484,022 research outputs found
The Tyler Statesman (1975)
The first official newspaper of the institution, it describes the early classes, events, and scholarships on the campus. Articles include: Dr. D.M. Anthony Named Academic Vice President; Blood Bank Drive May 7; 142 to Receive Degrees at May 17 Commencement; Blood Drive Set May 7; Seniors- Time is Near!; Letter to the Editor; Job Search Barometer; Library Expands; Loans Available Through Veterans Regional Office; Powell Resigns; Theatre Class Sets Program; Campus Work Progressing; Students Use Computer in Management Courses; Test Scoring Made Easier by Means of Opscan 17; Dr. Roddy Re-elected; Students at TSC with TAWP Staff; Student Services News; MBA OKed For School; Department of Chemistry has Own Clinical Program; Dr. Clopper Gets Post; Computer Programs Due Enlargment; Dr. Stewart Reappointed; TSC Campus Security Responsibilities Increase Due to Expanding Facilities; Five Take SFA Trip; Dr. Glenn Williams Wins Art Award; Construction Manual Ready; TSC Prof Recieves CPA; PE Meet Here; First Honor Roll Released; Dr. Spurgin Heads SWISA; Mrs. Benton Presents Paper in Malakoff; TSC Hosts Regional PE Meet; Summer Class Schedules are Given; Exam Schedule; Funding Approvedhttps://scholarworks.uttyler.edu/tylerstatesman/1006/thumbnail.jp
Characterizing the strongly jump-traceable sets via randomness
We show that if a set is computable from every superlow 1-random set,
then is strongly jump-traceable. This theorem shows that the computably
enumerable (c.e.) strongly jump-traceable sets are exactly the c.e.\ sets
computable from every superlow 1-random set.
We also prove the analogous result for superhighness: a c.e.\ set is strongly
jump-traceable if and only if it is computable from every superhigh 1-random
set.
Finally, we show that for each cost function with the limit condition
there is a 1-random set such that every c.e.\ set
obeys . To do so, we connect cost function strength and the strength of
randomness notions. This result gives a full correspondence between obedience
of cost functions and being computable from 1-random sets.Comment: 41 page
On characters of Chevalley groups vanishing at the non-semisimple elements
Let G be a finite simple group of Lie type. In this paper we study characters
of G that vanish at the non-semisimple elements and whose degree is equal to
the order of a maximal unipotent subgroup of G. Such characters can be viewed
as a natural generalization of the Steinberg character. For groups G of small
rank we also determine the characters of this degree vanishing only at the
non-identity unipotent elements.Comment: Dedicated to Lino Di Martino on the occasion of his 65th birthda
Fuzzy Least Squares Twin Support Vector Machines
Least Squares Twin Support Vector Machine (LST-SVM) has been shown to be an
efficient and fast algorithm for binary classification. It combines the
operating principles of Least Squares SVM (LS-SVM) and Twin SVM (T-SVM); it
constructs two non-parallel hyperplanes (as in T-SVM) by solving two systems of
linear equations (as in LS-SVM). Despite its efficiency, LST-SVM is still
unable to cope with two features of real-world problems. First, in many
real-world applications, labels of samples are not deterministic; they come
naturally with their associated membership degrees. Second, samples in
real-world applications may not be equally important and their importance
degrees affect the classification. In this paper, we propose Fuzzy LST-SVM
(FLST-SVM) to deal with these two characteristics of real-world data. Two
models are introduced for FLST-SVM: the first model builds up crisp hyperplanes
using training samples and their corresponding membership degrees. The second
model, on the other hand, constructs fuzzy hyperplanes using training samples
and their membership degrees. Numerical evaluation of the proposed method with
synthetic and real datasets demonstrate significant improvement in the
classification accuracy of FLST-SVM when compared to well-known existing
versions of SVM
-Generic Computability, Turing Reducibility and Asymptotic Density
Generic computability has been studied in group theory and we now study it in
the context of classical computability theory. A set A of natural numbers is
generically computable if there is a partial computable function f whose domain
has density 1 and which agrees with the characteristic function of A on its
domain. A set A is coarsely computable if there is a computable set C such that
the symmetric difference of A and C has density 0. We prove that there is a
c.e. set which is generically computable but not coarsely computable and vice
versa. We show that every nonzero Turing degree contains a set which is not
coarsely computable. We prove that there is a c.e. set of density 1 which has
no computable subset of density 1. As a corollary, there is a generically
computable set A such that no generic algorithm for A has computable domain. We
define a general notion of generic reducibility in the spirt of Turing
reducibility and show that there is a natural order-preserving embedding of the
Turing degrees into the generic degrees which is not surjective
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