The Leibniz Convergence: Binary Arithmetic, Infinitesimal Calculus, and Monadology as the Mathematical Prehistory of V=N/D (v2 — Peer-Critique Strengthened)
Revised v2: Three critical objections addressed and embedded. (1) Rational-number LUX multipliers (1.5×, 2.0×) are fully representable as IEEE 754 binary fractions — the binary substrate claim is strengthened, not weakened. (2) Genetic pre-programming of bone growth is identified as KOKU from evolutionary GENKI at geological timescale — the KOKU=∫N dt relationship holds at all timescales simultaneously. (3) LUX transfer (payment, royalty) does not violate the monad irreducibility claim — the analogy operates at the unit-definition level; LUX transfers are the ledger-level pre-established harmony, not monad-level interaction. All three propositions now include rigorous objection-response pairs. Leibniz's three contributions (binary 1679, calculus 1675, monadology 1714) are established as mathematical predecessors to V=N/D, Hikari LUX, and GENKI/KOKU.
Authors
- Yoshimitsu Katayama (ORCID: https://orcid.org/0009-0006-2290-6593)
Institutions
- Bukhara State University (UZ)
Publication Details
- Journal
- Zenodo (CERN European Organization for Nuclear Research)
- Published
- 2026-06-18
- DOI
- https://doi.org/10.5281/zenodo.20740731
- Primary Topic
- History and Theory of Mathematics
- Type
- preprint