TURING, Alan Mathison (1912-1954). 'Finite approximations to lie groups.' Offprint from: Annals of Mathematics, vol. 39, no. 1. Princeton, NJ: 1938. 8° (255 x 175mm). 8pp., 105-111. Original wrappers, stapled (faint spotting and uneven fading to upper wrapper). Provenance: R.O. Gandy (occasional pencil marginalia). [Sold with:] -- 'The extensions of a group.' Offprint from: Compositio Mathematica, vol. 5, fascicle 3. Groningen: 1938. 8° (248 x 170mm). 12pp., 358-367. Original wrappers, with overlay printing of Turing's name and title to upper cover, stapled (faint sunning).
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TURING, Alan Mathison (1912-1954). 'Finite approximations to lie groups.' Offprint from: Annals of Mathematics, vol. 39, no. 1. Princeton, NJ: 1938. 8° (255 x 175mm). 8pp., 105-111. Original wrappers, stapled (faint spotting and uneven fading to upper wrapper). Provenance: R.O. Gandy (occasional pencil marginalia). [Sold with:] -- 'The extensions of a group.' Offprint from: Compositio Mathematica, vol. 5, fascicle 3. Groningen: 1938. 8° (248 x 170mm). 12pp., 358-367. Original wrappers, with overlay printing of Turing's name and title to upper cover, stapled (faint sunning).

细节
TURING, Alan Mathison (1912-1954). 'Finite approximations to lie groups.' Offprint from: Annals of Mathematics, vol. 39, no. 1. Princeton, NJ: 1938. 8° (255 x 175mm). 8pp., 105-111. Original wrappers, stapled (faint spotting and uneven fading to upper wrapper). Provenance: R.O. Gandy (occasional pencil marginalia). [Sold with:] -- 'The extensions of a group.' Offprint from: Compositio Mathematica, vol. 5, fascicle 3. Groningen: 1938. 8° (248 x 170mm). 12pp., 358-367. Original wrappers, with overlay printing of Turing's name and title to upper cover, stapled (faint sunning).

TURING ON GROUP THEORY
. 'A new departure, which arose through contact with von Neumann. It was a problem suggested by the emigré Polish mathematician S. Ulam: that of asking whether continuous groups could be approximated by finite groups, rather like approximating a sphere by polyhedra. Von Neumann had passed the problem to Alan, who successfully dealt with it by April' (Hodges pp.129-130). Newman 1938a and 1938b.
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