Americans are Ambitious Wolves

In which a wolf strives toward the moon.

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Lagrangian Semantic Filesystems   0

Posted on 2006-10-28 16:09. About Diary, Idea Store, Mathemagic, Fringe Cosmology.

For the record, here’s something I consider worth some serious research:

Robustly linked views of data stores (filesystems) based on semantic topology. The underlying model is, in general, a continuous one, of differentiable manifolds, but the discrete graph view is an embedding, and probably consists of harmonic nodes on the manifold. (Are there […]

Welding   0

Posted on 2006-10-03 21:43. About Diary, Plasticity.

Life Church has a welding class, and I’ve made it to 3 of the 4 meetings so far. There are two to go. This post is a vent to my exhuberant delight in the process of welding.

I was wild about hot glass work, when I was at university, but I can’t very well […]

Solty Rei, Black Cat Licensed   0

Posted on 2005-12-19 17:29. About Diary, Anime.

mixed feelings

Axioms of Theology   0

Posted on 2005-12-18 21:47. About Diary, Art and Religion.

Comments on method, loosely organized.

Zettai Shonen (full review)   0

Posted on 2005-12-18 20:47. About Diary, Anime.

One of the best, richly textured, highly recommended.

.Hack//Sign 9   0

Posted on 2005-12-18 15:16. About Diary, Anime.

I said this would be the last episode, but I lied.

.Hack//Sign 7-8   0

Posted on 2005-12-16 17:06. About Diary, Anime.

It just goes on and on. But why?

.Hack//Sign 4-6   0

Posted on 2005-12-15 14:26. About Diary, Anime.

Progress, of a sort

.Hack//Sign 1-3   0

Posted on 2005-12-15 1:50. About Diary, Anime.

I watched .Hack//Sign last night

TV Mysticism   0

Posted on 2005-12-13 16:50. About Diary, Fringe Cosmology.

A found art object, a creative apolcalyptic synthesis

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If I were a Springer-Verlag Graduate Text in Mathematics, I would be Saunders Mac Lane's Categories for the Working Mathematician.

I provide an array of general ideas useful in a wide variety of fields. Starting from foundations, I illuminate the concepts of category, functor, natural transformation, and duality. I then turn to adjoint functors, which provide a description of universal constructions, an analysis of the representation of functors by sets of morphisms, and a means of manipulating direct and inverse limits.

Which Springer GTM would you be? The Springer GTM Test