By Shusaku Iida, José Meseguer, Kazuhiro Ogata
This Festschrift quantity, released in honor of Kokichi Futatsugi, includes 31 invited contributions from the world over best researchers in formal tools and software program engineering. Prof. Futatsugi is among the founding fathers of the sector of algebraic specification and verification and is a number one researcher in formal equipment and software program engineering. He has pioneered and complex novel algebraic tools and languages helping them akin to OBJ and CafeOBJ and has labored tirelessly through the years to convey such tools and instruments in touch with software program engineering perform. This quantity includes contributions from across the world major researchers in formal tools and software program engineering.
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Additional info for Specification, Algebra, and Software: Essays Dedicated to Kokichi Futatsugi
Government research projects. Its concepts have been regarded as critically advancing software engineering and software reuse. The US Government supported report  states: “FODA is a necessary first step” for software reuse. To the extent that domain engineering with its subsequent requirements engineering indeed encourages reuse at all levels: domain descriptions and requirements prescription, we can only agree. Another source on FODA is . Since FODA “leans” quite heavily on ‘Software Product Line Engineering’ our remarks in that section, next, apply equally well here.
If so then it is to analyse and describe it as a part, 15. else it is to analyse and describe it as a material. 12. 12. 13. 13. 14. 15. 12. analyse and describe endurant sort: (P|M) → Unit analyse and describe endurant sort(e:(P|M)) ≡ if is part(e) assert: is part(e) ≡ is endurant(e)∧is discrete(e) then analyse and describe part sort(e:P) else analyse and describe material parts(e:M) end Analysis and Description of Part Sorts: 16. 17. 18. 19. 16. 16. 17. 18. 19. 16. The analysis and description of a part sort is based on there being a set, ps, of parts28 to analyse — of which an archetypal one, p , is arbitrarily selected.
17. 18. 19. 16. 16. 17. 18. 19. 16. The analysis and description of a part sort is based on there being a set, ps, of parts28 to analyse — of which an archetypal one, p , is arbitrarily selected. analyse and describe part p analyse and describe part sort: P → Unit analyse and describe part sort(p:P) ≡ let ps = observe parts(p) in let p :P • p ∈ ps in analyse and describe part(p ) end end 20. 21. 22. 23. 24. 25. 26. 27. ) of a part ﬁrst analyses and describes its unique identiﬁers. If atomic and if the part embodies materials, we analyse and describe these.