Sentence examples for simple function with from inspiring English sources

That year he founded a company to try to figure out a better way to perform this simple function with ready-made cotton sticks, but it took him a long time to perfect the design.

We first considered a simple function with many local optima and showed that the proposed optimization strategy could successfully find the optimum.

By ℰ we denote the linear space of all simple functions with supports from.

By ℰ we denote the linear space of all simple functions with supports from (mathcal{P}).

All of this obviously requires more than one click and probably involves some testing and reconfiguring to make sure you've entered everything correctly, but the idea of having an app to create simple Lambda functions could help people with non-programming background configure buttons with simple functions with some training on the configuration process.

We write M ( R loc ) for the space of measurable real functions on ( Ω, R loc ) and S ( R ) for the space of simple functions with support in ℛ (or ℛ-simple functions).

By ℰ we denote the linear space of all simple functions with supports from P. By M ∞ we will denote the space of all extended measurable functions, i.e., all functions f : Ω → such that there exists a sequence { g n } ⊂ E, | g n | ≤ | f | and g n → f for all ω ∈ Ω.

By E we denote the linear space of all simple functions with supports from P. By M ∞ we will denote the space of all extended measurable functions, i.e., all functions f : Ω → such that there exists a sequence { g n } ⊂ E, |g n | ≤ |f| and g n → f for all ω ∈ Ω.

By ξ we denote the linear space of all simple functions with supports from P. By M ∞ we denote the space of all extended measurable function, i.e., all function f : Ω → such that there exists a sequence { g n } ∈ ξ, | g n | ≤ | f | and g n → f for all ω ∈ Ω.

By ℰ we denote the linear space of all simple functions with supports from P. By M ∞ we denote the space of all extended measurable functions, i.e., all functions f : Ω → such that there exists a sequence { g n } ⊂ E, | g n | ≤ | f | and g n → f for all ω ∈ Ω.

By ℰ we denote the linear space of all simple functions with supports from P. By ℳ∞ we will denote the space of all extended measurable functions, i.e. all functions f: Ω → such that there exists a sequence{g n } ⊂ ℰ, |g n | ≤ | f | and g n → f for all ω ∈ Ω By 1 A we denote the characteristic function of the set A. Definition 2.1.