I got it from the Assessor Manual PDF.Darkdoji wrote: Tue Apr 04, 2023 9:49 pm I do not get where you get the idea of a predictive scheme based on a recursive equation.
And I was not looking at the recursion equation as some predictor, but rather as a calculator of each value that MUST occur in succession. If this is true via the recurrence relation, then knowing the most recent price quote must enable calculating the very next price exactly. And having this calculated next value, it is simply used as the known value for which the value coming after it is calculated. Hence, simply applying the latest calculated value back in the equation leads to the next value ad infinitum. And in our case, if we simply assign a consecutive integer to each successive value, we can map the price in steps. Of course, there is no way to know in clock time how long it will take to move from one step (price value) to the next step (price value). But the fact that there is the set of exact values that are calculated via the equation means in that parallel with the calculations, the extremes can be tracked so that if a highest high is reached at step 352 followed by an intermediate low and a subsequent return upward to a lower high at step 408, then it is must be guaranteed that after the high is reached at step 352, a buy can be entered at any subsequent value that is lower than the value that will be reached at step 408, with a take profit at this value at step 408. If this is not correct, then please try to explain where this deviates from what was presented.Darkdoji wrote: Tue Apr 04, 2023 9:49 pm we see that the recursive equation we are discussing is not valued for predictivity but more for the certainty of some quantifiable event
This leads me to believe that rather than being able to calculate exactly the very nextDarkdoji wrote: Tue Apr 04, 2023 9:49 pm 2 Semaphore points weighted the same does this to topological exactitude is the point made in discussion
value when given the current value, we can only get a semaphore signal that there is a high point and subsequent low point in the same topological mapping.