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Exact(15)
"Come in; satisfy your curiosity," he said.
the functions in satisfy.
If and are analytic in, satisfy (2.6).
where,,,,,,, and in satisfy certain conditions.
If sequences and in satisfy and for some, then.
for all, where the sequences in and in satisfy conditions:,, and.
Similar(44)
Moreover, for, as the function is continuous in, satisfies condition (2.10).
In fact, satisfy the equations (4.31).
One might then ask "Why does the actual state near p in fact satisfy these constraints?
The eigenvalues in (i) satisfy (0=mu_{1}
Theorem 5.4 Let the coefficients in (2.10) satisfy (5.3).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com