About Integrals

In layman’s terms, an integral is defined as an integration of an infinite sum of infinitesimal objects (originally rectangles by the founders of calculus) that defines a line, surface, or space.  In a more physics oriented way of describing it, integrals are used as a way of taking a continuum and defining a limited area by integrating the infinite nodes that define that area into a seamless geometric structure with quantifiable definitions.  Ref: http://en.wikipedia.org/wiki/Integral

The accuracy of the calculations of an integral are based on the base object shape used to define the “pixelation” that then defines the “infinitely smooth” vector.  In other words, if you were using integrals to measure the curvature of gravity in the fabric of space accurately you would need a base object that accurately defines the lattice.  The work of Buckminster Fuller laid the foundation for accurately defining the lattice of space-time, but it wasn’t until the recent publication of “Quantum Gravity and The Holographic Mass” by Nassim Haramein that the specific geometry of space was confirmed.  The Core Network lattice is also based on this fundamental geometry, and all possible Core Networks could be calculated using an integral equation.

Types of Integrals

There are many types of integrals, including:

• double integral
• triple integral
• contour integral
  — including clockwise integral, anticlockwise integral, line integral around pole, etc
• surface integral
• volume integral
• finite part integral 
  — also known as Hadamard regularization

and finally,