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Let be two regressive functions, we define (2.8).
Let be two regressive functions, then define (2.8).
Let be two regressive functions, then we define.
Let p, q : T → ℝ be two regressive functions, define p ⊕ q = p + q + μ p q, ⊖ p = - p 1 + μ p, p ⊖ q = p ⊕ ( ⊖ q ).
Let (p,q mathbb{T} to mathbb{R}) be two regressive functions, define p oplus q = p + q + mu pq, qquadominus p = - frac{p}{1 + mu p},qquad p ominus q = p oplus ( ominus q).
Let (p,q mathbb{T}rightarrowmathbb{R}) be two regressive functions, we define poplus q=p+q+mu pq, qquad ominus p=-frac{p}{1+mu p},qquad pominus q=p oplus ominus q)=frac{p-q}{1+mu q}.
Similar(49)
Assume that are two regressive functions, then.
Assume that p, q : T → R are two regressive functions, then.
These are two distinct functions.
There are three different functions.
Let p, q be regressive functions on (mathbb{T}).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com