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where satisfying and and satisfies conditions (i)–(iii) of Lemma 2.8.
where satisfies conditions:.
satisfies conditions (C6)–(C6).
Assume that satisfies conditions –.
Assume that satisfies conditions – with.
Then a satisfies conditions (a1 - a4).
Then, it satisfies conditions (11)–(13) above.
This satisfies conditions of Lemma 2.2.
for all and that satisfies conditions (2.16).
Assume that F satisfies conditions (F1 - F4).
So ω satisfies conditions (H2) and (H1).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com