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- ...onnectives can be defined in terms of a [[sole sufficient operator]]. The biconditional (↔) can of course be defined in terms of conjunction and implication, * Lambek, J., and Scott, P.J. (1986), ''Introduction to Higher Order Categorical Logic'', Cambridge University Press, Cambridge,17 KB (2,301 words) - 15:56, 7 November 2015
- ==Introduction : Review and Transition== ...mplex example, consider the boolean function determined by the equality or biconditional <math>I(x, y) = ((x, y)).\!</math> This affords the partial expansion with150 KB (18,770 words) - 15:54, 26 December 2020
- ==1. Introduction== An introduction to the topic of formalization, if proper,665 KB (109,541 words) - 02:46, 13 September 2010
- | Introduction to the Logic of Quantity | Introduction to the Logic of Quantity (cont.)594 KB (95,507 words) - 17:36, 14 July 2017