{"id":1577,"date":"2022-09-20T09:41:24","date_gmt":"2022-09-20T07:41:24","guid":{"rendered":"https:\/\/www.chalupar.pub\/?p=1577"},"modified":"2023-03-19T07:11:14","modified_gmt":"2023-03-19T06:11:14","slug":"fibonacci-retracement-levels-in-day-trading","status":"publish","type":"post","link":"https:\/\/www.chalupar.pub\/index.php\/2022\/09\/20\/fibonacci-retracement-levels-in-day-trading\/","title":{"rendered":"Fibonacci Retracement Levels in Day Trading"},"content":{"rendered":"<p><img decoding=\"async\" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"306px\" alt=\"fib retracement level\"\/><\/p>\n<p><p>Let\u2019s cut to the Forex chase and see how technical traders use Fibonacci retracement levels as technical signals in forex trading. Fibonacci trading doesn&#8217;t just apply to rising markets. If a market has fallen, then Fibonacci fans will apply the retracements to bounce back up.<\/p>\n<\/p>\n<p><p>This indicates a high probability of a trend reversal. The trend continues to go up from ETH the horizontal lines. During the second correction, we pull the grid to the next high. The first rebound of the correction took place at the 0.236 level of the Fibonacci sequence. Fibo levels are the points of the most probable price reversal at the end of the correction.<\/p>\n<\/p>\n<p><h2>Parabolic SAR Indicator: Formula, Best Settings &#038; Strategies<\/h2>\n<\/p>\n<p><p>This means that orders ADA tend to congregate around the same price levels, which could push the price in the desired direction. 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. This means that Fibonacci retracements can be highly rewarding for traders who know when to use them properly. A Fibonacci retracement forecast is created by taking two extreme points on a chart and dividing the vertical distance by Fibonacci ratios. 0% is considered to be the start of the retracement, while 100% is a complete reversal to the original price before the move. Horizontal lines are drawn in the chart for these price levels to provide support and resistance levels.<\/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=\"elliott wave theory\"\/><\/p>\n<p><p>Divide any number in the series by the previous number; the ratio is always approximately 1.618. The topic of Fibonacci retracements is quite intriguing. To fully understand and appreciate the concept of Fibonacci retracements, one must understand the Fibonacci series.<\/p>\n<\/p>\n<p><h2>How To Calculate Fibonacci Retracement Levels<\/h2>\n<\/p>\n<p><p>When prices begin to consolidate around a Fibonacci level, a retest of the level will be inevitable. The most common Fibonacci ratios are the 38.2% ratio and the 61.8% ratio. Other ratios are also used, such as the 50% ratio first described in Dow Theory, as well as the 23.6% ratio, which represents a short-term target.<\/p>\n<\/p>\n<div style=\"display: flex;justify-content: center;\">\n<blockquote class=\"twitter-tweet\">\n<p lang=\"en\" dir=\"ltr\">Equde: Equde: Equde: Support levels of Nifty explained with Fibonacci Retracement http:\/\/nxy.in\/mhc2d http:\/\/n&#8230; http:\/\/nxy.in\/xcczv<\/p>\n<p>&mdash; F&amp;O_Crypto Analyst (@FnO_Analyst) <a href=\"https:\/\/twitter.com\/FnO_Analyst\/status\/5720983329?ref_src=twsrc%5Etfw\">November 14, 2009<\/a><\/p><\/blockquote>\n<p><script async src=\"https:\/\/platform.twitter.com\/widgets.js\" charset=\"utf-8\"><\/script><\/div>\n<\/p>\n<p><p>Fibonacci levels plotted on the first high showed the potential support level, from which the correction pushed off twice. The foreign exchange market is characterized by relatively short trends and deep rollbacks to the level 50% -61.8%. Here Fibonacci retracement levels and swing trading are more suitable &#8211; opening trades at the end of a deep retracement. Correction levels are mainly used in scalping and swing trading strategies and occasionally have the role of support or resistance levels.<\/p>\n<\/p>\n<p><h2>Finding Fibonacci Retracement Levels<\/h2>\n<\/p>\n<p><p>Stochastic is a technical indicator of the type of oscillator. It&#8217;s popular among beginner traders due to its simplicity. Many professionals favor stochastic oscillators because of their signal accuracy and versatile applications.<\/p>\n<\/p>\n<p><p>In a downward movement, the grid has the same two points but it is reversed since it is drawn from the top of the trend to the bottom. This Fibonacci retracement tool is an extended version of the correction levels. It has additional levels that go beyond the key point 100% \u2014 168.1%, 200%, 261.8%. Markets rarely move in a straight line, and often experience temporary dips \u2013 known as pullbacks or retracements. Fibonacci retracements are used by traders to identify the degree to which a market will move against its current trend. The chart above shows that the price bounced off the trend line multiple times.<\/p>\n<\/p>\n<p><p>And the <a href=\"https:\/\/www.beaxy.com\/blog\/fibonacci-retracement-levels-explained\/\">fibonacci retracement levels explained<\/a> tool percentages show the likelihood of continuation of the reversal correction. The larger they are, the more likely it is that the trend will not continue, and the correction is a new trend direction of the price. The retracements are based on the mathematical principle of the golden ratio. The sequence for the golden ratio is 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, and so on, where each number is roughly 1.618 times greater than the preceding number. The percentage retracements identify possible support or resistance areas, 23.6%, 38.2%, 50%, 61.8%, 100%.<\/p>\n<\/p>\n<div style='border: black dotted 1px;padding: 10px;'>\n<h3>Price analysis 1\/17: SPX, DXY, BTC, ETH, BNB, XRP, DOGE, ADA, MATIC, DOT &#8211; Cointelegraph<\/h3>\n<p>Price analysis 1\/17: SPX, DXY, BTC, ETH, BNB, XRP, DOGE, ADA, MATIC, DOT.<\/p>\n<p>Posted: Tue, 17 Jan 2023 08:00:00 GMT [<a href='https:\/\/news.google.com\/rss\/articles\/CBMiXWh0dHBzOi8vY29pbnRlbGVncmFwaC5jb20vbmV3cy9wcmljZS1hbmFseXNpcy0xLTE3LXNweC1keHktYnRjLWV0aC1ibmIteHJwLWRvZ2UtYWRhLW1hdGljLWRvdNIBYWh0dHBzOi8vY29pbnRlbGVncmFwaC5jb20vbmV3cy9wcmljZS1hbmFseXNpcy0xLTE3LXNweC1keHktYnRjLWV0aC1ibmIteHJwLWRvZ2UtYWRhLW1hdGljLWRvdC9hbXA?oc=5' rel=\"nofollow\">source<\/a>]<\/p>\n<\/div>\n<p><p>Opening a <a href=\"https:\/\/www.beaxy.com\/\">https:\/\/www.beaxy.com\/<\/a> right during the price growth is a high risk. Should you be jumping into the last car of a departing train? Therefore, you are waiting for either the trend to reverse, or a flat, or a correction to occur.<\/p>\n<\/p>\n<p><p>The 20 represents the moving average line within the Bollinger band, and the two setting represents the standard deviation that creates the upper and lower bands of the channel. You can draw them with the same tool as you would to find the retracement level, and just need to look beyond the 100% level. Fibonacci retracement levels refer to the key numbers of the Fibonacci ratio. The ratio was created by Italian mathematician Leonardo Fibonacci in 1170.<\/p>\n<\/p>\n<ul>\n<li>In this case, the candle indicated by the blue arrow is aclassic pin-bar pattern, a reversal candle formation confirming a potential reversal.<\/li>\n<li>If the candle did not change, the trend moved on to the next level.<\/li>\n<li>You should consider whether you understand how this product works, and whether you can afford to take the high risk of losing your money.<\/li>\n<li>There are certain downsides to using Fibonacci retracements as a technical indicator.<\/li>\n<\/ul>\n<p><p>At the same time, when a support and resistance level is broken, that event can also provide valuable clues into the future price direction. There are various types of support and resistance analysis. The timeframes range from minutes, hours, days and weeks with traders using different combinations for various purposes such as catching trends or finding support and resistance levels. In financial markets, Fibonacci ratios can be used to denote the asset\u2019s price momentum. They are used by technical traders to visualize resistance levels, draw support lines, and determine take-profit targets. It\u2019s important to remember that Fibonacci lines are a confirmation tool.<\/p>\n<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h2>Can I use Fibonacci in downtrend?<\/h2>\n<\/div>\n<div itemScope itemProp=\"acceptedAnswer\" itemType=\"https:\/\/schema.org\/Answer\">\n<div itemProp=\"text\">\n<p>In a downtrend:<\/p>\n<p> Step 1 &#x2013; Identify the direction of the market: downtrend. Step 2 &#x2013; Attach the Fibonacci retracement tool on the top and drag it to the right, all the way to the bottom. Step 3 &#x2013; Monitor the three potential resistance levels: 0.236, 0.382 and 0.618.<\/br><\/br><\/p>\n<\/div><\/div>\n<\/div>\n<p><p>In the above case, you said that the first level retracement is up to 61.8 and then look for 38.2 and so on. So, if I calculate the 38.2 and 26.3 of the Fibonacci move, obviously it will be less than 61.8. However if I have to put a minimum number to it then it would be 5 days. I guess it pays off to wait for a confirmed signal which indicates the trend could be reversing. Are you referring to the prior trend up move or down move? If yes, I usually like to look at last 5 days trend\u2026I consider a move over and above 5-8% as reasonable.<\/p>\n<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h2>What are the best Fibonacci retracement levels?<\/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 retracement concept is used in many indicators such as Tirone levels, Gartley patterns, Elliott Wave theory, and more. After a significant movement in price the new support and resistance levels are often at these lines. Fibonacci retracements in Forex work similar to other markets. Unfortunately, many new and inexperienced traders are unfamiliar with the proper use of the tool for achieving the best results. We\u2019ve addressed some of the best practices in applying Fibonacci retracements to the charts, and presented a trading strategy that incorporates fib levels as a primary component. The most important take away should be that fib retracement levels should not be used in isolation.<\/p>\n<\/p>\n<div style=\"display: flex;justify-content: center;\">\n<blockquote class=\"twitter-tweet\">\n<p lang=\"en\" dir=\"ltr\">EXIT based on FIBONACCI LEVELS.<br \/>STOPLOSS and TARGET can be derived from FIBONACCI EXTENSION and FIBONACCI RETRACEMENT levels.Its a vast topic cannot be summed up here.Attaching a link to a website where it is explained in depth<a href=\"https:\/\/t.co\/lZizDcMW5V\">https:\/\/t.co\/lZizDcMW5V<\/a><\/p>\n<p>&mdash; TECHVESTOR (@AshrafZaman3) <a href=\"https:\/\/twitter.com\/AshrafZaman3\/status\/1296034236273528833?ref_src=twsrc%5Etfw\">August 19, 2020<\/a><\/p><\/blockquote>\n<p><script async src=\"https:\/\/platform.twitter.com\/widgets.js\" charset=\"utf-8\"><\/script><\/div>\n<\/p>\n<p><p>For example, 0.5 corresponds to the median level of 50%. For convenience, each sector between the levels is painted in its own color. Any trend during a rollback is more likely to continue than reverse.<\/p>\n<\/p>\n<ul>\n<li>There is no independent financial advice that follows standard rules for using a particular tool correctly.<\/li>\n<li>Market trends are more accurately identified when other analysis tools are used with the Fibonacci approach.<\/li>\n<li>Fibonacci levels are derived from a number series that Italian mathematician Leonardo of Pisa\u2014also known as Fibonacci\u2014introduced to the west during the 13th century.<\/li>\n<li>But let\u2019s see how you can actually use Fibonacci retracement levels in your forex trading.<\/li>\n<\/ul>\n<p><p>The end point is the nearest low indicated by a red arrow. A breakout of the <a href=\"https:\/\/www.beaxy.com\/blog\/fibonacci-retracement-levels-explained\/\">fibonacci retracement levels explained<\/a> 61.8% level may mean a change in the main price movement. Determine the high and low prices as your support and resistance levels on the current trend of the currency pair.<\/p>\n<\/p>\n<p><a href=\"bitcoin price\"><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='406px'\/><\/a><\/p>\n<p><p>The Fibonacci retracement levels consider two extreme points of the ratios, including 23.6%, 38.2%, 50%, 61.8%, and 78.6%. A method that uses Fibonacci ratio numbers to identify the support and resistance levels of an asset. Fibonacci retracement levels highlight areas where a pullback can reverse and head back in the trending direction.<\/p>\n<\/p>\n<div style='border: grey solid 1px;padding: 11px;'>\n<h3>Price analysis 1\/18: BTC, ETH, BNB, XRP, ADA, DOGE, MATIC, DOT, LTC, AVAX &#8211; Cointelegraph<\/h3>\n<p>Price analysis 1\/18: BTC, ETH, BNB, XRP, ADA, DOGE, MATIC, DOT, LTC, AVAX.<\/p>\n<p>Posted: Wed, 18 Jan 2023 08:00:00 GMT [<a href='https:\/\/news.google.com\/rss\/articles\/CBMiXmh0dHBzOi8vY29pbnRlbGVncmFwaC5jb20vbmV3cy9wcmljZS1hbmFseXNpcy0xLTE4LWJ0Yy1ldGgtYm5iLXhycC1hZGEtZG9nZS1tYXRpYy1kb3QtbHRjLWF2YXjSAWJodHRwczovL2NvaW50ZWxlZ3JhcGguY29tL25ld3MvcHJpY2UtYW5hbHlzaXMtMS0xOC1idGMtZXRoLWJuYi14cnAtYWRhLWRvZ2UtbWF0aWMtZG90LWx0Yy1hdmF4L2FtcA?oc=5' rel=\"nofollow\">source<\/a>]<\/p>\n<\/div>\n","protected":false},"excerpt":{"rendered":"<p>Let\u2019s cut to the Forex chase and see how technical traders use Fibonacci retracement levels as technical signals in forex trading. Fibonacci trading doesn&#8217;t just apply to rising markets. If a market has fallen, then Fibonacci fans will apply the retracements to bounce back up. This indicates a high probability of a trend reversal. The [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_et_pb_use_builder":"","_et_pb_old_content":"","_et_gb_content_width":"","inline_featured_image":false,"footnotes":""},"categories":[10],"tags":[],"class_list":["post-1577","post","type-post","status-publish","format-standard","hentry","category-crypto-news"],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v27.4 - https:\/\/yoast.com\/product\/yoast-seo-wordpress\/ -->\n<title>Fibonacci Retracement Levels in Day Trading - Chalup\u00e1r Penzi\u00f3n &amp; Re\u0161taur\u00e1cia<\/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:\/\/www.chalupar.pub\/index.php\/2022\/09\/20\/fibonacci-retracement-levels-in-day-trading\/\" \/>\n<meta property=\"og:locale\" content=\"sk_SK\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"Fibonacci Retracement Levels in Day Trading - Chalup\u00e1r Penzi\u00f3n &amp; Re\u0161taur\u00e1cia\" \/>\n<meta property=\"og:description\" content=\"Let\u2019s cut to the Forex chase and see how technical traders use Fibonacci retracement levels as technical signals in forex trading. Fibonacci trading doesn&#8217;t just apply to rising markets. If a market has fallen, then Fibonacci fans will apply the retracements to bounce back up. This indicates a high probability of a trend reversal. 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