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Feedbooks: Food for the mind The Online Books Page Poetry X » Poetry Archives - Pale Moon The RetroPsychoKinesis Project Operated by John Walker Project Founded by Matthew R. Watkins School of Classics, Philosophy and Religious Studies University of Kent at Canterbury, UK Supervisor: Peter Moore Retropsychokinesis Experiments On-Line Retropsychokinesis experiments are now on-line. Project Updates Research papers of interest: * Currently abstract only. Retrocausality bibiliography Klaus Scharff has contributed an extensive bibliography of academic articles relating to the phenomenon of retrocausality (otherwise known as "backwards time causality", "reverse time causality", etc.). A statistical database of all major RPK experiments compiled by Dick Bierman of The Anomalous Cognition Project (Amsterdam University) Decision Augmentation Theory: Interview with Dr. "...DAT leads to the idea that there may be only one underlying mechanism of all anomalous mental phenomena, namely a transfer of information from future to past." (from May, et.al.' Interview with Dean Radin of the Consciousness Research Laboratory
LibriVox Ebooks libres et gratuits Baen Books Science Fiction & Fantasy - Home Page Electronic Poetry Portal The Tesseract - a 4-dimensional cube March 2000 "Mathematics spans all dimensions" is the theme for the coming Math Awareness Month 2000. As in the past years, the Math Forum hosts a site devoted to the event that opens with a beautiful interactive poster. The poster highlights dimensions 0, 1, 2, 3, and 4. Hypercube is a multidimensional analogue of a 3-dimensional cube in that each coordinate of a point in a hypercube is restricted to the same 1-dimensional (line) segment. The first applet below serves to demonstrate the inductive construction of the tesseract. Press the Start button to begin the demonstration. The applet also shows the cross-section of the tesseract by a hyperplane given by the equation: Ax + By + Cz + Dh = E. (Throughout, the fourth coordinate is denoted by h or H as a reminder that we deal with a hyperspace.) The number of vertices doubles with every dimension: the segment has 2 of them, the square 4, the cube 8, and the tesseract has 16. (2x + 1)4 = 16x4 + 32x3 + 24x2 + 8x + 1 References On the Web
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