Understand before automating.
Every theorem begins with its ambient structure, hypotheses, and conclusion. Formal verification is a further discipline, not a replacement for mathematical understanding.
A reading-first journey through logic, sets, algebraic structures, ordered fields, proofs, and the mathematics of analysis. Learn the statement, understand its dependencies, reconstruct the argument, then formalize it.
Every theorem begins with its ambient structure, hypotheses, and conclusion. Formal verification is a further discipline, not a replacement for mathematical understanding.
Selected public work and source materials.
The field and order axioms, derived algebraic and order theorems, and completeness in one structured reference.
Read reference →Version-controlled JSON cards progressing from notation to proof reconstruction. Interactive review is not yet published.
View cards →A reading path through mathematical language, syntax, inference, proofs, and structures.
Explore reading guide →Explore theorem dependencies and proof relationships in the standalone interactive application.
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