You must sign in to read all of Forexqna.
Login to Forexqna
By continuing, I agree that I am at least 18 years old and have read and agree to Forex's Terms of Service and Privacy Policy.
Password reset
How does rounding work in trading platforms?
1 View
You deleted your answer
You deleted your answer to this question.
You may restore your answer at any time.
1 Answer
Clarence Foster
Answered 4 days, 13 hours ago
<p id="isPasted">A rounding bottom looks similar to the cup and handle pattern but it doesn't experience the temporary downward trend of the "handle" portion.</p><p>The initial declining slope of a rounding bottom indicates an excess of supply that forces the stock price down. The transfer to an upward trend occurs when buyers enter the market at a low price. This increases demand for the stock. The stock breaks out and will continue in its new upward trend when the rounding bottom is complete.</p><p><em>The rounding bottom chart pattern is an indication of a positive market reversal. Investor expectations and momentum, known as sentiment, are gradually shifting from bearish to bullish.</em></p><p><br></p><p><img data-fr-image-pasted="true" src="data:image/png;base64,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" style="width: 300px;" class="fr-fic fr-dib fr-draggable"></p><p><br></p><p><strong>Chart of a rounding bottom example.</strong></p><p>The rounding bottom chart pattern is also known as a saucer bottom because of the visual resemblance and bowl-like appearance. The recovery period may take months or years to coalesce, much like the downturn. Investors should therefore be aware of the patience that may be potentially necessary to realize a full recovery in stock price.</p>
<p id="isPasted">A rounding bottom looks similar to the cup and handle pattern but it doesn't experience the temporary downward trend of the "handle" portion.</p><p>The initial declining slope of a rounding bottom indicates an excess of supply that forces the stock price down. The transfer to an upward trend occurs when buyers enter the market at a low price. This increases demand for the stock. The stock breaks out and will continue in its new upward trend when the rounding bottom is complete.</p><p><em>The rounding bottom chart pattern is an indication of a positive market reversal. Investor expectations and momentum, known …</em></p>
Loading...