Download An Inductive Logic Programming Approach to Statistical by K. Kersting PDF

By K. Kersting

During this book, the writer Kristian Kersting has made an attack on one of many toughest integration difficulties on the middle of synthetic Intelligence learn. This contains taking 3 disparate significant parts of study and making an attempt a fusion between them. the 3 components are: good judgment Programming, Uncertainty Reasoning and computing device studying. each one of these is an enormous sub-area of analysis with its personal linked overseas examine meetings. Having taken on this kind of Herculean job, Kersting has produced a sequence of effects that are now on the center of a newly rising region: Probabilistic Inductive common sense Programming. the hot sector is heavily tied to, although strictly subsumes, a brand new box often called 'Statistical Relational studying' which has within the previous couple of years received significant prominence within the American man made Intelligence examine neighborhood. inside this publication, the writer makes a number of significant contributions, together with the advent of a sequence of definitions which circumscribe the recent zone shaped through extending Inductive good judgment Programming to the case during which clauses are annotated with chance values. additionally, Kersting investigates the process of studying from proofs and the difficulty of upgrading Fisher Kernels to Relational Fisher Kernels.

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Extra info for An Inductive Logic Programming Approach to Statistical Relational Learning

Sample text

Neg daughter(rex, ann). daughter(rex, brian). Additionally, we have some general knowledge called background knowledge B, which describes the family relationships and sex of each person: mother(ann, dorothy). female(dorothy). female(ann). mother(ann, rex). father(brian, dorothy). father(brian, rex). From this information, we could induce H daughter(C, P) : − female(C), mother(P, C). daughter(C, P) : − female(C), father(P, C). , Pos are entailed by H together with B, but Neg are not entailed. ◦ More formally, ILP is concerned with the following learning problem.

Parent(jef, paul), nat(s(X)), parent(X, Z), etc. Literals are atoms nat(s(X)) (positive literal) and their negations not nat(s(X)) (negative literals). We are now able to define the key concept of a definite clause. Definite clauses are formulas of the form A :−B1 , . . , Bm where A and the Bi are logical atoms and all variables are understood to be universally quantified. For instance, the clause c c ≡ grandparent(X, Y) :−parent(X, Z), parent(Z, Y) can be read as X is the grandparent of Y if X is a parent of Z and Z is a parent of Y.

The b best ones with score(L , λ , E) > score(L, λ, E) are kept. On these b best ones, the refining and scoring process is iteratively applied again until no new clauses improve the score or a maximal number of literals is reached. The clause with highest score in all iterations is added to H, and the process is continued until no improvement in score of the current best hypothesis is obtained. 4 Learning from Probabilistic Proofs* Given a training set E containing ground proofs as examples, one possible approach to learning from possible proofs only combines ideas from the early ILP system Golem [Muggleton and Feng, 1992] that employs Plotkin’s [1970] least general generalization (LGG) with bottom-up generalization of grammars and hidden Markov models [Stolcke and Omohundro, 1993].

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