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convergence, 377-380 training rule, 375-376 strategies in, 379 lookup table, neural network substitution for, 384 in nondeterministic environments, 381-383 convergence, 382-383 training rule, 382 updating sequence, 379 Query strategies, 37-38

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You will see that the highest numbers are from NSNewStringByAppendingStrings onward. Again, this is probably not surprising, since the size of the string being handled is steadily increasing during each trip around the inner loop. You can get some more information out of this analysis. If you double-click on the line in the report for the startCalculation: method it opens a new window enabling you to analyze this method. To get the best from this window, you need to turn on the Advanced Settings option (under the Window menu in Shark) and choose the Show Total Column checkbox (it s surprising that this isn t on by default). Once enabled, this option shows you a line-by-line view of the method with a color-coded performance analysis. If appropriate, you will also see comments and code-tuning advice in the columns to the right. (See Figure 12 15.)

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Q function: in deterministic environments, 374 convergence of Q learning towards, 377-380 in nondeterministic environments, 381 convergence of Q learning towards, 382 Q learning algorithm, 372-376 See also Reinforcement learning advantages of, 386 in deterministic environments, 375

Research paper: Factor Movements and Multinational Corporations 1987 THE UNIVERSITY OF BRITISH COLUMBIA PhD (High Honors) in economics Major: International Economics Dissertation: Case Studies in Output and Price Determination in Open Economies Awarded J Peter Norris Prize for Best Dissertation in International Economies Courses in Economics Empirical Research in Economics Economic History of Canada Labour Economics International Macroeconomics Topics in Mathematical Economics Money and Banking International Economics Monetary Theory Econometric Analysis International Trade Vancouver, BC

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Radial basis function networks, 23 1, 238-240, 245, 246, 247 advantages of, 240 Random variable, 133, 134, 137, 151 Randomized method, 150 Rank selection, 256 RBF networks See Radial basis function networks RDT program, 303 Real-valued target function See Continuous-valued target function Recurrent networks, 119-121 See also Neural networks, artificial Recursive rules, 284 learning by FOIL algorithm, 290 Reduced-error pruning, in decision tree learning, 69-71 REGRESS algorithm, 3 17-3 18 Regression, 236 in PROLOG-EBG, 316-381 Reinforcement learning, 367-387 See also Q learning algorithm applications of, 387 differences from other methods, 369-370 dynamic programming and, 380, 385-387 explanation-based learning and, 330 function approximation algorithms in, : 1 384-385 Relational descriptions, learning of, 302 Relative frequency, 282 Relative mistake bound for WEIGHTED-MAJORITY algorithm, 224-225 Residual, 236

Shark also provides a chart interface that shows the same information graphically. You can zoom in the chart to see each sample. (See Figure 12 16.)

Resolution rule, 293-294 first-order, 296-297 inverse entailment operator and, 294-296 propositional, 294 Restriction bias, 64 Reward function, in reinforcement learning, 368 Robot control: by BACKPROPAGATIONEBNN and algorithms, comparison of, 356 genetic programming in, 269 Robot driving See Autonomous vehicles Robot perception, attribute cost measures in, 76 Robot planning problems, explanationbased learning in, 327 ROTE-LEARNER algorithm, inductive bias of, 44-45 Roulette wheel selection, 255 Rule for estimating training values, 10, 383 Rule learning, 274-303 in decision trees, 71-72 in explanation-based learning, 3 11-3 19 by FOCL algorithm, 357-360 by genetic algorithms, 256-259, 269-270, 274 Rule post-pruning, in decision tree learning, 7 1-72 Rules: disjunctive sets of, learning by sequential covering algorithms, 275-276 first-order See First-order rules propositional See Propositional rules

SafeToStack, 310-312 Sample complexity, 202 See also Training examples bound for consistent learners, 207-210, 225 equation for, 209 for finite hypothesis spaces, 207-214 for infinite hypothesis spaces, 214-220 of k-term CNF and DNF expressions, 213-214 of unbiased concepts, 212-213 VC dimension bound, 2 17-2 18

There is a lot more to Shark (the Developer Documentation for it is over 300 pages!) but in my view the average software developer is only rarely going to make use of it. Time spent learning Instruments thoroughly will be more rewarding, especially as some of Shark s functionality is also available in Instruments (take a look at the Time Profile instrument).

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