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How can a countable model satisfy the first-order sentence which "says that" there are uncountably many things?
How can a countable model satisfy the first-order sentence which says that there are uncountably many mathematical objects e.g., uncountably many real numbers?
A Brant test prior to model estimation verifies the null hypothesis that the estimated coefficients in an ordered logit model satisfy the parallel odds assumption on the basis of their respective values and variances [21, 35].
In order to make the financial price model satisfy the changing limits of daily returns for Chinese stock markets, the value of ¿ is chosen dependently on the value of ¿ in Section 4. According to the empirical research of the model in Table 2, for each fixed boundary condition ¿, the value of depth parameter ¿ has the tend to decrease as the intensity parameter ¿ is increasing.
From this analysis, we observe in Lemma 1 (when k h = k ) that the continuous model (u = u ∗ + (1 / k ) u ⊥ ) and discrete model satisfy the estimate, (28) ‖ u - u h ‖ 1 ⩽ C inf y h ∈ X 0, div h z h ∈ (X 0, div h ) ⊥ ‖ π h (∇ · u ⊥ ) - ∇ · u ⊥ ‖ + ‖ u ∗ - y h ‖ 1 + 1 k + 1 ‖ u ⊥ - z h ‖ 1, (see Appendix B).
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If the error term in the regression model satisfies the four assumptions noted earlier, then the model is considered valid.
This process model satisfies the requirement of IEEE Std.
This model satisfies the conservation laws and the entropy dissipation.
The proposed model satisfies the interfacial boundary conditions accurately.
Therefore, our sensing model satisfies the design requirements.
To estimate the shear capacity, the model satisfies the equilibrium in the longitudinal (vertical) direction.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com