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	<title>Forex Trading &#8211; Filce</title>
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	<title>Forex Trading &#8211; Filce</title>
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		<title>Implementing Falling and Rising Wedge Patterns</title>
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		<pubDate>Thu, 09 Jan 2025 15:17:52 +0000</pubDate>
				<category><![CDATA[Forex Trading]]></category>
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					<description><![CDATA[<p>In a head and shoulders pattern, Forex traders place short orders, anticipating a further decline in market price upon a price breakout below the neckline. The target price is usually...</p>
<p>The post <a rel="nofollow" href="https://www.filce.cl/implementing-falling-and-rising-wedge-patterns/">Implementing Falling and Rising Wedge Patterns</a> appeared first on <a rel="nofollow" href="https://www.filce.cl">Filce</a>.</p>
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width="608px" alt="wedge pattern forex"/></p>
<p><p>In a head and shoulders pattern, Forex traders place short orders, anticipating a further decline in market price upon a price breakout below the neckline. The target price is usually estimated by measuring the distance from the top of the head to the neckline and projecting the same distance from the price breakout point of the neckline. While there is no specific frequency, the falling wedge pattern often results in a breakout, especially when supported by volume and other confirming signals.</p>
</p>
<p><p>The last move of the Gartley Pattern goes from point “C” to point “D” (CD leg), completing  nearly a 78.6% retracement of the XA leg. False price breakouts in Inverse Head and Shoulders patterns occur when the price reverses back below the neckline right after breaking above it, invalidating the bullish trend bias. Yes, the falling wedge is generally considered a bullish pattern, indicating a potential reversal to the upside. Another common mix-up is confusing the falling wedge with the descending triangle. Though they look somewhat similar, the falling wedge is generally bullish, while the descending triangle usually points to a bearish continuation. In many cases, traders have found that once the pattern breaks out upward, it leads to a strong bullish reversal.</p>
</p>
<p><h2>What Does a Rising Wedge Pattern Signal?</h2>
</p>
<ol>
<li>Pennant Patterns form after a strong price movement, are shorter in duration and indicate a brief consolidation before continuing the trend.</li>
<li>However, it’s important to remember that trading involves risk, and no pattern or indicator can guarantee success.</li>
<li>The rising wedge can indicate both continuation and reversal patterns, but continuation patterns are more common and effective as they follow the overall trend direction.</li>
<li>In many cases, traders have found that once the pattern breaks out upward, it leads to a strong bullish reversal.</li>
</ol>
<p><p>The Double Top Pattern is confirmed when the price breaks below the support level established by the low point between the two peaks. Confirmation factors include a noticeable increase in volume as the market price breaks the support level. Analysts suggest that the “left shoulder” section of the head and shoulders pattern indicates a strong buying phase, where buyers push the market price up. The “head” section shows an even stronger buying interest but is followed by a decline, suggesting that sellers are starting to exert influence. The “right shoulder” section suggests that the buyers try to push the prices upwards and fail to reach the previous high, which indicates a shift in control from buyers to sellers.</p>
</p>
<p><p>Depending on the type of wedge pattern that forms, this move could be in the same direction as the current trend or in the opposite direction. The rising wedge is generally considered bearish and is usually found in downtrends. They can be found in uptrends too, but would still be regarded as bearish. Since the patterns are drawn based on automated software, use discretion when deciding which wedge patterns to use for trading or analysis. Divergence occurs when the price is moving in one direction, but the oscillator is moving in the other. This tends to occur with wedges because the price is still rising or falling, but with smaller and smaller price waves.</p>
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<p><p>When you buy a stock, you’re basically buying a small piece of that company—like owning a slice of Apple or Tesla. Stocks are traded on exchanges, such as the New York Stock Exchange (NYSE) or the Nasdaq, which means the market is a bit more structured and regulated compared to Forex. Wedge trading is done in one of two ways, breakout trading and reversal trading. Spread bets and CFDs are complex instruments <a href="https://g-markets.net/helpful-articles/rising-or-falling-wedge-pattern-in-forex-trading/">wedge pattern forex</a> and come with a high risk of losing money rapidly due to leverage. 69% of retail investor accounts lose money when spread betting and/or trading CFDs with this provider.</p>
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<p><h2>Wedge Pattern: What It Is and How To Use It in Technical Analysis?</h2>
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<h3>What is f grind?</h3>
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<p>F Grind: Full sole designed primarily for full swings &amp; square face shots. Due to this design, it is the only grind available in 46&#xb0;-52&#xb0;, with the 54&#xb0; and 56&#xb0; F Grind being the most played SW on the PGA Tour.</p>
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<p><p>Typically, you’ll notice declining volume during the consolidation phase, and as the pattern nears its apex, volume starts to pick up. This surge in volume is often accompanied by a breakout, signaling the start of a new bullish trend. Forex trading platforms assist traders in automatically discovering and trading chart patterns through advanced algorithmic features. Many Forex brokers either provide automatic chart pattern recognition services directly or integrate external services, such as TradingView, in-house. TradingView’s advanced pattern recognition features help traders automatically discover chart patterns.</p>
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<p><h2>How To Identify Rising Wedges Pattern</h2>
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<ol>
<li>The falling wedge is a technical analysis formation that occurs when the price forms lower highs and lower lows within converging trendlines, sloping downward.</li>
<li>The narrowing shape suggests that dealers are no longer making purchases.</li>
<li>To trade the falling wedge, place the buy order immediately at the point where the trendline ends to enter the market and benefit from the increasing prices later on.</li>
<li>The forex trading volumes increase as the market price broadens during the formation of the Diamond Patterns.</li>
<li>It shows that the uptrend is losing steam, and a breakout to the downside often signals a reversal to a downtrend.</li>
</ol>
<p><p>Experienced traders can easily identify a &#8220;Rising wedge&#8221; pattern on a price chart. Therefore, five confirmation signals of a &#8220;Rising wedge&#8221; pattern provide the grounds for opening short trades. Another signal is that the index market price has fallen below the VWAP point and the SMA20 level, indicating the strength of bearish momentum.</p>
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" width="601px" alt="wedge pattern forex"/></p>
<p><p>Use your discretion in assessing whether the price has contracted to form a wedge. When setting price targets for rising wedge breakdowns, look beyond simple measurements. Previous price support levels often act as natural targets since these represent areas where buyers stepped in before. For example, if a stock previously bounced strongly off $45, that level might serve as a realistic target even if pattern measurements suggest a lower price.</p>
</p>
<p><h2>Wedge Pattern: Definition, Key Features, Types, How to Trade, and Advantages</h2>
</p>
<p><p>The BC leg suggests that buyers or sellers regain control and manage to push prices higher, or lower, but without reaching the previous A level. The Double Bottom pattern indicates that sellers have exhausted their selling pressure, and buyers are gaining control. The trend shift is often accompanied by an increase in volume that forex traders interpret as a strong buy signal.</p>
</p>
<p><p>The upper resistance line breakout is the optimal moment to open a position. When trading this pattern, use take-profit levels to exit a position. Profit targets should  be calculated by adding the size of the widest part of the wedge to the breakout point, as shown in the chart above. Once the first target is reached, it is necessary to lock in half of the profits on the position.</p>
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<h3>How to read wedges?</h3>
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<div itemScope itemProp="acceptedAnswer" itemType="https://schema.org/Answer">
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<p>A Falling Wedge is a bullish chart pattern that takes place in an upward trend, and the lines slope down. A Rising Wedge is a bearish chart pattern that&apos;s found in a downward trend, and the lines slope up. Wedges can serve as either continuation or reversal patterns.</p>
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<p>The post <a rel="nofollow" href="https://www.filce.cl/implementing-falling-and-rising-wedge-patterns/">Implementing Falling and Rising Wedge Patterns</a> appeared first on <a rel="nofollow" href="https://www.filce.cl">Filce</a>.</p>
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