It's interesting that equations are devised only for things that are described by those equations. Equations are not interested in anything outside themselves. If x + y = z , then my equation is not interested in a or b or c and so on. This can be disastrous if an equation, algorithm, model should have been interested in a or b or c -- in some cases with global consequences. Anyway, I am doing some unconventional electronic design. Normally, one seeks to avoid oscillator capture -- which goes by various names. This is when one oscillator (frequency) captures another -- like an alto in the choir getting confused and being captured by the soprano. But I am deliberately encouraging capture. I am therefore fairly much in no-man's-land with my experiments, which are interested in a and b and c, so to speak. OBSERVATION: But the experiments are going well.
POSTSCRIPT: Wikipedia states, with regard to injection locking: "High-speed logic signals and their harmonics are potential threats to an oscillator." But in my design, the threats are what I am using for my purposes.
POSTSCRIPT: Wikipedia states, with regard to injection locking: "High-speed logic signals and their harmonics are potential threats to an oscillator." But in my design, the threats are what I am using for my purposes.
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