Quantum Gravity and String Theory   Where Are the Dark Matter Particles?

Authors: David Brown

Consider the Milgrom Denial Hypothesis: The main problem with string theory is that string theorists fail to realize that Milgrom is the Kepler of contemporary cosmology. Is it possible that Milgrom’s acceleration law is wrong? No, because Milgrom, McGaugh, Kroupa, and Pawlowski have elaborated too much empirical evidence in its favor. There are only 2 possibilities: (1) Newtonian-Einsteinian gravitational theory is 100% correct but appears to be significantly wrong for some unknown reason. (2) Newtonian-Einsteinian gravitational theory really is slightly wrong. Where did Newton go wrong? Lex III: Actioni contrariam semper et æqualem esse reactionem: sive corporum duorum actiones in se mutuo semper esse æquales et in partes contrarias dirigi. To every action there exists a contrary and equal reaction: in other words, the actions of two bodies in relation to each other are always equal and directed in contrary parts. Within the universe to every action there exists a contrary and equal reaction. Newton’s Third Law should perhaps be: Within the multiverse to every action there exists a contrary and equal reaction provided that the action and the reaction are both confined to one particular universe. In other words, I suggest that Newton and Einstein made the mistake of assuming that gravitational energy is conserved. Start with Kepler’s laws and follow Newton’s reasoning with the removal of the assumption that gravitational energy is conserved. The result is not F = G * m1 * m2 / r^2 but instead F = ((1 – 2 * D-M-C-C)^–1) * G * m1 * m2 / r^2 , where D-M-C-C = dark-matter-compensation-constant = 0 if gravitational energy is conserved, > 0 if gravitational energy is unexpectedly large, and < 0 if gravitational energy in unexpectedly small. In the standard form of Einstein’s field equations replace the –1/2 by –1/2 + dark-matter-compensation-constant to get the alleged Fernández-Rañada-Milgrom effect, where the constant is approximated sqrt((60±10)/4) * 10^–5.