<?xml version="1.0" encoding="UTF-8"?><rss version="2.0"
	xmlns:content="http://purl.org/rss/1.0/modules/content/"
	xmlns:wfw="http://wellformedweb.org/CommentAPI/"
	xmlns:dc="http://purl.org/dc/elements/1.1/"
	xmlns:atom="http://www.w3.org/2005/Atom"
	xmlns:sy="http://purl.org/rss/1.0/modules/syndication/"
	xmlns:slash="http://purl.org/rss/1.0/modules/slash/"
	>

<channel>
	<title>Archives des Forex education - Recette Delice</title>
	<atom:link href="https://recettedelice.com/category/forex-education/feed/" rel="self" type="application/rss+xml" />
	<link>https://recettedelice.com/category/forex-education/</link>
	<description>Recette Delice</description>
	<lastBuildDate>Fri, 09 Jun 2023 08:26:52 +0000</lastBuildDate>
	<language>fr-FR</language>
	<sy:updatePeriod>
	hourly	</sy:updatePeriod>
	<sy:updateFrequency>
	1	</sy:updateFrequency>
	<generator>https://wordpress.org/?v=6.5.2</generator>

<image>
	<url>https://recettedelice.com/wp-content/uploads/2022/10/cropped-bake_p202-203-32x32.webp</url>
	<title>Archives des Forex education - Recette Delice</title>
	<link>https://recettedelice.com/category/forex-education/</link>
	<width>32</width>
	<height>32</height>
</image> 
	<item>
		<title>Apply Parabolic SAR Indicator</title>
		<link>https://recettedelice.com/apply-parabolic-sar-indicator/</link>
					<comments>https://recettedelice.com/apply-parabolic-sar-indicator/#respond</comments>
		
		<dc:creator><![CDATA[recettedelice]]></dc:creator>
		<pubDate>Wed, 06 Apr 2022 09:04:37 +0000</pubDate>
				<category><![CDATA[Forex education]]></category>
		<guid isPermaLink="false">https://recettedelice.com/?p=12517</guid>

					<description><![CDATA[<p>Content What is Parabolic Sar Price chart of EURUSD in real time mode How to Trade With Parabolic Stop and Reverse (PSAR) Lesson 12: Parabolic SAR Double parabolic SAR strategy The parabolic stop and reverse indicator It consists of dots that appear above or below the price, indicating potential reversals or continuation of the trend. [&#8230;]</p>
<p>L’article <a href="https://recettedelice.com/apply-parabolic-sar-indicator/">Apply Parabolic SAR Indicator</a> est apparu en premier sur <a href="https://recettedelice.com">Recette Delice</a>.</p>
]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">What is Parabolic Sar</a></li>
<li><a href="#toc-1">Price chart of EURUSD in real time mode</a></li>
<li><a href="#toc-2">How to Trade With Parabolic Stop and Reverse (PSAR)</a></li>
<li><a href="#toc-3">Lesson 12: Parabolic SAR</a></li>
<li><a href="#toc-5">Double parabolic SAR strategy</a></li>
<li><a href="#toc-6">The parabolic stop and reverse indicator</a></li>
</ul>
</div>
<p><img decoding="async" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="data:image/jpeg;base64,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" width="256px" alt="Parabolic SAR"/></p>
<p>It consists of dots that appear above or below the price, indicating potential reversals or continuation of the trend. However, like any indicator, parabolic SAR is not perfect and can produce false signals or lag behind the market. How do you evaluate the performance and reliability of parabolic SAR? If you wait for a trade signal and candle or price bar to close before entering, then the dots will flip sides and that dot can be used as a stop loss point. However, sometimes the dot will be far away at the start of a trend, or you may not want to wait for a candle close before taking a trade signal.</p>
<ul>
<li>The parabolic SAR is among the popular indicators to predict short future movement.</li>
<li>The parabolic SAR should never be used alone, irrespective of the trade or other concepts actualized during trading.</li>
<li>This would be a fine moment to consider closing our long position after you’ve waited for a confirmation.</li>
<li>This calculation method is used on prices that are falling.</li>
</ul>
<p>When the price passes through the dots, there is a potential trend reversal and the  dots move to the other side. In this way, its most basic function is to help spot the current trend and signal when that trend direction may be changing. Like any charting indicator, the parabolic SAR works equally well in any time frame. To determine which time frame works best, you should consider your trading strategy.</p>
<h2 id="toc-0">What is Parabolic Sar</h2>
<p>The indicator is highly valuable, as simple as the definition sounds. The parabolic SAR provides several basic functions that include providing trend direction, entry and exit signals, and acting as a trailing stop-loss​​. Short-term traders that want to enter and exit positions quickly may opt for a higher AF, which means that even small reversals will close them out of a trade. Longer-term traders that want to hold their positions may decrease the AF.</p>
<ul>
<li>The most popular way to use SAR is as a risk management tool.</li>
<li>In stock and securities market technical analysis, parabolic SAR (parabolic stop and reverse) is a method devised by J.</li>
<li>When the parabolic SAR drops below the price, this indicates a pullback to the upside.</li>
<li>Whether you use a Mac or a PC, you can tap into to the markets via your browser hassle-free, with the WebTrader trading platform.</li>
<li>The indicator creates another sign each time it moves to the contrary side of an asset’s price.</li>
<li>The formula above ensures that a parabola will be printed below the price in a rising market; and above the price in a falling market.</li>
</ul>
<p>Then, you can use a shorter time frame, such as the hourly or 15-minute chart, to find entry and exit points based on the parabolic SAR signals. This way, you can filter out some of the false signals and align yourself with the bigger picture. If the uptrend​ on the daily chart was spotted earlier, then additional trades could well have been made. The profitability of trades is the difference between the entry and exit, highlighted by the green boxes.</p>
<h2 id="toc-1">Price chart of EURUSD in real time mode</h2>
<p>When the parabolic SAR drops below the price, this indicates a pullback to the upside. A parabolic SAR breakout strategy works best in assets that are strongly trending. If the price is moving in no apparent direction, then it will seesaw across the parabolic SAR, resulting in multiple unprofitable trades. You should make sure you have the appropriate&nbsp;risk management measures in place. One way to improve the performance and reliability of parabolic SAR is to use multiple time frames to confirm the trend direction and strength. For example, you can use a longer time frame, such as the daily or weekly chart, to identify the dominant trend and the major support and resistance levels.</p>
<ul>
<li>Derivatives enable you to trade rising as well as declining prices.</li>
<li>The fitting settings blended with fair patterns will create a splendid trading framework – some unacceptable settings will prompt whipsaws and misfortunes.</li>
<li>One of these tools is the MQLTA Parabolic SAR Trailing Stop.</li>
<li>The indicator is below prices as they&#8217;re rising and above prices as they&#8217;re falling.</li>
<li>They are always present, though, which is why the indicator is called a &#8220;stop and reverse.&#8221; When the price falls below the rising dots, the dots flip on top of the price bars.</li>
<li>The following chart shows a downtrend, and the indicator would have kept the trader in a short trade (or out of longs) until the pullbacks to the upside began.</li>
</ul>
<p>In ranging markets, the <a href="https://www.bigshotrading.info/blog/parabolic-sar-overview-and-how-to-use/">https://www.bigshotrading.info/blog/parabolic-sar-overview-and-how-to-use/</a> tends to whipsaw back and forth, generating  false trading signals. A counter-argument&nbsp;to the&nbsp;parabolic SAR is that using it can result in a lot of trades. Some traders would argue that using the moving&nbsp;average alone would have captured the entire up move all in one trade. Therefore, the parabolic SAR is typically used by active traders who want to catch a high-momentum move&nbsp;and then get out of the trade.</p>
<h2 id="toc-2">How to Trade With Parabolic Stop and Reverse (PSAR)</h2>
<p>The resulting Parabolic indicator allows you to calculate both the beginning of a new trend and the asset’s initial value, as well as its end where the trade’s exit signal is located. The following indicator and chart pattern is based on a twist from Welles Wilder&#8217;s parabolic stop and reverse . This is a trend following system which is essentially a dynamic trailing stop loss for longs and shorts. The system is often criticized for it&#8217;s poor performance in choppy rangebound markets so people often combine it with other signals that attempt to&#8230; Traders should utilize the indicator with other specialized indicators effective on a moving market, like the ADX or a trendline.</p>
<p><img decoding="async" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="data:image/jpeg;base64,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" width="257px" alt="Parabolic SAR"/></p>
<p>Trending, trend direction, and prediction are valuable in determining a trade’s success. There is more meaning attributed to the trading terms we use every day. We shall know the importance of each term if we take the time to study, and this article focuses on the <a href="https://www.bigshotrading.info/">https://www.bigshotrading.info/</a>. The parabolic SAR is among the popular indicators to predict short future movement.</p>
<h2 id="toc-3">Lesson 12: Parabolic SAR</h2>
<p>The parabolic SAR attempts to give traders an edge by highlighting the direction an asset is moving, as well as providing entry and exit points. As a technical indicator, some of the importance of the parabolic SAR include the trailing stop and reverse method. The “SAR” means “stop and reversal.” The implication applies to the identification of reliable exit and entry points. Several technical indicators identify entry and exit points because the two points are crucial to a trade’s success. Thus, grounded entry and exit points limit loss or other misfortune.</p>
<p>Day traders may use one-minute, five-minute, or one-hour time frames, while swing traders may use daily, weekly, or monthly time frames. As stated the Parabolic SAR Moving Average Strategy can be used with any time frame. However, you should always check different time frames and look at what the market is currently doing.</p>
<p>L’article <a href="https://recettedelice.com/apply-parabolic-sar-indicator/">Apply Parabolic SAR Indicator</a> est apparu en premier sur <a href="https://recettedelice.com">Recette Delice</a>.</p>
]]></content:encoded>
					
					<wfw:commentRss>https://recettedelice.com/apply-parabolic-sar-indicator/feed/</wfw:commentRss>
			<slash:comments>0</slash:comments>
		
		
			</item>
	</channel>
</rss>
