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Coupling Patterns of External Arguments in the Multiple-Spiral Medallions of the Mandelbrot Set

机译:Mandelbrot集的多螺旋奖章中外部参数的耦合模式

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The multiple-spiral medallions are beautiful decorations situated in the proximity of the small copies of the Mandelbrot set. They are composed by an infinity of babies Mandelbrot sets that have external arguments with known structure. In this paper we study the coupling patterns of the external arguments of the baby Mandelbrot sets in multiple-spiral medallions, that is, how these external arguments are grouped in pairs. Based on our experimental data, we obtain that the canonical nonspiral medallions have a nested pairs pattern, the canonical single-spiral medallions have an adjacent pairs pattern, and we conjecture that the canonical double, triple, quadruple-spiral medallions have a 1-nested/adjacent pairs pattern.
机译:多螺旋奖章是精美的装饰品,位于Mandelbrot套装的小型副本附近。它们由无限个婴儿Mandelbrot集组成,这些Mandelbrot集的外部参数具有已知结构。在本文中,我们研究了多螺旋奖章中婴儿曼德尔布罗特集合的外部论证的耦合方式,即这些外部论证如何成对分组。根据我们的实验数据,我们获得标准非螺旋形奖章具有嵌套对模式,典型单螺旋形奖章具有相邻对模式,并且我们推测标准双螺旋形,三重螺旋,四螺旋形奖章具有1个嵌套。 /相邻对模式。

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