hasHomotopyGroups

10 triples
GPTKB property

Random triples
Subject Object
gptkb:connective_K-theory_spectrum_ku π_2(ku) = ℤ
gptkb:Connective_K-theory 0 in negative degrees
gptkb:connective_K-theory_spectrum_ku π_0(ku) = ℤ
gptkb:connective_K-theory Z in even degrees, 0 in negative degrees
gptkb:complex_K-theory periodic of period 2
gptkb:connective_K-theory_spectrum_ku π_{2n}(ku) = ℤ for n ≥ 0
gptkb:connective_K-theory_spectrum_ku π_n(ku) = 0 for n < 0
gptkb:MU_spectrum complex cobordism rings
gptkb:Connective_K-theory Z in non-negative even degrees
gptkb:connective_K-theory_spectrum_ku π_{2n+1}(ku) = 0 for n ≥ 0