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papers-we-love_papers-we-love/mathematics/README.md
Toyeshh Medikonda 9b92363eac Fix broken hosted-paper link and typos in topic READMEs (#894)
* Fix broken hosted-paper link and typos in topic READMEs

The FRP index links the hosted paper as
[Deprecating the Observer Pattern](deprecating-the observer-pattern.pdf).
The file on disk really is named with a space, but an unescaped space is not
allowed in a CommonMark link destination, so the entry renders as literal text
instead of a link. Percent-encode the space so it resolves to the committed PDF.

Also correct misspellings in paper titles and descriptions:

- Algorithims -> Algorithms (comp_sci_fundamentals_and_history)
- simplifed -> simplified (data_structures)
- sucessful -> successful, numberator -> numerator,
  demoninator -> denominator, authoratitative -> authoritative
  (information_retrieval)
- Expresions -> Expressions (logic_and_programming)
- represention -> representation (mathematics)
- Probablistic -> Probabilistic (robotics, sublinear_algorithms)
- Philppe -> Philippe (streaming_algorithms)

* Rename the Deprecating the Observer Pattern PDF to drop the space

Per review, renaming the file rather than percent-encoding the link.
2026-09-29 05:45:39 -04:00

2.7 KiB
Raw Blame History

Mathematics

  • 📜 The Transcendence of Pi by Steve Mayer

  • 📜 Tilings by Ardila

    The paper covers a broad swath of the topic on analysis of tiling, and related strategies.

  • 📜 From Dominoes to Hexagons by Thurston

    A paper on the generalization of tilings across different base planes.

  • 📜 Graph Isomorphism and Representation Theory by Daniel Litt

    The graph isomorphism problem shows how to construct graphs using a simple building-block ("basis"). The same method applies to finding different building blocks to construct the same things. This technique can be applied to file systems, greplin, trees, virtual DOM, etc.

    A short paper, it also shows how to use 𝔰𝔩₂(ℂ) as a simple mathematical object that leads into the area of real mathematics—representation theory.

  • Conway's ZIP proof by George Francis and Jeffrey Weeks

    This paper presents a classification proof: "How can it be that you know something about all possible X, even the xϵX you haven’t seen yet?" The well-diagramed discussion requires no calculus, crypto, ML, or dense notation, making it good for most knowledge levels.

  • Packing of Spheres by N. Sloane

    Discusses the role of E8 & Leech lattices in optimal codes for mathematically-ideal compression. Ikosahedrons, a tool in this investigation, are also presented.

  • Some Underlying Geometric Notions by Hatcher

    High-Level survey which relates disparate topics, e.g. Platonic solids (A-D-E), Milnor’s exceptional fibre, and algebra.

  • What is a Young Tableaux? by Alexander Yong

    Young Tableau appear in combinatoric problems, representation theory, and the calculus of Grassmannians. Another common topic is sorting, and smarter ways to organise sub-sorts.

Topology