# Mathmatics

Home - Mathmatics

# Mathmatics

### Geometric Maths – Axioms and Definitions

Explore the foundational principles of geometric mathematics with a focus on axioms and definitions. Understand the core concepts that form the basis of geometric theory, including the nature of points, lines, planes, and shapes. Delve into the structured world of geometry where precise definitions and logical axioms guide mathematical reasoning and proofs. Perfect for students, educators, and enthusiasts looking to deepen their understanding of geometric principles.

VIEW

### The Theory of Effort

The Theory of Effort forms part of our new concept of 4D maths. Using this powerful technology, we are able to track numbers as they evolve through recursive calculation.

VIEW

### Solving the Russell Paradox: 2D geometric solution to the continuum hypothesis

The Russell Paradox arises from the fact that all numbers greater than 1 exhibit a reciprocal value. This is resolved by the folding of number space.

VIEW

### Negative Square Numbers

In traditional mathematics, square numbers can only produce a positive result. However, in Geometric Maths, we allow for negative squaring, which opens up a whole new dimension of number.

VIEW

### The Riemann Hypothesis: A Geometric Solution

The Riemann Hypothesis is the number one mathematical challenge of today. We offer a geometric solution to the problem, that confirms all non-trivial zero will appear on the critical strip.

VIEW

### The algebraic solution to π and the number ℮

The numbers π and the number ℮ are considered to be transcendental in nature, as there is no algebraic root that can define these constants. Yet, by constructing a set of equations, we can understand something interesting about their relationship.

VIEW

### Solving Infinity

By assessing the nature of numbers, base systems, and solving infinity, we lay the foundations for a solution to the Russel paradox, and Continuum Hypothesis, and much more.

VIEW