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• The quadrature of the circle : in two general methods, clearly demonstrated. Method I. Is founded on that general Theorem, that all Figures ought to be measured by their Similars; therefore Circles are to be measured by Circles. Method II. Is founded on that known Definition, that if a Circle apply every Part of its Circumference one after another to a streight Line, that Line will equal its Circumference. Also The laying down the Cycloid geometrically by Points: And the Trisection of Angles geometrically performed. To which is annexed, a new and easy method of gaining the longitude at sea. By James Latimer
  by: Latimer, James
  Published: (1775)
• The solution of the quadrature of the circle : By Bernard Lucas, of Chesterfield, Derbyshire
  by: Lucas, Bernard
  Published: (1788)
• The circle squar'd : or, An Easy, Exact, Plain and Compendious Method of Finding the Exact Areas of all Circles, and Circular Bodies, By Means of the Due Proportion of the Diameter of a Circle to its Circumference; and the Square Root extracted without any Remainder. Never Heretofore Published. By Thomas Baxter, Master of a Private School at Crathorn, Cleaveland, Yorkshire
  by: Baxter, Thomas
  Published: (1732)
• A dissertation on the use of the negative sign in algebra : Containing a Demonstration of The Rules usually given concerning it; and shewing How Quadratic and Cubic Equations may be explained, without the Consideration of Negative Roots. To which is added, as an Appendix, Mr. Machin's Quadrature of the Circle. By Francis Maseres, M. A. Fellow of Clare-Hall, Cambridge
  by: Maseres, Francis
  Published: (1758)
• A description of a transit circle, for determining the place of celestial objects as they pass the meridian : By the Rev. Francis Wollaston, LL. B. and F.R.S. From the Philosophical Transactions
  by: Wollaston, Francis
  Published: (1793)