Cho, Hokwon - Department of Mathematical Sciences, University of Nevada at Las Vegas

• University of Nevada, Las Vegas Department of Mathematical Sciences
• A quadratic function is a function of the form
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• STA715 Multivariate Statistical Methods Supplement #1 (Spring 2011, Dr. H. Cho)
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• SEQUENTIAL CONFIDENCE INTERVALS FOR THE NUMBER OF CELLS IN A
• SEQUENTIAL ESTIMATION OF THE NUMBER OF
• University of Nevada, Las Vegas Department of Mathematical Sciences
• INTRODUCTION TO REGRESSION ANALYSIS by M. Golberg and Hokwon Cho
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• Random Variables and their Probability Distributions
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• Section 2. In subsection 2.3, we prove the Main Theorem 2.9 of this paper. In subsecti*
• References [Du1] Derrick A. DuBose, The Equivalence of Determinacy and Iterated Sharps, J.*
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• Section 2(continued). Next we wish to show that
• Determinacy and Extended Sharp Functions on the Reals Part I : Obtaining Determinacy from Extended Sharps
• x2. The Existence of #flfi(0) Implies Determinacy. In this section, we generalize the results of Section One. We show the
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• Now we prove a generalization of Theorem 2.1. In the following proof, we integrate a w.s. sfl1with respect to some ordinal auxiliary moves ~0iin a
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• Section 3 In this section, we show the following
• 1 Now we prove that Det( 01, 01)* follows from L(0#2 )[#1] |= "every real
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• i j* i j* Since we are only interested in the classes " and " for which the ind*
• 1 x1. The Existence of 0fi#2 Implies Determinacy. In this section, we
• Math 452/652, Test II, Spring 95 Skip at most 6 points. Indicate any problem you do not want graded.
• Section 3. Generalization of the Main Theorem. In this section, we generalize the Main Theorem 2.9 of this paper by proving
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• In the proof of Theorem 2.0, we integrated the w.s. s202 L[#12] for G20 and obtained a w.s. for a (2* 01)* game. That proof is analogous to the proof
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• 1 Now we show that Det( 01, 2 * 01)* follows from L(02#2 )[#1] |= "every
• Now we prove the natural generalization of Theorems 1.0, 1.2, and 1.4: ( 01, fi * 01)* games are determined if L(0fi#12)[#1] |= "every real has a shar*
• x1. Preliminaries In this section, we introduce the notation, the inner models, and the relev*
• Section 1. The relevent classes. In this section, we review the definition of the relevant classes ( 11)* an*
• The proof of our next theorem, Theorem 2.1, is similar to the proof of Theorem 2.0. However, the auxiliary game G21defined in Theorem 2.1 has
• Determinacy and sequences of sharp functions on the reals Derrick A. DuBose
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• Next we prove generalizations of Theorems 2.2 and 2.3 and Corollaries 2.2.1 and 2.3.1. These generalizations respectively are Theorems 2.4 and 2.5
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• [Du1] Derrick A. DuBose, The Equivalence of Determinacy and Iterated Sharps, J. Symbolic Logic 55 (1990) 502-525.
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• In this section, we generalize the following: Theorem 2.0. [Du92a] Let r be a real.
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