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Bridger Logan

Bridger

A self-adjoint operator is constructed whose spectrum encodes the nontrivial zeros of the Riemann zeta function. Trace identity, Euler product, and the functional equation all follow. If valid, this completes a spectral proof of the Riemann Hypothesis.

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Substack
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Latest Issues

Recent posts by this newsletter. Browse the email archive.

The Zeta Resonator: A Machine That Proves the Riemann Hypothesis in Lean

### An Invitation to Test Something New

8 months ago
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The Zeta Resonator: A Constructive Spectral Proof of the Riemann Hypothesis

## I didn’t start with the zeta function.

8 months ago
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I Solved the Riemann Hypothesis Using Geometry and Spectral Theory

After 164 years, I’m publicly releasing a complete and rigorous spectral proof of the Riemann Hypothesis.

8 months ago
0
0

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