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Then 1 − p − q > 0 is true for all values of parameters.
Both inequalities of (5.26) are true for all values of ψ.
Assume that δ > 0, B + C > 0. (a) Then 1 − p − q > 0 is true for all values of parameters.
This is true for all values of ρand all cluster sizes although the improvement is much larger for moderate correlations (see Figure 1).
This is true for all values of the nucleotide present at the node connecting taxa 1 and 2, as in figure 3 A. Because the two-taxon EP invariant U1 = R1Y2 has expected value zero for all four possible values, A, G, C, and T, of the most recent common ancestor of any two-taxon tree, we conclude that the 1, 2 clade of the three-taxon EP invariant, UF1 = (R1Y2) R3 must also have zero expected value.
This will enable you to find out the values of a, h, and k that are true for all values of x.
Similar(54)
Notice that the result is true for all possible values of (alpha in {mathbb {R}} ), not just (alpha in [0,1]).
If the inequality turns out to be true for any value of j then the assumption is correct.
This is true for any value of pain intensity BP or BTcP before the start of drug treatment.
We found these predictions to be true for all model parameter values, α 1, α 2, β 1 > 0, m > 1.
This is particularly true for the values averaged over all classes, where the Hybrid descriptor is the best descriptor for all performance measures.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com