unified topological Graceli system. sábado, 12 de março de 2016 transcendent graceli topological geometry. Imagine a system octagonal points, but each point forming spaces between themselves and they form a density x, and that this density with concavity and convexity forms a fish scale, that is, what we have in fact a system of geometry fractual between points which are close to each other, and another scale image is formed octagonal another system. And consider that this fish is swimming and moving the body have a transcendent fractual geometry system. Where the scales follow the movement of the fish in whole forming a variation between the concave and convex shape each interconnected point that the space between the points, which have scales, and the transcendental fractual geometry. Ponto 1 ao 8, temos o espaço Cc+cx + movimentos / t. = geometria topológica transcendente. However, a cell system these points are all interconnected, that is, each cell is a point which fo...
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cyclical functions graceli domingo, 25 de outubro de 2015 μ Δ 1/ P [a, p/pP, x, p, 0]. μ Δ p/[a, p/pP, x, p, 0] μ Δ a⇔, ≁b, μ Δ p [a, p/pP, x, p, 0] Postado por físico, filósofo e matemático ancelmo luiz graceli às 14:53 Nenhum comentário: Enviar por e-mail Postar no blog! Compartilhar no Twitter Compartilhar no Facebook Compartilhar com o Pinterest 1/ P [a, p/pP, x, p, 0]. p/[a, p/pP, x, p, 0] a⇔, ≁b, μ Δ p [a, p/pP, x, p, 0] SISTEMA P ≁ p, p ⇔p ≁p, p ⇔[a, p/pP, x, p, 0] M = P1, P2, P3, P4 ⇔ P ≁ p, p ⇔p ≁p, p ⇔[a, x, p, 0] [a, p/pP, x, p, 0]. μ Δ P ≁ p, p ⇔p ≁p, p ⇔[a, p/pP, x, p, 0] . μ Δ M = P1, P2, P3, P4 ⇔ P ≁ p, p ⇔p ≁p, p ⇔[a, x, p, 0] [a, p/pP, x, p, 0]. Álgebr...