Edmond Halley’s views on theology and natural philosophy have often drawn puzzled attention both from his contemporaries and from subsequent scholars. There has seemed to be a contrast between some public statements he made when under pressure from ecclesiastical authority, and his continued, and privately-held, faith in the over-arching relevance of science (1). However, it now emerges from some unpublished papers which Halley read to the Royal Society in the 1690s that he made public his own debate over such issues as the eternity of the world. This new evidence gives us a much more consistent picture of Halley’s work, and it refutes the view that there were two Halleys—the public orthodox face and the private heterodox one. It is true that the work of Edmond Halley presents us with a picture of considerable diversity. Nevertheless, throughout the 1690s he was primarily concerned with an investigation of Earth history independently of scriptural authority, and this gave some unity to his varied researches. However, there were both ideological and institutional problems with such a programme. The Anglican establishment of the period after 1688 was filled with a sense of threat. This led to a series of statements antipathetic to Halley’s attitude, including a devaluation of the power of unaided reason and an emphasis on the power of God’s Providence. Halley’s failure to obtain the Savilian Chair of Astronomy in 1691/2 was due in part, perhaps, to this antipathy. Yet this failure was also precipitated by the personal antagonism aroused by Halley’s jocular style, and the innate irascibility of Flamsteed. Because of these other sources of controversy the exact nature of Halley’s atheism remains confused. Even his identification with the ‘infidel mathematician’ of Berkeley’s
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is problematic. Yet the fact is that Halley took these charges seriously enough to spend several years working to show that one of them was unjustified. He had been accused of believing that the world would continue for eternity, and he was to try and show that it must, in the end, come to a halt.