The reliability of our mathematical universes

How can we be sure that the mathematical universes we create actually exist in nature? Paul Adrien Maurice Dirac addressed this issue in a lecture he delivered on February 6, 1939 regarding “The Relation between Mathematics and Physics“. “The physicist, in his study of natural phenomena, has two methods of making progress: (1) the method … Read more

Deriving the fundamental constants of nature

One of the most fundamental questions in physics and cosmology is why the physical constants are what they are. For example the fine structure constant is one of the about 22 empirical parameters in the Standard Model of particle physics, whose value is not determined within it. In other words their values are not determined … Read more

The demise of the singularity

Many physicists assume the General Theory of Relativity predicts that all the mass in a black hole is concentrated at its center in a singularity or a point which has zero volume and infinite density However the idea it can be concentrated in a non-dimensional point of infinite density with zero volume is a bit … Read more

The Geometry of Dark Matter

In 1933 Fritz Zwicky a Swiss astronomer, was trying to measure the mass of a galactic cluster using two different methods. First he tried to infer it from the rational speed of the galaxies around the center of the clusters.  Just like kids on a merry-go-round have to hold on to avoid being ejected, galaxies … Read more

Reformulating space-time

History has shown the advantages to reformulating or expanding an existing theory or law to a wider environment. For example Kepler’s Laws are wonderful as a description of the motions of the planets.  However, they provide no explanation of why the planets move in that way.  Moreover, Kepler’s Third Law only works for planets orbiting … Read more