Theory of Groups of Finite Order

<p>CHAPTER I. ON SUBSTITUTIONS.</p><p>CHAPTER II. THE DEFINITION OF A GROUP.</p><p>CHAPTER III. ON THE SIMPLER PROPERTIES OF A GROUP WHICH ARE INDEPENDENT OF ITS MODE OF REPRESENTATION.</p><p>CHAPTER IV. ON ABELIAN GROUPS.</p><p>CHAPTER V. ON GROUPS WHOSE ORDERS ARE POWERS OF PRIMES</p><p>CHAPTER VI. ON SYLOW'S THEOREM.</p><p>CHAPTER VII. ON THE COMPOSITION-SERIES OF A GROUP.</p><p>CHAPTER VIII. ON SUBSTITUTION GROUPS: TRANSITIVE AND INTRANSITIVE GROUPS.</p><p>CHAPTER IX. ON SUBSTITUTION GROUPS: PRIMITIVE AND IMPRIMITIVE GROUPS.</p><p>CHAPTER X. ON SUBSTITUTION GROUPS: TRANSITIVITY AND PRIMITIVITY: (CONCLUDING PROPERTIES).</p><p>CHAPTER XI. ON THE ISOMORPHISM OF A GROUP WITH ITSELF.</p><p>CHAPTER XII. ON THE GRAPHICAL REPRESENTATION OF A GROUP</p><p>CHAPTER XIII. ON THE GRAPHICAL REPRESENTATION OF GROUPS: GROUPS OF GENUS ZERO AND UNITY: CAYLEY'S COLOUR GROUPS </p><p>CHAPTER XIV. ON THE LINEAR GROUP.</p><p>CHAPTER XV. ON SOLUBLE AND COMPOSITE GROUPS</p>