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From the concept of attractor of a family of contractive affine transformations in the Euclidean plane R², we study the fractality property of the De Rham function and other singular functions wich derive from it. In particular, we show as fractals the strong negations called k-negations.
Affine transformation in R², Varietats (Matemàtica), Attractor, de Rham function, Contractive transformation, De Rham function, iterated function system, strong negations, attractor, Fractals, Compact set, Complete metric space, graphs of singular continuous functions, Singular functions, Cantor functions, functions with other special properties, Fractal set, Strong negation, K-negation
Affine transformation in R², Varietats (Matemàtica), Attractor, de Rham function, Contractive transformation, De Rham function, iterated function system, strong negations, attractor, Fractals, Compact set, Complete metric space, graphs of singular continuous functions, Singular functions, Cantor functions, functions with other special properties, Fractal set, Strong negation, K-negation
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