Theory of Groups of Finite Order

I. On permutations
II. The definition of a group
III. On the simpler properties of a group which are independent of its mode of representation
IV. Further properties of a group which are independent of its mode of representation
V. On the composition-series of a group
VI. On the isomorphism of a group with itself
VII. On Abelian groups
VIII. On groups whose orders are the powers of primes
IX. On Sylow's theorem
X. On permutation-groups: transitive and intransitive groups: primitive and imprimitive groups
XI. On permutation-groups: transitivity and primitivity: (concluding properties)
XII. On the representation of a group of finite order as a permutation-group
XIII. On groups of linear substitutions reducible and irreducible groups
XIV. On the representation of a group of finite order as a group of linear substitutions
XV. On group-characteristics
XVI. Some applications of the theory of groups of linear substitutions and of group-characteristics
XVII. The invariance of groups of linear substitutions
XVIII. On the graphical representation of a group
XIX. On the graphical representation of groups: groups of genus zero and unity: Cayley's colour-groups
XX. On congruence groups