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The Theory of Inventive Problem Solving (Harrington, 2017; Altshuller, 1984, 2011; Gadd, 2011; Savransky, 2000; Altshuller et al., 1989) is a powerful tool for innovation and problem solving with practically limitless applications in the field of mechanical engineering. The abbreviated name, TRIZ, comes from a transliteration of the name in Russian, Teoriya Resheniya Izobretatel’skikh Zadach. The methodology is based on over 40 years of research into patterns and principles of creative thinking and problem solving, and has found successful application in numerous industries and fields. An extensive overview of TRIZ in science was conducted by Chechurin (2016), which gives quite comprehensive understanding of the field to date. One of the observations from the overview is that because of its complexity and versatility, TRIZ is often applied in its reduced version where only some parts are used (Chechurin, 2016, p. 161; Moehrle, 2005, p. 294). Even in its trimmed version, TRIZ acts as a strong instrument that helps finding numerous engineering solutions. Here, we provide rather surficial introduction to the approach. Next, we explore the definition and history of TRIZ, key principles of the methodology, and the main tools and techniques with a special attention paid to the introduction of the ARIZ.
Definition and history of Theory of Inventive Problem Solving
TRIZ is a systematic approach to innovation. The methodology was developed by the Soviet inventor and engineer Genrich Altshuller in the 1940s and 1950s. The approach is based on the idea that every (technical) problem can be solved by using a set of underlying principles, which Altshuller identified through an analysis of forty thousand patents and innovations. The result of the research is a set of tools and techniques that can be used to approach problems in a structured and systematic way, and to generate new ideas and solutions that are both innovative and practical. (Altshuller, 2011, pp. 126–127.)
As a systematic approach to systems, TRIZ builds on relations between the concepts about systems, its functions and ideality of a system. In TRIZ, a system is a number of interconnected elements with properties, which cannot be reduced to the properties of its parts (Altshuller et al., 1989, p. 18). As such, an “airplane” has the property of flying, yet none of its individual parts has it. Since a system is defined in terms of properties/functions, some of them are useful and some of the properties can unexpectedly turn to be harmful (Altshuller et al., 1989, p. 18). The goal is to reduce the harmful properties/functions while improving the useful functions. The degree to which the benefits exceed the costs and harmful effects determines the ideality of a system (Gadd, 2011, pp. 8–9, 429; Altshuller et al., 1989, p. 21).
Key concepts in TRIZ
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