2011
DOI: 10.1007/s00607-011-0166-8
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Towards interval techniques for model validation

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Cited by 2 publications
(2 citation statements)
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“…In this section, we gauge the model's accuracy by coming up with a guaranteed upper bound for the difference between the model's prediction and actual values. This approach first appeared in [111]. In measurements, once we have the measurement result x and the bound Δ for which | x − x| ≤ Δ , the only information that we have about the actual (unknown) values x is that x belongs to the interval [ x − Δ , x + Δ ]; see, e.g., [96].…”
Section: Limitation Of the Probabilistic Approach: Description And Nementioning
confidence: 99%
“…In this section, we gauge the model's accuracy by coming up with a guaranteed upper bound for the difference between the model's prediction and actual values. This approach first appeared in [111]. In measurements, once we have the measurement result x and the bound Δ for which | x − x| ≤ Δ , the only information that we have about the actual (unknown) values x is that x belongs to the interval [ x − Δ , x + Δ ]; see, e.g., [96].…”
Section: Limitation Of the Probabilistic Approach: Description And Nementioning
confidence: 99%
“…The expansion makes use of the number of ways in which configurational arrangements C'  y occur as substructures in a configuration C  x. The cluster expansion may be conveniently truncated to a limited sequence of non-zero cluster terms z(y), and so applied when the earlier terms alone give a good approximation for the property P. The similarity between Taylor series and this expansion has been studied by Nava et al 38 This method does not require knowing the property values for the nearest neighbours of the substance one is interested in.…”
Section: Klein's Posetic Approachesmentioning
confidence: 99%