Paper, 'Vera circuli et hyperbolae quadratura in propria sua proportionis specie inventa et demonstrata [The true way to make the circle and hyperbola square according to their proper proportion, discovered and demonstrated]' by James Gregory
Reference number: CLP/24/2
Date: c. 17th century

Description
Gregory writes about the computation of the area of the circle and its relation to the computation of supplemental spaces between the hyperbola and its asymptote. He discusses the work of other mathematicians including John Wallis, [Ludolph] van Ceulen, Gregorie of St Vincent [Grégoire de Saint-Vincent], and Nicholas [Nicolas] Mercator.
Subject: Mathematics
- Reference number
- CLP/24/2
- Earliest possible date
- c. 17th century
- Physical description
- Ink on paper
- Page extent
- 2 pages
- Format
- Manuscript
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Paper, 'Vera circuli et hyperbolae quadratura in propria sua proportionis specie inventa et demonstrata [The true way to make the circle and hyperbola square according to their proper proportion, discovered and demonstrated]' by James Gregory, c. 17th century, CLP/24/2, The Royal Society Archives, London, https://makingscience.royalsociety.org/items/clp_24_2/paper-vera-circuli-et-hyperbolae-quadratura-in-propria-sua-proportionis-specie-inventa-et-demonstrata-the-true-way-to-make-the-circle-and-hyperbola-square-according-to-their-proper-proportion-discovered-and-demonstrated-by-james-gregory, accessed on 23 March 2025
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Hierarchy
This item is part of:
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Classified papers: volume 24, papers of John Collins, Henry Oldenburg, Robert Hooke, mathematics
17th century Reference number: CLP/24
Related Fellows
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John Wallis
Mentioned -
Nicolas Mercator
Mentioned
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Classified Papers
The 'Classified Papers' of the Royal Society are papers from British and international natural philosophers and scholars categorised according to subject areas.
Dates: 1592 - 1741
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