On 30 January 1933 Hitler came to power and on 7 April 1933 the Civil Service Law provided the means of removing Jewish teachers from the universities, and of course also to remove those of Jewish descent from other roles. Rado's family were Jewish so the Civil Service Law made it impossible for him to become a university lecturer in Germany. Rado was interviewed in Berlin by Lord Cherwell for a scholarship given by the chemist Sir Robert Mond which provided financial support to study at Cambridge. After he was awarded the scholarship, Rado and his wife left for England. Rado entered Fitzwilliam House, University of Cambridge, and completed a second Ph.D. in 1935 under Hardy's supervision on Linear transformations of sequences. While at Cambridge Rado was influenced by many mathematicians working there at the time including Hardy, Littlewood, Hall, Besicovitch and Bernhard Neumann.
Rado also worked with Heilbronn and Davenport and, at around this time, he began to correspond with Erdős. They met in 1934 and began a fruitful collaboration which resulted in a number of joint papers. This collaboration was described by Erdős in . After completing his second Ph.D. he spent a further year at Cambridge as a temporary lecturer. In 1936 Rado was appointed to the University of Sheffield where, after Mirsky was appointed in 1942, the two became close friends. In 1947 Rado moved to King's College, London, moving seven years later to a chair at the University of Reading. He remained at Reading until he retired in 1971.
Rado's work covered a wide range of mathematics but his most important work was in combinatorics. These important combinatorial results were in the area of Hall's theorem, Ramsey's theorem, the Rado selection principle, matroids and theory of transversals, and partitions. Together with Erdős he developed the partition calculus. Rogers in  illustrates this with a simple example:-
... if six people meet by chance, one can be sure that either at least three all know each other or there are at least three with no two knowing each other.Some of his more minor work was in topics such as the convergence of sequences and series. He studied inequalities, geometry and measure theory, particularly working in this area with Besicovitch. In graph theory he worked on infinite graphs and hypergraphs. Rado's approach to mathematics is described by Erdős in  where he comments:-
I was good at discovering perhaps difficult and interesting special cases and Richard was good at generalising them and putting them in their proper perspective.In  (see also ) Rado is described by saying:-
Richard was fascinated by mathematical beauty and sought after it. He always tried to formulate his results at their natural level of generality, so that their full power was exhibited, without their content being obscured by over-elaboration.Rado received many honours for his contributions. He was elected a fellow of the Royal Society on 16 March 1978. He was very moved to be awarded an honorary doctorate by the Free University of Berlin in 1981.
Rogers writes in  of Rado's continuing love of music:-
Rado and his wife had a double partnership: she went with him to mathematical conferences and meetings and kept contact with his mathematical friends, he was an accomplished pianist and she was a singer of professional standard. They gave many recitals both public and private, often having musical evenings in their home in Reading. Rado was the kindest and gentlest of men.Rado and his wife continued to live in Reading after he retired. He died in a nursing home in Henley-on-Thames and his wife died less than six months later.
Article by: J J O'Connor and E F Robertson
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