{"query": "Easton: Plane tree", "count": 20, "results": [{"id": "card_n_91d0d2f6194a", "title": "Easton: Plane tree", "shelf": "dictionary", "surface": "secular", "snippet": "Heb. ‘armon (Gen. 30:37; Ezek. 31:8), rendered “chesnut” in the Authorized Version, but correctly “plane tree” in the Revised Version and the LXX. This tree is frequently found in Palestine, both on t", "authority_tier": "external_aligned", "source": "Matthew Easton, Illustrated Bible Dictionary (1897)", "readable": false, "generated": false}, {"id": "card_theory_aperiodic_tiling", "title": "Aperiodic tiling (Penrose, and the 2023 monotile)", "shelf": "theories", "surface": "secular", "snippet": "Two tile shapes plus local edge-matching rules that cover the plane completely and CANNOT repeat. Penrose (1974) gave two forms: P2, the kite and dart; P3, a thin rhombus (36°) and a fat one (72°). Th", "authority_tier": "reference", "source": "The Theory Assay — calibrated, not judged (docs/THEORY_CATALOG.md)", "readable": false, "generated": false}, {"id": "card_theory_simple_machines", "title": "Simple machines & buoyancy (Archimedes)", "shelf": "theories", "surface": "secular", "snippet": "Simple machines & buoyancy (Archimedes) — an engine domain that can touch it: physics. Calibration: seals — mechanical advantage, load and displaced volume all compute. Six machines — lever, wheel and", "authority_tier": "reference", "source": "The Theory Assay — calibrated, not judged (docs/THEORY_CATALOG.md)", "readable": false, "generated": false}, {"id": "card_theory_fractals", "title": "Fractals & self-similarity (Mandelbrot)", "shelf": "theories", "surface": "secular", "snippet": "Fractals & self-similarity (Mandelbrot) — an engine domain that can touch it: mathematics. Calibration: seals — fractal dimensions and iteration counts compute. A shape whose parts resemble the whole ", "authority_tier": "reference", "source": "The Theory Assay — calibrated, not judged (docs/THEORY_CATALOG.md)", "readable": false, "generated": false}, {"id": "card_theory_depth_of_field", "title": "Depth of field & hyperfocal distance", "shelf": "theories", "surface": "secular", "snippet": "Depth of field & hyperfocal distance — an engine domain that can touch it: photography. Calibration: seals — a deterministic verifier can CONFIRM or BREAK checkable claims drawn from it, and seal them", "authority_tier": "reference", "source": "The Theory Assay — calibrated, not judged (lone-domain seeding)", "readable": false, "generated": false}, {"id": "card_theory_fundamental_theorem_of_algebra", "title": "Fundamental theorem of algebra", "shelf": "theories", "surface": "secular", "snippet": "Fundamental theorem of algebra — an engine domain that can touch it: mathematics. Calibration: partial — root counts verify; the existence proof is map-only. Every non-constant polynomial with complex", "authority_tier": "reference", "source": "The Theory Assay — calibrated, not judged (docs/THEORY_CATALOG.md)", "readable": false, "generated": false}, {"id": "card_theory_euclidean_geometry_the_parallel_postulate", "title": "Euclidean geometry & the parallel postulate", "shelf": "theories", "surface": "secular", "snippet": "Euclidean geometry & the parallel postulate — an engine domain that can touch it: geometry. Calibration: seals. Five postulates from which Euclid derived the plane geometry of the Elements (c. 300 BC)", "authority_tier": "reference", "source": "The Theory Assay — calibrated, not judged (docs/THEORY_CATALOG.md)", "readable": false, "generated": false}, {"id": "card_theory_control_theory___cybernetics__feedback__stability", "title": "Control theory & cybernetics (feedback, stability)", "shelf": "theories", "surface": "secular", "snippet": "Control theory & cybernetics (feedback, stability) — an engine domain that can touch it: operations_research. Calibration: partial — stability criteria and PID responses compute. Steer a system by the", "authority_tier": "reference", "source": "The Theory Assay — calibrated, not judged (docs/THEORY_CATALOG.md)", "readable": false, "generated": false}, {"id": "card_theory_algebraic_geometry", "title": "Algebraic geometry (solution sets as shapes)", "shelf": "theories", "surface": "secular", "snippet": "Algebraic geometry (solution sets as shapes) — an engine domain that can touch it: mathematics. Calibration: map-only — specific curve computations verify; the theory is abstract. The study of the sha", "authority_tier": "reference", "source": "The Theory Assay — calibrated, not judged (docs/THEORY_CATALOG.md)", "readable": false, "generated": false}, {"id": "card_theory_honeycomb_conjecture", "title": "Optimal packing & the honeycomb conjecture (Hales)", "shelf": "theories", "surface": "secular", "snippet": "The hexagonal grid is the most efficient way to divide a surface into regions of equal area with the LEAST TOTAL PERIMETER. Stated by Pappus of Alexandria around 300 AD as an observation about bees, i", "authority_tier": "reference", "source": "The Theory Assay — calibrated, not judged (docs/THEORY_CATALOG.md)", "readable": false, "generated": false}, {"id": "card_theory_map_projections", "title": "Map projections (why no flat map is honest)", "shelf": "theories", "surface": "secular", "snippet": "Map projections (why no flat map is honest) — an engine domain that can touch it: geography. Calibration: seals — projected coordinates and distortion factors compute exactly. NO FLAT MAP OF A SPHERE ", "authority_tier": "reference", "source": "The Theory Assay — calibrated, not judged (docs/THEORY_CATALOG.md)", "readable": false, "generated": false}, {"id": "card_n_d7028bf21d3f", "title": "The Pressure Architecture — Plane Definition", "shelf": "domains", "surface": "secular", "snippet": "Continuously define the plane.\nControl orientation and leverage geometry.\nThe fighter who defines the plane defines reality.\n\nThe plane is not a fixed surface — it is wherever you establish structural", "authority_tier": "matt", "source": "The Pressure Architecture — Matt Harris", "readable": false, "generated": false}, {"id": "card_src_word_jointer_plane", "title": "jointer plane", "shelf": "dictionary", "surface": "secular", "snippet": "jointer plane: (noun) a long carpenter's plane used to shape the edges of boards so they will fit together — syn: jointer, jointing plane, long plane", "authority_tier": "reference", "source": "WordNet 3.0, Princeton University (WordNet License)", "readable": false, "generated": false}, {"id": "card_src_word_jointing_plane", "title": "jointing plane", "shelf": "dictionary", "surface": "secular", "snippet": "jointing plane: (noun) a long carpenter's plane used to shape the edges of boards so they will fit together — syn: jointer, jointer plane, long plane", "authority_tier": "reference", "source": "WordNet 3.0, Princeton University (WordNet License)", "readable": false, "generated": false}, {"id": "card_src_word_long_plane", "title": "long plane", "shelf": "dictionary", "surface": "secular", "snippet": "long plane: (noun) a long carpenter's plane used to shape the edges of boards so they will fit together — syn: jointer, jointer plane, jointing plane", "authority_tier": "reference", "source": "WordNet 3.0, Princeton University (WordNet License)", "readable": false, "generated": false}, {"id": "card_src_word_carpenter_s_plane", "title": "carpenter's plane", "shelf": "dictionary", "surface": "secular", "snippet": "carpenter's plane: (noun) a carpenter's hand tool with an adjustable blade for smoothing or shaping wood — syn: plane, woodworking plane", "authority_tier": "reference", "source": "WordNet 3.0, Princeton University (WordNet License)", "readable": false, "generated": false}, {"id": "card_src_word_woodworking_plane", "title": "woodworking plane", "shelf": "dictionary", "surface": "secular", "snippet": "woodworking plane: (noun) a carpenter's hand tool with an adjustable blade for smoothing or shaping wood — syn: plane, carpenter's plane", "authority_tier": "reference", "source": "WordNet 3.0, Princeton University (WordNet License)", "readable": false, "generated": false}, {"id": "card_src_lex_g8802", "title": "G8802 — πλάτανος (platanos): plane tree", "shelf": "lexicon", "surface": "secular", "snippet": "πλάτανος (platanos), Strong's G8802: plane tree. the oriental plane , Lat. platanus , (Aristophanes Comicus) From πλατύς, because of its broad leaves. (ML)", "authority_tier": "reference", "source": "STEPBible TBESH/TBESG — Extended Strong's lexicon (CC-BY, Tyndale House)", "readable": false, "generated": false}, {"id": "card_src_word_match_plane", "title": "match plane", "shelf": "dictionary", "surface": "secular", "snippet": "match plane: (noun) a plane having cutters designed to make the tongues and grooves on the edges of matchboards — syn: tonguing and grooving plane", "authority_tier": "reference", "source": "WordNet 3.0, Princeton University (WordNet License)", "readable": false, "generated": false}, {"id": "card_src_book_33063", "title": "Plane Geometry — G. A. (George Albert) Wentworth", "shelf": "gutenberg", "surface": "secular", "snippet": "Plane Geometry, by G. A. (George Albert) Wentworth. Subjects: Geometry, Plane. Read the full text (public domain): https://www.gutenberg.org/ebooks/33063", "authority_tier": "reference", "source": "Project Gutenberg (public domain)", "readable": true, "generated": false}]}