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Lesson 8: Triangles
Triangles appear to
reflect a balance of forces, causing a sideways movement
that is usually associated with decreasing volume and
volatility. Triangles contain five overlapping waves that
subdivide 3-3-3-3-3 and are labeled a-b-c-d-e. A triangle
is delineated by connecting the termination points of
waves a and c, and b and d. Wave e can undershoot or
overshoot the a-c line, and in fact, our experience tells
us that it happens more often than not.
There are two varieties of
triangles: contracting and expanding. Within the
contracting variety, there are three types: symmetrical,
ascending, and descending, as illustrated in Figure 1-42.
There are no variations on the rarer expanding triangle.
It always appears as depicted in Figure 1-42, which is
why Elliott termed it a "reverse symmetrical"
triangle.
Figure
1-42
Figure 1-42 depicts
contracting triangles as taking place within the area of
preceding price action, in what may be termed regular
triangles. However, it is extremely common for wave b of
a contracting triangle to exceed the start of wave a in
what may be termed a running triangle, as shown in
Figure 1-43. Despite their sideways appearance, all triangles,
including running triangles, effect a net retracement of
the preceding wave at wave e's end.
Figure
1-43
There are several real
life examples of triangles in the charts in this course.
As you will notice, most of the subwaves in a triangle
are zigzags, but sometimes one of the subwaves (usually
wave c) is more complex than the others and can take the
shape of a regular or expanded flat or multiple zigzag.
In rare cases, one of the sub-waves (usually wave e) is
itself a triangle, so that the entire pattern protracts
into nine waves. Thus, triangles, like zigzags,
occasionally display a development that is analogous to
an extension. One example occurred in silver from 1973
through 1977 (see Figure 1-44).
Figure
1-44
Although upon extremely
rare occasions a second wave in an impulse appears to
take the form of a triangle, triangles nearly always
occur in positions prior to the final actionary
wave in the pattern of one larger degree, i.e., as wave
four in an impulse, wave B in an A-B-C, or the final wave
X in a double or triple zig-zag or combination (to be
shown in Lesson 9). A triangle may also occur as the
final actionary pattern in a corrective combination, as
discussed in Lesson 9, although even then it always
precedes the final actionary wave in the pattern of one
larger degree than the corrective combination.
In the stock market, when
a triangle occurs in the fourth wave position, wave five
is sometimes swift and travels approximately the distance
of the widest part of the triangle. Elliott used the word
"thrust" in referring to this swift, short
motive wave following a triangle. The thrust is usually
an impulse but can be an ending diagonal. In powerful
markets, there is no thrust, but instead a prolonged
fifth wave. So if a fifth wave following a triangle
pushes past a normal thrust measurement, it is signaling
a likely protracted wave. Post-triangle advancing
impulses in commodities at degrees above Intermediate are
usually the longest wave in the sequence, as explained in
Lesson 29.
On the basis of our
experience with triangles, as the example in Figure 3-15
illustrates, we propose that often the time at which the
boundary lines of a contracting triangle reach an apex
coincides exactly with a turning point in the market.
Perhaps the frequency of this occurrence would justify
its inclusion among the guidelines associated with the
Wave Principle.
The term
"horizontal" as applied to triangles refers to
these corrective triangles in general, as opposed to the
term "diagonal," which refers to those motive
triangular formations discussed in Lesson 5. Thus, the
terms "horizontal triangle" and "diagonal
triangle" denote these specific forms under the Wave
Principle. The simpler terms "triangle" and
"wedge" may be substituted, but keep in mind
that technical chart readers have long used these terms
to communicate less specifically subdivided forms defined
only by overall shape. Having separate terms can be
useful.
Next Lesson:
Corrective Combinations
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