locus of the straight lines which intersect three given lines | Vol 28 (1909) 60-61 |

The Factors of ( a, b, c, f, g, h)( x, y, z)^{2} - λ( x^{2} + y^{2} + z^{2})
| Vol 28 (1909) 62-63 |

A method of finding i) the double points of a unicursal curve and ii) unicursal quartics with three given double points | Vol 31 (1912) 35-48 |

An area proof of the proposition If AB is divided equally at C and unequally at D, then AD^{2} + DB^{2} = 2AC^{2} + 2CD^{2}
| Vol 38 (1919) Notes |

Note on geometric series | Notes: 6 (1910) |

An interesting example in curve tracing | Notes: 10 (1912) |

The equation of the polar of a point with respect to a circle | Notes: 13 (1913) |

Note on the perpendicular generators of a hyperboloid of one sheet | Notes: 15 (1914) |

Note on the principal axes of a normal section of a cylinder which envelopes an ellipsoid | Notes: 15 (1914) |

Geometrical proof of a trigonometrical identity | Notes: 17 (1915) |

The distance of a point from a given line | Notes: 18 (1915) |

On the solutions of d^{2}u/dt^{2} + P(du/dt) + Qu = 0
| Notes: 19 (1915) |

On the direction-cosines of the axes of the conicoid f(x, y, z) = ax^{2} + by^{2} + cz^{2} + 2fyz + 2gzx+2hxy = 1
| Notes: 20 (1916) |

A proof of the addition theorem in trigonometry | Notes: 23 (1925) |

MH/JOC/EFR November 2009