6 public-domain matches

Method Philosophical

Discours de la méthode

René Descartes

Logik und Systematik der Geisteswissenschaften

Erich Rothacker

Paul K. Feyerabend Philosophical Papers, Volume L Realism, Rationalism And Scientific Method

Paul K. Feyerabend

Cover of 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

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

F. Maseres

$Cover of An Appendix to the Paper in the Philosophical Transactions for the Year 1778, Number XLII, Pages 902 et seq. Intitled, 'A Method of Extending Cardan's Rule for Resolving One Case of the Cubick Equation x$^{3}$-qx=r to the Other Case of the Same Equation, Which It is Not Naturally Fitted to Solve, and Which is Therefore Called the Irreducible Case.' By Francis Maseres, Esq. F. R. S. Cursitor Baron of the Exchequer$

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 x$^{3}$-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

F. Maseres

Cover of On the Rectification of the Hyperbola by Means of Two Ellipses; Proving That Method to be Circuitous, and Such as Requires Much More Calculation Than Is Requisite by an Appropriate Theorem: In Which Process a New Theorem for the Rectification of That Curve Is Discovered. To Which are Added Some Further Observations on the Rectification of the Hyperbola: Among Which the Great Advantage of Descending Series over Ascending Series, in Many Cases, Is Clearly Shown; And Several Methods Are Given for Computing the Constant Quantity by Which Those Series Differ from Each Other. Being an Appendix to His Former Paper on the Rectification of the Hyperbola, Inserted in the Philosophical Transactions for the Year 1802

On the Rectification of the Hyperbola by Means of Two Ellipses; Proving That Method to be Circuitous, and Such as Requires Much More Calculation Than Is Requisite by an Appropriate Theorem: In Which Process a New Theorem for the Rectification of That Curve Is Discovered. To Which are Added Some Further Observations on the Rectification of the Hyperbola: Among Which the Great Advantage of Descending Series over Ascending Series, in Many Cases, Is Clearly Shown; And Several Methods Are Given for Computing the Constant Quantity by Which Those Series Differ from Each Other. Being an Appendix to His Former Paper on the Rectification of the Hyperbola, Inserted in the Philosophical Transactions for the Year 1802

J. Hellins