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Let x be a solution of (1.3).
Let be a solution of (GVCP).
Let be a solution of GMEPP (2.1).
Let (fnotequiv0) be a solution of (1.2).
Let be a solution of (3.1).
Proof.. Let be a solution of (2.12).
Let be a solution of problem ( 2.5 ).
Let be a solution of (1.1) on,.
Let z be a solution of MSSFP.
Let be a solution of (1.1) satisfying.
Let be a solution of (DGVI) and.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com