Archive

Introduction Discrete-time is a way of looking at or representing events at separate, distinct points in time rather than continuously. When a cat jumps, and a photographer takes a series of photos, we see regular intervals rather than a continuous video. Between these snaps, nothing is recorded. This is where discrete-time systems act. They measure...

Cellular automata (CA) are mathematical models where simple rules can give rise to complex and unpredictable behavior. Cellular automata consist of a grid of cells. Each cell can exist in a finite number of states, and its development is based on the states of neighboring cells. Applications of cellular automata include chemistry, physics, and computer...

Prime numbers are integers greater than 1; they have exactly two factors: 1 and the number itself. Factors are the numbers we multiply together to get another number. For example, 3 is a whole number whose only factors are 1 and 3 (since 1×3=3). The same is true of 7 and 19, which also have...

The neutrino is the strangest element out there. It is barely a particle, as it has no mass or charge; plus, it appears in three different forms. These forms are not fixed identities, as a neutrino constantly shifts between them. They barely interact with the universe, are exceptionally difficult to trace, and scientists are not...

Within the mathematical branch of topology, Knot Theory deals with the properties of space that are preserved under continuous deformations such as stretching, twisting, and bending, but not tearing or cutting. This branch of mathematics aims to identify, categorize, and understand every knot that could ever exist. So far, humankind has discovered 352.152.252 knots. Each...

The Poincaré Recurrence Theorem states that specific dynamical systems will return to a state close to their initial state after a sufficiently long but finite time. It is measured by the Poincaré recurrence time, i.e., the length of time elapsed until the recurrence. This time will vary greatly, depending upon the exact initial state and...

Homeomorphism is a continuous function between two topological spaces with a continuous inverse function. It allows for two topological spaces to be topologically equivalent. In other words, they are basically the same shape and structure, even if they do not resemble each other geometrically. This unique feature is relevant for Christian theology given that homeomorphism...

In Simulation Creationism, the forward-thinking theory of Nir Ziso, the founder of The Global Architect Institute, we see demons as non-physical forces that shape and lead challenges through which souls have to pass in God’s Simulation. They are weak forces, subdued to the will of God, but they still represent the core of illusions and...

Mathematical cosmology as a discipline researches the mathematical background and plausibility of cosmological theories. Cosmology has changed a lot from philosophical principles based on the creationist discourse to modern astronomy, which tries to find underlying the fundamental laws, forces, and particles that make our visible reality. Still, much is only a theory. The explanation of...

Appearances can be deceiving; we know this a lot in the Simulation Creationism Theory created by Nir Ziso, the founder of The Global Architect Institute. Many things are not untrue, but they need some qualification or explanation. We cannot rely on truisms of any sort in a world that is simulated for our souls. Whenever...