Pulse Core Lexicon
Feedback State
Definition
The Feedback State (⇄(n)) is the condition of a feedback loop at iteration n: the current self-reinforcing pattern that the Recursive Pulse Feedback Equation carries forward to the next Time Crystal step.
At each step the feedback state is transformed together with the current Pulse state and the accumulated Data Memory into the next feedback state, ⇄(n+⧖) = ☫⇄[⇄(n), ①(n), ↁ𝓜(n)]. The book places it within the Pre-Pulse Field and bounds the Pulse input by the Pulse Rhythm, ①⥂⧖⌂ = ①⥂⧗⌂ / 2. Through this cycling of outputs into new inputs, feedback states preserve coherence, reinforce order and lock oscillations into persistent patterns; their behavior over iterations also sorts loops into positive, negative and neutral classes.
In the feedback equation ⇄(n) is dimensionless, [∅], as are ①(n), ↁ𝓜(n) and the transformation ☫⇄, while ⧖ is the Time Crystal duration [𝕋].
It connects to Recursive Pulse Feedback Equation, Classification of Feedback Loop Types, Substrate Pulse Stability Condition and Recursive Feedback Equation.
Technical Details
Category Concept
Chapter Chapter 1
Importance