Declarative Programming and Knowledge Management: by Michael Hanus, Ricardo Rocha (eds.)

By Michael Hanus, Ricardo Rocha (eds.)

This publication constitutes the court cases of the Kiel Declarative Programming Days, KDPD 2013, unifying the subsequent meetings: the 20 th overseas convention on purposes of Declarative Programming and information administration (INAP 2013), the twenty second foreign Workshop on useful and (Constraint) common sense Programming (WFLP 2013) and the twenty seventh Workshop on good judgment Programming (WLP 2013), held in Kiel, Germany, in September 2013. The 15 papers provided have been rigorously and reviewed and chosen for inclusion during this publication. They disguise the next issues: common sense programming, constraint challenge fixing, programmable common sense solvers, useful programming and constraint programming.

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Extra resources for Declarative Programming and Knowledge Management: Declarative Programming Days, KDPD 2013, Unifying INAP, WFLP, and WLP, Kiel, Germany, September 11-13, 2013, Revised Selected Papers

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It has one argument, obtained as decodeBool (([x2 , x3 ], []), β). For this we compute numeric2 (10) = 2, denoting the second constructor (True) of Bool. Thus, decodeEBO (a3 , β) = Left True. Compilation of Programs. In the following we illustrate the actual transformation of the input program (that operates on concrete values) to an abstract program (operating on abstract values). Generally, compilation keeps structure and names of the program intact. For instance, if the original program defines functions f and g, and the implementation of g calls f , then the transformed program also defines functions f and g, and the implementation of g calls f .

3. ∀x∀y∀z(Equal(x, z) ∧ Equal(z, y) → Equal(x, y)). 4. ∀x∀y∀z(M(x, z) ∧ M(y, z) → Equal(x, y)). 5. ∀x∀y∀z∀w(M(x, z) ∧ Equal(x, y) ∧ Equal(z, w) → M(y, w)). n 6. For each S ∈ S of arity n: ∀x1 , y1 · · · ∀xn , yn (S(x1 , . . , xn )∧ i=1 Equal(xi , yi ) → S(y1 , . . , yn )). The target completion of S, denoted Σtc , is defined analogously by simply replacing the role of S by T in Σsc , and then adding the rule 7. ∀x∀y∀z(M(z, x) ∧ M(z, y) → Equal(x, y)) that defines the completion of M over the target.

In reference to Example 1, assume that S in S is the schema of UOC and T in S is the schema of UOO. Suppose that M in S consists of the following pairs {(ECOR1606, CSI1390), (COM P 1005, CSI1390), (COM P 1005, CSI1790), (CS,CS), (EN G,EN G), (Alex,Alex), (18,18)}. Finally, let Σst consist of the following st-mapping dependencies: (a) St(x, y, z) ∧ T ake(x, w, u) ∧ Cr(w, v, ‘CS’) ∧ M(x, x≥ ) ∧ M(y, y ≥ ) → Student(x≥ , y ≥ ). (b) St(x, y, z) ∧ T ake(x, w, u) ∧ Cr(w, v, ‘CS’) ∧ M(x, x≥ ) ∧ M(w, w≥ ) ∧ M(u, u≥ ) → Enroll(x≥ , w≥ , u≥ ).

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