The phrase "completely linear" is grammatically correct and can be used in written English.
It means that something is completely or entirely in a straight or direct path, without any curves or variations. Example: The instructions for assembling the furniture were completely linear, making it easy for anyone to put together.
Strapless is a narrative ballet, but it's not completely linear.
The storytelling is almost completely linear, fixed in space and time where Mr. Kon's other films float freely.
Mr. Braff deliberately avoided first-time director gimmicks like flashbacks or voiceovers, opting instead to write a completely linear movie, one that delights in flouting Hollywood's three-act formula.
Either you can follow one character and treat it as a completely linear show, or you can follow your instincts, treat it as free-form exploration and let the beats of architectural detail lead you.
Besides being expensive, she said, "it would have given a completely linear vision, a little monochromatic, of the history of France, which is a pluralist history".
Yet, this system is completely linear and, most tragically, unwaveringly standardized not only through instruction methods, but also through testing.
where ϕ : A → B ( K ) is a unital completely positive linear mapping from a C ∗ -algebra to linear operators on a Hilbert space K, and x is a self-adjoint element in with spectrum in I. Subsequently, Choi [2] noted that it is enough to assume that ϕ is unital and positive.
This result extends Wittstock's Theorem that decomposes a completely bounded linear operator from a C∗-algebra into an injective C∗-algebra into completely positive linear operators.
Denote ( L u ) ( t ) : = ∫ 0 1 G ( t, s ) u ( s ) d s, u ∈ E. Then L : E → E is a completely continuous linear operator, satisfying L ( P ) ⊂ P. That is, L is a positive, completely continuous, linear operator.
James Brown also made one of two records that, during 1966, completely exploded linear time in their respective quests for the perpetual present.
Suppose that (S Erightarrow E) is a completely continuous linear operator and (S(P subset P).
