Rigorous Trivialities will be returning! Not immediately, but it will be. I’m reorganizing a bit, and as I’m going to be contributing to a blog for the general public via the Kavli Foundation, I’m also going to try to revive this blog. Oh, and I’m on twitter now as @SiegelMath, and we’ll see if I’m capable of microblogging. Lots of experiments in communicating math for me over the next year, we’ll see how it goes, hope that some people are still out there and watching, but even if not, I’ll do my best to draw people back.

### About this blog

Rigorous trivialities is a web log about mathematics, but especially geometry, broadly construed. Contributors will be Charles Siegel, Jim Stankewicz and occasionally Matt Deland. Charles specializes in algebraic geometry, topology and mathematical physics. Jim specializes in arithmetic algebraic geometry. Matt has transitioned from algebraic geometry to work in industry.

Header is taken from the larger work by fdecomite under the creative commons license.

### Categories

- Abelian Varieties AG From the Beginning Algebraic Geometry Algebraic Topology Big Theorems Cohomology Combinatorics Complex Analysis Computational Methods Conferences Cranks Curves Deformation Theory Differential Geometry Enumerative Geometry Examples Group Theory Hilbert Scheme Hodge Theory ICTP Summer School Intersection Theory Knot Theory MaBloWriMo Math Culture Mathematical Physics Moduli of Curves Talks Toric Geometry Uncategorized Vector Bundles
### Recent Comments

Varieties and Scheme… on Schemes Varieties and Scheme… on Abstract Varieties Rena on Sheaves Bertie on Proper Maps and (Quasi) Projec… Anonymous on The Veronese Embedding ### Links

### Math Blogs

- 0xDE
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### Archives

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### Tags

### Top Posts & Pages

- Hurwitz's Theorem on Automorphisms
- AG from the Beginning
- Normalization and Normal Varieties
- Quadratic Differentials
- The Grothendieck-Riemann-Roch Theorem, a proof-sketch
- Endomorphisms of Elliptic Curves and the Tate module
- Locally Free Sheaves and Vector Bundles
- MaBloWriMo
- Riemann's Bilinear Relations
- Canonical Linear Systems

I’m waiting!

I’m still out here and watching.

Good to know! I’m sure you’ve noticed that we’ve changed the layout quite a bit, now we’re just finishing up a few more things before we can really get going in earnest again.