{"id":65785,"date":"2022-10-24T16:34:16","date_gmt":"2022-10-24T16:34:16","guid":{"rendered":"https:\/\/ar.enigma-mag.com\/?p=65785"},"modified":"2023-03-17T16:54:51","modified_gmt":"2023-03-17T16:54:51","slug":"how-to-trade-with-fibonacci-fibonacci-trading","status":"publish","type":"post","link":"https:\/\/ar.enigma-mag.com\/?p=65785","title":{"rendered":"How to Trade with Fibonacci Fibonacci Trading"},"content":{"rendered":"<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"304px\" alt=\"% fibonacci retracement\"\/><\/p>\n<p><p>There might be some retracements within a trend, after which the price returns back on track. In this case, Fibonacci retracement levels can show you when the price is likely to encounter support and resistance and continue moving with the general trend. You can use this information to find the most suitable time to enter a trade and even set up automatic entry points at the retracement levels. Once you have drawn a set of Fibonacci retracements on a chart, it is possible to anticipate potential reversal points where support or resistance will be encountered. If the retracements are based on a bullish movement, the retracements should indicate potential support levels where a downtrend will reverse bullishly.<\/p>\n<\/p>\n<div style='border: grey dotted 1px;padding: 10px;'>\n<h3>Bitcoin Price and Ethereum Prediction: Can BTC&#8217;s 61.8% Fibonacci &#8230; &#8211; Cryptonews<\/h3>\n<p>Bitcoin Price and Ethereum Prediction: Can BTC&#8217;s 61.8% Fibonacci &#8230;.<\/p>\n<p>Posted: Sun, 26 Feb 2023 06:25:00 GMT [<a href='https:\/\/news.google.com\/rss\/articles\/CBMikgFodHRwczovL2NyeXB0b25ld3MuY29tL25ld3MvYml0Y29pbi1wcmljZS1hbmQtZXRoZXJldW0tcHJlZGljdGlvbi1jYW4tYnRjcy02MTgtZmlib25hY2NpLXJldHJhY2VtZW50LWluZGljYXRlLWEtYm91bmNlLWJhY2staW4tcHJpY2Utb24tc3VuZGF5Lmh0bdIBAA?oc=5' rel=\"nofollow\">source<\/a>]<\/p>\n<\/div>\n<p><p>In the chart above, you can see that the Fibonacci retracement is drawn from the lowest point on the 1-day chart of Bitcoin to its highest point. The Fibonacci ratios can be seen on the left-hand side along with support lines. Notice how BTC broke the 0.65 ratios, also called the &#8216;golden pocket&#8217;, and sprung up to the 0.382 level.<\/p>\n<\/p>\n<p><p>As the correction approaches these retracements, chartists should become more alert for a potential bearish reversal. Fibonacci retracements can be used to place entry orders, determine stop-loss levels, or set price targets. Since the bounce occurred at a Fibonacci level during an uptrend, the trader decides to buy.<\/p>\n<\/p>\n<p><h2>What are Fibonacci Retracements?<\/h2>\n<\/p>\n<p><p>Here\u2019s how you can use WAVES Scanz to find the top movers every single <a href=\"https:\/\/www.beaxy.com\/blog\/fibonacci-retracement-levels-explained\/\">fib retracement level<\/a>. The Fibonacci levels used are the same as the downtrend calculations, viz. A special property of the Fibonacci numbers is that certain ratios of its elements remain constant. They are the ratios of an element anto its preceding elements an-1, an-2, and an-3.<\/p>\n<\/p>\n<p><p>The price reaches the significant level of 61.8 in point 4 and the Virgin Point of Control emerges again. We can see the level of support of coinciding POCs, marked with a black line, apart from these reversal signs. Points 2 and 3 are beginning and end of the corrective wave. 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.<\/p>\n<\/p>\n<p><h2>Type of Indicator<\/h2>\n<\/p>\n<p><p>Allows for the precise placement of the fib retracement&#8217;s first point using a bar number and price. Checkboxes on the left toggle the visibility of additional levels. Also, it is possible to enter a custom ratio for the level&#8217;s placement and set the color and opacity for each level.<\/p>\n<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h2>What is the best retracement indicator?<\/h2>\n<\/div>\n<div itemScope itemProp=\"acceptedAnswer\" itemType=\"https:\/\/schema.org\/Answer\">\n<div itemProp=\"text\">\n<p>The Fibonacci retracement indicator can provide the best results when it is part of a trading strategy composed of multiple indicators. Use the Fibonacci retracement together with other tools and indicators such as candlestick patterns, oscillators, moving averages, relative strength index (RSI) or price action levels.<\/p>\n<\/div><\/div>\n<\/div>\n<p><p>One other classic Fibonacci strategy is to use the 50% retracement level as an entry point. Fibonacci levels are a fairly useful trading tool with various usages. They can be used to identify support and resistance levels and also potential targets past new highs or lows. As is the case with other indicators, the use of Fibonacci retracement is highly subjective. Among the most popular Fibonacci levels are Fibonacci retracement levels, which help identify potential support and resistance zones.<\/p>\n<\/p>\n<p><p>Some just see the levels as a self-fulfilling prophecy as so many people are watching them, and not having any particular &#8216;magical&#8217; properties. However, even for the sceptic, it can give an extra level of insight to potential market turning points that may not be clear at first glance. You should always consider risk management\u200b\u200b strategies when using technical indicators in trading. The takeaway from the above analysis is that a trader can use the Fibonacci levels as alert levels while making a trading decision. For example, if the price approaches certain resistance levels, the trader can decide to place a sell order to maximize the profits.<\/p>\n<\/p>\n<p><p>Although Fibonacci retracements are useful, traders often use other indicators to make more accurate assessments of trends and make better trading decisions. As with all technical analysis tools, Fibonacci retracement levels are most effective when used within a broader strategy. Using a combination of several indicators offers a chance to more accurately identify market trends, increasing the potential for profit. As a general rule, the more confirming factors, the stronger the trade signal.<\/p>\n<\/p>\n<ul>\n<li>In either case, the Fibonacci extension bands should exceed the recent cycle high at \u20181\u2019 and extend upwards to 1.618, 2.618, 4.236, and beyond.<\/li>\n<li>Fibonacci retracement can become even more powerful when used in conjunction with other indicators or technical signals.<\/li>\n<li>Fibonacci ratios identify the price momentum of an asset in the financial markets.<\/li>\n<\/ul>\n<p><p>Fibonacci retracements provide some areas of interest to watch on pullbacks. They can act as confirmation if you get a trade signal in the area of a Fibonacci level. Play around with Fibonacci retracement levels, apply them to your charts, and incorporate them if you find that they help your trading. They will often form trends in one direction or another and then bounce back against those trends. That makes them a useful tool for investors to use to confirm trend-trading entry points. Fibonacci retracement levels can also be used to identify resistance levels.<\/p>\n<\/p>\n<p><p>Intersecting horizontal lines are placed at the Fibonacci levels. The Fibonacci retracement levels are all derived from this number string. After the sequence gets going, dividing one number by the next number yields 0.618, or 61.8%. Divide a number by the second number to its right, and the result is 0.382 or 38.2%.<\/p>\n<\/p>\n<p><p>If there are any tutorial videos regarding <a href=\"https:\/\/www.beaxy.com\/blog\/fibonacci-retracement-levels-explained\/\">fib retracement level<\/a>ing of Fibonacci. 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.<\/p>\n<\/p>\n<p><p>ZigZag pro indicator will help you to identify the upper and lower points of a trend line. Since Fibonacci retracement levels could be unsymmetrical, pay attention to where the wave, by which you build levels, starts and ends. In case the trend is descending, there is 0% in the bottom and 100% on top. Fibonacci retracement lines are often used as part of trend-trading strategies. If a retracement is taking place within a trend, you could use the Fibonacci levels to place a trade in the direction of the underlying trend.<\/p>\n<\/p>\n<div style=\"display: flex;justify-content: center;\">\n<blockquote class=\"twitter-tweet\">\n<p lang=\"en\" dir=\"ltr\">I\u2019d wait for 50% retracement of the bearish engulfing from the bounce out of the FVG after taking out the low (and sell stops of longs) on the green candle (before the bearish engulfing), then short the rejection back below the 50% fib level. Oh wait, that\u2019s exactly what I did.<\/p>\n<p>&mdash; Ace of Trades \u2660\ufe0f (@RobbieMac592) <a href=\"https:\/\/twitter.com\/RobbieMac592\/status\/1629588632154587136?ref_src=twsrc%5Etfw\">February 25, 2023<\/a><\/p><\/blockquote>\n<p><script async src=\"https:\/\/platform.twitter.com\/widgets.js\" charset=\"utf-8\"><\/script><\/div>\n<p><p>The stock retraced back 38.2% to Rs.319 before resuming its up move. Divide any number in the series by the previous number; the ratio is always approximately 1.618. The Fibonacci series is a sequence of numbers starting from zero arranged so that the value of any number in the series is the sum of the previous two numbers.<\/p>\n<\/p>\n<div style=\"display: flex;justify-content: center;\">\n<blockquote class=\"twitter-tweet\">\n<p lang=\"en\" dir=\"ltr\"><a href=\"https:\/\/twitter.com\/hashtag\/NG?src=hash&amp;ref_src=twsrc%5Etfw\">#NG<\/a> &#8211; Heikin Ashi finally showing strong momentum change to the upside. Strong BUY with a 45% price target @ resistance level with fib. retracement 0.5 and EMA50. <\/p>\n<p>GREAT opportunity for option traders! \ud83d\ude80<a href=\"https:\/\/twitter.com\/search?q=%24QQQ&amp;src=ctag&amp;ref_src=twsrc%5Etfw\">$QQQ<\/a> <a href=\"https:\/\/twitter.com\/search?q=%24SPY&amp;src=ctag&amp;ref_src=twsrc%5Etfw\">$SPY<\/a> <a href=\"https:\/\/twitter.com\/search?q=%24BOIL&amp;src=ctag&amp;ref_src=twsrc%5Etfw\">$BOIL<\/a> <a href=\"https:\/\/twitter.com\/hashtag\/NatGas?src=hash&amp;ref_src=twsrc%5Etfw\">#NatGas<\/a> <a href=\"https:\/\/twitter.com\/hashtag\/Energy?src=hash&amp;ref_src=twsrc%5Etfw\">#Energy<\/a> <a href=\"https:\/\/twitter.com\/hashtag\/commodity?src=hash&amp;ref_src=twsrc%5Etfw\">#commodity<\/a> <a href=\"https:\/\/t.co\/Gq12DwCIxy\">pic.twitter.com\/Gq12DwCIxy<\/a><\/p>\n<p>&mdash; *Julius Specht (@specht_julius) <a href=\"https:\/\/twitter.com\/specht_julius\/status\/1629032412385619968?ref_src=twsrc%5Etfw\">February 24, 2023<\/a><\/p><\/blockquote>\n<p><script async src=\"https:\/\/platform.twitter.com\/widgets.js\" charset=\"utf-8\"><\/script><\/div>\n<p><p>If the market slides through that 50% retracement level, then traders will look to see if the market finally stops its decline when it has retraced 61.8% of the prior move. For most Fibonacci followers, if it breaks through that 61.8% level, it means that the market direction is going back to where it started. The second example demonstrates how Fibonacci retracements can be used to identify exit points when buying against an overall bearish trend. The chart of Petmed Express shows a large bearish movement from January to May, at the end of which the stock price bounced significantly.<\/p>\n<\/p>\n<p><p>As a provider of educational courses and trading tools, we do not have access to the personal trading accounts or brokerage statements of our customers. As a result, we have no reason to believe our customers perform better or worse than traders as a whole. Both the 382 and 618 are popular fib levels, but more on that shortly. You can search and read all about these ratios existing in nature, but for our purposes this is enough. If the price retraces 100% of the last price wave, that may mean the trend has failed. Further, if you use the Fibonacci retracement tool on very small price moves, it might not provide much insight.<\/p>\n<\/p>\n<p><p>You can also use <a href=\"https:\/\/www.beaxy.com\/\">https:\/\/www.beaxy.com\/<\/a> Retracement levels in conjunction with other studies such as moving averages that can act as a confirmation indicator. There are no restrictions on the time frames that you can use Fibonacci ratios. You should feel just as comfortable using this technique on intra-day data as you would on daily or weekly prices. To adjust the Fibo tool (levels\/colours) simply right click anywhere in the chart and select &#8220;Objects List&#8221;. The Fibonacci retracement should appear there, and you can then select &#8220;Edit&#8221; in the menu on the right side. Drawing the Fibonacci retracement on a chart in your MT4 platform could not be easier.<\/p>\n<\/p>\n<p><p>Add \/ Remove buttons are at the bottom of the window where you can add in different levels. How to save them as a default setting so you don&#8217;t have to change them every time. Although most trading platforms can make these calculations automatically, but it\u2019s still good to understand how you can do this on your own.<\/p>\n<\/p>\n<p><p>I ended up taking another smaller position which I held overnight. In the opening 30 minutes on May 12th we dropped and tested the 11,700 level but it was rejected and the market began to rally. I took a long setup shortly thereafter and the market had a vicious rally of over 400 points in an hour. The final strategy on the list is a full blow strategy on its own.<\/p>\n<\/p>\n<p><p>All the ratios, except for 50% , are based on some mathematical calculation involving this number string. Suppose the price of a stock rises $10 and then drops $2.36. In that case, it has retraced 23.6%, which is a Fibonacci number.<\/p>\n<\/p>\n<p><a href=\"ethereum price converter\"><img 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' alt='https:\/\/www.beaxy.com\/exchange\/eth-usd\/' class='aligncenter' style='display:block;margin-left:auto;margin-right:auto; width='400px'\/><\/a><\/p>\n<p><p>At the Fibonacci retracement level, the trader LINK can look at initiating a new trade. However, before initiating the trade, other points in the checklist should also confirm. Fibonacci retracements are levels (61.8%, 38.2%, and 23.6% ) upto which a stock can retrace before it resumes the original directional move. After the down move, the stock attempted to bounce back retracing back to Rs.162, which is the 61.8% Fibonacci retracement level.<\/p>\n<\/p>\n<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width=\"305px\" alt=\"technical analysis tool\"\/><\/p>\n<p><p>In the next lesson, we\u2019ll show you what can happen when Fibonacci retracement levels FAIL. Here we plotted the Fibonacci retracement levels by clicking on the Swing Low at .6955 on April 20 and dragging the cursor to the Swing High at .8264 on June 3. In order to find these Fibonacci retracement levels, you have to find the recent significant Swing Highs and Swings Lows. It works because it allows traders to identify and place trades within powerful, long-term price trends by determining when an asset&#8217;s price is likely to switch course. In addition to the ratios described above, many traders also like using the 50% level. The Fibonacci channel is a variation of the Fibonacci retracement tool, with support and resistance lines run diagonally rather than horizontally.<\/p><\/p>\n","protected":false},"excerpt":{"rendered":"<p>There might be some retracements within a trend, after which the price returns back on track. In this case, Fibonacci retracement levels can show you when the price is likely to encounter support and resistance and continue moving with the general trend. You can use this information to find the most suitable time to enter [&hellip;]<\/p>\n","protected":false},"author":5,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":[],"categories":[225],"tags":[],"_links":{"self":[{"href":"https:\/\/ar.enigma-mag.com\/index.php?rest_route=\/wp\/v2\/posts\/65785"}],"collection":[{"href":"https:\/\/ar.enigma-mag.com\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/ar.enigma-mag.com\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/ar.enigma-mag.com\/index.php?rest_route=\/wp\/v2\/users\/5"}],"replies":[{"embeddable":true,"href":"https:\/\/ar.enigma-mag.com\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=65785"}],"version-history":[{"count":1,"href":"https:\/\/ar.enigma-mag.com\/index.php?rest_route=\/wp\/v2\/posts\/65785\/revisions"}],"predecessor-version":[{"id":65786,"href":"https:\/\/ar.enigma-mag.com\/index.php?rest_route=\/wp\/v2\/posts\/65785\/revisions\/65786"}],"wp:attachment":[{"href":"https:\/\/ar.enigma-mag.com\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=65785"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/ar.enigma-mag.com\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=65785"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/ar.enigma-mag.com\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=65785"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}