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2-category 2-category-theory abelian-categories adjoint algebra algebraic algebraic-geometry algebraic-topology analysis analytic-geometry arithmetic arithmetic-geometry book bundles calculus categorical categories category category-theory chern-weil-theory cohesion cohesive-homotopy-type-theory cohomology colimits combinatorics complex complex-geometry computable-mathematics computer-science constructive cosmology deformation-theory descent diagrams differential differential-cohomology differential-equations differential-geometry digraphs duality elliptic-cohomology enriched fibration foundation foundations functional-analysis functor gauge-theory gebra geometric-quantization geometry graph graphs gravity grothendieck group group-theory harmonic-analysis higher higher-algebra higher-category-theory higher-differential-geometry higher-geometry higher-lie-theory higher-topos-theory homological homological-algebra homotopy homotopy-theory homotopy-type-theory index-theory integration integration-theory internal-categories k-theory lie-theory limits linear linear-algebra locale localization logic mathematics measure measure-theory modal modal-logic model model-category-theory monad monads monoidal monoidal-category-theory morphism motives motivic-cohomology nlab noncommutative noncommutative-geometry number-theory of operads operator operator-algebra order-theory pages pasting philosophy physics pro-object probability probability-theory quantization quantum quantum-field quantum-field-theory quantum-mechanics quantum-physics quantum-theory question representation representation-theory riemannian-geometry scheme schemes set set-theory sheaf simplicial space spin-geometry stable-homotopy-theory stack string string-theory superalgebra supergeometry svg symplectic-geometry synthetic-differential-geometry terminology theory topology topos topos-theory tqft type type-theory universal variational-calculus

1. • CommentRowNumber1.
   • CommentAuthorUrs
   • CommentTimeDec 30th 2020
   • PermaLink
   Author: Urs
   Format: MarkdownItexadded this item to the list: * [[Jonathan Beardsley]], _Topological Hochschild homology of $X(n)$_ ([arXiv:1708.09486](https://arxiv.org/abs/1708.09486)) <a href="https://ncatlab.org/nlab/revision/diff/finite-rank+complex+orientation+and+M%CE%A9%CE%A9SUn+--+references/4">diff</a>, <a href="https://ncatlab.org/nlab/revision/finite-rank+complex+orientation+and+M%CE%A9%CE%A9SUn+--+references/4">v4</a>, <a href="https://ncatlab.org/nlab/show/finite-rank+complex+orientation+and+M%CE%A9%CE%A9SUn+--+references">current</a>

   added this item to the list:

   • Jonathan Beardsley, Topological Hochschild homology of $X(n)$ (arXiv:1708.09486)

   diff, v4, current

2. • CommentRowNumber2.
   • CommentAuthorUrs
   • CommentTimeDec 30th 2020
   • PermaLink
   Author: Urs
   Format: MarkdownItexadded this item to the list: * Gabe Angelini-Knoll, J. D. Quigley, _The Segal Conjecture for topological Hochschild homology of the Ravenel spectra_, Journal of Topology 4.3 (2011): 591-622 ([arXiv:1705.03343](https://arxiv.org/abs/1705.03343), [doi:10.1112/jtopol/jtr015]( https://doi.org/10.1112/jtopol/jtr015)) <a href="https://ncatlab.org/nlab/revision/diff/finite-rank+complex+orientation+and+Ravenel%27s+spectra+--+references/5">diff</a>, <a href="https://ncatlab.org/nlab/revision/finite-rank+complex+orientation+and+Ravenel%27s+spectra+--+references/5">v5</a>, <a href="https://ncatlab.org/nlab/show/finite-rank+complex+orientation+and+Ravenel%27s+spectra+--+references">current</a>

   added this item to the list:

   • Gabe Angelini-Knoll, J. D. Quigley, The Segal Conjecture for topological Hochschild homology of the Ravenel spectra, Journal of Topology 4.3 (2011): 591-622 (arXiv:1705.03343, doi:10.1112/jtopol/jtr015)

   diff, v5, current

3. • CommentRowNumber3.
   • CommentAuthorUrs
   • CommentTimeDec 30th 2020
   • PermaLink
   Author: Urs
   Format: MarkdownItexadded this item to the list: * [[Jonathan Beardsley]], _A Theorem on Multiplicative Cell Attachments with an Application to Ravenel's $X(n)$ Spectra_, Journal of Homotopy and Related Structures volume 14, pages 611–624 (2019) ([arXiv:1708.03042](https://arxiv.org/abs/1708.03042), [doi:10.1007/s40062-018-0222-6](https://link.springer.com/article/10.1007/s40062-018-0222-6)) <a href="https://ncatlab.org/nlab/revision/diff/finite-rank+complex+orientation+and+Ravenel%27s+spectra+--+references/5">diff</a>, <a href="https://ncatlab.org/nlab/revision/finite-rank+complex+orientation+and+Ravenel%27s+spectra+--+references/5">v5</a>, <a href="https://ncatlab.org/nlab/show/finite-rank+complex+orientation+and+Ravenel%27s+spectra+--+references">current</a>

   added this item to the list:

   • Jonathan Beardsley, A Theorem on Multiplicative Cell Attachments with an Application to Ravenel’s $X(n)$ Spectra, Journal of Homotopy and Related Structures volume 14, pages 611–624 (2019) (arXiv:1708.03042, doi:10.1007/s40062-018-0222-6)

   diff, v5, current

4. • CommentRowNumber4.
   • CommentAuthorUrs
   • CommentTimeJan 26th 2021
   • (edited Jan 26th 2021)
   • PermaLink
   Author: Urs
   Format: MarkdownItexI am renaming this `!include`-entry from "finite-rank..." to "finite-dimensional...". I kept being undecided here, have "finite-stage" in other places. But "finite-rank" is at best ambiguous, while "finite-dimensional" may serve to allude to the fact that these are ortientations defined universally (only) on vector bundles which are pulled back from base spaces with a fixed bound on their dimension (as cell complexes). <a href="https://ncatlab.org/nlab/revision/diff/finite-dimensional+complex+orientation+and+Ravenel%27s+spectra+--+references/6">diff</a>, <a href="https://ncatlab.org/nlab/revision/finite-dimensional+complex+orientation+and+Ravenel%27s+spectra+--+references/6">v6</a>, <a href="https://ncatlab.org/nlab/show/finite-dimensional+complex+orientation+and+Ravenel%27s+spectra+--+references">current</a>

   I am renaming this !include-entry from “finite-rank…” to “finite-dimensional…”.

   I kept being undecided here, have “finite-stage” in other places. But “finite-rank” is at best ambiguous, while “finite-dimensional” may serve to allude to the fact that these are ortientations defined universally (only) on vector bundles which are pulled back from base spaces with a fixed bound on their dimension (as cell complexes).

   diff, v6, current