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A Finding List: Part 2.Bacon’s Acquaintances, Friends, Companions, Colleagues |
A B C D E F G H I J K L M N O P Q R S T U V W-X-Y-Z |
In this section, it was felt the need to contain all persons referred to in Bacon’s works, speeches, and letters who were his acquaintances, friends, or companions. They are given a well deserved synoptical, yet understandable biography. This way, all references noted to persons mentioned by Bacon would be well understood to why he referred to them, and under what circumstances they surrounded his lifestyle. In continuation to these synoptical biographies, are the works of these persons either in a detailed account that will be found in the Appendix volume or in a synoptical form after each individual biography. A jesty note from Edmund Burke will end the introduction to this part: “Strip majesty of its externals and it is merely a jest.” [(m)ajest(y).] |
E |
Ellis Leslie Robert (b.August 25, 1817–d.May 12, 1859) An English polymath, remembered principally as a mathematician and editor of the Works of Francis Bacon. Ellis was the youngest of six children of Francis Ellis (1772–1842) of Bath. Educated privately, he entered Trinity College, Cambridge in 1836, graduating as Senior Wrangler in 1840 and elected Fellow of Trinity shortly afterwards. Although he had also entered Inner Temple in 1838, he was called to the bar in 1840, and later helped William Whewell with jurisprudence. Ellis never practised law. He hoped unsuccessfully for the Cambridge chair of civil law. He inheriting substantial estates in Ireland on the death of his father, Ellis contemplated entering Parliament as a whig under the patronage of Sir William Napier (1785–1860): his courtship of one of Napier’s daughters unfortunately ended in some confusion, and Ellis never married. As a mathematician, Ellis founded the Cambridge Mathematical Journal with D. F. Gregory in 1837. His own major mathematical contributions were on functional and differential equations, and the theory of probability: On the foundations of the theory of probabilities, 1849. Philosophically, Ellis, like George Boole and later John Venn, defended an objective rather than subjective theory of probability. He corresponded with Augustus De Morgan on the conjectured four-colour theorem. Erasmus Desiderius (1466–1536) Leader of the Northern Renaissance. His name was Gerard Gerard, which he translated into Desiderius Erasmus. Julius Scaliger contested with him, but got nothing by it, for, as Fuller says, he was like a badger, that never bit but he made his teeth meet. (Aubrey). Essex Robert Devereux. 2nd Earl (1566–1601) Queen Elizabeth I’s favourite and personal friend to the Bacon brothers. |