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contributor authorBen-Haim, Yakov
contributor authorCogan, Scott
date accessioned2023-11-29T19:38:14Z
date available2023-11-29T19:38:14Z
date copyright6/6/2023 12:00:00 AM
date issued6/6/2023 12:00:00 AM
date issued2023-06-06
identifier issn2332-9017
identifier otherrisk_009_03_031203.pdf
identifier urihttp://yetl.yabesh.ir/yetl1/handle/yetl/4294917
description abstractEngineering design and technological risk assessment both entail learning or discovering new knowledge. Optimal learning is a procedure whereby new knowledge is obtained while minimizing some specific measure of effort (e.g., time or money expended). A paradox is a statement that appears self-contradictory, contrary to common sense, or simply wrong, and yet might be true. The paradox of optimal learning is the assertion that a learning procedure cannot be optimized a priori—when designing the procedure—if the procedure depends on knowledge that the learning itself is intended to obtain. This is called a reflexive learning procedure. Many learning procedures can be optimized a priori. However, a priori optimization of a reflexive learning procedure is (usually) not possible. Most (but not all) reflexive learning procedures cannot be optimized without repeatedly implementing the procedure which may be very expensive. We discuss the prevalence of reflexive learning and present examples of the paradox. We also characterize those situations in which a reflexive learning procedure can be optimized. We discuss a response to the paradox (when it holds) based on the concept of robustness to uncertainty as developed in info-gap decision theory. We explain that maximizing the robustness is complementary to—but distinct from—minimizing a measure of effort of the learning procedure.
publisherThe American Society of Mechanical Engineers (ASME)
titleParadox of Optimal Learning: An Info-Gap Perspective
typeJournal Paper
journal volume9
journal issue3
journal titleASCE-ASME J Risk and Uncert in Engrg Sys Part B Mech Engrg
identifier doi10.1115/1.4062511
journal fristpage31203-1
journal lastpage31203-12
page12
treeASCE-ASME J Risk and Uncert in Engrg Sys Part B Mech Engrg:;2023:;volume( 009 ):;issue: 003
contenttypeFulltext


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