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225300News from Boris Haase#79: Insertion Completionalism on 10.06.2019
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Mon, 10 Jun 2019 20:30:00 +0200https://en.boris-haase.de/bh_rss.php?number=79In the following sections, the completionalism will be characterised as a new philosophical trend and delimited from other trends. The completionalism ethically has the goal of the perfection of adequately developed creatures (in our world: the humans) towards L (way of salvation). This is achieved by acquiring a comprehensive knowledge and maturing according to the available possibilities. Epistemologically, it proceeds from differently complex worlds in a hierarchy of the universe, which also applies to the differently complex gods ...#78: Revision Universe on 08.06.2019
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Sat, 08 Jun 2019 10:30:00 +0200https://en.boris-haase.de/bh_rss.php?number=78We can interpret the universe infinite n-dimensional as, for example, a cube, ball, or sphere. Here, the maximum extent can be finite, since an infinite subdivision is possible. The cube best reflects the homogeneity, the ball or the sphere does the uniform extension in each direction, without distinguishing certain directions from each other. Homogeneity and curvature need not be measurable. The n dimensions cannot only include the space ...#77: Extension Topology on 05.04.2019
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Fri, 05 Apr 2019 05:00:00 +0200https://en.boris-haase.de/bh_rss.php?number=77In the following section, the Set Theory is presupposed. The possibly misleading term of countability should not be used. The neighbouring boundary points of the conventional closed [0, 1] and the conventional open ]0, 1[ especially have not the Hausdorff property. So not every metric space can be a Hausdorff space or normal and (pre-) regular spaces are limited ...#76: Improvement Linear Programming on 11.02.2019
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Mon, 11 Feb 2019 21:00:00 +0100https://en.boris-haase.de/bh_rss.php?number=76n the following section, we solve linear programmes (LPs) by the exponential simplex and the polynomial intex method (inter-/extrapolation). Diameter theorem for polytopes: The diameter of an n-dimensional polytope defined by m constraints is at most 2(m + n - 3). Proof: We can assemble at most m - 1 hyperplanes into an incomplete cycle (of dimension 2) and have to consider n - 2 alternatives sidewards (in the remaining dimensions) ...#75: Completion Set Theory on 10.11.2018
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Sat, 10 Nov 2018 05:00:00 +0100https://en.boris-haase.de/bh_rss.php?number=75When counting the number of elements of a finite (infinite) set, we must pay careful attention to its construction before we compare it to the set of natural numbers. These latter sets may be taken as a basis thanks to their simple constructions. If we do not know the construction of a set, it cannot be (uniquely) counted. If there are multiple possible constructions, we should choose the most plausible, i.e. the one that best reflects the finiteness (infiniteness) of the set for the purpose of differentiating between these two cases ...#74: Renaming Representations Advice and Revision on 23.10.2018
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Tue, 23 Oct 2018 17:00:00 +0200https://en.boris-haase.de/bh_rss.php?number=74What can I tell you from my decades of mathematical experience? Real progress in mathematics is only possible with unusual ideas that result from intensive consideration. The fewest problems are solved with luck. We need a mathematical pool from which we can use the mathematical tools for our problems. Success only comes with a healthy dose of tenacity, with which we can pursue a problem for decades if necessary, before we can solve it
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