Encyclopedia of Chart Patterns. Thomas N. Bulkowski

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retrace. Retrace BC compared to the height of BA is governed by the Fibonacci numbers listed in the table. Let's give your slide rule a workout and go through the math. The low at point A is 56.81, and the high at B is 63.85 for a height of 7.04. The low at C is 60.32. I tuned my software to find a turn within .01 (1%) of one of the numbers listed in the table, so we get (63.85 – 60.32)/(63.85 – 56.81) or 50.1%. That value is almost exactly the 50% retrace (.5). So the ABC turn meets the guidelines.

      DC/BC extension. If you invert the ratio found in the last step, you use it to find the price of D. In this example, we found the closest Fibonacci number to be .5, so we'd expect point D to be twice as far away. To put it another way, let's pick a point D where the ratio of DC to BC is 2. The high at point D is 67.36, so the equation is (67.36 – 60.32)/(63.85 – 60.32) or 1.99 (or about 2).

      We found turn ABC to obey one of the numbers listed in the table, and we also found point D using a Fibonacci extension (one of them listed in the table), so we found a valid AB=CD pattern.

      In this example, price turns down at D, just like it's supposed to. However, the drop is brief (to E).

      Hills and valleys. I excluded any pattern that had a peak or valley outside of the turns as described in the table.

      Duration. I imposed a 6‐month limit to the length of most chart patterns, including the AB=CD. It's an arbitrary limit.

      Figure 2.3 shows an example of a failed bearish AB=CD pattern (labeled as turns ABCD). The pattern fails in multiple ways. The first is that price doesn't make it up to the predicted point D.

      Turn A has a low price of 134.82, B has a high of 148.28, and C has a low of 139.95. That gives a BC/BA retrace of .618, so the turn qualifies as a valid AB=CD. It predicts that point D should be at 153.41 using the formula: D = (B – C)/Ratio + C.

      As the figure shows, point D falls well short of the target, which I show as F. Instead, price rises only to D before dropping to E. Imagine that you wanted to trade the anticipated rise to point D by buying the stock soon after turn C. You placed a stop a few pennies below C, and you would have been stopped out at E, which reached a low of 139.79, slightly below the low at C.

      As I mentioned in the Identification Guidelines, there can't be a low below C on the way to the calculated point D. Point E stops the search for D because it's below the low at C. If you ignore that rule, then you have discovered the second failure type.

Graph depicts the Price is supposed to turn down at F but the search for point D ends when point E is below C.

      Look back at Figure 2.2 where it shows another example of how the pattern fails to see price decline much after D. Price drops from 67.36 (point D) to 65.22 (point E), a drop of 2.14 points or 3%. Could you make money shorting the stock at D, knowing that if you traded it perfectly, you'd make 3%?

      If you owned the stock (long) and sold at D thinking price would drop, you'd be happy that the stock dropped to E, but your joy would turn to sadness when the stock continued climbing up to F and beyond. It would say you'd made a mistake.

      Of course I chose Figure 2.3 to highlight the failure of this pattern to perform as expected. That's what the Focus on Failures section is supposed to do. In the next section, we'll see what the numbers say about how this pattern behaves.

      Table 2.2 shows general statistics for the bearish AB=CD and tailored to the Fibonacci pattern. That means you won't find explanations for the table entries in the Glossary. Most are self‐explanatory.

      Number found. If you can program your computer to find them, you'll discover that they come out like worms after a heavy downpour. They were so plentiful that I limited the number catalogued per stock.

      I found the first pattern in February 1990 and the most recent in February 2020, finding them in 884 stocks. Not all stocks covered the entire period, and some stocks no longer trade.

Description Bull Market Bear Market
Number found 2,649 696
Breakeven failure rate 26.3% 10.2%
Average decline after D –12.7% –21.6%
Volume trend 54% Downward 58% Downward
Performance Up/Down volume –13%U, –13%D –19%U, –24%D

      Average decline after D. This is a measure of the drop after point D, for those patterns seeing price make it up to point D and reverse there. As one would expect, the drop in bear markets is larger than in bull markets. If you were to trade the bearish AB=CD pattern perfectly and frequently, this is how much you could make on average. Commissions were not included.

      Volume trend. I used linear regression from the start to end of the pattern and found it trends downward most of the time, but it's near random.

      Performance Up/Down volume. I checked performance when volume was trending up or down. This applies only to those patterns that turned down at D. The bull market shows no performance difference, but in bear markets, the performance difference is wider and substantial. Patterns with downward‐sloping volume see price drop an average of 24% compared to a 19% decline for those with up‐sloping volume.

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