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Creating Convincing Simulations in Astrophysics

Bibliographic Data

ID5337528
AuthorsM Sundberg (0000-0001-7058-3094, Stockholm University, corresponding author)
Year2012
Volume37
Issue1
Pages64-87
Publication date2012-01-01
Peer ReviewedYes
Open AccessYes
TypeARTICLE
VenueScience Technology & Human Values (JOURNAL)
Journal identifiersISSN: 0162-2439 • E-ISSN: 1552-8251
PublisherSAGE Publications Inc (PUBLISHER)
DOI10.1177/0162243910385417
OpenAlexW2161026209
LanguageEN
Citations received3
References cited26

Numerical simulations have come to be widely used in scientific work. Like experiments, simulations generate large quantities of numbers (output data) that require analysis and constant concern with uncertainty and error. How do simulationists convince themselves, and others, about the credibility of output? The present analysis reconstructs the perspectives related to performing numerical simulations, in general, and the situations in which simulationists deal with uncertain output, in particular. Starting from a distinction between idealized and realistic simulations, the paper presents the principal methods of evaluation in relation to these practices and how different audiences expect different methods. One major challenge in interpreting output data is to distinguish between "real" and "numerical" effects. Within the practice of idealized simulations, simulationists hold the underlying model accountable for results that manifest "real" effects, but because "numerical" and "real" effects cannot be distinguished on the basis of what they derive from, attempted causal explanations are rather justifications for their conclusions. At the same time, simulationists' explanations are part and parcel of their contradictory perspectives, according to which they believe in simulations largely due to the underlying model, while painfully recognizing everything they have to add to make computations doable on the basis of this model

Algorithm · Computation · Credibility · Data mining · Econometrics · Epistemology · Physics · Statistical physics · Computer Science · Mathematics · Philosophy and History of Science · Quantum Mechanics and Applications · Scientific Computing and Data Management

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Unique citing works3
Citations per year0,21
Citation span2012 - 2021 (10)
Citation velocityhistorical
Highly citedNo
Citation typesNeutral: 1
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