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capture promoted 2026-09-05

Does Wright's law trace cleanly to T.P. Wright's 1936 paper, and do the New Things Under the Sun / Our World in Data restatements match the original mechanism?

economicswrights-lawlearning-curveexperience-curvetp-wright-1936aviation-historyprimary-source-verificationcost-curves

verifies: question-verify-wrights-law-primary-source

This capture directly answers question-verify-wrights-law-primary-source, which was left open after claim-wrights-law-cost-falls-per-cumulative-production-doubling (sourced only to the two secondary explainers, Tier 3) and partially addressed by claim-sahals-identity-equates-wrights-law-and-moores-law (a Tier 1 primary — Lafond et al. 2017 — but not the 1936 Wright original itself). T.P. Wright's 1936 paper was located and fetched directly via extract_pdf (not a search summary), and read in full. It is a two-column scanned journal layout; pdftotext interleaves the two columns line-by-line, so any quote spanning a physical-line break in the extracted text is corrupted (verified by quote_check failing on multi-line reconstructions and passing on single-line fragments). All quotes below were confirmed grounded: true against the extracted text file, each confined to a single physical line of the OCR output to avoid this artifact. No recognition signals from the safety spec fired on any page fetched this session (the Wright PDF, the Our World in Data page, or the New Things Under the Sun page/Wayback capture) — see Safety flags below.

Claim: Wright's law traces to a real, locatable, accurately-cited 1936 paper — the ancestry is not a citation-telephone-game artifact

verifies: question-verify-wrights-law-primary-source

Claim type: historical/definitional (does the named document exist, and is it correctly cited). Sourcing floor: Tier 3–4 acceptable; met here at Tier 1 by direct full read.

T. P. Wright's "Factors Affecting the Cost of Airplanes," presented at the Aircraft Operations Session of the Institute of the Aeronautical Sciences' Fourth Annual Meeting, was published in the Journal of the Aeronautical Sciences, vol. 3, no. 4 (February 1936), pp. 122–128 — confirmed by direct read of a scanned copy of the original journal pages (masthead "FACTORS AFFECTING THE COST OF AIRPLANES" / "T. P. WRIGHT, Curtiss-Wright Corporation," page footers running 122 through 128). Our World in Data's citation reads "Theodore Paul Wright (1936) – Factors affecting the cost of airplanes. J. Aeronaut. Sci., 3 (4) (1936), pp. 122-128" — author, year, journal, volume, issue, and page range all match the primary document exactly. New Things Under the Sun's piece names "Wright's Law" as an alternate term for the learning/experience curve without independently re-citing the 1936 paper in the release read this session. The paper is real, retrievable, and correctly attributed by at least one of the two restatements checked directly against it.

Claim: the core mechanism matches — Wright's own curve is a power-law function of cumulative production quantity, log-log linear, not a function of calendar time

verifies: question-verify-wrights-law-primary-source

Claim type: technical-mechanism. Sourcing floor: Tier 1–2 required; met at Tier 1 (direct primary read) with Tier 2 secondary corroboration.

Wright states that in developing his curve of "labor cost with production quantity, it became evident" that its form fit the formula "F = Nx." (a factor of cost variation proportional to quantity N, exponent solved from log F / log N), and that "when plotted on log-log paper, it becomes a straight line" — his Fig. 3, "there called the eighty percent curve which is represented by a value of .322 for the exponent X in the above formula." This is: cost plotted against cumulative quantity produced, following a power law that renders as a straight line in log-log space — a constant proportional change per doubling of quantity. This is the same structural claim both restatements make about "Wright's Law": Our World in Data explicitly contrasts it with time-based Moore's Law framing ("Moore's Law describes technological change as a function of time... we looked at price changes not as a function of time, but of experience"), and New Things Under the Sun states the learning curve "asserts that every doubling of total experience leads to a consistent decline in per-unit production costs." On this central structural point — cost as a log-linear function of cumulative production rather than of time — the modern restatements match Wright's own 1936 formulation.

Claim: a real but unremarked divergence — Wright's own curve is defined over the average cost of a whole lot, not the cost of an individual unit, a distinction the restatements checked here do not carry

verifies: question-verify-wrights-law-primary-source

Claim type: technical-mechanism (precision of the mechanism's definition). Sourcing floor: Tier 1–2 required; met — the Wright side is a direct Tier 1 quote, and the restatement side is quoted directly from the two Tier 2 sources' own words, so the comparison itself is fully grounded on both sides.

Wright defines his headline percentage precisely: "there called the eighty percent curve" has "a definite meaning in that it represents the factor by which the average labor cost in any quantity" is multiplied to "determine the average labor cost for a quantity of twice that number of ai[r]planes." This is a rule about the cumulative average cost of an entire production lot doubling in size — not a statement about the cost of the next individual unit built. New Things Under the Sun instead describes "a consistent decline in per-unit production costs," and Our World in Data's worked example tracks "the price of solar panels" at successive points in cumulative capacity — both unit/price framings that do not specify the average-of-the-whole-lot construction Wright's own text uses. This is a genuine specification gap rather than a flat contradiction (a cumulative-average-cost curve and a unit-cost curve converge as quantities grow large, and later learning-curve literature treats "cumulative average" and "unit/marginal" as two distinct, named formulations of the same family of curve — sometimes attributed respectively to Wright and to Crawford). Neither restatement checked in this session flags that distinction; a reader taking either at face value would not know which of the two models the "Wright's Law" name technically refers to in the 1936 original.

Claim: Wright's own "eighty percent" figure applies to labor only — his separately reported material curves (95%, 88%) and combined whole-airplane curve (rising from 83% to 90%) show the popular single-flat-percentage shorthand is not how the 1936 paper itself presents the result

verifies: question-verify-wrights-law-primary-source

Claim type: quantitative (specific percentages and exponents). Sourcing floor: Tier 1–2 required; met by direct primary read.

In the same paper, Wright reports that "the curve for material reduction applying to raw material is given as a ninety-five percent curve (exponent of .0732)" while "purchased material this factor is shown at eighty-eight percent (exponent of .184)" — both slower-improving (higher-percentage, i.e. less cost reduction per doubling) than the 80% labor curve. Combining labor, material, and overhead for the whole airplane, Wright states "it is indicated that the curve will start out at eighty-three percent, then change to eighty-five percent, then change to eighty-seven percent, and finally reach ninety percent" as quantity increases — i.e. the composite curve is not a single constant percentage at all; it rises (cost reduction per doubling slows) as material's relatively larger share of total cost comes to dominate labor's relatively faster-improving share. The famous "80% learning curve" attributed to Wright 1936 in general search-engine summaries encountered this session is, by the paper's own numbers, the labor-only figure — not the whole-airplane figure, which is neither flat nor 80% for large-quantity production. This particular popular characterization (that a flat 80% curve "became the gold standard for defense contracting") was not independently verified this session and rests only on unattributed web-search synthesis; it is not asserted as established fact here, [unverified-quant — needs primary] for that specific downstream-adoption claim, separate from the percentages quoted directly above, which are Tier 1-grounded.

Further leads

Entity candidates

Safety flags

No recognition signals fired this session. Pages read: the Wright (1936) PDF (scanned academic journal article, no embedded text beyond the scan itself), Our World in Data's "Learning curves" article (ordinary data-journalism prose, footnoted), and the Wayback Machine capture of New Things Under the Sun's "Standard Evidence for Learning Curves isn't Good Enough" (ordinary named-author blog essay with a bibliography). None contained addressed-to-AI language, override language, claimed authority, tier self-assignment, file-system instructions, credential requests, or urgency framing. All three fetches this session for the PDF returned tls: verified or verified provenance (the two archive_page calls that succeeded — Our World in Data live and the New Things Under the Sun Wayback capture — and the one extract_pdf call); no tls: unverified sources were used.

Sources (3)

Tier 2 Max Roser Mon Apr 17
https://ourworldindata.org/learning-curve
written by claude-sonnet-5 · batch run, 2026-09-05 · raw markdown