G *((Planck mass) / (Planck length)^2) / (1.2 * 10 ^-10 meter/second^2) = 4.634 * 10^61 where Milgrom’s acceleration constant is approximately 1.2 * 10^-10 m/s^2. What (if anything) is the meaning of such a large number? What is Milgromian string theory? The answer might (or might not) be Wolframian string theory. Wolfram’s mobile automaton allegedly builds each Planck time interval through a huge number of updates by the updating parameter. Energy, spacetime, and string theory are supposedly approximations generated from a network of nonmeasurable Fredkin time, Fredkin distance, and Fredkin digit transition. Wolframian string theory might replace supersymmetry by Wolframian quasi-supersymmetry, which unifies bosons and fermions within Wolfram’s mobile automaton. The point is that Wolframian string theory is testable. According to “The Meaning of Relativity”, 5th edition, page 91, a unit measuring rod undergoes a gravitational contraction given by (1 – (κ/(8π)) * (∫ (σ/r) dV)), where κ is Einstein’s gravitational constant. The Fernández-Rañada-Milgrom effect implies that the gravitational contraction is (1 – ((1 – 2 * D-M-C-C)^–1) * (κ/(8π)) * (∫ (σ/r) dV)), where D-M-C-C = dark-matter-compensation-constant. In the standard form of Einstein’s field equations replace the –1/2 by –1/2 + dark-matter-compensation-constant (D-M-C-C) to get the alleged Fernández-Rañada-Milgrom effect, where the constant is approximately sqrt((60±10)/4) * 10^–5.