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Fitting the parameters of a Besace curve like the Meta logo

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Fitting the parameters of a Besace curve like the Meta logo
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The article discusses the relationship between the Meta logo and Besace curves. It explains how to determine the parameters that fit the curve to resemble the logo. The author suggests that while the logo may be inspired by a Besace curve, it is not an exact match.

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Original article
John D. Cook | Applied Mathematics Consulting · John
Read full at John D. Cook | Applied Mathematics Consulting →

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Original publisherJohn D. Cook | Applied Mathematics Consulting
Canonical URLhttps://www.johndcook.com/blog/2026/05/27/the-meta-logo-and-fitting-besace-curves/
Publication timeThu, 28 May 2026 01:32:37 +0000
Retrieval time2026-05-28T01:58:06.865Z
Last seen2026-05-28T01:58:06.865Z
Headline sourcePublisher (no WeSearch rewrite)
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Excerpt methodFirst ~120 words (~800 chars) of extracted publisher body, fair-use limited.
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Citation coverageSummary is a WeSearch-generated derivative; primary citation is the original publisher URL.
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Publisher visitYes — open original
Substitutes article?No — link-out required for full text

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Basis: Derived from the published RSS/Atom feed. Contact: [email protected]. Reviewed: 2026-07-24.

Opening excerpt (first ~120 words) tap to expand

The Meta logo and fitting Besace curves Posted on 27 May 2026 by John I saw a post yesterday saying that the Meta logo is a Besace curve. A Besace curve has the implicit form and the parametric form where t ranges over [0, 2π]. So given a Besace curve, such as the Meta logo, how do you find the parameters a and b to fit the curve? We can rewrite the parametric expression for x as a sine with a phase shift (see notes here) where Also, we can rewrite the parametric expression for y as Now the extreme values of x and y are easier to see. The maximum value of x is A and the minimum value is −A. The maximum value of y is A(cos(φ) + 1)/2 and the minimum value is A(cos(φ) − 1)/2. W#e can simplify the cosine of an artangent (see here) to find the height, i.e.

Excerpt limited to ~120 words for fair-use compliance. The full article is at John D. Cook | Applied Mathematics Consulting.

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