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Published byJeremy Wiggins Modified over 9 years ago
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Outline Intro to Representation and Heuristic Search Machine Learning (Clustering) and My Research
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Introduction to Representation The representation function is to capture the critical features of a problem and make that information accessible to a problem solving procedure Expressiveness (the result of the feature abstracted) and efficiency (the computational complexity) are major dimensions for evaluating knowledge representation
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Introduction to Search Consider “tic-tac-toe” Starting with an empty board, The first player can place a X on any one of nine places Each move yields a different board that will allow the opponent 8 possible responses and so on…
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Introduction to Search We can represent this collection of possible moves by regarding each board as a state in a graph The link of the graph represent legal move The resulting structure is a state space graph
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“tic-tac-toe” state space graph
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Introduction to Search Human use intelligent search Human do not do exhaustive search The rules are known as heuristics, and they constitute one of the central topics of AI search
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State Space Representation State space search characterizes problem solving as the process of finding a solution path form the start state to a goal A goal may describe a state, such as winning board in tic-tac-toe
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Introduction Consider heuristic in the game of tic-tac-toe A simple analysis put the total number of states for 9! Symmetry reduction decrease the search space Thus, there are not 9 but 3 initial moves: to a corner to the center of a side to the center of the grid
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Introduction
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Use of symmetry on the second level further reduces the number of path to 3* 12 * 7! A simple heuristic, can almost eliminate search entirely: we may move to the state in which X has the most winning opportunity In this case, X takes the center of the grid as the first step
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Introduction
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Outline Intro to Representation and Heuristic Search Machine Learning (Clustering) and My Research
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Clustering Clustering is trying to find similar groups based on given dimensions It is know as unsupervised learning
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K-means Clustering
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Experiment setup: HSSP matrix: 1b25
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Representation of Segment Sliding window size: 9 Each window corresponds to a sequence segment, which is represented by a 9 × 20 matrix plus additional nine corresponding secondary structure information obtained from DSSP. More than 560,000 segments (413MB) are generated by this method. DSSP: Obtain 2 nd Structure information
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HSSP-BLOSUM62 Measure
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Research Topics
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Future Works
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