Simulating Space, Time, and Probabilities
摘要
This chapter challenges the prevailing probabilistic paradigm in quantum computing, rooted in Feynman’s vision of simulating nature through probabilistic quantum computers. Instead, it leverages the Qualified Determinism Construct (QDC), with its intrinsic fourfold structure within quantum space, leading to ordered, albeit infinitely varied, manifestations. While Feynman’s approach aims to simulate space, time, and probabilities based on building a probabilistic simulator of a probabilistic nature, the QDC framework reimagines space and time as emergent properties governed by meta-functional logic, replacing a purely probabilistic view with a more structured fourfoldness. This reinforces the need for a new genre of quantum computers based on the interconnected dynamics of a quantum object’s fourfold dimensions. By adopting a multi-layered model where emergent phenomena are projections of the four foundational properties of presence, power, knowledge, and harmony, the QDC framework suggests a sublinear scaling law between computing resources and quantum simulations, minimizing computational complexity when compared with a linear scaling law due to Feynman’s suggestion of direct proportionality.