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User contributions for XenoEngineer

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18 April 2025

  • 09:5809:58, 18 April 2025 diff hist +10,661 N P5js Visual Torus KnotCreated page with "<pre style="margin-left:3em; font:normal 14px terminal;">/* * Torus Knot Phase Array Visualizer – Enhanced Version * * This sketch draws an array of half-knots derived from a standard torus knot * parametrization using the correct roles of p and q. A background torus can be * toggled on/off to put the visualization in context. * * Improvements: * - Added line thickness control * - Added ability to control how much of the knot is rendered (knotFraction) * - A..." current

17 April 2025

16 April 2025

15 April 2025

14 April 2025

  • 16:2416:24, 14 April 2025 diff hist +27,218 N Robust Winsock VB6 ClassCreated page with "<div style="background-color:azure; border:1px outset azure; padding:0 20px; max-width:860px; margin:0 auto; "> ;* https://claude.site/artifacts/d8b8157d-7faa-4125-b1cf-50108a4a2cb0 <pre style="margin-left:3em; font:normal 14px terminal;"> Option Explicit ' RobustWinsock Class ' A robust VB6 winsock implementation designed to handle large data transfers, ' connection failures, and error recovery. ' ' Features: ' - Automatic reconnection on failure ' - Chunked data tran..."

13 April 2025

12 April 2025

10 April 2025

8 April 2025

7 April 2025

27 March 2025

  • 10:5610:56, 27 March 2025 diff hist +5,347 N Clio for DummiesCreated page with "<pre style="background-color:lime; color:purple; > # Clio: The Muse of History --A Command Line Interface Ontology (CLIO) ## Introduction Clio is a command line interface ontology that provides a structured and organized way to manage and interact with command line tools. It aims to simplify the process of creating and maintaining command line interfaces by providing a set of best practices and guidelines. ## Features - Structured command line interface ontology Clio..." current

25 March 2025

19 March 2025

18 March 2025

  • 10:2710:27, 18 March 2025 diff hist +1,362 N The Axial Electric Potential and Length of a Torus KnotCreated page with " ;https://math.mit.edu/research/highschool/primes/materials/2024/Jiang.pdf ;HENRY JIANG ;Abstract. Physical knot theory, where knots are treated like physical objects, is important to many fields.   One natural problem is to give a knot a uniform charge, and analyze the resulting electric field and electric potential. There have been some results on the number of critical points of the electric potential from knots, such as by Lipton (2021) and Lipton, Townsend..." current

7 March 2025

22 February 2025

7 February 2025

2 February 2025

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