Field Notebook

My working notes in classical mechanics, general relativity, and quantum computing. I write the derivations out in full and keep them, so the reasoning stays recoverable when I come back to a topic.

classical mechanics general relativity black holes Hawking radiation Kerr geometry quantum computing quantum information

Amicus Plato amicus Aristoteles magis amica veritas.

Plato is my friend; Aristotle is my friend; but truth is my greater friend.

Isaac Newton, Quaestiones quaedam Philosophicae

Study Regions

Current Branches

Three branches organize the notebook: classical mechanics for motion and variational structure; quantum information and computation; and general relativity for geometry, gravity, collapse, and horizons.

Lighter Shelf

Problemata

Short qualitative questions asked on top of the notebook — read one, commit to an answer, then open the fold. Each solution links back down to the notes where the machinery lives. The collection holds thirteen questions so far — ten from relativity, three from mechanics.

Method

How the notebook works

These notes try to keep the working visible — the definitions, the assumptions, and the places where the reasoning jumps — so I can check them again later.

Derive first

What convinces me is the chain of steps, so I write that down before the conclusion.

Name the approximations

Every simplification should say what it drops and why that is allowed.

Write for return

I expect to come back and correct these, so I write them to be reopened.

Suggested Entry

Start from whichever branch you want to think with.

For motion, symmetry, and variational reasoning, begin with classical mechanics. For states, amplitudes, and algorithms, enter quantum computing. For spacetime, curvature, and horizons, continue to relativity and gravitation.