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Search the paper sections, open their original context and follow the checks they actually cite. The knowledge atlas explains the result; this library locates its source.

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403 sections found. Current publication documents are listed before historical material.

2026-06-22 (Wolfram mirror of the arithmetic arc [formula in source] three sharpening steps: the CP-lock made quantitative, the Bisognano–Wichmann keystone, the minimal hypergraph fibre: v322, v323, v324)

Research changelog · TFPT — Introduction and reading guide

Wolfram mirror of the cyclotomic/Galois arithmetic arc (the independent second path). The exact algebraic results of the arc are now mirrored in verification/wolfram/tfpt_readouts_extension.wl (ten new checkExact blocks, [formula in source] , all passing): v313 (the affine- [formula in source] characteristic polynomial with the golden factor [formula in source] ; the [formula in source] atoms as [formula in source] ;

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documents/changelog/sections/016-source.tex · lines 174 to 216

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2026-06-22 (the forward kill-test board: the decisive upcoming measurements ranked, each locked to a freeze row — incl. the new Galois-CP relation: v321)

Research changelog · TFPT — Introduction and reading guide

v321_killtest_board.py ( KILL.BOARD.01, ). The forward companion to v307 (the current-data board): the decisive upcoming measurements, ranked and each locked to a freeze_file.csv kill row – \#1 JUNO [formula in source] (fastest), \#2 CMB-S4/LiteBIRD [formula in source] (kill [formula in source] ), \#3 DESI/Euclid [formula in source] (kill [formula in source] ), \#4 DUNE/Hyper-K [formula in source] (the new v320 Galoi

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documents/changelog/sections/016-source.tex · lines 217 to 228

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2026-06-22 (Lean: the SEAM.EQUIV.01 composition chain formalised — the keystone residual machine-pinned to the named cited steps: FORM.SEAMEQUIV.01)

Research changelog · TFPT — Introduction and reading guide

SeamEquivChain.lean ( FORM.SEAMEQUIV.01, Lean 4, / ). A Lean 4 mirror of the v308 closing chain: the four nodes [formula in source] assembled as a well-typed composition theorem seamEquivChain, with the three cited literature steps (Kitaev free-fermion invertibility; M\"uger / Kawahigashi–Longo–M\"uger holomorphy; Conway–Sloane [formula in source] uniqueness) as named axioms and the carrier recovery gap (the OS step)

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documents/changelog/sections/016-source.tex · lines 229 to 244

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2026-06-22 (a NEW falsifiable prediction from the Galois structure: the two CP phases are locked, [formula in source] : v320)

Research changelog · TFPT — Introduction and reading guide

v320_galois_cp_relation.py ( GALOIS.CP.PREDICT.01, / / ). The v316 follow-up turned into a testable cross-prediction. \ both leading CP phases are powers of the one hexagonal unit [formula in source] of the family Galois factor: [formula in source] ( [formula in source] ), [formula in source] ( [formula in source] ), and [formula in source] locks them as [formula in source] (the [formula in source] sheet flip); \ thi

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documents/changelog/sections/016-source.tex · lines 245 to 259

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2026-06-22 (the translation clock: the discrete [formula in source] dynamic bridge is the order- [formula in source] Coxeter element, a clock with two coprime hands [formula in source] , read law-inclusive ( [formula in source] ) or live-only ( [formula in source] ): v319)

Research changelog · TFPT — Introduction and reading guide

v319_translation_clock.py ( TRANSLATE.CLOCK.01, / ). A synthesis of the v313– v318 arc with v124/ v55, answering the question ``is the static [formula in source] dynamic translation a clock running [formula in source] or [formula in source] ?''. \ the only object holding both the static carrier ( [formula in source] ) and the dynamic family (rational) data is the order- [formula in source] Coxeter element ( v314); [f

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documents/changelog/sections/016-source.tex · lines 260 to 283

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  • explicit script identifier v314_rate_translation.py

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2026-06-21 (capstone: the SM structural sector is [formula in source] Galois [formula in source] , and the complete input is [formula in source] — zero dimensionless free parameters: v318)

Research changelog · TFPT — Introduction and reading guide

v318_arithmetic_capstone.py ( ARITH.CAPSTONE.01, / ). The synthesis of the v313– v317 arc. \ the SM structural sector (the [formula in source] generations, the [formula in source] CP phases, their orbit/hierarchy) is the cyclotomic field [formula in source] with Galois group [formula in source] (degree [formula in source] rank [formula in source] , [formula in source] ), forced by the anchor atoms [formula in source]

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documents/changelog/sections/016-source.tex · lines 284 to 299

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2026-06-21 (are the 3 generations a [formula in source] /Galois orbit? Yes ( [formula in source] ), Galois-refined [formula in source] with the fixed generation [formula in source] the recovery attractor: v317)

Research changelog · TFPT — Introduction and reading guide

v317_galois_family.py ( GALOIS.FAMILY.01, / ). The v316 follow-up to the generation structure. \ the three cusp weights [formula in source] (with [formula in source] , the [formula in source] exponents) are the cube roots of unity [formula in source] under [formula in source] , and the cyclic family symmetry [formula in source] is a transitive [formula in source] orbit (the family IS the cube-root orbit); \ the trans

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documents/changelog/sections/016-source.tex · lines 300 to 314

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2026-06-21 (does the Galois [formula in source] organize the readouts? Yes — the CP phases are the family-factor cyclotomic data, Galois [formula in source] CP conjugation: v316)

Research changelog · TFPT — Introduction and reading guide

v316_galois_readout.py ( GALOIS.READOUT.01, / ). The v315 follow-up to phenomenology: does the Galois coupling [formula in source] reach the physics? \ it does, through the family factor — the hexagonal CP unit [formula in source] is exactly the order- [formula in source] factor [formula in source] of v315 (the carrier being [formula in source] ); \ the leading CP phases are its cyclotomic arguments [formula in sourc

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documents/changelog/sections/016-source.tex · lines 315 to 330

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2026-06-21 (couple or factorize? the order-30 Coxeter element couples the carrier and family sectors as a cyclotomic compositum, Galois [formula in source] : v315)

Research changelog · TFPT — Introduction and reading guide

v315_coxeter_coupling.py ( COX.COUPLE.01, / ). Answers the v314 question — does [formula in source] couple the carrier ( [formula in source] -fold, golden, [formula in source] ) and family ( [formula in source] , rational) sectors, or just factorize? \ the cyclic group factorizes: [formula in source] (direct product, group-decoupled, in line with the v314 field obstruction); \ the [formula in source] exponents [formu

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documents/changelog/sections/016-source.tex · lines 331 to 347

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2026-06-21 (do the discrete-kernel and dynamic rates translate? An exact number-field split [formula in source] vs [formula in source] : v314)

Research changelog · TFPT — Introduction and reading guide

v314_rate_translation.py ( RATE.TRANSLATE.01, / ). Answers, exactly, whether the discrete kernel (the affine- [formula in source] network, carrying the golden ratio) and the dynamic part (the seam transfer, carrying the recovery rate [formula in source] ) translate. \ FIELD SPLIT: the adjacency spectrum is the rational part [formula in source] plus the golden part [formula in source] , while the transfer spectrum [fo

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documents/changelog/sections/016-source.tex · lines 348 to 364

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2026-06-21 (the golden ratio made precise: the [formula in source] atoms are the affine- [formula in source] network spectral angles, [formula in source] the [formula in source] signature: v313)

Research changelog · TFPT — Introduction and reading guide

v313_golden_atoms_spectral.py ( GOLD.ATOMS.01, / ). A follow-up to v312's observation, made exact. \ the affine- [formula in source] adjacency characteristic polynomial factors as [formula in source] , so the golden minimal polynomial [formula in source] divides it and [formula in source] is an exact eigenvalue; \ the non-trivial eigenvalues are [formula in source] for exactly [formula in source] ( [formula in source

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documents/changelog/sections/017-source.tex · lines 1 to 18

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  • explicit script identifier v312_hypergraph_substrate.py

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  • explicit script identifier v63_seam_engineering_index.py

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2026-06-21 (TOE-roadmap solver round: the SEAM.EQUIV.01 keystone certificate, the modular bedrock, the carrier [formula in source] SM closure, the gap-decoupled measure, and the sharpened hypergraph substrate: v308– v312)

Research changelog · TFPT — Introduction and reading guide

v308_seam_equiv_chain.py ( SEAM.EQUIV.CHAIN.01, / ). TOE attack point 1: the keystone ``the raw seam-Calder\'on net is the holomorphic [formula in source] [formula in source] net'' assembled into ONE well-typed logical chain [formula in source] , with the exact discriminators [formula in source] vs [formula in source] , the carrier tower [formula in source] and [formula in source] all machine-checked; the input gap i

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documents/changelog/sections/017-source.tex · lines 19 to 55

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2026-06-21 (adversarial-review follow-ups: a structural anti-numerology firewall, an out-of-sample seed cross-validation, an operational data watchdog, and the Target-A holomorphy kill test: v305– v307)

Research changelog · TFPT — Introduction and reading guide

v305_witness_independence.py ( WITNESS.ECON.01, ). The structural anti-numerology firewall complementing the v100 phenomenological null test, against the sharpest self-deception worry (``the same integer counted many times as if independent''). Every headline integer ( [formula in source] , [formula in source] , [formula in source] , [formula in source] , [formula in source] , [formula in source] , [formula in source

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documents/changelog/sections/017-source.tex · lines 56 to 91

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2026-06-19 (an infinite-derivative narrowing of the Stelle-ghost attack, the double-pushout figure, and the ``constancy of [formula in source] '' framing of SEAM.EQUIV.01: v304)

Research changelog · TFPT — Introduction and reading guide

v304_idg_nonlocal_ghost.py ( QGAMB.IDG.01, / ). A conditional, parameter-free narrowing of the red-team rt_F/ v278 Stelle-ghost attack on the perturbative gravity sector. \ the local [formula in source] Weyl [formula in source] four-derivative propagator [formula in source] carries a negative-residue massive spin-2 mode (the Stelle ghost) only as a truncation artefact; \ for an entire graviton form factor [formula in

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documents/changelog/sections/017-source.tex · lines 92 to 115

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2026-06-19 (the discrete [formula in source] dynamic lens on F_transfer: one shape, one seam-rate, v303)

Research changelog · TFPT — Introduction and reading guide

v303_ftransfer_dynamics.py asks whether the main-branch mechanism — a gapped, positivity-preserving relaxation to a unique attractor (the local-averaging update [formula in source] the [formula in source] marks, gap [formula in source] ) — is also the shape of the four F_transfer instances, or an unrelated bolt-on. It is the same shape: \ F_pole (Koide) is the seam dynamics (M\"obius multiplier [formula in source] ,

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documents/changelog/sections/017-source.tex · lines 116 to 132

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2026-06-19 (the last lever: the seam mass gap is the derived Recovery gap [formula in source] , v302)

Research changelog · TFPT — Introduction and reading guide

v302_seam_gap.py closes the chain on the single statement v301 had left: ``the quasi-free seam bulk is gapped''. That gap is not a free input — it is the established Recovery gap of the seam transfer operator, derived from the carrier. \ the frozen transfer spectrum is [formula in source] ( v160/ v162), a simple Perron eigenvalue [formula in source] separated from the rest; \ the gap is [formula in source] (multiplic

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documents/changelog/sections/017-source.tex · lines 133 to 151

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2026-06-19 (Route A's last hypothesis discharged: the gapped quasi-free bulk is invertible by the free-fermion classification, v301)

Research changelog · TFPT — Introduction and reading guide

v301_route_a_invertible.py attacks the single remaining unconditional gap of SEAM.EQUIV.01. Since v300 collapsed Route B into Route A's rationality, that gap is Route A's open hypothesis ( v297 LIT-A): ``the raw quasi-free seam bulk is invertible (SRE)''. A gapped free-fermion (Gaussian) [formula in source] D bulk cannot carry intrinsic topological order — free fermions give the integer (IQHE/Chern) phases, all inver

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documents/changelog/sections/017-source.tex · lines 152 to 170

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2026-06-19 (the Flat-Away attack: a hard discrete obstruction [formula in source] the pin derived from [formula in source] , v300)

Research changelog · TFPT — Introduction and reading guide

v300_flataway_rigid.py attacks the single external fact the three Flat-Away routes ( v291/ v293/ v295) left open, on two fronts. Harden: the flat seam was only a soft minimum (``the spectral mismatch grows with [formula in source] ''); here the obstruction becomes a discrete on/off invariant. \ the flat fingerprint — [formula in source] is the integer ladder with every level [formula in source] of multiplicity exactl

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documents/changelog/sections/017-source.tex · lines 171 to 189

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2026-06-19 (the hypergraph/Wolfram bridge hardened: the [formula in source] seed reaches [formula in source] as the last finite point, v299)

Research changelog · TFPT — Introduction and reading guide

v299_hypergraph_0d_autonomous.py hardens the Wolfram/hypergraph reading into a precisely typed bridge (builds on v219/ v298): \ the icosahedron is a 3-uniform hypergraph ( [formula in source] ; the McKay group is the [formula in source] binary lift [formula in source] , a different order-120 group whose McKay graph is affine [formula in source] ; [formula in source] edges [formula in source] ); \ the [formula in sour

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documents/changelog/sections/017-source.tex · lines 190 to 206

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2026-06-18 (E8 as a network attractor — the Wolfram-program reading, v298)

Research changelog · TFPT — Introduction and reading guide

v298_e8_network_attractor.py is an honest audit of the ``TFPT as a hypergraph/rewrite system'' idea, on the v219 McKay bedrock. \ the affine- [formula in source] Kac marks [formula in source] are the unique dynamical attractor of a minimal local-averaging update [formula in source] on the [formula in source] McKay graph (converges from any positive start; [formula in source] , top eigenvalue [formula in source] ); th

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