McPeak’s Triangle Equation

For centuries, triangle equations like the Pythagorean theorem and the Laws of Sines and Cosines have been used to solve static geometric problems. These classical tools help us understand spatial relationships—but they don’t explain how energy, waves, or time interact in real-world systems.

McPeak’s Triangle Equation, developed by visionary engineer Dearl McPeak in 2012, redefines the triangle as a functional systems model that bridges geometry, energy, wave behavior, and time. It is a 21st-century breakthrough with applications far beyond traditional mathematics—touching electromagnetics, wireless power, mechanical levitation, and even quantum modeling.

1. Dynamic vs. Static Modeling

Unlike traditional equations, McPeak’s equation treats triangle components as interacting forces and waveforms, not just static distances and angles.

2. Integrated Wave and Phase Analysis

Rather than using sine and cosine separately from system behavior, the Triangle Equation directly embeds phase and resonance, enabling unprecedented accuracy in signal alignment, wave cancellation, and constructive interference.

3. Multidomain Functionality

McPeak's framework seamlessly integrates across:

• Electrical and magnetic domains
  
  

• Mechanical oscillation and levitation
  
  

• Both analog and digital communications including timing
  
  

• Quantum entanglement analogs and threshold behaviors
  
  

4. Bidirectional Capability

A standout feature: the equation enables reversible modeling, supporting not just power transmission, but efficient wireless power reception—a concept previously unachievable at distance with coherence.