Segal's Burnside ring conjecture, or, more briefly, the Segal conjecture, is a theorem in homotopy theory, a branch of mathematics. The theorem relates...

conjecture Kelvin's conjecture Kouchnirenko's conjecture Mertens conjecture Pólya conjecture, 1919 (1958) Ragsdale conjecture Schoenflies conjecture (disproved...

based on big data, machine learning and artificial intelligence. Segal's Burnside conjecture provides a description of the stable cohomotopy theory of the...

equivariant K-theory. The Atiyah–Segal completion theorem in that subject was a major motivation for the Segal conjecture, which he formulated. He has made...

2307/2007071. JSTOR 2007071. Carlsson, Gunnar (1983). "G.B. Segal's Burnside Ring Conjecture for (Z/2)^k". Topology. 22 (1): 83–103. doi:10.1016/0040-9383(83)90046-0...

the Segal conjecture for elementary abelian groups, which provided the algebraic starting point for Gunnar Carlsson's solution of the full conjecture. At...

topology, Brown–Gitler spectrum is related to the concepts of the Segal conjecture (proven in 1984) and the Burnside ring. Brown–Gitler spectra have had...

in the case that the group is algebraic over the complex numbers. Segal conjecture Greenlees, J.P.C. (1996). "An introduction to equivariant K-theory...

Burnside ring for compact groups is described in (tom Dieck 1987). The Segal conjecture relates the Burnside ring to homotopy. Burnside category Burnside,...

Some of his later work concerns a circle of ideas surrounding the Segal conjecture, transfer homomorphisms, and stable splittings of classifying spaces...

Alders 10 episodes 2016 The Big Bang Theory Susan Episode: "The Conjugal Conjecture" This Is Us Lanie Schultz Episode: "The Big Three" 2016–2017 Brooklyn...

extended to all compact Lie groups by incorporating results from Graeme Segal's thesis, that extension was complicated. However a simpler and more general...

recognition of his contributions to partial differential equations, the Calabi conjecture, the positive energy theorem, and the Monge–Ampère equation. Yau is considered...

KO → KU is a Z {\displaystyle \mathbb {Z} } ./2-Galois extension. Segal conjecture Mathew, Akhil; Meier, Lennart (2015). "Affineness and chromatic homotopy...

Cartan–Hadamard conjecture. He discovered that the so-called Weil representation, previously introduced in quantum mechanics by Irving Segal and David Shale...

conversations with Quillen, Segal soon introduced another approach to constructing algebraic K-theory under the name of Γ-objects. Segal's approach is a homotopy...

obtained results similar to Fatou's. In 1916 he formulated the Bieberbach conjecture, stating a necessary condition for a holomorphic function to map the open...

Herbert Grötzsch and Lars Ahlfors in different contexts. Teichmüller's main conjecture stated that variation of conformal structure can be realised uniquely...

(2^{190738}-1)+4)\times 2^{95369}+3} If the first Hardy–Littlewood conjecture holds, then cousin primes have the same asymptotic density as twin primes...

K-theory, Quillen worked on the Adams conjecture, formulated by Frank Adams, in homotopy theory. His proof of the conjecture used techniques from the modular...

homological mirror symmetry program of Maxim Kontsevich, and the SYZ conjecture of Andrew Strominger, Shing-Tung Yau, and Eric Zaslow and its algebraic...

now called symplectic Floer homology, in his 1988 proof of the Arnold conjecture in symplectic geometry. Floer also developed a closely related theory...

opening words of its first line, and as the Ode to Anactoria, based on a conjecture that its subject is Anactoria, a woman mentioned elsewhere by Sappho....

Professor of History at the University of York 2 November 2006 The Poincaré conjecture June Barrow-Green, Lecturer in the History of Mathematics at the Open...

compute area in two-dimensional examples. The homological mirror symmetry conjecture of Maxim Kontsevich states that the derived category of coherent sheaves...

and not that long ago. Were there behavioural/temperament issues? Just conjecture. But it does seem odd that a good looking, charismatic performer, who...

topic is due to the AdS/CFT correspondence where there is a number of conjectures relating higher-spin theories to weakly coupled conformal field theories...

An important open problem involving bridges is the cycle double cover conjecture, due to Seymour and Szekeres (1978 and 1979, independently), which states...

between different versions of string theory, and this has led to the conjecture that all consistent versions of string theory are subsumed in a single...

extend justice to animals because they are rational beings. To support his conjecture, Porphyry argues that because animals have similar anatomy, psychology...