Submissions from 1990
A Generalization of Levy's Concentration-Variance Inequality, R. D. Foley, Theodore P. Hill, and M. C. Spruill
Optimal Stopping Problems with Generalized Objective Functions, Theodore P. Hill and Doug P. Kennedy
Submissions from 1989
Prophet Inequalities for Parallel Processes, Theodore P. Hill and D. P. Kennedy
Optimal-Partitioning Inequalities in Classification and Multi-Hypotheses Testing, Theodore P. Hill and Y. L. Tong
Submissions from 1988
Equitable Distribution of Indivisible Objects, Stephen Demko and Theodore P. Hill
A Proportionality Principle for Partitioning Problems, Theodore P. Hill
Common Hyperplane Medians for Random Vectors, Theodore P. Hill
Random-Number Guessing and the First Digit Phenomenon, Theodore P. Hill
Submissions from 1987
A Generalization of Lyapounov's Convexity Theorem to Measures with Atoms, John Elton and Theodore P. Hill
A Sharp Partitioning-Inequality for Non-Atomic Probability Measures Based on the Mass of the Infimum of the Measures, Theodore P. Hill
Expectation Inequalities Associated With Prophet Problems, Theodore P. Hill
Monotonically Improving Limit-Optimal Strategies in Finite-State Decision Processes, Theodore P. Hill
Partitioning General Probability Measures, Theodore P. Hill
The Existence of Good Markov Strategies for Decision Processes with General Payoffs, Theodore P. Hill and Victor C. Prestien
Submissions from 1986
Optimal-Partitioning Inequalities for Nonatomic Probability Measures, John Elton, Theodore P. Hill, and Robert P. Kertz
Prophet Inequalities for Averages of Independent Non-Negative Random Variables, Theodore P. Hill
Submissions from 1985
Equipartitioning Common Domains of Non-Atomic Measures, Theodore P. Hill
Selection of Order of Observation in Optimal Stopping Problems, Theodore P. Hill and Arie Hordijk
Submissions from 1983
Almost Sure Stability of Partial Sums of Uniformly Bounded Random Variables, Theodore P. Hill
A Stronger Form of the Borel-Cantelli Lemma, Theodore P. Hill
Determining a Fair Border, Theodore P. Hill
Prophet Inequalities and Order Selection in Optimal Stopping Problems, Theodore P. Hill
Stop Rule Inequalities for Uniformly Bounded Sequences of Random Variables, Theodore P. Hill and Robert P. Kertz
The Advantage of Using Non-Measurable Stop Rules, Theodore P. Hill and Victor C. Prestien