Skip to main content
MathOverflow

Return to Answer

edited body
Source Link
Yosemite Sam
Yosemite Sam
  • 1.9k
  • 1
  • 14
  • 27

I think Proposition 78.1.4.11 of Lurie's Higher Algebra gives the equivalence between (negatively graded, or homologically positively graded) CDGA's and connective $E_\infty$ algebras and Proposition 78.1.4.20 does the same for simplicial algebras (search for "rational numbers").

I think Proposition 7.1.4.11 of Lurie's Higher Algebra gives the equivalence between (negatively graded, or homologically positively graded) CDGA's and connective $E_\infty$ algebras and Proposition 7.1.4.20 does the same for simplicial algebras (search for "rational numbers").

I think Proposition 8.1.4.11 of Lurie's Higher Algebra gives the equivalence between (negatively graded, or homologically positively graded) CDGA's and connective $E_\infty$ algebras and Proposition 8.1.4.20 does the same for simplicial algebras (search for "rational numbers").

Source Link
Yosemite Sam
Yosemite Sam
  • 1.9k
  • 1
  • 14
  • 27

I think Proposition 7.1.4.11 of Lurie's Higher Algebra gives the equivalence between (negatively graded, or homologically positively graded) CDGA's and connective $E_\infty$ algebras and Proposition 7.1.4.20 does the same for simplicial algebras (search for "rational numbers").