This paper presents a novel approach for calculating the solution to n-CongruencyAlgebraist Topologies using intrafunctorial calculus equations. We use a com-bination of the Primal Solution to n-Congruency Algebraist Topologies and theinterpspace calculus equation to calculate the finite integral associated with thealgebraic equations and the corresponding solutions for n. We show how thelogical operator "not" can be used in conjunction with the interpspace calculusequation to both calculate the integral and to negate the algebraic statement.We also provide an example of how this approach can be used to solve a partic-ular form of the equations. The results discussed in this paper can be appliedto a variety of problems in the field of algebraic topology.This paper explored the use of interpspace calculus and logical operations to calculate the finite integral solutions associated with the n-Congruency Algebraic Topologies equation and the associated solutions for n. We then applied this combination of methods to study the dynamics of the sun's gravitational pull on the planets orbiting it. Additionally, we developed a mathematical formulation to calculate the stability of a wormhole solution. Finally, we used the interpspace calculus equation and logical operations to derive an equation for the stability of a wormhole solution. This paper provides a comprehensive approach for studying the mathematics of stable wormholes.