i 2 = j 2 = k 2 = ijk = -1 * * * * * THE chief aim has been to meet the wants of beginners in the class-room, and it is believed that this work will be found superior in fitness for beginners in practical compass, in explanations and applications, and in adaptation to the methods of instruction common in this country. * * * * * From the author's PREFACE. IHE object of the following treatise is to exhibit the elementary principles and notation of the Quaternion Calculus, so as to meet the wants of beginners in the ...
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i 2 = j 2 = k 2 = ijk = -1 * * * * * THE chief aim has been to meet the wants of beginners in the class-room, and it is believed that this work will be found superior in fitness for beginners in practical compass, in explanations and applications, and in adaptation to the methods of instruction common in this country. * * * * * From the author's PREFACE. IHE object of the following treatise is to exhibit the elementary principles and notation of the Quaternion Calculus, so as to meet the wants of beginners in the class-room. The Elements and Lectures of Sir William Rowan Hamilton, while they may be said to contain the suggestion of all that will be done in the way of Quaternion research and application, are not, for this reason, as also on account of their diffuseness of style, suitable for the purposes of elementary instruction. Tait's work on Quaternions is also, in its originality and conciseness, beyond the time and needs of the beginner. In addition to the above, the following works have been consulted: Calcolo dei Quaternione . Bellavitis; Modena, 1858. Exposition de la Methode des Equipollences . Traduit de l'Italien de Giusto Bellavitis, par C.-A. Laisant; Paris, 1874. (Original memoir in the Memoirs of the Italian Society. 1854.) Theorie Elementaire des Quantites Complexes . J. Hoiiel; Paris, 1874. Essai sur une Maniere de Representer les Quantites Imaginaires dans les Construction Geometriques . Par R. Argand; Paris, 1806. Second edition, with preface by J. Hoiiel; Paris, 1874. Translated, with notes, from the French, by A. S. Hardy. Van Nostrand's Science Series, No. 52; 1881. Kurze Anleitung sum Rechnen mit den (Hamilton' schen) Quatenionen . J. Odstrcil; Halle, 1879. Applications Mecaniques du Galeul des Quaternions . Laisant; Paris, 1877. Introduction to Quaternions . Kelland and Tait; London, 1873. A free use has been made of the examples and exercises of the last work; and, in Article 87, is given, by permission, the substance of a paper from Volume I., page 379, American Journal of Mathematics , illustrating admirably the simplicity and brevity of the Quaternion method. If this presentation of the principles shall afford the undergraduate student a glimpse of this elegant and powerful instrument of analytical research, or lead him to follow their more extended application in the works above cited, the aim of this treatise will have been accomplished....
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