The Evolution of Security Prices Is Not Stochastic but Governed by a Physicomathematical Law
Wally Tzara

TL;DR
This paper proposes a physicomathematical law governing security prices, demonstrating that price movements are largely deterministic and predictable through a novel function that reveals hidden order in financial data.
Contribution
It introduces a new deterministic model based on a physicomathematical function that explains and predicts security prices, challenging the traditional stochastic view.
Findings
Prices are driven by characteristic cords that attract and repel, causing bouncing behavior.
The proposed function is universal and does not rely on fitting, revealing hidden order.
The model enables qualitative and quantitative prediction of price movements.
Abstract
Since Bachelier's thesis in 1900 (laying the foundation of the stochastic process, or Brownian motion, as a model of stock price changes), attempts at understanding the nature of prices and at predicting them have failed. Statistical methods have only found minor regularities/anomalies, and other mathematical and physical approaches do not work. This leads researchers to consider that the evolution of security prices is basically random, and, thus, inherently not predictable. We show that the evolution of security prices is not a stochastic process but largely deterministic and governed by a physical law. The law takes the form of a physicomathematical theory centered around a purely mathematical function, unrelated to models and statistical methods. It can be described as an "isodense" network of moving regression curves of an order greater than or equal to 1. The salient aspect of the…
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Taxonomy
TopicsComplex Systems and Time Series Analysis · Theoretical and Computational Physics · Nonlinear Dynamics and Pattern Formation
