I wish my coding or knowledge of this stuff as that good, unfortunatley 1 year of MATLAB doesnāt really cut it
Iām not really sure how Quinn works mathematically (Itās a bit out of my depth) but supposidly the outcome is designed to āestimate the frequency of sinusiod in the presence of noiseā. Do markets move in Sinusiodal patterns, I canāt really see that it does in reality?
Lets for a moment work on the basis that ideally the market price, in the absence of noise, accellerates and deccellerates between supply and demand levels, as per my beautiful diagram, and forms a consistent wave as orders are met.
You could assume quite happly that the average price in a market stalls at supply or demend and accellerates to the next level once all the available orders are filled. Which would leave us with a somewhat sinusiodal wave, depending on how quickly the orders are filled.
The whole idea behind Quinn-Fern, is to predict the frequency of a wave with a relativley small dataset. So for trading you might be able to use the equation to predict after what time the wave will peak, it would simply be a case of buying after a certain amount of time as the wave should reverse. But that seems pretty counter intuative as to how markets work and certainly doesnāt predict future moves with any amplitude accuracy (so I have no idea how the indicator youāre using tries to predict the future!).
The real problem comes with filtering. How do we filter out the current market noise with only a small dataset (we would have to assume that the level of noise the market was relativly constant)? For a filter we would need the noise coefficient, Īµ(t), to perform the calculation accuratley. The standard Quinn-Fern equation assumes Gaussian noise distribution (I think), but I have no idea if the ārandomā flucations in price around the consistent movement consistently adheres to a Gaussian distribution or not.
And how do we know how long oscillations will last? At what point do we need to calculate a potential new frequency? If we are continually calculating the expected frequency then any noise filtering means that we might miss/ignore important data which doesnāt match up with our expecting turning point, etc, etc. There are so many problems with applying this to a ārandomlyā fluctating market.
I might have gotten the totally wrong end of the stick lol, but for sound, electronic or mechanical waves, where you can be assured of more consistency in any oscillation and noise, Iād say this is probably a pretty accurate technique. But markets are too chaotic to apply such mathematical constants to, in my opinion!
What Iād be more interested in is looking at spectal analysis on tick charts or volume to use as a chop filter, high frequency oscillations indicating that a lot of transactions are taking place (suggesting a supply/demand level or a ranging market), whilst a lower frequency would suggest a steady trend. Once we noticed the frequency start to decrease we would see a breakout happen as the orders would be filled up and the price would have to move to a new level.
Or perhaps using a filter to remove market noise so that we could observe an accurate average price, then simply look at the gradient of the filtered price to watch when supply or demand has been met.