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Anthropic PBC
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Myles Axton
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The GitHub account hosting the artifact is not cryptographically bound to the ORCID; see NP2 for that gap.
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The specific model version is not recorded in the conversation export; see NP2.
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Tarski's Euclidean geometry in Lean 4 - Stages 0-4
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Tarski.lean
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A standalone synthetic development of Tarski's axiomatic Euclidean geometry following Schwabhaeuser-Szmielew-Tarski (SST) chapters 2, 3, 4 and 7, culminating in SST 7.13/7.15: point reflection is an isometry. Two primitives, eight axiom groups, no coordinates, no numbers. Contains 40 theorems and 5 definitions in namespace Synthetic.
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Lean 4
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Lean 4 core; zero import statements; no Mathlib dependency
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Framed the governing constraint (prove Pythagoras from inside Euclidean space with straightedge and compass only), selected each descent of the trajectory, directed the development to zero sorry, commissioned the provenance record, and published the artifact.
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http://purl.org/dc/terms/description
Reconstructed the SST development from the published architecture into dependency-free core Lean 4, re-deriving proof details where recall failed - notably the l4_5 scaffold bookkeeping, the SST 3.7(2) mirror argument, and the three-stroke five-segment cascade that breaks the circularity in SST 7.13. Under prevailing scholarly norms a software agent is not an author; this attribution is an acknowledgement of contribution, and responsibility for correctness rests with the named human agent.
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Git blob object identifier (SHA-1 over the 'blob <len>\0' header plus content), for matching against the GitHub object store.
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Each proved statement in the artifact, mapped to its printed SST theorem number and, where one exists, the corresponding GeoCoq lemma label. GeoCoq's lXX_YY labels denote SST Satz XX.YY, so the chapter digit of the label and of the SST reference agree by construction. Chapter titles are given as printed in the 1983 Springer edition.
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Theorem-to-source concordance for Tarski.lean
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Myles Axton thanks his father, Richard Axton (1941-2021), for his introduction to Euclidean geometry and the lifelong inspiration to do more with less - straightedge and compass only.
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SST (1983), Satz 3.6(2), chapter 3: Einfache Saetze ueber die Zwischenbeziehung (pp. 30-33)
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SST (1983), Satz 3.5, chapter 3: Einfache Saetze ueber die Zwischenbeziehung (pp. 30-33)
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SST (1983), Satz 3.3, chapter 3: Einfache Saetze ueber die Zwischenbeziehung (pp. 30-33)
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SST (1983), Satz 3.7, chapter 3: Einfache Saetze ueber die Zwischenbeziehung (pp. 30-33)
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SST (1983), Satz 3.7(2), chapter 3: Einfache Saetze ueber die Zwischenbeziehung (pp. 30-33)
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SST (1983), Satz 3.2, chapter 3: Einfache Saetze ueber die Zwischenbeziehung (pp. 30-33)
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SST (1983), Satz 4.6, chapter 4: Einfache Saetze ueber Kongruenz und Zwischenbeziehung (pp. 34-38)
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SST (1983), Satz 3.1, chapter 3: Einfache Saetze ueber die Zwischenbeziehung (pp. 30-33)
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SST (1983), Satz 4.5, chapter 4: Einfache Saetze ueber Kongruenz und Zwischenbeziehung (pp. 34-38)
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SST (1983), Satz 2.11, chapter 2: Folgerungen aus A1 bis A5 (pp. 27-29)
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GeoCoq label: l2_11
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SST (1983), Satz 2.4, chapter 2: Folgerungen aus A1 bis A5 (pp. 27-29)
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SST (1983), Satz 2.1, chapter 2: Folgerungen aus A1 bis A5 (pp. 27-29)
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Haragauri Narayan Gupta
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
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https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-hilbert
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David Hilbert
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
http://schema.org/Person
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http://www.w3.org/ns/prov#Person
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-hilbert
http://www.w3.org/2000/01/rdf-schema#comment
The modern axiomatic programme and the segment arithmetic that is the eventual route from this development to Pythagoras.
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-mehta
http://schema.org/name
Bhavik Mehta
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
http://schema.org/Person
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http://www.w3.org/ns/prov#Person
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-narboux
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Julien Narboux
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
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http://www.w3.org/ns/prov#Person
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-pasch
http://schema.org/name
Moritz Pasch
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
http://schema.org/Person
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-pasch
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http://www.w3.org/ns/prov#Person
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-richard-axton
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1941
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2021
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Richard Axton
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https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-richard-axton
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http://www.w3.org/ns/prov#Person
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-schwabhaeuser
http://schema.org/name
Wolfram Schwabhaeuser
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
http://schema.org/Person
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http://www.w3.org/ns/prov#Person
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-schwabhaeuser
http://www.w3.org/2000/01/rdf-schema#comment
Wrote and completed Part I of SST for publication in 1983.
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-szmielew
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Wanda Szmielew
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
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https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-szmielew
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http://www.w3.org/ns/prov#Person
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-szmielew
http://www.w3.org/2000/01/rdf-schema#comment
Part I of SST, the development the artifact follows lemma for lemma, grew from her Berkeley lectures; she died in 1976, before publication.
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-tarski
http://schema.org/name
Alfred Tarski
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
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http://www.w3.org/2000/01/rdf-schema#comment
Designed the axiom system (Warsaw, 1926-27) and proved its completeness and decidability.
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http://purl.org/dc/terms/license
http://spdx.org/licenses/LGPL-3.0-only
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https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-narboux
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C. Gries
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http://schema.org/contributor
G. Braun
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http://schema.org/contributor
M. Beeson
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P. Boutry
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http://schema.org/contributor
P. Schreck
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http://schema.org/name
GeoCoq
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http://schema.org/programmingLanguage
Coq
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http://schema.org/url
https://github.com/GeoCoq/GeoCoq
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
http://schema.org/SoftwareSourceCode
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-geocoq
http://www.w3.org/1999/02/22-rdf-syntax-ns#type
http://www.w3.org/ns/prov#Entity
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-geocoq
http://www.w3.org/2000/01/rdf-schema#comment
Origin of the lemma labels (l4_2, l4_5, l4_6, l7_13, l7_15) cited in the artifact's comments, and the first machine-checked ascent of the SST development at scale. GeoCoq's file names track SST chapters one-for-one; the artifact reconstructs that architecture and does not port GeoCoq proof scripts. No specific commit was consulted; see NP2.
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-geolean
http://schema.org/author
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http://schema.org/name
GeoLean (mathlib3 branch)
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http://schema.org/programmingLanguage
Lean 3
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http://schema.org/url
https://github.com/leanprover-community/mathlib
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http://schema.org/SoftwareSourceCode
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http://www.w3.org/2000/01/rdf-schema#comment
A port of a large portion of GeoCoq into a branch of mathlib3, described by its author as covering roughly 70 percent of the Tarski work in GeoCoq. Cited here as prior art establishing that Tarski.lean is not the first formalisation of Tarski's axioms in Lean. It is NOT an ancestor of this artifact: see NP2, which records that no derivation relation holds.
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-gupta
http://schema.org/author
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-gupta
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http://schema.org/datePublished
1965
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-gupta
http://schema.org/name
Contributions to the axiomatic foundations of geometry
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http://schema.org/Thesis
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http://www.w3.org/ns/prov#Entity
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-gupta
http://www.w3.org/2000/01/rdf-schema#comment
Doctoral dissertation, University of California, Berkeley, supervised by Tarski. Source of axiom simplifications adopted in SST and of the continuity-free perpendicular construction that the artifact stops short of.
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-pasch
http://schema.org/author
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-pasch
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http://schema.org/datePublished
1882
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-pasch
http://schema.org/name
Vorlesungen ueber neuere Geometrie
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
http://schema.org/Book
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-pasch
http://www.w3.org/1999/02/22-rdf-syntax-ns#type
http://www.w3.org/ns/prov#Entity
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-pasch
http://www.w3.org/2000/01/rdf-schema#comment
Origin of the order axiom formalised in the artifact as inner_pasch.
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-sst
http://purl.org/dc/terms/bibliographicCitation
W. Schwabhaeuser, W. Szmielew, A. Tarski, Metamathematische Methoden in der Geometrie, Hochschultext, Springer, 1983. Part I, 'Ein axiomatischer Aufbau der euklidischen Geometrie', pp. 1-171.
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-sst
http://purl.org/dc/terms/identifier
https://doi.org/10.1007/978-3-642-69418-9
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http://schema.org/author
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-schwabhaeuser
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-sst
http://schema.org/author
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-szmielew
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-sst
http://schema.org/author
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/person-tarski
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-sst
http://schema.org/datePublished
1983
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-sst
http://schema.org/isbn
978-3-540-12958-5
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-sst
http://schema.org/name
Metamathematische Methoden in der Geometrie
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http://schema.org/publisher
Springer-Verlag, Berlin Heidelberg
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
http://schema.org/Book
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
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https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-sst
http://www.w3.org/2000/01/rdf-schema#comment
The source of the 'SST n.m' theorem numbering used throughout the artifact. Part I rests in part on unpublished results of Tarski and Szmielew and on results of H. N. Gupta, per the authors' preface.
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-tarski-givant
http://purl.org/dc/terms/bibliographicCitation
A. Tarski, S. Givant, Tarski's system of geometry, Bulletin of Symbolic Logic 5(2), 1999, pp. 175-214.
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http://schema.org/author
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http://schema.org/contributor
Steven Givant
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-tarski-givant
http://schema.org/datePublished
1999
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/src-tarski-givant
http://schema.org/name
Tarski's system of geometry
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http://schema.org/ScholarlyArticle
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http://www.w3.org/ns/prov#Entity
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/provenance
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/activity-declaration
http://purl.org/dc/terms/description
Drafting of the credit ledger, its expression as nanopublications, an external review pass on 2026-07-21, and the correction of that review. The correction history is recorded in NP2.
https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/activity-declaration
http://schema.org/name
Provenance declaration drafting and revision
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http://www.w3.org/ns/prov#Activity
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http://www.w3.org/ns/prov#endedAtTime
2026-07-29T00:00:00Z
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http://www.w3.org/ns/prov#startedAtTime
2026-07-18T10:37:00Z
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http://www.w3.org/ns/prov#used
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https://w3id.org/np/RA7RBeB2OR8Az0j6CgSGuUakKatipUYZdWJtt335KfhP4/transcript
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Thirty-six turns beginning from the Pythagorean theorem in Mathlib's inner product spaces, specialising to EuclideanSpace R (Fin n), then inverting the question to ask whether Pythagoras can be earned synthetically from within. The development proceeded in stages: congruence calculus, betweenness calculus, vocabulary, point reflection, the chapter-4 bridge, and finally SST 7.13. Two sorry placeholders were introduced and both were subsequently discharged.
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Interactive formalization dialogue
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2026-07-19T07:51:20Z
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2026-07-18T08:47:58Z
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2026-07-21T08:51:48Z
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Conversation export: Pythagorean theorem in Lean4 inner product spaces
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Not publicly resolvable at the time of this declaration; the checksum permits verification if and when it is deposited.
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2026-07-29T15:00:47Z
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Version 2. Supersedes the 2026-07-21 draft and its external review pass, both of which contained attribution and citation errors now corrected and itemised in NP2.
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Tarski.lean: attribution, ancestry and source concordance (v2)
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