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If the Big Bang (which we believe occurred some 13.8 billion years ago) should indeed be associated with a mathematical "singularity" (where one is essentially driven to divide by a size approaching zero), then quantities such as density (defined as mass per unit volume) would have had to be infinite.
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If a body is so dense that it is confined to a region of radius less than 2GM/c2 (where G is the Newtonian constant of gravitation, M is the mass of the object, and c is the speed of light), the solution becomes problematic: at this critical radius (called the Schwarzschild radius), the solution seems to produce a singularity, where certain mathematical expressions become either zero or infinite.
As Tarpley says: "Bilderberg creates a singularity, where a lot of seemingly disparate things come together".
Regime 2 is characterized by a "saturation singularity" where dissolution is sensitive to both initial particle size distribution and confinement.
One can ask what, physically, is responsible for this mathematical singularity.
Does this culminate in a singularity, where the laws of physics themselves break down?
Yet we'll lose something if there's a social network singularity where they all have the same features.
In the infancy of quantum electrodynamics, he and the Swiss Nobel Laureate Wolfgang Pauli developed a simple and elegant method to regulate the mathematical singularities in quantum field theory and extract finite physical results.
This is part of the physical reason for the mathematical singularities.
However, calculating the capacitance of a bond runs into trouble because the point charges representing the atoms constitute mathematical singularities.
There are movable singularities where near some singular point, one has, with, arbitrary.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com