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The p-terminal generalization of a two-terminal switching function is a matrix of switching functions representing the conditions under which the terminals are interconnected. The properties of these “switching matrices” are studied, and examples are given to show how they may be employed effectively in the design of switching circuits. Some basic problems are outlined and a bibliography is attached.
There are synchronous sequential machines which cannot conveniently be described by the conventional models when one permits delays in the logical elements themselves. An algebra useful in the design of these circuits is due originally to Tryon and is detailed by the present author in (1). When the delays are taken into account, new temporal relations between states, inputs, and outputs appear. The...
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