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1. • CommentRowNumber1.
   • CommentAuthorUrs
   • CommentTimeNov 12th 2013
   • (edited Nov 12th 2013)
   • PermaLink
   Author: Urs
   Format: MarkdownItexfinally created the category:reference-entry for Lurie's chromatic lecture. See _[[Chromatic Homotopy Theory]]_ (And as a special service to the community... with lecture titles. ;-) *** * Lecture 1 _Introduction_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture1.pdf)) * Lecture 2 _Lazard's theorem_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture2.pdf)) * Lecture 3 _Lazard's theorem (continued)_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture3.pdf)) * Lecture 4 _Complex-oriented cohomology theories_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture4.pdf)) * Lecture 5 _Complex bordism_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture5.pdf)) * Lecture 6 _MU and complex orientations_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture6.pdf)) * Lecture 7 _The homology of MU_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture7.pdf)) * Lecture 8 _The Adams spectral sequence_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture8.pdf)) * Lecture 9 _The Adams spectral sequence for MU_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture9.pdf)) * Lecture 10 _The proof of Quillen's theorem_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture10.pdf)) * Lecture 11 _Formal groups_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture11.pdf)) * Lecture 12 _Heights and formal groups_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture12.pdf)) * Lecture 13 _The stratification of $\mathcal{M}_{FG}$_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture13.pdf)) * Lecture 14 _Classification of formal groups_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture14.pdf)) * Lecture 15 _Flat modules over $\mathcal{M}_{FG}$_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture15.pdf)) * Lecture 16 _The Landweber exact functor theorem_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture16.pdf)) * Lecture 17 _Phanton maps_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture17.pdf)) * Lecture 18 _Even periodic cohomology theories_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture18.pdf)) * Lecture 19 _Morava stabilizer groups_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture19.pdf)) * Lecture 20 _Bousfield localization_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture20.pdf)) * Lecture 21 _Lubin-Tate theory_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture21.pdf)) * Lecture 22 _Morava E-theory and Morava K-theory_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture22.pdf)) * Lecture 23 _The Bousfield Classes of $E(n)$ and $K(n)$_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture23.pdf)) * Lecture 24 _Uniqueness of Morava K-theory_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture24.pdf)) * Lecture 25 _The Nilpotence lemma_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture25.pdf)) * Lecture 26 _Thick subcategories_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture26.pdf)) * Lecture 27 _The periodicity theorem_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture27.pdf)) * Lecture 28 _Telescopic localization_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture28.pdf)) * Lecture 29 _Telescopic vs $E_n$-localization_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture29.pdf)) * Lecture 30 _Localizations and the Adams-Novikov spectral sequence_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture30.pdf)) * Lecture 31 _The smash product theorem_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture31.pdf)) * Lecture 32 _The chromatic convergence theorem_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture32.pdf)) * Lecture 33 _Complex bordism and $E(n)$-localization_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture33.pdf)) * Lecture 34 _Monochromatic layers_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture34.pdf)) * Lecture 35 _The image of $J$_ ([pdf](http://www.math.harvard.edu/~lurie/252xnotes/Lecture35.pdf))

   finally created the category:reference-entry for Lurie’s chromatic lecture. See Chromatic Homotopy Theory

   (And as a special service to the community… with lecture titles. ;-)

   ---

   • Lecture 1 Introduction (pdf)

   • Lecture 2 Lazard’s theorem (pdf)

   • Lecture 3 Lazard’s theorem (continued) (pdf)

   • Lecture 4 Complex-oriented cohomology theories (pdf)

   • Lecture 5 Complex bordism (pdf)

   • Lecture 6 MU and complex orientations (pdf)

   • Lecture 7 The homology of MU (pdf)

   • Lecture 8 The Adams spectral sequence (pdf)

   • Lecture 9 The Adams spectral sequence for MU (pdf)

   • Lecture 10 The proof of Quillen’s theorem (pdf)

   • Lecture 11 Formal groups (pdf)

   • Lecture 12 Heights and formal groups (pdf)

   • Lecture 13 The stratification of $\mathcal{M}_{FG}$ (pdf)

   • Lecture 14 Classification of formal groups (pdf)

   • Lecture 15 Flat modules over $\mathcal{M}_{FG}$ (pdf)

   • Lecture 16 The Landweber exact functor theorem (pdf)

   • Lecture 17 Phanton maps (pdf)

   • Lecture 18 Even periodic cohomology theories (pdf)

   • Lecture 19 Morava stabilizer groups (pdf)

   • Lecture 20 Bousfield localization (pdf)

   • Lecture 21 Lubin-Tate theory (pdf)

   • Lecture 22 Morava E-theory and Morava K-theory (pdf)

   • Lecture 23 The Bousfield Classes of $E(n)$ and $K(n)$ (pdf)

   • Lecture 24 Uniqueness of Morava K-theory (pdf)

   • Lecture 25 The Nilpotence lemma (pdf)

   • Lecture 26 Thick subcategories (pdf)

   • Lecture 27 The periodicity theorem (pdf)

   • Lecture 28 Telescopic localization (pdf)

   • Lecture 29 Telescopic vs $E_n$-localization (pdf)

   • Lecture 30 Localizations and the Adams-Novikov spectral sequence (pdf)

   • Lecture 31 The smash product theorem (pdf)

   • Lecture 32 The chromatic convergence theorem (pdf)

   • Lecture 33 Complex bordism and $E(n)$-localization (pdf)

   • Lecture 34 Monochromatic layers (pdf)

   • Lecture 35 The image of $J$ (pdf)