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Let be continuous mappings with, and let be continuous in the first and second variables such that (2.3).
the function has continuous partial Fréchet derivatives and with respect to its first and second variables given by (4.16).
Otherwise, we repeat the above process and we clearly see that the first and second variables in are decreasing and no less than.
Let be a continuous mapping with and let be a function which is continuous in the first and second variables such that (3.1).
Second, variables that were correlated (p values <.2) with the dependent factor (ASD/PTSD symptomatology) were included in multivariable stepwise regression analyses.
Similarly, one proves that is bounded (sequences and are bounded and and are Lipschitz at their second variables) and is bounded (sequences and are bounded and, and are Lipschitz at the third variables).
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This is mainly determined by the second variable: what's the donor getting in return?
its second variable.
The second variable we consider is religion.
Obviously,,, are nondecreasing in the first variable, while decreasing in the second variable.
provided that, and is decreasing both in the first variable and the second variable, where.
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