{"id":720,"date":"2022-12-20T08:15:47","date_gmt":"2022-12-20T08:15:47","guid":{"rendered":"https:\/\/alzeindesign.com\/?p=720"},"modified":"2023-03-18T05:53:40","modified_gmt":"2023-03-18T05:53:40","slug":"trading-up-close-fibonacci-retracement-lines","status":"publish","type":"post","link":"https:\/\/alzeindesign.com\/ar\/trading-up-close-fibonacci-retracement-lines\/","title":{"rendered":"Trading Up-Close: Fibonacci Retracement Lines"},"content":{"rendered":"<p><img decoding=\"async\" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"301px\" alt=\"prices\"\/><\/p>\n<p><p>Once those two points are chosen, the <a href=\"https:\/\/www.beaxy.com\/\">https:\/\/www.beaxy.com\/<\/a> are drawn at percentages of that move. Fibonacci retracement levels can also be used to identify resistance levels. In this case we\u2019re trying to predict where the price may retrace to after a move down.<\/p>\n<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"302px\" alt=\"fibonacci extension\"\/><\/p>\n<p><p>We build Fibonacci projection levels using these three points. The break of the ascending trend takes place at the significant level of 61.8 in point 4. The price reached the extension level of 127.2 in point 1 and bounced back.<\/p>\n<\/p>\n<p><h2>A Comprehensive Guide to Fibonacci Retracements<\/h2>\n<\/p>\n<p><p>Usually, they look for a reversal signal on these widely watched retracement levels before opening their positions. The most commonly used of the three levels is the 0.618 \u2013 the inverse of the golden ratio (1.618), denoted in mathematics by the Greek letter \u03c6. You will notice that when you plot Fibonacci retracement levels on your charts they align beautifully with significant highs and lows. These high-probability areas act as perfect entry or exit points for trades because they have proven over time to show where price has reversed from a new trend.<\/p>\n<\/p>\n<p><p>The price history spans the year 2020, but we choose the period from January to March 2020. If prices continue to trend through the 38.2% retracement they are likely to test the 61.8% retracement. These levels initially do not provide a gauge to whether the market is pausing only to refresh or reversing. When prices begin to consolidate around a Fibonacci level, a retest of the level will be inevitable.<\/p>\n<\/p>\n<p><h2>How to Use Fibonacci Retracement<\/h2>\n<\/p>\n<p><p>Every trader, especially beginners, dreams of mastering the Fibonacci theory. A lot of traders use it to identify potential support and resistance levels on a price chart which suggests reversal is likely. Many enter the market just because the price has reached one of the Fibonacci ratios on the chart. Keep in mind that these retracement levels are not hard reversal points. Instead, they serve as alert zones for a potential reversal. It is at this point that traders should employ other aspects of technical analysis to identify or confirm a reversal.<\/p>\n<\/p>\n<p><a href=\"usd to btc\"><img 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' alt='https:\/\/www.beaxy.com\/exchange\/btc-usd\/' class='aligncenter' style='display:block;margin-left:auto;margin-right:auto; width='409px'\/><\/a><\/p>\n<p><p>There are lots of tools used in technical analysis to help predict the future of market trends. Among them are Fibonacci retracements and extensions, which are tools based on a string of numbers called the Fibonacci sequence. If there are ratings of the most popular instruments for analysis, Fibonacci retracement levels are in all of them. Today we publish an expanded article about significance of Fibonacci numbers in trading. Levels of support and resistance can indicate potential upward or downward market trends and could therefore indicate to traders when is a good time to open or close a position.<\/p>\n<\/p>\n<p><p>You can find any of these instruments and many variants of their creative combining in ATAS. However, Fibonacci retracements require a high level of understanding to be used effectively. Simply drawing lines on a price chart at the Fibonacci percentages will likely not yield positive results unless traders know what they are looking for. As such, beginner traders should take care when using Fibonacci retracements to be sure that a dip in an asset\u2019s price is a temporary pullback, rather than a more permanent reversal. Built in them, so you don\u2019t actually need to draw the line and the levels manually. But what you do need to do is carefully examine the most recent price movement and choose the swing high and the swing low points.<\/p>\n<\/p>\n<p><p>The 78.6<a href=\"https:\/\/www.beaxy.com\/blog\/fibonacci-retracement-levels-explained\/\">fibonacchi retracement<\/a> is given by the square root of 61.8%, while the 50% level is a common convention. If you draw a trend line along the price movement trajectory and use the Fibonacci retracements at the same time, you will see the trend line cross the retracements levels. The places where it happens are considered the most favorable points to enter the trade.<\/p>\n<\/p>\n<p><h2>How this indicator works<\/h2>\n<\/p>\n<p><p>If the price starts rallying again and goes to $16, that is an extension. Fibonacci levels also arise in other ways within technical analysis. For example, they are prevalent in Gartley patterns and Elliott Wave theory. After a significant price movement up or down, these forms of technical analysis find that reversals tend to occur close to certain Fibonacci levels. The Fibonacci retracement levels are all derived from this number string.<\/p>\n<\/p>\n<ul>\n<li>The concept of fivonachhi is not available in Zerodha Kite platform.<\/li>\n<li>The Fibonacci sequence is a series of numbers that forms a mathematical pattern.<\/li>\n<li>A referral to a stock or commodity is not an indication to buy or sell that stock or commodity.<\/li>\n<li>Because the stock reached a Fibonacci level, it is deemed a good time to buy, with the trader speculating that the stock will then retrace, or recover, its recent losses.<\/li>\n<li>The appearance of retracement can be ascribed to price volatility as described by Burton Malkiel, a Princeton economist in his book A Random Walk Down Wall Street.<\/li>\n<\/ul>\n<p><p>The next major cluster of resistance occurs right at the 1.618 extension . Shallow retracements occur, but catching these requires a closer watch and quicker trigger finger. Focus will be on moderate retracements (38.2-50%) and golden retracements (61.8%).<\/p>\n<\/p>\n<p><p>The assumption is that all the information is already contained in the <a href=\"https:\/\/www.beaxy.com\/blog\/fibonacci-retracement-levels-explained\/\">fibonacchi retracement<\/a>. \u13df\u15b4\u13a0s are complex instruments and come with a high risk of losing money rapidly due to leverage. You should consider whether you understand how \u13df\u15b4\u13a0s work and whether you can afford to take the high risk of losing your money. This means that it does not always lead to positive guidelines. Instead, the tool is best-used by combining it with other indicators.<\/p>\n<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h2>What is the best Fibonacci retracement level?<\/h2>\n<\/div>\n<div itemScope itemProp=\"acceptedAnswer\" itemType=\"https:\/\/schema.org\/Answer\">\n<div itemProp=\"text\">\n<p>Which Are the Best Fibonacci Retracement Settings? The most commonly-used Fibonacci retracement levels are at 23.6%, 38.2%, 61.8%, and 78.6%. 50% is also a common retracement level, although it is not derived from the Fibonacci numbers.<\/p>\n<\/div><\/div>\n<\/div>\n<p><p>The concept of fivonachhi is not available in Zerodha Kite platform. Kindly intimate how can I apply the fivonachhi retracement in zerodha kite. Step 3) Use the Fibonacci retracement tool to connect the trough and the peak. Here is another example where the chart has rallied from Rs.288 to Rs.338. Therefore 50 points move makes up for the Fibonacci upmove. The stock retraced back 38.2% to Rs.319 before resuming its up move.<\/p>\n<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"307px\" alt=\"fib\"\/><\/p>\n<p><p>The most commonly used ratios are 23.6%, 38.2%, 50%, 61.8% and 100%. CFDs are complex instruments and come NEAR with a high risk of losing money rapidly due to leverage.76.60 % of retail investors lose their capital when trading CFDs with this provider. You should consider whether you understand how CFDs work and whether you can afford to take the high risk of losing your money. The key takeaway is that in an uptrend, a trader can use the Fibonacci levels to place buy orders when a certain resistance level is reached. The implied bet being that the price will be at its lowest level given the trend and will likely bounce back.<\/p>\n<\/p>\n<div style='border: grey dashed 1px;padding: 11px;'>\n<h3>Understanding Fibonacci Retracement Levels in Crypto &#8211; The News Minute<\/h3>\n<p>Understanding Fibonacci Retracement Levels in Crypto.<\/p>\n<p>Posted: Wed, 22 Feb 2023 11:07:22 GMT [<a href='https:\/\/news.google.com\/rss\/articles\/CBMiZWh0dHBzOi8vd3d3LnRoZW5ld3NtaW51dGUuY29tL2FydGljbGUvY3J5cHRvL3VuZGVyc3RhbmRpbmctZmlib25hY2NpLXJldHJhY2VtZW50LWxldmVscy1jcnlwdG8tMTczNjM30gFpaHR0cHM6Ly93d3cudGhlbmV3c21pbnV0ZS5jb20vYXJ0aWNsZS9jcnlwdG8vdW5kZXJzdGFuZGluZy1maWJvbmFjY2ktcmV0cmFjZW1lbnQtbGV2ZWxzLWNyeXB0by0xNzM2Mzc_YW1w?oc=5' rel=\"nofollow\">source<\/a>]<\/p>\n<\/div>\n<p><p>As XRP the stock begins to face an upward trend, they decide to enter the trade. Because the stock reached a Fibonacci level, it is deemed a good time to buy, with the trader speculating that the stock will then retrace, or recover, its recent losses. Fibonacci retracement levels\u2014stemming from the Fibonacci sequence\u2014are horizontal lines that indicate where support and resistance are likely to occur. Retracement levels for a stock are drawn based on the prior bearish or bullish movement. Fibonacci is a series of numbers where each number in the sequence is the sum of the previous two.<\/p>\n<\/p>\n<p><p>Market trends are more accurately identified when other analysis tools are used with the Fibonacci approach. The indicator is useful because it can be drawn between any two significant price points, such as a high and a low. The indicator will then create the levels between those two points. A method in which investors put their money in two extremes of high-risk and no-risk assets while ignoring &#8230;<\/p>\n<\/p>\n<div style=\"display: flex;justify-content: center;\">\n<blockquote class=\"twitter-tweet\">\n<p lang=\"fr\" dir=\"ltr\">\ud83e\udd16\ud83d\udd14 SHORT <a href=\"https:\/\/twitter.com\/search?q=%24MOB&amp;src=ctag&amp;ref_src=twsrc%5Etfw\">$MOB<\/a> (MOBUSDT)  Detected pattern: Fibonacci Retracement (15 minutes) [03-Mar 17:41]  Level: \u2605 \u2605 \u2606 <\/p>\n<p> More information\ud83d\udc47: <br \/> <a href=\"https:\/\/t.co\/lBdSsuEQev\">https:\/\/t.co\/lBdSsuEQev<\/a> <a href=\"https:\/\/t.co\/RTvmXAqqzb\">pic.twitter.com\/RTvmXAqqzb<\/a><\/p>\n<p>&mdash; Grovot Crypto Alert Bot (@grovot_en) <a href=\"https:\/\/twitter.com\/grovot_en\/status\/1631696438924017670?ref_src=twsrc%5Etfw\">March 3, 2023<\/a><\/p><\/blockquote>\n<p><script async src=\"https:\/\/platform.twitter.com\/widgets.js\" charset=\"utf-8\"><\/script><\/div>\n<\/p>\n<p><p>If you take the drop and multiple that decline by 38.2% and then add that figure to the low , you would find the 38.2% Fibonacci retracement level, which is 2,647. Fibonacci retracement analysis can be used to confirm an entry-level, target a take profit as well as determine your stop loss level. Financial assets will often trade in a tight range, consolidating a recent move, and then move to another range and repeat the process. Allows to configure a drawing to be displayed on particular intraday and daily timeframes on chart. For any timeframe, you can select either to show it, or to hide. Of course, it is more reliable to look for a confluence of signals (i.e. more reasons to take action on a position).<\/p>\n<\/p>\n<p><p>Fibonacci retracements are trend lines drawn between two significant points, usually between absolute lows and absolute highs, plotted on a chart. Intersecting horizontal lines are placed at the Fibonacci levels. While Fibonacci retracements apply percentages to a pullback, Fibonacci extensions apply percentages to a move in the trending direction. For example, a stock goes from $5 to $10, then back to $7.50.<\/p>\n<\/p>\n<ul>\n<li>As discussed above, there is nothing to calculate when it comes to Fibonacci retracement levels.<\/li>\n<li>For short term trading, I personally prefer 9 or 21 day data points.<\/li>\n<li>ZigZag pro with the 40 ticks setting for identifying the trend.<\/li>\n<li>The most commonly used of the three levels is the 0.618 \u2013 the inverse of the golden ratio (1.618), denoted in mathematics by the Greek letter \u03c6.<\/li>\n<li>These are automatically executed when a certain price is reached, preventing significant losses in the process.<\/li>\n<\/ul>\n<p><p>Combining Fibonacci retracement lines with the MACD indicator\u200b. This strategy looks for a crossing over of the MACD indicator, when a security\u2019s price touches an important Fibonacci level. When this happens, a position can be opened in the direction of the trend.<\/p>\n<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h2>How to plot the Fibonacci retracement on a chart?<\/h2>\n<\/div>\n<div itemScope itemProp=\"acceptedAnswer\" itemType=\"https:\/\/schema.org\/Answer\">\n<div itemProp=\"text\">\n<p>The Fibonacci retracement is formed by connecting the peak and a trough point of a security on a chart and splitting the vertical distance by the Fibonacci ratios.<\/p>\n<\/div><\/div>\n<\/div>\n<p><p>Fibonacci retracement levels shown on the USD\/CAD currency pair. In this case, price retraced approximately 38.2% of a move down before continuing. When acquiring our derivative products you have no entitlement, right or obligation to the underlying financial asset.<\/p><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Once those two points are chosen, the https:\/\/www.beaxy.com\/ are drawn at percentages of that move. Fibonacci retracement levels can also be used to identify resistance levels. In this case we\u2019re trying to predict where the price may retrace to after a move down. We build Fibonacci projection levels using these three points. The break of &hellip; <\/p>\n<p class=\"link-more\"><a href=\"https:\/\/alzeindesign.com\/ar\/trading-up-close-fibonacci-retracement-lines\/\" class=\"more-link\">Continue reading<span class=\"screen-reader-text\"> &#8220;Trading Up-Close: Fibonacci Retracement Lines&#8221;<\/span><\/a><\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"closed","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[20],"tags":[],"_links":{"self":[{"href":"https:\/\/alzeindesign.com\/ar\/wp-json\/wp\/v2\/posts\/720"}],"collection":[{"href":"https:\/\/alzeindesign.com\/ar\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/alzeindesign.com\/ar\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/alzeindesign.com\/ar\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/alzeindesign.com\/ar\/wp-json\/wp\/v2\/comments?post=720"}],"version-history":[{"count":1,"href":"https:\/\/alzeindesign.com\/ar\/wp-json\/wp\/v2\/posts\/720\/revisions"}],"predecessor-version":[{"id":721,"href":"https:\/\/alzeindesign.com\/ar\/wp-json\/wp\/v2\/posts\/720\/revisions\/721"}],"wp:attachment":[{"href":"https:\/\/alzeindesign.com\/ar\/wp-json\/wp\/v2\/media?parent=720"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/alzeindesign.com\/ar\/wp-json\/wp\/v2\/categories?post=720"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/alzeindesign.com\/ar\/wp-json\/wp\/v2\/tags?post=720"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}