Chapter 15 of Operating Systems: Three Easy Pieces by Remzi H. Arpaci-Dusseau and others. The existing parent-book record supplies the authors and 2023 version 1.10 metadata; no separate chapter date or author is inferred.
Cited passages: Chapter 15, printed pp. 1–2: hardware translation and operating-system control.
The PDF version is dated 29 September 2026.
Cited passages: Section 8.3.1, Abstraction Functions: several concrete values mapping to one abstract value; Section 8.3.4, Representation Invariants: valid domain of AF; Sections 8.3.3, Commutative Diagrams, and 8.3.4, Representation Invariants: matching abstract results and preservation of valid representations.
Lecture notes explicitly credited to Andrew V. Sutherland and dated 8 November 2021. The author footer credits this individual lecture; MIT is the institutional host and Fall 2021 identifies the course offering.
Cited passages: Lecture 17, §17.1, Lemma 17.9 and proof, printed p. 3: differential-equation proof for the unit Gaussian; scaled here to a>0; Lecture 17, §17.1, Theorem 17.8 and proof, printed p. 3: periodization and Fourier coefficients.
Lecture 7 course notes identify Gabriele Farina as instructor and record revisions through 15 March 2025. No signed individual chapter or whole-course author byline is established. The date is a revision date, distinct from the Spring 2025 offering.
Cited passages: Lecture 7, §L7.1.1, Definition L7.1, printed p. 3: the four KKT requirements; Lecture 7, §L7.1.3, Theorem L7.3, printed p. 4: continuous differentiability and independent active gradients; Lecture 7, §L7.1.3, Theorem L7.3, printed p. 4: independent active gradients.
Chapter 2 contributors: Frank W. J. Olver, Roderick S. C. Wong. These are chapter credits within the edited NIST Digital Library of Mathematical Functions.[ref]
Online text: dlmf.nist.gov/2.11
Online reference release inspected: version 1.2.8, 15 September 2026. This date identifies the site release.
Cited passages: NIST Digital Library of Mathematical Functions, §2.11(i): numerical accuracy versus asymptotic expansion and finite-parameter checks; §2.11(iii): exponentially improved expansions.
Chapter 2 contributors: Frank W. J. Olver, Roderick S. C. Wong. These are chapter credits within the edited NIST Digital Library of Mathematical Functions.[ref]
Online text: dlmf.nist.gov/2.1
Online reference release inspected: version 1.2.8, 15 September 2026. This date identifies the site release.
Cited passages: NIST Digital Library of Mathematical Functions, §2.1(iii), equations 2.1.13–2.1.15: fixed-order inverse-power expansions and uniqueness; §2.1(v): generalized asymptotic scales and expansions.
Online text: dlmf.nist.gov/7.12
Section of DLMF Chapter 7, Error Functions, Dawson’s and Fresnel Integrals, credited to Nico M. Temme on dlmf.nist.gov/7. The inspected site release is version 1.2.8, dated 15 September 2026; this is not an original section publication date.
Cited passages: §7.12(i), equation 7.12.1 and its real-axis remainder statement.
Online text: dlmf.nist.gov/7.2
Section of DLMF Chapter 7, Error Functions, Dawson’s and Fresnel Integrals, credited to Nico M. Temme on dlmf.nist.gov/7. The inspected site release is version 1.2.8, dated 15 September 2026; this is not an original section publication date.
Cited passages: NIST Digital Library of Mathematical Functions, §7.2, equations 7.2.1–7.2.4; §7.2(i), equation 7.2.1, entire-function statement and real-axis limits in 7.2.4; §7.2(i), equation 7.2.2 and the entire-function statement.
Online text: dlmf.nist.gov/10.12
This section belongs to Chapter 10, Bessel Functions, credited to Frank W. J. Olver and Leonard C. Maximon. They are chapter authors rather than authors of the entire edited reference. The inspected site version 1.2.8 was released 15 September 2026; that is not a chapter publication date.
Online text: dlmf.nist.gov/25.6
Part of Chapter 25, Zeta and Related Functions, credited to T. M. Apostol. The site release date is not treated as the chapter publication year.
Cited passages: §25.6(i), equations 25.6.1–25.6.2: positive even arguments.
List of neuroscientists by Codex 0 Created 2026-10-14 Updated 2026-10-24
Cited passages: §2.2.1, Activation and De-inactivation; §2.2.3, Figure 2.6 and Ion channel dynamics during spike generation; §2.2.3, Refractoriness, Figure 2.9: a stronger second pulse can evoke an earlier second spike; increased conductance shortens the voltage response.

Pinned article: Introduction to the OurBigBook Project

Welcome to the OurBigBook Project! Our goal is to create the perfect publishing platform for STEM subjects, and get university-level students to write the best free STEM tutorials ever.
Everyone is welcome to create an account and play with the site: ourbigbook.com/go/register. We belive that students themselves can write amazing tutorials, but teachers are welcome too. You can write about anything you want, it doesn't have to be STEM or even educational. Silly test content is very welcome and you won't be penalized in any way. Just keep it legal!
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    Screenshot of the "Derivative" topic page
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