Not to be confused with the Polish mathematician Józef Schreier.
Otto SchreierStart pages of a 1928 article of Schreier on the Jordan–Hölder theorem
Otto Schreier (3 March 1901 in Vienna, Austria – 2 June 1929 in Hamburg, Germany) was a Jewish-Austrian[1] mathematician who made major contributions in combinatorial group theory and in the topology of Lie groups.
^O'Connor, John J.; Robertson, Edmund F., "Otto Schreier", MacTutor History of Mathematics Archive, University of St Andrews
OttoSchreier (3 March 1901 in Vienna, Austria – 2 June 1929 in Hamburg, Germany) was a Jewish-Austrian mathematician who made major contributions in...
designer and composer Jake Schreier (born 1981), American director Józef Schreier (1909–1943), Polish mathematician OttoSchreier (1901–1929), Austrian mathematician...
theory, the Schreier conjecture asserts that the outer automorphism group of every finite simple group is solvable. It was proposed by OttoSchreier in 1926...
isomorphic one. The theorem is named after the Austrian mathematician OttoSchreier who proved it in 1928. It provides an elegant proof of the Jordan–Hölder...
of real algebraic numbers. The theorem is named for Emil Artin and OttoSchreier, who proved it in 1926. If (F, P) is an ordered field, and E is a Galois...
after OttoSchreier, who used the term "Nebengruppenbild". An equivalent definition was made in an early paper of Todd and Coxeter. The Schreier graph...
homomorphisms. The result that every epimorphism in Grp is surjective is due to OttoSchreier (he actually proved more, showing that every subgroup is an equalizer...
In abstract algebra, a Schreier domain, named after OttoSchreier, is an integrally closed domain where every nonzero element is primal; i.e., whenever...
introductions and an appendix by John Stillwell, and with an appendix by OttoSchreier. Cayley diagrams Weisstein, Eric W. "Cayley graph". MathWorld....
topology, and obtained the first proof of the full Nielsen–Schreier theorem. OttoSchreier published an algebraic proof of this result in 1927, and Kurt...
algebra, as well as a seminar conducted by Artin, Wilhelm Blaschke, OttoSchreier, and van der Waerden himself on ideals as the main references. The three...
algebra, as well as a seminar conducted by Artin, Wilhelm Blaschke, OttoSchreier, and van der Waerden himself on ideals as the main references. The three...
(1996), Pólya Prize (2006) Józef Schreier (1909–1943), functional analysis, group theory and combinatorics OttoSchreier (1901–1929), group theory Issai...
focus is on the group Q. A paper of Ronald Brown and Timothy Porter on OttoSchreier's theory of nonabelian extensions uses the terminology that an extension...
through the work of Cayley, Walther von Dyck, Max Dehn, Jakob Nielsen, OttoSchreier, and continued in the 1920-1940 period with the work of H. S. M. Coxeter...
introductions and an appendix by John Stillwell. With an appendix by OttoSchreier. Springer-Verlag, New York, 1987. viii+396 pp. ISBN 0-387-96416-9 Dehn's...
Austrian mathematician OttoSchreier in 1923 in his PhD thesis and later published. The problem posed for his thesis by Otto Hölder was "given two groups...
pioneering work of Max Dehn, Jakob Nielsen, Kurt Reidemeister and OttoSchreier, J. H. C. Whitehead, Egbert van Kampen, amongst others, introduced some...
differential manifold M is equal to the Euler characteristic of M. 1926−7 OttoSchreier Definitions of topological group and of "continuous group" (traditional...
factor system (sometimes called factor set) is a fundamental tool of OttoSchreier’s classical theory for group extension problem. It consists of a set...
up to permutation and isomorphism. This theorem can be proved using the Schreier refinement theorem. The Jordan–Hölder theorem is also true for transfinite...
H^{2}} ) arose in the work of Otto Hölder (1893), in Issai Schur's 1904 study of projective representations, in OttoSchreier's 1926 treatment, and in Richard...
mathematicians including David Hilbert, Otto Hölder and Hans Hahn. This grew eventually into the Artin–Schreier theory of ordered fields and formally real...
Kurt Moll as Sarastro, Edda Moser as the Queen of the Night and Peter Schreier as Tamino; a reviewer from Gramophone described him as "an excellent Monostatos...
mathematics) and walked over to investigate. As a result, he met Banach, as well as Otto Nikodym. Steinhaus became fascinated with the self-taught young mathematician...
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