A fractal space-time

One of the central questions is whether the non-Euclidean geometry of space-time curvature on the scale of planets can be derived on the basis of a simple Euclidean geometry in the range of the Planck length. Based on this question, this book outlines various ways how a mathematical test procedure for a possible theory should look like. The application could be in the area of quantum gravity. Based on some what-if questions, the extent to which the game model could be consistent with the theory of relativity is considered. The game model is based on six independent axioms, from which an approach with eight new equations can be derived. The equations form an overdetermined system of equations that is transformed into an equation for the test procedure of the model. This equation describes the identity of a geometric factor with a product of physical constants of nature. An obviously incorrect result of the equation could deviate from the correct result by more than 34 orders of magnitude. This book, however, describes one of these ways in which the test procedure produces a correct result with a deviation of 6%. Be skeptical. As with many mathematical game models, the question is constantly being asked whether or where an error is hidden, or whether two errors compensate for each other.