Sentence examples for generating pictures from inspiring English sources

To continue the study of this approach, in here, we state and prove that the presentation which has the minimal number of generators of the split extension of two finite monogenic monoids has different sets of generating functions (such that the number of these functions is equal to the number of generators) that represent the exponent sums of the generating pictures of this presentation.

Learners, generating pictures, however, seem to have less cognitive resources available for essential and generative processing, resulting in reduced comprehension.

After all, the whole generating pictures P S, x and P R, y can be drawn as in Figure 4. Figure 4 Collection of the generating pictures of P M in ( 7 ).

Since we will define generating functions by considering the exponent sums of the generating pictures over the presentation of this semi-direct product, the first subsection is aimed to define these generating pictures and the related results about them.

Since we will define characteristic polynomials and generating functions by considering the exponent sums of the generating pictures over P E, the first subsection is aimed at presenting these generating pictures and the related results about them.

Proof Let us consider the generating pictures P S, x, P R, y (in Figure 4) with their non-spherical subpictures defined in Figures 2 and 3, and the generating pictures of finite monogenic monoids defined in Figure 1.

For example, the plan of electrical network for a city or the behaviour of DNA molecules in a human body can be figured out with pictures (see Figures 1, 2 and 3). Figure 1 Generating pictures of P G as given in ( 6 ). Figure 2 The single generating picture of P M given in ( 9 ). Figure 3 The single generating picture of P M in ( 12 ).

Hence, by [10], the subpicture C y, θ R with ι ( C y, θ R ) = y i μ, τ ( C y, θ R ) = y i λ and exp S ( C y, θ R ) = i μ − i λ k − l. can be depicted as in Figure 3. Figure 3 Subpicture C y, θ R of the generating picture.

For Audiard Jr, conversely, scripts are there to generate pictures.

He is not a groundbreaker; rather, he mixes and matches familiar formalist and painterly conventions to generate pictures at once sumptuous and playfully academic.

It will retain the same name, but instead of relying on its members to generate pictures to share, it will pull in all of their photos from Facebook and arrange them in a easily browsable format.