Ivor Etherington
British mathematician
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Mathematics
Why Is Ivor Etherington Influential?
(Suggest an Edit or Addition)According to Wikipedia, Ivor Malcolm Haddon Etherington FRSE was a mathematician who worked initially on general relativity, and later on genetics and introduced genetic algebras. Life He was born in Lewisham in London the son of Annie Margaret and her husband Bruce Etherington, both of whom were Baptist missionaries normally based in Ceylon. His father had died in Ceylon, leaving his mother and two older siblings to return to Britain alone. His mother remarried in 1913 to Edwin Duncombe de Russet, a Baptist minister, but Ivor retained his original name. In 1921 the growing family moved out of London to Thorpe Bay on the Essex coast, where his father then founded the Thorpe Bay School for Boys. In 1922 Ivor was sent back to London to be educated at Mill Hill School. He was later educated at the University of Oxford and continued as a postgraduate at the University of Edinburgh where he received his doctorate. He later became a professor of mathematics at the same university.
Ivor Etherington's Published Works
Published Works
- LX. On the definition of distance in general relativity (1933) (279)
- XXIII.—Genetic Algebras (1940) (100)
- II.—Non-Associative Algebra and the Symbolism of Genetics (1941) (80)
- Duplication of linear algebras (1941) (56)
- Some problems of non-associative combinations (2) (1940) (54)
- Commutative Train Algebras* of Ranks 2 and 3 (1940) (45)
- XV.—On Non-Associative Combinations (1940) (32)
- SPECIAL TRAIN ALGEBRAS (1941) (28)
- Quasigroups and cubic curves (1965) (23)
- Non-Associate Powers and a Functional Equation (1937) (21)
- Non‐Commutative Train Algebras of Ranks 2 and 3 (1950) (9)
- Enumeration of Indices of Given Altitude and Degree (1960) (7)
- Groupoids with Additive Endomorphisms (1958) (6)
- On Errors in Determinants (1932) (6)
- Some Non‐Associative Algebras in which the Multiplication of Indices is Commutative (1941) (5)
- On relativistic cosmology and on the definition of distance in general relativity (1932) (5)
- Note on Quasigroups and Trees (1963) (4)
- XLVII.—Non-Associative Arithmetics (1949) (3)
- XI.—Theory of Indices for Non-Associative Algebra (1954) (2)
- A Simple Method of Finding Sums of Powers of the Natural Numbers (1932) (1)
- Researches in non-associative algebra (1941) (0)
- John Watt Butters (1947) (0)
- The Pillory (1937) (0)
- George David Birkhoff (1947) (0)
- Blood Group Inheritance (1935) (0)
- VII.—Entropic Functions for Linear Algebras (1958) (0)
- Richard D. Schafer, An Introduction to Nonassociative Algebras (Academic Press Inc., New York and London, 1966), x+166 pp., 64s. (1969) (0)
- 1323. 2=4: A New Proof (1938) (0)
- Note on “the Cubic Curve and an Associated Structure” (1967) (0)
- Blood Group Inheritance (1938) (0)
- Blood Group Inheritance (1935) (0)
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