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This paper shows that $\mathrm{tmf}[1/6]$ is not a ring spectrum quotient of $\mathrm{MO}\langle8\rangle[1/6]$.
Combinatorial invariants of analytic spaces
D. Sullivan · 1971
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On bordism theory of manifolds with singularities
N. A. Baas · 1973
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Existence of multiplicative structures in the theory of cobordism with singularities
O. K. Mironov · 1975
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Multiplications in the complex bordism theory with singularities
N. Shimada and N. Yagita · 1976
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A product for the odd-primary bordism of manifolds with singularities
J. Morava · 1979
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Éléments de mathématique
N. Bourbaki · 1980
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Spin cobordism determines real K K -theory
M. J. Hopkins and M. A. Hovey · 1992
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Cohen-Macaulay rings
W. Bruns and J. Herzog · 1993
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𝐇 P 2 {\bf H}{\rm P}^{2} -bundles and elliptic homology
M. Kreck and S. Stolz · 1993
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M. J. Hopkins · 1995
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M. A. Hovey · 1995
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P. S. Landweber, D. C. Ravenel, and R. E. Stong · 1995
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Rings, modules, and algebras in stable homotopy theory
A. D. Elmendorf, I. Kriz, M. A. Mandell, and J. P. May · 1997
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Products on MU {\rm MU} -modules
N. P. Strickland · 1999
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Algebraic topology and modular forms
M. J. Hopkins · 2002
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Computation of the homotopy of the spectrum tmf
T. Bauer · 2008
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The homotopy of M String M\,\rm String and M U ⟨ 6 ⟩ M\,\rm U\langle 6\rangle at large primes
M. Hovey · 2008
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A survey of elliptic cohomology
J. Lurie · 2009
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Topological modular forms
C. L. Douglas, J. Francis, A. G. Henriques, and M. A. Hill, editors · 2014
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The Cayley plane and string bordism
C. McTague · 2014
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Stacks Project
T. Stacks Project Authors · 2017
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M. Ando, M. J. Hopkins, and N. P. Strickland · 2001
Cited alongside, same era.
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