A new way of looking at the quantum universe
Exploring the World of Complex Numbers
Untangling the Mysteries of Non-Locality
What do they tell us?
A simple solution to a complex problem
Strong or Weak Emergence?
Add your own opinion
The scope of this website is broad and its claims are bold, but the theories are simple and the reasoning clear. Albert Einstein once said, "If you can't explain your theory to a child, then you don't understand it yourself." To anyone embarking on an understanding of Quantum Physics, Relativity, Relativistic Quantum Mechanics, Quantum Field Theory and theories to do with Quantum Gravity, it is clear that what awaits them is an uphill battle. They can expect to encounter such bewildering terms as "Sesquilinear Hermitian Operators", opaque descriptors like "SU(2)" and "SO(3)" and, of course, the bizarre nature of the Quantum World, which has been proven by experiment to exist.
But how many of us actually understand this? To quote another celebrated physicist, Richard Feynman, "Anyone who says they understand Quantum Mechanics, doesn't really understand it." As funny as this statement is, it belies a very serious fact about the state of Modern Physics. No one really understands what is going on at the Quantum level. Of course, we have our theories and our experiments, but to date no one has been able to unify Albert Einstein's conception of gravity and the discrete quantisation of the quantum fields.
Have we missed something? Is there a more parsimonious way to go about our investigations. I believe there is and this website attempts to prove that what physics, and by extension mathematics, has been lacking is fundamental understanding of what numbers and number systems are really all about.
Take a journey with me into the weird and wonderful Quantum World...
The scope of this website is broad and its claims are bold, but the theories are simple and the reasoning clear. Albert Einstein once said, "If you can't explain your theory to a child, then you don't understand it yourself...
Imaginary numbers are invaluable in many areas of mathematics, physics, and, in particular, quantum mechanics. They allow us to extend our understanding of the real numbers into the abstract realm of the Complex Plane...
Partial confirmation of the shape of a photon via a new kind of mathematics where imaginary numbers are privileged over real numbers and given an absolute value, by way of the XNOR logic gate.
When a particle becomes entangled, the momentum (XNOR) part of one particle gets switched with the momentum (XOR) part of the other particle. This exchange of information explains why the two particles...
Explore the advanced concepts behind Dimensional Gate Operators and how they are used to create all of the particles and fields of matter. Click to find out more...
Leave your own thoughts and comments. How could the site be improved? What would you like to see more of in future? Do you have any suggestions for what DGO could do next? Add your comment and contibute to the research.