Reality & FibonacciParallels between Schrödinger’s wave function and Fibonacci ratios in financial markets
Just as the electron finds its position within the interference pattern, price respects Fibonacci levels due to their harmonic relationship with the market's fractal geometry.
Interference Pattern ⚖️ Fibonacci Ratios
In the double-slit experiment, particles including photons behave like a wave of probability, passing through slits and landing at specific points within the interference pattern . These points represent zones of higher probability where the electron is most likely to end up.
Interference Pattern (Schrodinger's Wave Function)
Similarly, Fractal-based Fibonacci ratios act as "nodes" or key zones where price is more likely to react.
Here’s the remarkable connection: the peaks and troughs of the interference pattern align with Fibonacci ratios, such as 0.236, 0.382, 0.618, 0.786. These ratios emerge naturally from the mathematics of the wave function, dividing the interference pattern into predictable zones. The ratios act as nodes of resonance, marking areas where probabilities are highest or lowest—mirroring how Fibonacci levels act in financial markets.
Application
In markets, price action often behaves like a wave of probabilities, oscillating between levels of support and resistance. Just as an electron in the interference pattern is more likely to land at specific points, price reacts at Fibonacci levels due to their harmonic relationship with the broader market structure.
This connection is why tools like Fibonacci retracements work so effectively:
Fibonacci ratios predict price levels just as they predict the high-probability zones in the wave function.
Timing: Market cycles follow wave-like behavior, with Fibonacci ratios dividing these cycles into phase zones.
Indicators used in illustrations:
Exponential Grid
Fibonacci Time Periods
Have you noticed Fibonacci ratios acting as critical levels in your trading? Share your insights in the comments below!
