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(Escape criterion).
Studies identify the parameters of the experimental system before investigating the generalization of an escape criterion.
Hence the following corollary is the refinement of the escape criterion discussed in the above theorem.
The escape criterion is the key to generate the Julia sets and Mandelbrot sets.
For (n=2), (Tz=z^{2}+c), so the escape criterion is (vert zvert >max {vert cvert,frac{2(1+|a|)}{salpha }}).
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The new escape criterions for complex quadratic, cubic and nth degree polynomials have been established.
In this paper, we prove the escape criterions of Julia and Mandelbrot sets for quadratics, cubics and the higher degree complex polynomials in Jungck Mann orbit.
Now we prove the escape criterions of Julia and Mandelbrot sets for quadratics, cubics and the higher degree complex polynomials in Jungck Ishikawa orbit.
We define the Jungck Mann and Jungck Ishikawa orbits and escape criterions for quadratic, cubic and nth degree complex polynomials by using Jungck Mann and Jungck Ishikawa iterations with s-convexity.
Escape criteria were 2-fold.
Overall, 41 patients (31.6%), 36 patients (27.1%) and 15 patients (16.9%) in groups 1, 2 and 3, respectively, met the early escape criteria at week 16 (fig 1).
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