Schrödinger’s equation and his concept of entanglement provide the dynamic basis of coherent states. We read them as the amplitude of monadic coupling in the field. He coined entanglement as a fundamental quantum phenomenon. For the quantum monads Schrödinger is crucial: the wave function describes the amplitudes with which monads interact and produce coherent patterns in the field.
The equation \(i\hbar\,\partial_t |\Psi\rangle = H |\Psi\rangle\) gives the basic pattern for state evolution. In the theory of quantum monads XQM extends this operatorically to field couplings and – realistically – to open dynamics (Lindblad / CPTP), so that birth/death of carriers, noise and dissipation can be modelled.
Schrödinger’s “What is Life?” also inspires our view of order from information: with IEQ we quantify resonance/stability in coupled systems and thereby connect physics, biology, AI and sociology.
Schrödinger’s cat popularised the measurement problem; in the monad model “observation” is understood as projection/coupling in the field (cf. Operator, XQM). Coherence preservation and coherence loss thus become not only paradoxes but controllable effects in design and ethics (XDM).
For biology & AI Schrödinger’s order-from-information applies: with IEQ we can favour architectures that create resonance (de-escalation, robustness, fairness) and dampen destructive patterns.
Schrödinger’s wave function ψ makes dynamics visible as continuous spreading in a state space.
In the monad field we generalise this view to density operators ρ, because real
systems are open, noisy and multiply coupled. The coherent contributions (off-diagonal terms) determine
which resonances actually become effective; decoherence damps them.
Two levels meet: (1) the wave intuition as carrier of interference and (2) an operatoric field logic that makes couplings and measurement contexts explicit. Practically this means: state dynamics remains interpretable in wave terms, but XQM describes it precisely with open channels, coupling operators and IEQ functionals. This allows us not only to interpret interference patterns but to design them with regard to the desired coherence windows.
Schrödinger provides the intuitive bridge: wave pictures help to understand why fields bundle meaning and how couplings enable coherence.
Erwin Schrödinger – Wave function & entanglement concept
These texts underpin our field-based, open dynamics (XQM / VQM / IEQ).
Schrödinger’s wave mechanics delivers the intuitive toolkit for our field view: superposition and interference show how states develop coherence. For quantum monads the “wave” is the operative metaphor: couplings form patterns that become visible as resonance. Where dephasing sets in, systems lose order; where phase relations are protected, robust structure emerges. The famous ψ-function thus points to a general coherence economy: resources become effective when couplings act in phase. This way Schrödinger ties physical intuition to our evaluation frame (IEQ, XDM) – coherence is not decoration but the core of sustainable efficacy in the field.