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Rabu, 23 Maret 2016

Gold A New Triangle - forex trading signals in urdu

Gold A New Triangle ~ forex trading signals in urdu


On 3rd March, we discussed about the triangle that formed the 5th wave of the expected impulse wave that broke out of the ending diagonal. You can read the article again here .

The impulse wave, which was expected to terminate between 1300 and 1400, is expected to be the first leg of a correction.

As price broke out of the 4th wave triangle, we expect price to rally in a real motive wave to the 1300-1400.

 
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" width="640">


Presently price is consolidating in a side way movement after a short rally.
The chart below shows the Elliott wave analysis of the breakout rally


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