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A Conjecture concerning the Method by Which Cardan's Rules for Resolving the Cubic Equation xFormula+qx=r in All Cases (or in All Magnitudes of the Known Quantities q and r) and the Cubic Equation xFormula-qx=r in the First Case of It (or When r is Greater Than Formula, or Formula is Greater Than Formula) Were Probably Discovered by Scipio Ferreus, of Bononia, or Whoever Else Was the First Inventor of Them. By Francis Maseres, Esq. F. R. S. Cursitor Baron of the Exchequer

โœ Scribed by Ferreus, S.; Maseres, F.

Book ID
120117197
Publisher
The Royal Society
Year
1780
Weight
832 KB
Volume
70
Category
Article
ISSN
0261-0523

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An Appendix to the Paper in the Philosop
An Appendix to the Paper in the Philosophical Transactions for the Year 1778, Number XLII, Pages 902 et seq. Intitled, " A Method of Extending Cardan's Rule for Resolving One Case of the Cubick Equation xFormula-qx=r to the Other Case of the Same Equation, Which It is Not Naturally Fitted to Solve, and Which is Therefore Called the Irreducible Case." By Francis Maseres, Esq. F. R. S. Cursitor Baron of the Exchequer
โœ Maseres, F. ๐Ÿ“‚ Article ๐Ÿ“… 1780 ๐Ÿ› The Royal Society โš– 684 KB