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Theorem 16 If S is first or second intuitionistic -fuzzy left simple, then S is left simple.
Theorem 15 If S is left simple, then S is intuitionistic -fuzzy left simple.
Proof Let A = ( f A, g A ) be a - I F L Γ I of S and x, x ′ ∈ S. Because S is left simple, there exist s, s ′ ∈ S and γ, γ ′ ∈ Γ such that x = s γ x ′ and x ′ = s ′ γ ′ x.
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Hands and feet: Can be left simple for now, though you might want to indicate their positions.
She is left-handed.
Consequently, S is intuitionistic -fuzzy left simple.
This task consisted of 21 simple Chinese characters and 4 Arabic numbers, of which 14 were left-right reversed.
He's left-handed.
Proof Let U be a left Γ-ideal of S. Suppose that S is first (or second) intuitionistic -fuzzy left simple.
The first is glycoloysis which is a simple left to right style network and the second is the pentose phosphate pathway which is a simple directed cycle.
"It's simple, really simple.
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CEO of Professional Science Editing for Scientists @ prosciediting.com