Paper, 'A general method for exhibiting the value of an expression involving several radical quantities anent Sir Isaac Newton's binomial theorum' by Thomas Simpson
Reference number: L&P/2/82
Date: 1750
Description
Subject: Mathematics
Published in Philosophical Transactions, as 'A general method for exhibiting the value of an algebraic expression involving several radical quantities in an infinite series: wherein Sir Isaac Newton’s theorem for involving a binomial, with another of the same author, relating to the roots of equations, are demonstrated'
Date read not given
- Reference number
- L&P/2/82
- Earliest possible date
- 1750
- Physical description
- Ink on paper
- Page extent
- 6 pages
- Format
- Manuscript
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Paper, 'A general method for exhibiting the value of an expression involving several radical quantities anent Sir Isaac Newton's binomial theorum' by Thomas Simpson, 1750, L&P/2/82, The Royal Society Archives, London, https://makingscience.royalsociety.org/items/l-and-p_2_82/paper-a-general-method-for-exhibiting-the-value-of-an-expression-involving-several-radical-quantities-anent-sir-isaac-newtons-binomial-theorum-by-thomas-simpson, accessed on 16 September 2024
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Related Publications
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IV. A general method for exhibiting the value of an algebraic expression involving several radical quantities in an infinite series: wherein Sir Isaac Newton’s theorem for involving a binomial, with another of the same author, relating to the roots of equations, are demonstrated External link, opens in new tab.
Date: 31st December 1752
DOI: 10.1098/rstl.1751.0005
Hierarchy
This item is part of:
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Letters and Papers of a scientific nature submitted for publication by the Royal Society
1741-1806 Reference number: L&P -
Decade 2 of scientific letters and papers submitted for publication by the Royal Society
1749-1755 Reference number: L&P/2
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Letters and Papers
Dates: 1741-1806
'Letters and Papers' contains the scientific correspondence sent to the Royal Society through the 18th century, many of which were published in its journal.View collection