By Jonathan Schaeffer, Aske Plaat (auth.), Howard J. Hamilton (eds.)
This booklet constitutes the refereed lawsuits of the thirteenth Biennial convention of the Canadian Society for Computational reviews of Intelligence, AI 2000, held in Montreal, Quebec, Canada, in could 2000. The 25 revised complete papers provided including 12 10-page posters have been conscientiously reviewed and chosen from greater than 70 submissions. The papers are geared up in topical sections on video games and constraint delight; common language processing; wisdom illustration; AI functions; computer studying and knowledge mining; making plans, theorem proving, and synthetic existence; and neural networks.
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Extra resources for Advances in Artificial Intelligence: 13th Biennial Conference of the Canadian Society for Computational Studies of Intelligence, AI 2000 Montéal, Quebec, Canada, May 14–17, 2000 Proceedings
5 for negative categories, and 6 for categories 5 and higher. 24 Jack van Rijswijck would prefer to skip a move. Fortunately, zugzwang does not occur in Hex. Any move is always better than no move at all. Null move therefore promises to be a powerful enhancement of the search in Queenbee. Efforts are underway to construct a Java interface that enables Queenbee to play games online on its own web page. This will not only provide valuable feedback on the program’s playing strength, but it will also facilitate the learning of move category weights.
At each 1 In any case, one can always add dummy unary constraints on single variables (which allow all possible values in the domain of the variable). 30 Sivakumar Nagarajan, Scott Goodwin, and Abdul Sattar Input: CSP P ≡ V, D, C Output: CurrentSol with (|VCurrentSol|=|V |) procedure CDBT(CurrentSol, Cons, T uples) begin 1. if Cons = ∅ then // All Constraints covered 2. return ‘‘finished’’ 3. else if T uples = ∅ then // No values in current constraint left 4. return ‘‘continue’’ 5. else 6. CurrT up := First Value in T uples 7.
Definition 6. Consider two tuples ti and tj . A directional join of ti and tj , ∼ ∼ tij =ti 1 tj is defined as follows. If ti [Vti ∩ Vtj ] = tj [Vti ∩ Vtj ], ti 1 tj = ti 1 tj . Otherwise Vtij =Vti ∪ Vtj , tij [Vti ] = ti [Vti ], tij [Vti ∩ Vtj ] = ti [Vti ∩ Vtj ], tij [Vtj − (Vti ∩ Vtj )] = tj [Vtj − (Vti ∩ Vtj )]. Intuitively the 1 operator performs a normal join of two tuples ti and tj when ti and tj are compatible and a directional join of tuples ti and tj when they ∼ ∼ are not compatible. It is clear that (ti 1 tj ) = (tj 1 ti ), unless ti [Vti ∩ Vtj ] = tj [Vti ∩ Vtj ].