Results for ' Mathematical optimization'

999 found
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  1.  30
    Combined Use of Mathematical Optimization and Design of Experiments for the Maximization of Profit in a Four-Echelon Supply Chain.Daniel Arturo Olivares Vera, Elias Olivares-Benitez, Eleazar Puente Rivera, Mónica López-Campos & Pablo A. Miranda - 2018 - Complexity 2018:1-25.
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  2.  9
    Optimization of management processes in the electric power industry based on mathematical modeling.Nikolay Dmitrievich Dmitriev, Dmitriy Grigoryevich Rodionov & Sergey Alekseevich Zhiltsov - 2021 - Kant 38 (1):17-23.
    The paper deals with the problems in the electric power industry, do not allow us to ensure a sufficient level of competitiveness of the industry and each individual subject of the electric power industry, the threatens national security, in particular, the economic security of the state, and creates barriers to maintaining the sustainable development of territories. It is proposed to use the economic and mathematical modeling allowed us to determine the high importance of human resources in the final results (...)
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  3.  10
    Optimization Methods for Logical Inference.Vijay Chandru & John Hooker - 1999 - University of Texas Press.
    Merging logic and mathematics in deductive inference-an innovative, cutting-edge approach. Optimization methods for logical inference? Absolutely, say Vijay Chandru and John Hooker, two major contributors to this rapidly expanding field. And even though "solving logical inference problems with optimization methods may seem a bit like eating sauerkraut with chopsticks... it is the mathematical structure of a problem that determines whether an optimization model can help solve it, not the context in which the problem occurs." Presenting powerful, (...)
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  4.  33
    A New Mathematical Modeling Method for Four-Stage Helicopter Main Gearbox and Dynamic Response Optimization.Yuan Chen, Rupeng Zhu, Guanghu Jin, Yeping Xiong, Jie Gao & Meijun Liao - 2019 - Complexity 2019:1-13.
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  5.  22
    Logic-Based Methods for Optimization: Combining Optimization and Constraint Satisfaction.John Hooker - 2011 - Wiley.
    A pioneering look at the fundamental role of logic in optimizationand constraint satisfaction While recent efforts to combine optimization and constraintsatisfaction have received considerable attention, little has beensaid about using logic in optimization as the key to unifying thetwo fields. Logic-Based Methods for Optimization develops for thefirst time a comprehensive conceptual framework for integratingoptimization and constraint satisfaction, then goes a step furtherand shows how extending logical inference to optimization allowsfor more powerful as well as flexible modeling (...)
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  6.  66
    Neural networks, real patterns, and the mathematics of constrained optimization: an interview with Don Ross.Don Ross - 2016 - Erasmus Journal for Philosophy and Economics 9 (1):142.
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  7.  42
    Limits of Optimization.Cesare Carissimo & Marcin Korecki - 2024 - Minds and Machines 34 (1):117-137.
    Optimization is about finding the best available object with respect to an objective function. Mathematics and quantitative sciences have been highly successful in formulating problems as optimization problems, and constructing clever processes that find optimal objects from sets of objects. As computers have become readily available to most people, optimization and optimized processes play a very broad role in societies. It is not obvious, however, that the optimization processes that work for mathematics and abstract objects should (...)
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  8.  5
    Optimization of Teaching Evaluation System for Football Professional Teachers Based on Multievaluation Model.Zhiqiang Chen & Qingguo Chen - 2021 - Complexity 2021:1-13.
    The introduction of multiple intelligence theory into sports professional football teaching is a requirement of educational innovation, which helps to expand and play the multiple functions of football, and can effectively improve the comprehensive quality of football professional science. Under the perspective of multiple intelligence theory, college sports professional football teaching will focus on the all-round development of students, actively cultivate students’ multiple intelligence, and reflect the democratization, individualization, and diversification of teaching in the process of educational concept innovation. This (...)
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  9.  15
    Using of optimization geometric design methods for the problems of the spent nuclear fuel safe storage.Chugay A. M. & Alyokhina S. V. - 2020 - Artificial Intelligence Scientific Journal 25 (3):51-63.
    Packing optimization problems have a wide spectrum of real-word applications. One of the applications of the problems is problem of placement of containers with spent nuclear fuel on the storage platform. The solution of the problem can be reduced to the solution of the problem of finding the optimal placement of a given set of congruent circles into a multiconnected domain taking into account technological restrictions. A mathematical model of the prob-lem is constructed and its peculiarities are considered. (...)
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  10. Combining Optimization and Randomization Approaches for the Design of Clinical Trials.Julio Michael Stern, Victor Fossaluza, Marcelo de Souza Lauretto & Carlos Alberto de Braganca Pereira - 2015 - Springer Proceedings in Mathematics and Statistics 118:173-184.
    t Intentional sampling methods are non-randomized procedures that select a group of individuals for a sample with the purpose of meeting specific prescribed criteria. In this paper we extend previous works related to intentional sampling, and address the problem of sequential allocation for clinical trials with few patients. Roughly speaking, patients are enrolled sequentially, according to the order in which they start the treatment at the clinic or hospital. The allocation problem consists in assigning each new patient to one, and (...)
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  11.  5
    Optimization implementation of solution concepts for cooperative games with stochastic payoffs.Panfei Sun, Dongshuang Hou & Hao Sun - 2022 - Theory and Decision 93 (4):691-724.
    In this paper, we study solution concepts for cooperative games with stochastic payoffs. we define four kinds of solution concepts, namely the most coalitional (marginal) stable solution and the fairest coalitional (marginal) solution, by minimizing the total variance of excesses of coalitions (individual players). All these four concepts are optimal solutions of corresponding optimal problem under the least square criterion. It turns out that the fairest coalitional (marginal) solution belongs to the set of the most coalitional (marginal) stable solutions. Inspired (...)
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  12.  33
    Two logical hierarchies of optimization problems over the real numbers.Uffe Flarup & Klaus Meer - 2006 - Mathematical Logic Quarterly 52 (1):37-50.
    We introduce and study certain classes of optimization problems over the real numbers. The classes are defined by logical means, relying on metafinite model theory for so called R-structures . More precisely, based on a real analogue of Fagin's theorem [12] we deal with two classes MAX-NPR and MIN-NPR of maximization and minimization problems, respectively, and figure out their intrinsic logical structure. It is proven that MAX-NPR decomposes into four natural subclasses, whereas MIN-NPR decomposes into two. This gives a (...)
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  13.  7
    Algorithms for optimization.Mykel J. Kochenderfer - 2019 - Cambridge, Massachusetts: The MIT Press. Edited by Tim A. Wheeler.
    A comprehensive introduction to optimization with a focus on practical algorithms for the design of engineering systems. This book offers a comprehensive introduction to optimization with a focus on practical algorithms. The book approaches optimization from an engineering perspective, where the objective is to design a system that optimizes a set of metrics subject to constraints. Readers will learn about computational approaches for a range of challenges, including searching high-dimensional spaces, handling problems where there are multiple competing (...)
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  14. A First Course in Optimization Theory.Rangarajan K. Sundaram - 1996 - Cambridge University Press.
    This book, first published in 1996, introduces students to optimization theory and its use in economics and allied disciplines. The first of its three parts examines the existence of solutions to optimization problems in Rn, and how these solutions may be identified. The second part explores how solutions to optimization problems change with changes in the underlying parameters, and the last part provides an extensive description of the fundamental principles of finite- and infinite-horizon dynamic programming. Each chapter (...)
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  15.  14
    Towards the Concurrent Optimization of the Server: A Case Study on Sport Health Simulation.Nan Jia, Ruomei Wang, Mingliang Li, Yuhan Guan & Fan Zhou - 2021 - Complexity 2021:1-13.
    Using computers to conduct human body simulation experiments can benefit from both economic and security. However, the human simulation experiment usually requires vast computational resources due to the complex simulation model which combines complicated mathematical and physical principles. As a result, the simulation process is usually time-consuming and simulation efficiency is low. One solution to address the issue of simulation efficiency is to improve the computing performance of the server when the complexity of the simulation model is determined. In (...)
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  16.  17
    A web-based feedback study on optimization-based training and analysis of human decision making.Michael Engelhart, Joachim Funke & Sebastian Sager - 2017 - Journal of Dynamic Decision Making 3 (1):1-23.
    The question “How can humans learn efficiently to make decisions in a complex, dynamic, and uncertain environment” is still a very open question. We investigate what effects arise when feedback is given in a computer-simulated microworld that is controlled by participants. This has a direct impact on training simulators that are already in standard use in many professions, e.g., for flight simulators for pilots, and a potential impact on a better understanding of human decision making in general. Our study is (...)
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  17.  7
    A variable neighbourhood search for minimization of operation times through warehouse layout optimization.Jon Díaz, Haizea Rodriguez, Jenny Fajardo-Calderín, Ignacio Angulo & Enrique Onieva - forthcoming - Logic Journal of the IGPL.
    For companies involved in the supply chain, proper warehousing management is crucial. Warehouse layout arrangement and operation play a critical role in a company’s ability to maintain and improve its competitiveness. Reducing costs and increasing efficiency are two of the most crucial warehousing goals. Deciding on the best warehouse layout is a remarkable optimization problem. This paper uses an optimization method to set bin allocations within an automated warehouse with particular characteristics. The warehouse’s initial layout and the automated (...)
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  18.  68
    Two-Stage Robust Optimization for the Orienteering Problem with Stochastic Weights.Ke Shang, Felix T. S. Chan, Stephen Karungaru, Kenji Terada, Zuren Feng & Liangjun Ke - 2020 - Complexity 2020:1-15.
    In this paper, the two-stage orienteering problem with stochastic weights is studied, where the first-stage problem is to plan a path under the uncertain environment and the second-stage problem is a recourse action to make sure that the length constraint is satisfied after the uncertainty is realized. First, we explain the recourse model proposed by Evers et al. and point out that this model is very complex. Then, we introduce a new recourse model which is much simpler with less variables (...)
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  19.  4
    Mathematical Grammar of Biology.Michel Eduardo Beleza Yamagishi - 2017 - Cham: Imprint: Springer.
    This seminal, multidisciplinary book shows how mathematics can be used to study the first principles of DNA. Most importantly, it enriches the so-called "Chargaff's grammar of biology" by providing the conceptual theoretical framework necessary to generalize Chargaff's rules. Starting with a simple example of DNA mathematical modeling where human nucleotide frequencies are associated to the Fibonacci sequence and the Golden Ratio through an optimization problem, its breakthrough is showing that the reverse, complement and reverse-complement operators defined over oligonucleotides (...)
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  20.  14
    The classification of preordered spaces in terms of monotones: complexity and optimization.Sebastian Gottwald, Daniel A. Braun & Pedro Hack - 2022 - Theory and Decision 94 (4):693-720.
    The study of complexity and optimization in decision theory involves both partial and complete characterizations of preferences over decision spaces in terms of real-valued monotones. With this motivation, and following the recent introduction of new classes of monotones, like injective monotones or strict monotone multi-utilities, we present the classification of preordered spaces in terms of both the existence and cardinality of real-valued monotones and the cardinality of the quotient space. In particular, we take advantage of a characterization of real-valued (...)
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  21.  13
    Stochastic Travelling Advisor Problem Simulation with a Case Study: A Novel Binary Gaining-Sharing Knowledge-Based Optimization Algorithm.Said Ali Hassan, Yousra Mohamed Ayman, Khalid Alnowibet, Prachi Agrawal & Ali Wagdy Mohamed - 2020 - Complexity 2020:1-15.
    This article proposes a new problem which is called the Stochastic Travelling Advisor Problem in network optimization, and it is defined for an advisory group who wants to choose a subset of candidate workplaces comprising the most profitable route within the time limit of day working hours. A nonlinear binary mathematical model is formulated and a real application case study in the occupational health and safety field is presented. The problem has a stochastic nature in travelling and advising (...)
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  22.  8
    Analysis and Characterization of the Spread of COVID-19 in Mexico through Complex Networks and Optimization Approaches.Edwin Montes-Orozco, Roman-Anselmo Mora-Gutiérrez, Sergio-Gerardo de-los-Cobos-Silva, Eric A. Rincón-García, Miguel A. Gutiérrez-Andrade & Pedro Lara-Velázquez - 2022 - Complexity 2022:1-12.
    This work analyzes and characterizes the spread of the COVID-19 disease in Mexico, using complex networks and optimization approaches. Specifically, we present two methodologies based on the principle of the rupture for the GC and Newton's law of motion to quantify the robustness and identify the Mexican municipalities whose population causes a fast spread of the SARS-CoV-2 virus. Specifically, the first methodology is based on several characteristics of the original version of the Vertex Separator Problem, and the second is (...)
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  23. Parsimony and inference to the best mathematical explanation.Alan Baker - 2016 - Synthese 193 (2).
    Indispensability-based arguments for mathematical platonism are typically motivated by drawing an analogy between abstract mathematical objects and concrete scientific posits. In this paper, I argue that mathematics can sometimes help to reduce our concrete ontological, ideological, and structural commitments. My focus is on optimization explanations, and in particular the case study involving periodical cicadas. I argue that in this case, stronger mathematical apparatus yields explanations that have fewer concrete commitments. The nominalist cannot accept these more parsimonious (...)
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  24.  16
    Emerging advancements in mathematical sciences.Bhagwati Prasad Chamola, Pato Kumari & Lakhveer Kaur (eds.) - 2022 - New York: Nova Science Publishers.
    The present book of proceedings includes chapters related to the areas of pure, applied and inter-disciplinary mathematics reflecting the potential applications in the domains of sciences and engineering. The main areas include algebra and its applications, analysis and approximation theory, cryptography, computational fluid dynamics, continuum mechanics and vibrations, differential equations and applications, graph theory, fuzzy mathematics and logic, numerical analysis, optimization and its applications, wave propagation, etc. The scientists, engineers, academicians and researchers working in the proposed areas of coding (...)
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  25.  7
    Sizing a Hybrid Renewable Energy System by a Coevolutionary Multiobjective Optimization Algorithm.Wenhua Li, Guo Zhang, Xu Yang, Zhang Tao & Hu Xu - 2021 - Complexity 2021:1-9.
    Hybrid renewable energy system arises regularly in real life. By optimizing the capacity and running status of the microgrid, HRES can decrease the running cost and improve the efficiency. Such an optimization problem is generally a constrained mixed-integer programming problem, which is usually solved by linear programming method. However, as more and more devices are added into MG, the mathematical model of HRES refers to nonlinear, in which the traditional method is incapable to solve. To address this issue, (...)
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  26. Optimisation and mathematical explanation: doing the Lévy Walk.Sam Baron - 2014 - Synthese 191 (3).
    The indispensability argument seeks to establish the existence of mathematical objects. The success of the indispensability argument turns on finding cases of genuine extra- mathematical explanation. In this paper, I identify a new case of extra- mathematical explanation, involving the search patterns of fully-aquatic marine predators. I go on to use this case to predict the prevalence of extra- mathematical explanation in science.
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  27.  55
    Comments on “Parsimony and inference to the best mathematical explanation”.Fabrice Pataut - 2016 - Synthese 193 (2):351-363.
    The author of “Parsimony and inference to the best mathematical explanation” argues for platonism by way of an enhanced indispensability argument based on an inference to yet better mathematical optimization explanations in the natural sciences. Since such explanations yield beneficial trade-offs between stronger mathematical existential claims and fewer concrete ontological commitments than those involved in merely good mathematical explanations, one must countenance the mathematical objects that play a theoretical role in them via an application (...)
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  28.  22
    On a mathematical theory of embolism.Michael S. Pollanen - 1993 - Acta Biotheoretica 41 (3):191-197.
    A theory of embolism based on an optimization model of blood flow is proposed and used to explain the topographic distribution of emboli in arterial trees.
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  29.  49
    Linear logic proof games and optimization.Patrick D. Lincoln, John C. Mitchell & Andre Scedrov - 1996 - Bulletin of Symbolic Logic 2 (3):322-338.
    § 1. Introduction. Perhaps the most surprising recent development in complexity theory is the discovery that the class NP can be characterized using a form of randomized proof checker that only examines a constant number of bits of the “proof” that a string is in a language [6, 5, 31, 3, 4]. More specifically, writing ∣x∣ for the length of a string x, a language L in the class NP of languages recognizable in Nondeterministic polynomial time is traditionally given by (...)
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  30. Izvlečki• abstracts.Mathematical Structuralism is A. Kind ofPlatonism - forthcoming - Filozofski Vestnik.
     
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  31. The Order and Connection of Things.Are They Constructed Mathematically—Deductively - forthcoming - Kant Studien.
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  32.  5
    Minimal Degrees of Unsolvability and the Full Approximation Construction.American Mathematical Society, Donald I. Cartwright, John Williford Duskin & Richard L. Epstein - 1975 - American Mathematical Soc..
    For the purposes of this monograph, "by a degree" is meant a degree of recursive unsolvability. A degree [script bold]m is said to be minimal if 0 is the unique degree less than [script bold]m. Each of the six chapters of this self-contained monograph is devoted to the proof of an existence theorem for minimal degrees.
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  33. William S. Hatcher.I. Prologue on Mathematical Logic - 1973 - In Mario Augusto Bunge (ed.), Exact Philosophy; Problems, Tools, and Goals. Boston: D. Reidel. pp. 83.
     
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  34. Professor, Water Science and Civil Engineering University of California Davis, California.A. Mathematical Model - 1968 - In Peter Koestenbaum (ed.), Proceedings. [San Jose? Calif.,: [San Jose? Calif.. pp. 31.
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  35.  12
    Kurt Gdel: Collected Works: Volume Iv: Selected Correspondence, a-G.Kurt Gdel & Stanford Unviersity of Mathematics - 1986 - Clarendon Press.
    Kurt Gdel was the most outstanding logician of the 20th century and a giant in the field. This book is part of a five volume set that makes available all of Gdel's writings. The first three volumes, already published, consist of the papers and essays of Gdel. The final two volumes of the set deal with Gdel's correspondence with his contemporary mathematicians, this fourth volume consists of material from correspondents from A-G.
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  36. Optimisation of mixed proportion for cement brick containing plastic waste using response surface methodology (RSM).Chuck Chuan Ng - 2022 - Innovative Infrastructure Solutions 7.
    Plastic waste is a significant environmental problem for almost all countries; therefore, protecting the environment from the problem is crucial. The most sensible solution to these problems is substituting the natural aggregates with substantial plastic waste in various building materials. This study aimed to optimise the mixed design ratio of cement brick containing plastic waste as aggregate replacement. Plastic cement brick mixtures were prepared by the incorporation of four different types of plastic waste such as polyethylene terephthalate (PET), high-density polyethylene, (...)
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  37. A Lattice of Chapters of Mathematics.Jan Mycielski, Pavel Pudlák, Alan S. Stern & American Mathematical Society - 1990 - American Mathematical Society.
     
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  38.  25
    Optimisation of enzyme concentrations for unbranched reaction chains: The concept of combined response coefficient.Dominique de Vienne, Bruno Bost, Julie Fiévet & Christine Dillmann - 2001 - Acta Biotheoretica 49 (4):341-350.
    In the metabolic control theory, the control coefficient is a key parameter in quantifying the sensitivity of the flux towards an infinitesimal variation of enzyme activity. This concept does not apply just as it is for variations of enzyme concentrations whenever there is spatial, energy or resources limitations in the cell. Due to constraint on total enzyme concentration, the variation of concentration of any given enzyme may affect the concentrations of other enzymes. To take into account these correlations between enzyme (...)
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  39.  56
    The silent hexagon: explaining comb structures.Tim Räz - 2017 - Synthese 194 (5).
    The paper presents, and discusses, four candidate explanations of the structure, and construction, of the bees’ honeycomb. So far, philosophers have used one of these four explanations, based on the mathematical Honeycomb Conjecture, while the other three candidate explanations have been ignored. I use the four cases to resolve a dispute between Pincock and Baker about the Honeycomb Conjecture explanation. Finally, I find that the two explanations focusing on the construction mechanism are more promising than those focusing exclusively on (...)
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  40.  68
    Advances in Contemporary Logic and Computer Science: Proceedings of the Eleventh Brazilian Conference on Mathematical Logic, May 6-10, 1996, Salvador, Bahia, Brazil.Walter A. Carnielli, Itala M. L. D'ottaviano & Brazilian Conference on Mathematical Logic - 1999 - American Mathematical Soc..
    This volume presents the proceedings from the Eleventh Brazilian Logic Conference on Mathematical Logic held by the Brazilian Logic Society in Salvador, Bahia, Brazil. The conference and the volume are dedicated to the memory of professor Mario Tourasse Teixeira, an educator and researcher who contributed to the formation of several generations of Brazilian logicians. Contributions were made from leading Brazilian logicians and their Latin-American and European colleagues. All papers were selected by a careful refereeing processs and were revised and (...)
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  41.  13
    Classification Theory: Proceedings of the U.S.-Israel Workshop on Model Theory in Mathematical Logic Held in Chicago, Dec. 15-19, 1985.J. T. Baldwin & U. Workshop on Model Theory in Mathematical Logic - 1987 - Springer.
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  42.  80
    How experimental algorithmics can benefit from Mayo’s extensions to Neyman–Pearson theory of testing.Thomas Bartz-Beielstein - 2008 - Synthese 163 (3):385 - 396.
    Although theoretical results for several algorithms in many application domains were presented during the last decades, not all algorithms can be analyzed fully theoretically. Experimentation is necessary. The analysis of algorithms should follow the same principles and standards of other empirical sciences. This article focuses on stochastic search algorithms, such as evolutionary algorithms or particle swarm optimization. Stochastic search algorithms tackle hard real-world optimization problems, e.g., problems from chemical engineering, airfoil optimization, or bio-informatics, where classical methods from (...)
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  43. Selected problems of minimization of variable-valued logic formulas.Roland Phillipe Cuneo - 1975 - Urbana: Dept. of Computer Science, University of Illinois at Urbana-Champaign.
  44. Otimizacao e Processos Estocasticos Aplicados a Economia e Financas.Julio Michael Stern - manuscript
    Optimization and Stochastic Processes Applied to Economy and Finance. Textbook for the BM&F-USP (Brazilian Mercantile and Futures Exchange - University of Sao Paulo) Master's degree program in Finance.
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  45.  25
    How experimental algorithmics can benefit from Mayo’s extensions to Neyman–Pearson theory of testing.Thomas Bartz-Beielstein - 2008 - Synthese 163 (3):385-396.
    Although theoretical results for several algorithms in many application domains were presented during the last decades, not all algorithms can be analyzed fully theoretically. Experimentation is necessary. The analysis of algorithms should follow the same principles and standards of other empirical sciences. This article focuses on stochastic search algorithms, such as evolutionary algorithms or particle swarm optimization. Stochastic search algorithms tackle hard real-world optimization problems, e.g., problems from chemical engineering, airfoil optimization, or bioinformatics, where classical methods from (...)
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  46.  14
    Lost in perfection: impacts of optimisation on culture and psyche.Vera King, Benigna Gerisch & Hartmut Rosa (eds.) - 2019 - New York, NY: Routledge, Taylor and Francis Group.
    The permanent struggle for optimisation can be seen as one of the most significant cultural principles of contemporary Western societies: the demand for improved performance and efficiency as well as the pursuit of self-improvement are con-sidered necessary in order to keep pace with an accelerated, competitive modern-ity. This affects not only work and education, but also family life, parent–child relationships and intimate relationships in respect to the body and the self, in regard to the public as well as the private (...)
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  47.  9
    Legal scholarship, microcomputers, and super-optimizing decision-making.Stuart S. Nagel - 1993 - Westport, Conn.: Quorum Books.
    Legal scholarship emphasizes generalizing across places, time periods, and sources of law. Microcomputers can facilitate well-organized information retrieval systems, inductive statistical analysis, and prescriptive analysis working with goals to be achieved and available alternatives. Super-optimizing can help resolve legal disputes, dilemmas, and policy controversies whereby all sides, viewpoints, and ideological positions can come out ahead of their best initial expectations simultaneously. This book discusses these three important subjects by generating relevant principles based on developmental law, legal policy analysis, law teaching, (...)
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  48.  6
    Forcing Optimality and Brandt’s Principle.Daniele Struppa, Marco Panza & Domenico Napoletani - 2017 - In Martin Carrier & Johannes Lenhard (eds.), Mathematics as a Tool: Tracing New Roles of Mathematics in the Sciences. Springer Verlag.
    We argue that many optimization methods can be viewed as representatives of “forcing”, a methodological approach that attempts to bridge the gap between data and mathematics on the basis of an a priori trust in the power of a mathematical technique, even when detailed, credible models of a phenomenon are lacking or do not justify the use of this technique. In particular, we show that forcing is implied in particle swarms optimization methods, and in modeling image processing (...)
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  49.  22
    Parameter Inference for Computational Cognitive Models with Approximate Bayesian Computation.Antti Kangasrääsiö, Jussi P. P. Jokinen, Antti Oulasvirta, Andrew Howes & Samuel Kaski - 2019 - Cognitive Science 43 (6):e12738.
    This paper addresses a common challenge with computational cognitive models: identifying parameter values that are both theoretically plausible and generate predictions that match well with empirical data. While computational models can offer deep explanations of cognition, they are computationally complex and often out of reach of traditional parameter fitting methods. Weak methodology may lead to premature rejection of valid models or to acceptance of models that might otherwise be falsified. Mathematically robust fitting methods are, therefore, essential to the progress of (...)
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  50.  34
    Understanding Deep Learning with Statistical Relevance.Tim Räz - 2022 - Philosophy of Science 89 (1):20-41.
    This paper argues that a notion of statistical explanation, based on Salmon’s statistical relevance model, can help us better understand deep neural networks. It is proved that homogeneous partitions, the core notion of Salmon’s model, are equivalent to minimal sufficient statistics, an important notion from statistical inference. This establishes a link to deep neural networks via the so-called Information Bottleneck method, an information-theoretic framework, according to which deep neural networks implicitly solve an optimization problem that generalizes minimal sufficient statistics. (...)
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