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To the Editor: Every week I experience a spasm of annoyance at the mathematical inaccuracy of your "36 Hours" feature.
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Observed differences result from simplifications of mathematical model, inaccuracy of the kinetic and vapour-liquid equilibrium description for highly nonideal, multicomponent system and from precision of experimental measurements in case of transient state.
Although changes in the gamma distribution after normalization are relatively small, the alteration of the distribution leads to small mathematical inaccuracies [ 18].
The main reason for the inaccuracy of mathematical formulations proposed by Shafiei et al. [1] is to neglect the influence of thermal moment at both the governing equations and boundary conditions.
A putative inaccuracy measure for credence functions over an algebra \(\mathcal{F}\) is a mathematical function \(\mathfrak{I}\) that takes a credence function \(c\) in \(\mathcal{C_F}\) and a possible world \(w\) in \(\mathcal{W_F}\) and returns a number \(\mathfrak{I}(c, w)\) in \ [0, \infty]\) that measures the inaccuracy of \(c\) at \(w\).
The sources of inaccuracy of the cubic element are elucidated.
However, spatial inaccuracy of the sensor location is rarely investigated.
The inaccuracy of the latter method is thereby exposed.
This may increase the inaccuracy of the model.
Constraints to the algorithm due to inaccuracy of the sensor.
But, if we measure inaccuracy using the absolute score, the inaccuracy of \(c\) at each of the three possible worlds is \(\frac{4}{3}\), whereas the inaccuracy of \(c'\) at each of the three possible worlds is \(1\).
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