Andere Kunden interessierten sich auch für
![Weil Conjecture on Tamagawa Numbers]( "Weil Conjecture on Tamagawa Numbers")
Weil Conjecture on Tamagawa Numbers22,99 €![Takeuti Conjecture]( "Takeuti Conjecture")
Takeuti Conjecture22,99 €![Vandiver's Conjecture]( "Vandiver's Conjecture")
Vandiver's Conjecture22,99 €![Virtually Fibered Conjecture]( "Virtually Fibered Conjecture")
Virtually Fibered Conjecture25,99 €![Serre Conjecture (Number Theory)]( "Serre Conjecture (Number Theory)")
Serre Conjecture (Number Theory)22,99 €![Waring's Prime Number Conjecture]( "Waring's Prime Number Conjecture")
Waring's Prime Number Conjecture22,99 €![Tameness Conjecture]( "Tameness Conjecture")
Tameness Conjecture22,99 €
High Quality Content by WIKIPEDIA articles! Segal's Burnside ring conjecture, or, more briefly, the Segal conjecture, is a theorem in homotopy theory, a branch of mathematics. The theorem relates the Burnside ring of a finite group G to the stable cohomotopy of the classifying space BG. The conjecture was made by Graeme Segal and proved by Gunnar Carlsson. As of 2006[update], this statement is still commonly referred to as the Segal conjecture, even though it now has the status of a theorem.The Segal conjecture has several different formulations, not all of which are equivalent. Here is a weak form: there exists, for every finite group G, an isomorphism