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Optimism in Sequential Decision-Making under Uncertainty Peter Bartlett Department of Statistics and Division of Computer Science UC Berkeley

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• Mathematical analysis
• Dynamic programming
• Markov processes
• Stochastic control
• Statistical inference
• Analysis
• Operations research
• Markov decision process
• Regret
• Distribution
• S0
• Mathematical optimization

RICE UNIVERSITY Studies of the 5s2 1 S0 - 5s5p 3 P1 Transition in Atomic Strontium by Yenny Natali Martinez A Thesis Submitted

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Math 531 FallHomework Set 5 Problempoints) Suppose s0 = σ0 + it0 , σ0 > 0 and

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Soil Moisture Active Passive (SMAP) Algorithm Theoretical Basis Document (ATBD) SMAP Level 1 Radar Data Products (L1B_S0, L1C_S0)

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The Binomial model We have a sequence of prices S0 , S1 , . . . , separated by a given time interval ∆t, with the following characteristics: 1. Only two possible outcomes are allowed. If now the price is Si , after so

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