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- Holditch's_theorem abstract "In plane geometry, Holditch's theorem states that if a chord of fixed length is allowed to rotate inside a convex closed curve, then the locus of a point on the chord a distance p from one end and a distance q from the other is a closed curve whose area is less than that of the original curve by . The theorem was published in 1858 by Rev. Hamnet Holditch. While not mentioned by Holditch, the proof of the theorem requires an assumption that the chord be short enough that the traced locus is a simple closed curve.".
- Holditch's_theorem wikiPageExternalLink anelementarytre02willgoog.
- Holditch's_theorem wikiPageExternalLink cu31924031264769.
- Holditch's_theorem wikiPageExternalLink elementarytreati00willuoft.
- Holditch's_theorem wikiPageExternalLink treatiseonintegr01edwauoft.
- Holditch's_theorem wikiPageExternalLink books?id=PUVvwfjhjvMC.
- Holditch's_theorem wikiPageExternalLink 15929.pdf.
- Holditch's_theorem wikiPageExternalLink HolditchsTheorem.html.
- Holditch's_theorem wikiPageExternalLink 3618685.
- Holditch's_theorem wikiPageExternalLink 3620400.
- Holditch's_theorem wikiPageExternalLink 096541a0.html.
- Holditch's_theorem wikiPageID "3521151".
- Holditch's_theorem wikiPageRevisionID "601905751".
- Holditch's_theorem hasPhotoCollection Holditch's_theorem.
- Holditch's_theorem subject Category:Theorems_in_geometry.
- Holditch's_theorem type Abstraction100002137.
- Holditch's_theorem type Communication100033020.
- Holditch's_theorem type Message106598915.
- Holditch's_theorem type Proposition106750804.
- Holditch's_theorem type Statement106722453.
- Holditch's_theorem type Theorem106752293.
- Holditch's_theorem type TheoremsInGeometry.
- Holditch's_theorem comment "In plane geometry, Holditch's theorem states that if a chord of fixed length is allowed to rotate inside a convex closed curve, then the locus of a point on the chord a distance p from one end and a distance q from the other is a closed curve whose area is less than that of the original curve by . The theorem was published in 1858 by Rev. Hamnet Holditch.".
- Holditch's_theorem label "Holditch's theorem".
- Holditch's_theorem label "Stelling van Holditch".
- Holditch's_theorem sameAs Stelling_van_Holditch.
- Holditch's_theorem sameAs m.09j4tx.
- Holditch's_theorem sameAs Q1888583.
- Holditch's_theorem sameAs Q1888583.
- Holditch's_theorem sameAs Holditch's_theorem.
- Holditch's_theorem wasDerivedFrom Holditch's_theorem?oldid=601905751.
- Holditch's_theorem isPrimaryTopicOf Holditch's_theorem.