{"id":4105,"date":"2023-09-05T16:36:15","date_gmt":"2023-09-05T16:36:15","guid":{"rendered":"https:\/\/boincorp.com\/?p=4105"},"modified":"2024-12-30T14:26:32","modified_gmt":"2024-12-30T14:26:32","slug":"how-to-trade-wedge-chart-patterns-in-forex","status":"publish","type":"post","link":"https:\/\/boincorp.com\/?p=4105","title":{"rendered":"How to Trade Wedge Chart Patterns in Forex"},"content":{"rendered":"<p><img decoding=\"async\" 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width=\"604px\" alt=\"falling wedge bitcoin\"\/><\/p>\n<p><p>Conversely, the bearish pennant forms after a significant downward movement and is characterised by converging trendlines that create a small symmetrical triangle. This pattern represents a consolidation phase before the market continues its downward trend upon breaking below the lower trendline. Trading the falling wedge involves waiting for the price to break above the upper line, typically considered a bullish reversal. The pattern\u2019s conformity increases when it is combined with other technical indicators. Unlike the ascending triangle formation, in the rising wedge, the price swings travel through highs and lows, which are both getting higher. It is a formation that announces that a bullish trend will reverse into a strong bearish sentiment.<\/p>\n<\/p>\n<p><h2>2-3 Pattern: candlestick model trading<\/h2>\n<\/p>\n<p><img decoding=\"async\" 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\" width=\"601px\" alt=\"falling wedge bitcoin\"\/><\/p>\n<p><p>Furthermore, this descending wedge breakout should be accompanied by an increase in trading volume to confirm the validity of the signal. An ascending wedge occurs when the highs and lows rise, while a descending wedge pattern has lower highs and lows. Ultimately, the direction and implications for the market are the primary  distinctions between the two patterns. A rising wedge indicates an approaching bearish reversal, while a falling wedge suggests a possible bullish reversal. Understanding these variations enables traders to modify their tactics and predict changes in the market.<\/p>\n<\/p>\n<ol>\n<li>If trendlines are drawn along the swing highs and the swing lows, and those trendlines converge, then that is a potential wedge.<\/li>\n<li>Conversely, the bearish pennant forms after a significant downward movement and is characterised by converging trendlines that create a small symmetrical triangle.<\/li>\n<li>Some of the most indispensable long-term chart patterns to know are the falling and rising wedge patterns.<\/li>\n<li>The content should not be construed as containing any type of investment advice and\/or a solicitation for any transactions.<\/li>\n<li>The pattern is seen when buyers lose momentum and the price trends downwards.<\/li>\n<li>Once the asset reached its December 2023 low, the trading volumes surged due to the price drop.<\/li>\n<\/ol>\n<p><h2>Double Top Trading Pattern &#8211; What Is It &amp; How Does It Work?<\/h2>\n<\/p>\n<p><p>It is advisable to hold off on trading a falling wedge formation until the price breaks above the upper trend line. Using this strategy, a buy order is often placed just above the higher resistance line, with a stop loss placed below the lower support line. By including volume analysis, this approach becomes more dependable. The addition of momentum indicators, such as the RSI or MACD, validates the continuation or reversal indicated by the falling wedge.<\/p>\n<\/p>\n<p><h2>How to Trade the Falling Wedge<\/h2>\n<\/p>\n<p><p>The slope of the trend line representing the highs is lower than the slope of the trend line representing the lows, indicating that the highs are decreasing more rapidly than the lows. Additionally, momentum indicators like the Relative Strength Index (RSI) are beneficial because they help gauge the strength of the new trend. When the RSI moves out of an oversold condition and starts to rise, it reinforces the likelihood of a successful breakout. Remember to be flexible and ready to adjust your targets if market conditions change, ensuring you adapt to new information or shifts in sentiment. Great post &#8211; hopefully the volume levels off in the coming days as folks calm down. I think the regulatory scares have some people pulling money out but I&#8217;d argue it&#8217;s a bit premature and we&#8217;re due for a strong bounce back, as your charts suggest.<\/p>\n<\/p>\n<p><p>A falling wedge pattern is a technical formation that signifies the conclusion of the consolidation phase, which allows for a pullback lower. The falling wedge pattern is generally considered as a bullish pattern in both continuation and reversal situations. The Falling Wedge is a bullish pattern that widens at the top and narrows as prices start falling. The highs and lows of the price action converge to generate a cone that slopes downward.<\/p>\n<\/p>\n<p><p>Certain patterns formed in the past are most likely to result in similar results time and again. While technical analysis is beyond charting, it always considers price trends. Investor behaviours tend to repeat and hence recognizable and predictable price patterns are formed in a chart. In this article, you will know about a bullish chart pattern called the falling wedge pattern in detail. Therefore, rising wedge patterns indicate the more likely potential of falling prices after a breakout of the lower trend line. Traders can make bearish trades after the breakout by selling the security short or using derivatives such as futures or options, depending on the security being charted.<\/p>\n<\/p>\n<p><p>There are some things you must remember while trading with the symmetrical triangle pattern in order to prevent any loss or trap. First, to achieve an equivalent slope, the convergent trend lines must be converging. Then, a bullish symmetrical triangle must develop in a market with an uptrend, with prices  breaking through the top trend line. Lastly, in a downturn, a bearish symmetrical triangle must develop, and prices must break through the bottom trend line.<\/p>\n<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h3>What is a wedge strategy in business?<\/h3>\n<\/div>\n<div itemScope itemProp=\"acceptedAnswer\" itemType=\"https:\/\/schema.org\/Answer\">\n<div itemProp=\"text\">\n<p>With a wedge marketing strategy, you capture a specific niche (or wedge) first. A niche typically means an audience segment plus use case to start. Once you capture your wedge and are converting prospects from alternative products, services, or processes, you can expand.<\/p>\n<\/div><\/div>\n<\/div>\n<ol>\n<li>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.<\/li>\n<li>The pattern typically develops over a 3-6 month period and the downtrend that came before it should have lasted at least three months.<\/li>\n<li>The pattern is known as the descending wedge pattern because it is formed by two descending trendlines, one representing the highs and one representing the lows.<\/li>\n<li>The upper resistance line breakout is the optimal moment to open a position.<\/li>\n<li>Additionally, momentum indicators like the Relative Strength Index (RSI) are beneficial because they help gauge the strength of the new trend.<\/li>\n<\/ol>\n<p><p>If I wasn&#8217;t already positioned in many altcoins, I&#8217;d definitely consider buying here. This Certificate Demonstrates That IIFL As <a href=\"https:\/\/g-markets.net\/helpful-articles\/restored-falling-wedge-pattern-sees-bitcoin-rising\/\">falling wedge bitcoin<\/a> An Organization Has Defined And Put In Place Best-Practice Information Security Processes.<\/p>\n<\/p>\n<p><p>As with all trading tools, combining it with a comprehensive trading plan and proper risk management is crucial. Open an FXOpen account to trade in over 600 markets and enjoy attractive trading conditions. It is characterised by two converging trendlines that slope downward, signalling decreasing selling pressure. In conclusion, the Falling Wedge pattern stands as a valuable tool in the technical analyst&#8217;s arsenal, particularly when navigating the dynamic landscape of forex charts. As we continue our investigation into candlestick patterns, which are commonly used by forex traders, we now concentrate on the falling wedge pattern and its possible advantages.<\/p>\n<\/p>\n<p><p>This price movement confirms the signal given by the \u00abFalling wedge\u00bb pattern. A bullish symmetrical triangle is an example of a continuation chart with an uptrend. The action preceding its development has to be bullish in order for it to be termed bullish. Since crypto is one of the most popular trading assets, it is quite usual to observe wedge patterns forming in its charts.<\/p>\n<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h3>Is a falling broadening wedge bullish or bearish?<\/h3>\n<\/div>\n<div itemScope itemProp=\"acceptedAnswer\" itemType=\"https:\/\/schema.org\/Answer\">\n<div itemProp=\"text\">\n<p>The descending broadening wedge is measured to be a reversal pattern and is bullish. Although the pattern is typically a reversal signal, a continuation of the downtrend is still possible.<\/p>\n<\/div><\/div>\n<\/div>\n","protected":false},"excerpt":{"rendered":"<p>Conversely, the bearish pennant forms after a significant downward movement and is characterised by converging trendlines that create a small symmetrical triangle. This pattern represents a consolidation phase before the market continues its downward trend upon breaking below the lower trendline. Trading the falling wedge involves waiting for the price to break above the upper [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"site-sidebar-layout":"default","site-content-layout":"","ast-site-content-layout":"default","site-content-style":"default","site-sidebar-style":"default","ast-global-header-display":"","ast-banner-title-visibility":"","ast-main-header-display":"","ast-hfb-above-header-display":"","ast-hfb-below-header-display":"","ast-hfb-mobile-header-display":"","site-post-title":"","ast-breadcrumbs-content":"","ast-featured-img":"","footer-sml-layout":"","ast-disable-related-posts":"","theme-transparent-header-meta":"","adv-header-id-meta":"","stick-header-meta":"","header-above-stick-meta":"","header-main-stick-meta":"","header-below-stick-meta":"","astra-migrate-meta-layouts":"default","ast-page-background-enabled":"default","ast-page-background-meta":{"desktop":{"background-color":"","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""},"tablet":{"background-color":"","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""},"mobile":{"background-color":"","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""}},"ast-content-background-meta":{"desktop":{"background-color":"var(--ast-global-color-5)","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""},"tablet":{"background-color":"var(--ast-global-color-5)","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""},"mobile":{"background-color":"var(--ast-global-color-5)","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""}},"footnotes":""},"categories":[111],"tags":[],"class_list":["post-4105","post","type-post","status-publish","format-standard","hentry","category-forex-trading"],"acf":[],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v25.7 - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<title>How to Trade Wedge Chart Patterns in Forex - Bombas Industriales Corp.<\/title>\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, max-video-preview:-1\" \/>\n<link rel=\"canonical\" href=\"https:\/\/boincorp.com\/?p=4105\" \/>\n<meta property=\"og:locale\" content=\"es_ES\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"How to Trade Wedge Chart Patterns in Forex - Bombas Industriales Corp.\" \/>\n<meta property=\"og:description\" content=\"Conversely, the bearish pennant forms after a significant downward movement and is characterised by converging trendlines that create a small symmetrical triangle. 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