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In fact, we prove that an even stronger assertion holds true.
On Γ F the assertion holds true due to (14).
A similar assertion holds true if we switch I j and I j in the above inequalities.
The following assertions hold true.
Then the following assertions hold true.
Let be a subset of a smooth Banach space and Then the following assertions hold true.
Then the following assertions hold true. 1. (int_{a}^{a} {f(t diamondsuit t} =0); 2.
Then the following assertions hold true: (i) (operatorname{ind}(m^{ -1)})=i).
Under the assumptions of Theorem 4.2, the following assertions hold true.
Then the mapping is well defined and the following assertions hold true.
If h and (f_{j} ) are ♢-integrable on ([a,b]_{mathbb{T}} ), then the following assertions hold true.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com