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1
Motivations Do Not Decrease Procrastination, So What Can We Do?
In: Departmental Technical Reports (CS) (2022)
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2
Why Menzerath's Law?
In: Departmental Technical Reports (CS) (2022)
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3
Just-In-Time Teaching Adds Motivation but Is Less Efficient
In: Departmental Technical Reports (CS) (2020)
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4
Lexicographic-Type Extension of Min-Max Logic Is Not Uniquely Determined
In: Departmental Technical Reports (CS) (2020)
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5
A Fully Lexicographic Extension of Min or Max Operation Cannot Be Associative
In: Departmental Technical Reports (CS) (2020)
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6
Why Bilingualism Helps Autistic Children Function: A Symmetry-Based Explanation
In: Departmental Technical Reports (CS) (2019)
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7
Emerging Bilinguals Future Teachers' Digital Behavior in Online Pre-Calculus Class: Mixed Methods Study
In: Departmental Technical Reports (CS) (2019)
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8
Psychological Behavior of English Learners Utilizing a Cognitive Tutor in an Online Pre-Calculus
In: Departmental Technical Reports (CS) (2018)
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9
Why Zipf's Law: A Symmetry-Based Explanation
In: Departmental Technical Reports (CS) (2018)
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10
Bayesian Approach to Intelligent Control and Its Relation to Fuzzy Control
In: Departmental Technical Reports (CS) (2016)
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11
Fuzzy Pareto Solution in Multi-criteria Group Decision Making with Intuitionistic Linguistic Preference Relation
In: Departmental Technical Reports (CS) (2016)
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12
From Numerical Probabilities to Linguistic Probabilities: A Theoretical Justification of Empirical Granules Used in Risk Management
In: Departmental Technical Reports (CS) (2014)
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13
Computing with Words: Towards a New Tuple-Based Formalization
In: Departmental Technical Reports (CS) (2013)
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14
Why 20? Why 40? A Possible Explanation of a Special Role of 20 and 40 in Traditional Number Systems
In: Departmental Technical Reports (CS) (2013)
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15
Dialect or a New Language: A Possible Explanation of the 70% Mutual Intelligibility Threshold
In: Departmental Technical Reports (CS) (2013)
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16
Ellipsoids and ellipsoid-shaped fuzzy sets as natural multi-variate generalization of intervals and fuzzy numbers: How to elicit them from users, and how to use them in data processing
In: Information sciences. - New York, NY : Elsevier Science Inc. 177 (2007) 2, 388
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17
Random Fuzzy Sets
In: Departmental Technical Reports (CS) (2007)
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18
Shadows Of Fuzzy Sets - a Natural Approach Towards Describing 2-D and Multi-D Fuzzy Uncertainty in Linguistic Terms
In: Departmental Technical Reports (CS) (2000)
Abstract: Fuzzy information processing systems start with expert knowledge which is usually formulated in terms of words from natural language. This knowledge is then usually reformulated in computer-friendly terms of membership functions, and the system transform these input membership functions into the membership functions which describe the result of fuzzy data processing. It is then desirable to translate this fuzzy information back from the computer-friendly membership functions language to the human-friendly natural language. In general, this is difficult even in a 1-D case, when we are interested in a single quantity y; however, the fuzzy research community has accumulated some expertise of describing the resulting 1-D membership functions by words from natural language. The problem becomes even more complicated in 2-D and multi-D cases, when we are interested in several quantities y1,.,ym, because there are fewer words which describe the relation between several quantities than words describing a single quantity. To reduce this more complicated multi-D problem to a simpler (although still difficult) 1-D case, L. Zadeh proposed, in 1966, to use words to describe fuzzy information about different combinations y=f(y1,.,ym) of the desired variables. This idea is similar to the use of marginal distributions in probability theory. The corresponding terms are called shadows of the original fuzzy set. The main question is: do we lose any information in this translation? Zadeh has shown that under certain conditions, the original fuzzy set can be uniquely reconstructed from its shadows. In this paper, we prove that for appropriately chosen shadows, the reconstruction is always unique. Thus, if we manage to describe the original membership function by linguistic terms which describe different combinations y, this description is lossless.
Keyword: Computer Engineering
URL: https://scholarworks.utep.edu/cs_techrep/576
https://scholarworks.utep.edu/cgi/viewcontent.cgi?article=1576&context=cs_techrep
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19
Fuzzy 'modus ponens' as a calculus of logical modifiers : towards Zadeh's vision of implication calculus
In: Information sciences. - New York, NY : Elsevier Science Inc. 116 (1999) 2-4, 219-227
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20
Fuzzy modus ponens as a calculus of logical modifiers: Towards Zadeh's vision of implication calculus
In: Information sciences. - New York, NY : Elsevier Science Inc. 116 (1999) 2-4, 219-228
OLC Linguistik
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