Bibliography On the Polemic Problem What is the Value of Symbol for Pi

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He demonstrates the ratio to be 'd\\, or 3. 1{j0493827-i-f, the same as that of M. De Faure', in 1747, and that of Charles P. Bouche, in 1823, which after ten years he abandoned. Mr. Faber's ratio, 3i|-, is a square whose root is 1-^, which root also is a square whose root is I, or 1^. His area of the circle, ,790r23456|A, is a square whose root is . 88888f . Circumscribed square being 1 ; inscribed squares ( 7JLY^ L_ Ferrel, William. Converging Series expressing the Ratio between Diameter and ...the Circumference. 4to. Pp. 6. (Smithsonian Con- tributions to Knowledge, No. 233). Washington, 187 1. He says the paper is " a method for obtaining converging series ex- pressing the value of 7:, and the series obtained, are thought to be new. " The result produced is the accepted value of the ratio, 3. 141592-|-.
Fleming, Peter. Geometrical Solutions of the Quadrature of the Circle. Large 4to. Cloth, pp. 10. 6 plates. Montreal, 1850. Mr, Fleming says : " When the length of the circumference of a given circle can be found, or resolved into a straight line, the quadra- ( 12 ) ture of the circle is accomplished.


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