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| Introduction | |
| Preliminaries | |
| Transitive and antiflag transitive linear groups | |
| Subgroups of classical groups transitive on subspaces | |
| Proof of Theorem 1.1: Linear groups | |
| Proof of Theorem 1.1: Unitary groups | |
| Proof of Theorem 1.1: Orthogonal groups in odd dimension | |
| Proof of Theorem 1.1: Orthogonal groups of minus type | |
| Proof of Theorem 1.1: Some special actions of symplectic and orthogonal groups | |
| Proof of Theorem 1.1: Remaining symplectic cases | |
| Proof of Theorem 1.1: Orthogonal groups of plus type | |
| Proof of Theorem 1.1: Exceptional groups of Lie type | |
| Proof of Theorem 1.1: Alternating groups | |
| Proof of Theorem 1.1: Sporadic groups | |
| Proof of Theorem 1.4 and Corollary 1.3 | |
| The tables in Theorem 1.1 | |
| References | |
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