The utilization of the binary properties of electrical switches to perform logic functions is the basic concept that underlies all electronic digital computer designs. Shannon's thesis became the foundation of practical digital circuit design when it became widely known among the electrical engineering community during and after World War II. At the time, the methods employed to design logic circuits (for example, contemporary Konrad Zuse's Z1) were ad hoc in nature and lacked the theoretical discipline that Shannon's paper supplied to later projects.
Shannon's work also differered significantly in its approach and theoretical framework compared to the work of Akira Nakashima. Whereas Shannon's approach and framework was abstract and based on mathematics, Nakashima tried to extend the existent circuit theory of the time to deal with relay circuits, and was reluctant to accept the mathematical and abstract model, favoring a grounded approach.[6] Shannon's ideas broke new ground, with his abstract and modern approach dominating modern-day electrical engineering.[6]
The paper is commonly regarded as the most important master's thesis ever due to its insights and influence.[7][8][9][10] Pioneering computer scientist Herman Goldstine described Shannon's thesis as "surely... one of the most important master's theses ever written... It helped to change digital circuit design from an art to a science."[11] In 1985, psychologist Howard Gardner called his thesis "possibly the most important, and also the most famous, master's thesis of the century".[12] The paper won the 1939 Alfred Noble Prize.
^Caldwell, Samuel H. (1965) [1958]. Switching Circuits and Logical Design, Sixth Printing. New York: John Wiley & Sons. p. 34. ISBN978-0471129691. [Shannon] constructed a calculus based on a set of postulates which described basic switching ideas; e.g., an open circuit in series with an open circuit is an open circuit. Then he showed that his calculus was equivalent to certain elementary parts of the calculus of propositions, which in turn was derived from the algebra of logic developed by George Boole.