Fibonacci and Gann Applications in Financial Markets
Fibonacci and Gann Applications in Financial Markets
Fibonacci and Gann Applications in Financial Markets
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3<br />
Other <strong>Applications</strong> of the<br />
<strong>Fibonacci</strong> Retracements<br />
<strong>and</strong> Extension<br />
A look at what price action is (the graphical <strong>and</strong> f<strong>in</strong>ancial outcome of the<br />
attrition between buyers <strong>and</strong> sellers) <strong>and</strong> what drives market action (fear <strong>and</strong><br />
greed, the two ma<strong>in</strong> forces <strong>in</strong> price action).<br />
So far we have looked at vertical retracement us<strong>in</strong>g <strong>Fibonacci</strong> relationships. There<br />
are other <strong>in</strong>terest<strong>in</strong>g tools, which are based on some of the same <strong>Fibonacci</strong> values.<br />
This chapter will <strong>in</strong>troduce them <strong>in</strong> some detail while later chapters will look at<br />
some of the common errors <strong>in</strong> apply<strong>in</strong>g these methods <strong>and</strong> some of the drawbacks.<br />
It is unfortunate that there are no hard <strong>and</strong> fast rules as to the application of some of<br />
these patterns, as sometimes they will work out fairly well <strong>and</strong> sometimes be totally<br />
useless. In Chapter 8 on ‘Total Analysis’ some ways around this will be discussed.<br />
For now, this chapter will look at a cross-section of asset classes <strong>and</strong> try to identify<br />
if <strong>and</strong> more importantly when fanl<strong>in</strong>es, arcs <strong>and</strong> timel<strong>in</strong>es should be applied. It is<br />
not as simple as <strong>in</strong> the case of vertical application seen <strong>in</strong> the previous chapter, as<br />
the addition of an element of time adds some key differences <strong>and</strong> <strong>in</strong>deed problems<br />
to the analysis. Vertical retracement patterns are the most commonly used <strong>Fibonacci</strong><br />
patterns <strong>in</strong> technical analysis. They are easy to construct both by h<strong>and</strong> <strong>and</strong> proportional<br />
divider <strong>and</strong> on screen. They rema<strong>in</strong> useful as long as the price action is with<strong>in</strong><br />
the pattern no matter how much time has elapsed. However, there comes a stage,<br />
especially when the price construction start<strong>in</strong>g values are with<strong>in</strong> a move or correction<br />
rather than at historical high <strong>and</strong> low, when the pattern falls out of use. That