David Milman (1912–1982) by Israel Gohberg and others Created 2026-10-18 Updated 2026-11-05
By Israel Gohberg, Moshe Livšic and Ilya Piatetski-Shapiro; the credited names are I. Gohberg, M. S. Livšic and I. Piatetski-Shapiro. Integral Equations and Operator Theory, volume 9, pp. ii–7, January 1986. The years 1912–1982 in the title are David Milman’s life years.
Tel Aviv University hosts this copy; the journal is the publication venue. Main inspected the first journal page and running headers; the publisher independently confirms the title, credits, pagination and issue date.
Cited historical passage: printed p. 4, the 1940 publication with M. G. Krein, citing the original paper as reference 3. This hosted excerpt contains a cover and printed pp. 1–7, but no full reference list. This memoir is used for publication history; its stated theorem hypotheses are not treated as the most general modern formulation.
Convex geometry (BME course BMETE94AM22) Created 2026-10-18 Updated 2026-11-05
The front page is titled Convex geometry and identifies course BMETE94AM22, 2025/26 spring, updated 2 June 2026. BME’s geometry website hosts these course notes. No individual author byline is present on the inspected front page, and no instructor is assigned authorship from the URL.
Cited passages: §6, Definitions 6.2 and 6.6 and Proposition 6.7, printed pp. 36–37 (PDF page indices 35–36). No source illustration or Example 6.8 is reused; the batch’s examples, proofs and figures are original.
By Stuart H. Hurlbert. Ecological Monographs, volume 54, issue 2, pp. 187–211, June 1984; published by the Ecological Society of America. The article separately records receipt on 25 February 1983, revision on 21 June 1983 and acceptance on 25 June 1983.
Paperzz hosts the OCR mirror; it is not the author or original publisher. The UCF scan is a corroborating copy; the OCR can interleave columns.
Cited passages: printed p. 190; pp. 194–195, combined or hybrid allocation and the account of the Hurlbert–Mulla pond experiment; p. 201, Multiple samples per experimental unit; p. 210, reference to the 1981 paper.
Experimental unit (NC3Rs Experimental Design Assistant) Created 2026-10-18 Updated 2026-11-05
Institutional guidance issued and hosted by NC3Rs through its Experimental Design Assistant. No personal author byline is established. First published 16 December 2014; last updated 31 October 2023.
Cited passages: Why is the experimental unit important?; Know your experimental unit; A breeding female and litter; The cage of animals; Experiments with more than one experimental unit.
By Constantin Carathéodory. Rendiconti del Circolo Matematico di Palermo, volume 32, pp. 193–217 (1911).
The translation is titled On the Domain of Variability of Fourier Coefficients of Positive Harmonic Functions and credits Nicholas J. Williams as translator. It records the original announcement on 26 March 1911 and printing on 16 August 1911; neither dates the translation. The original German scan was not accessible.
Cited passages: Introduction §4, original printed p. 195; §I opening.
Abstract Algebra by Romyar Sharifi Created 2026-10-18 Updated 2026-11-05
By Romyar Sharifi, credited on the introduction and chapter pages. UCLA hosts these lecture notes; no publication or revision date is established.
Fields and Galois Theory by James S. Milne Created 2026-10-18 Updated 2026-11-05
By James S. Milne, credited as J.S. Milne on the cover and James S. Milne in the author-supplied BibTeX. Version 5.10, September 2022; this is a version date. The version history separately dates the first web version to 21 August 1996.
Cited passages: Chapter 1, Review of polynomial rings, printed p. 10, §1.6, unique polynomial division with zero remainder or strict polynomial degree bound; §1.7, division by a linear factor and evaluation. No separate chapter byline is supplied.
La méthode de Cholesky by Claude Brezinski Created 2026-10-18 Updated 2026-11-05
Historical research article by Claude Brezinski, published in Revue d’histoire des mathématiques 11 (2005), pp. 205–238. Numdam hosts the original journal article. The printed received date, 4 November 2004, and revised date, 11 May 2005, are distinct from publication.
Section 4 reproduces a primary manuscript authored by André-Louis Cholesky and dated Vincennes, 2 December 1910. Cholesky is the author of that manuscript; Brezinski is the author of the surrounding 2005 article. The manuscript date does not establish an exact invention date or a broad priority claim.
Cited passages: pp. 210–211: constrained geodetic corrections and the matrix ; p. 217: manuscript title, 2 December 1910 date and uncertainty about the exact invention date; §4, p. 229: the primary manuscript’s reported 56-equation altitude adjustment for Algerian triangulation and closing date. The primary manuscript transcription was inspected as text; no inspection of handwriting images is claimed.
ZPOTRF (LAPACK 3.12.1) by LAPACK project Created 2026-10-18 Updated 2026-11-05
Official versioned routine documentation from the LAPACK project, hosted by Netlib. The Author section credits University of Tennessee, University of California Berkeley, University of Colorado Denver and NAG Ltd.; no individual author is inferred.
Version: LAPACK 3.12.1. The footer date 20 January 2025 is a Doxygen generation timestamp, not a verified code publication date.
Cited passages: Purpose: complex Hermitian positive-definite factorization and conjugate transpose; Author section: institutional credits.
DPOTRF (LAPACK 3.12.1) by LAPACK project Created 2026-10-18 Updated 2026-11-05
Official versioned routine documentation from the LAPACK project, hosted by Netlib. The Author section credits University of Tennessee, University of California Berkeley, University of Colorado Denver and NAG Ltd.; no individual author is inferred.
Version: LAPACK 3.12.1. The footer date 20 January 2025 is a Doxygen generation timestamp, not a verified code publication date.
Cited passages: Purpose: real symmetric positive-definite factorization; UPLO and INFO arguments; Author section: institutional credits.
Cantor-Schroeder-Bernstein Theorem by Paul Garrett Created 2026-10-18 Updated 2026-11-05
Standalone expository note by Paul Garrett, verified from the full-name byline on p. 1. Hosted on his University of Minnesota faculty website; the host is not the author.
The document header is dated 19 February 2005; this does not establish a first publication date.
Cited passages: p. 1, theorem for two injections between arbitrary sets and introductory no-choice statement; pp. 1–2, chain types and forward or reversed pairings. The article independently proves its alternative complement pairing.
18.02SC Multivariable Calculus, Fall 2010 Created 2026-10-18 Updated 2026-11-05
Course issued by Massachusetts Institute of Technology and hosted by MIT OpenCourseWare. Fall 2010 is the course term, not an independently verified publication or revision date of each resource. No course-wide author byline is assigned.
18.03 Supplementary Notes by Haynes Miller Created 2026-10-18 Updated 2026-11-05
By Haynes Miller, explicitly credited for the supplementary-note collection on the MIT OpenCourseWare readings page. The collection accompanies Differential Equations, MIT 18.03, Spring 2010. This course context does not establish a note publication date. MIT OpenCourseWare hosts the collection.
Complex Analysis Lecture Notes by Dan Romik Created 2026-10-18 Updated 2026-11-05
By Dan Romik. The complete lecture-note collection is credited to him on its title page. The author note identifies Math 205A: Complex Analysis I at the University of California, Davis, in 2016 and 2018. These are course offerings. The front matter identifies the document version as 20 April 2018. Authors of the textbook followed by the course are not coauthors of these notes.
Cited passages: §9, items 81–82, printed p. 32, reciprocal-coordinate definitions at infinity; §9, item 84, printed p. 33, topological one-point compactification. The apparent inconsistent sphere equation in item 84 was not used.
Complex Variables with Applications, MIT 18.04, Spring 2018 Created 2026-10-18 Updated 2026-11-05
Massachusetts Institute of Technology course, Spring 2018. Course instructor: Jeremy Orloff. MIT OpenCourseWare hosts the course notes; resource authorship is recorded separately from the instructor role.
By Bradley Efron, credited as B. Efron in the Stanford Department of Statistics catalogue. Technical report BIO 32, dated July 1977. This report record is distinct from the 1979 journal article. Stanford University issues and hosts the catalogue record.
Inspected locator: Report Number BIO 32; Author(s) B. Efron; Report Date Jul 1977. Only catalogue metadata was inspected; the linked technical report body was inaccessible.
By Bradley Efron, credited as B. Efron on the inspected bibliographic cover. Published in The Annals of Statistics 7(1), 1–26, January 1979. The University of Helsinki hosts the scanned copy. The access date and hosting path are distinct from publication.
Inspected locator: bibliographic cover, author, title, journal volume and issue, January 1979 and page range. Only the cover metadata was inspected; neither the article body nor abstract was inspected.
UW STAT 535: Statistical Machine Learning, Autumn 2026 Created 2026-10-18 Updated 2026-11-05
University of Washington course identified by the inspected lecture heading as Autumn 2026. The course term is distinct from a lecture publication date; the URL directory 25A does not establish the term.
Math 221, Matrix Computations, Fall 2009 Created 2026-10-18 Updated 2026-11-05
University of California, Berkeley course, Fall 2009. Course instructor: James Demmel, verified by his faculty homepage. This association does not establish authorship of every course resource.
Instructor and course listing: people.eecs.berkeley.edu/~demmel/
By Daniel Reem. The inspected source is arXiv:1002.3721v7, revised 8 February 2017. The first arXiv submission was 19 February 2010; this is distinct from the version 7 revision date. arXiv is the repository host.
Version metadata: arxiv.org/abs/1002.3721v7
Cited passages: printed pp. 1–2, §1.1, equation (1), real domain and classical regularity criteria. Theorem 2.1 has a different measurability hypothesis.

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