{"id":2651,"date":"2023-01-17T16:00:33","date_gmt":"2023-01-17T16:00:33","guid":{"rendered":"https:\/\/profielfotoshoot.nl\/?p=2651"},"modified":"2023-03-27T10:39:37","modified_gmt":"2023-03-27T10:39:37","slug":"fibonacci-retracement-calculator","status":"publish","type":"post","link":"https:\/\/profielfotoshoot.nl\/?p=2651","title":{"rendered":"Fibonacci Retracement Calculator"},"content":{"rendered":"<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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width=\"304px\" alt=\"bitcoin fibonacci levels today\"\/><\/p>\n<p><p>The survey was performed among 1,000 households, and the findings revealed that most investors were investing in Bitcoin for the long run. Each number in the sequence being the sum of the last two numbers before it. They follow the pattern 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144 etc. In this article, we will discuss what Fibonacci Retracement is and in what scenarios they are most commonly used. We will also discuss the advantages and disadvantages of the indicator so that you know how to safely use it in future if you wish to.<\/p>\n<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h2>What are the best Fibonacci levels crypto?<\/h2>\n<\/div>\n<div itemScope itemProp=\"acceptedAnswer\" itemType=\"https:\/\/schema.org\/Answer\">\n<div itemProp=\"text\">\n<p>The most commonly-used Fibonacci retracement levels are at 23.6%, 38.2%, 61.8%, and 78.6%.<\/p>\n<\/div><\/div>\n<\/div>\n<p><p>The trend continuation that followed would not have come as a surprise. The price reaching below 0.382 ($51,463) could be a signal that the downtrend continues. Thus, the price might sharply fall towards 0.236, signaling traders to place short bets. Shallow retracements occur, but catching these requires a closer watch and quicker trigger finger.<\/p>\n<\/p>\n<p><h2>Using Fibonacci Numbers in Cryptocurrency Trading<\/h2>\n<\/p>\n<p><p>It is up to you to figure out how best to use this technical tool to get the best crypto trading result. Just as the Fibonacci numbers are obvious in everything around us, so are they in trading. Crypto traders use the Fibonacci retracement tool to identify support and resistance points while trading. The tool is made up of numbers derived from the differences between the numbers in the sequence. Next, to chart Fibonacci retracement levels, expand the Gann and Fibonacci retracement tool crypto. Click on the 3rd tool icon from the top and select the \u201cFib retracement\u201d tool.<\/p>\n<\/p>\n<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"303px\" alt=\"bitcoin fibonacci levels today\"\/><\/p>\n<p><p>Another important number usually used in Fibonacci retracement is 0.50, or 50%. It is not derived from the Fibonacci numbers, but it has been seen as an important point for likely reversal based on other theories. Everyone is still waiting for a big move out of Bitcoin, but every time Bitcoin gets boring over the past two years is when I turn to altcoins.<\/p>\n<\/p>\n<p><h2>Bitcoin Price<\/h2>\n<\/p>\n<p><p>When it doesn\u2019t work out, it can always be claimed that the trader should have been looking at another Fibonacci retracement level instead. Technical traders may recognize today\u2019s low and tentative support at $41,800. You have to look back to January 2021, when this price level was relevant.<\/p>\n<\/p>\n<div style='border: grey dashed 1px;padding: 14px;'>\n<h3>Crypto Price Today: Bitcoin reclaims $27,500; Tron, Litecoin, Ethereum gain up to 7% &#8211; Business Today<\/h3>\n<p>Crypto Price Today: Bitcoin reclaims $27,500; Tron, Litecoin, Ethereum gain up to 7%.<\/p>\n<p>Posted: Fri, 24 Mar 2023 04:06:32 GMT [<a href='https:\/\/news.google.com\/rss\/articles\/CBMijwFodHRwczovL3d3dy5idXNpbmVzc3RvZGF5LmluL2NyeXB0by90b2tlbi9zdG9yeS9jcnlwdG8tcHJpY2UtdG9kYXktYml0Y29pbi1yZWNsYWltcy0yNzUwMC10cm9uLWxpdGVjb2luLWV0aGVyZXVtLWdhaW4tdXAtdG8tNy0zNzQ2NTYtMjAyMy0wMy0yNNIBkwFodHRwczovL3d3dy5idXNpbmVzc3RvZGF5LmluL2FtcC9jcnlwdG8vdG9rZW4vc3RvcnkvY3J5cHRvLXByaWNlLXRvZGF5LWJpdGNvaW4tcmVjbGFpbXMtMjc1MDAtdHJvbi1saXRlY29pbi1ldGhlcmV1bS1nYWluLXVwLXRvLTctMzc0NjU2LTIwMjMtMDMtMjQ?oc=5' rel=\"nofollow\">source<\/a>]<\/p>\n<\/div>\n<p><p>Below, we go through various Fibonacci retracement trading strategies that you can use as your Fibonacci day trading strategies for making reliable market entries and exits. Keep in mind that there\u2019s no single best Fibonacci trading strategy, as each one can be applied in different circumstances. What\u2019s more, there\u2019s no best time frame for Fibonacci retracement. This is because Fibonacci retracement trading can be used on both short and long trading intervals. That said, crypto Fibonacci retracements on longer timeframes will present stronger trend indicators than those on shorter timeframes. After reading this article, the automatic Fibonacci retracement indicator will have no secrets for you.<\/p>\n<\/p>\n<p><h2>Reasons Bitcoin Exploded to a 9-Month High This Week<\/h2>\n<\/p>\n<p><p>Any point that seems relevant to you in a price trend can be used as a reference. In the Bitcoin example below, we selected the yearly high and the yearly low as points of reference for the 1-week chart. If a recovery above the $10,080 level can take hold, then Fibonacci analysis highlights the $10,550 level as the key upside area to watch prior to the $11,100 level.<\/p>\n<\/p>\n<div style=\"display: flex;justify-content: center;\">\n<blockquote class=\"twitter-tweet\">\n<p lang=\"en\" dir=\"ltr\"><a href=\"https:\/\/twitter.com\/search?q=%24BTCUSD&amp;src=ctag&amp;ref_src=twsrc%5Etfw\">$BTCUSD<\/a> <a href=\"https:\/\/twitter.com\/search?q=%24BTC.X&amp;src=ctag&amp;ref_src=twsrc%5Etfw\">$BTC.X<\/a> <a href=\"https:\/\/twitter.com\/hashtag\/bitcoin?src=hash&amp;ref_src=twsrc%5Etfw\">#bitcoin<\/a> is starting to bounce off the SMA (20). A retest of the fib levels above? Try our <a href=\"https:\/\/twitter.com\/hashtag\/automated?src=hash&amp;ref_src=twsrc%5Etfw\">#automated<\/a> <a href=\"https:\/\/twitter.com\/hashtag\/fibonacci?src=hash&amp;ref_src=twsrc%5Etfw\">#fibonacci<\/a> <a href=\"https:\/\/twitter.com\/hashtag\/sequence?src=hash&amp;ref_src=twsrc%5Etfw\">#sequence<\/a> <a href=\"https:\/\/twitter.com\/hashtag\/levels?src=hash&amp;ref_src=twsrc%5Etfw\">#levels<\/a> today! <a href=\"https:\/\/twitter.com\/hashtag\/TradeEfficient?src=hash&amp;ref_src=twsrc%5Etfw\">#TradeEfficient<\/a> <a href=\"https:\/\/t.co\/AFrYlCiakM\">pic.twitter.com\/AFrYlCiakM<\/a><\/p>\n<p>&mdash; TrendSpider (@TrendSpider) <a href=\"https:\/\/twitter.com\/TrendSpider\/status\/1052602744853487616?ref_src=twsrc%5Etfw\">October 17, 2018<\/a><\/p><\/blockquote>\n<p><script async src=\"https:\/\/platform.twitter.com\/widgets.js\" charset=\"utf-8\"><\/script><\/div>\n<\/p>\n<p><p>A primary barrier is near the $51,000 mark on the bullish side. The next significant resistance is staying near the $51,800 level. A decisive break above the $51,080 resistance level could allow more gains. The next major hurdle is near $52,000, beyond which the price might soar even more. In the scenario above, the price may jump to $53,500.If bitcoin fails to break through the $51,800 resistance level, it may continue to fall.<\/p>\n<\/p>\n<p><h2>Fibonacci Retracement vs Extension Trading Strategies: Use Cases<\/h2>\n<\/p>\n<p><p>The RSI confirms where the asset has been overbought and dropped in price which gives the assurance that a bounce is likely. Without such a complimentary indicator, Fibonacci Retracement alone can be misleading and can cost you your capital. The Fibonacci channel is a variation of the Fibonacci retracement tool, with support and resistance lines run diagonally rather than horizontally. Fibonacci retracement levels were formulated in ancient India between 450 and 200 BCE. The current price of Litecoin is $77, with a 24-hour trading volume of $1.1 billion. Litecoin has gained more than 1% in the last 24 hours, but its weekly gain is more than 23%.<\/p>\n<\/p>\n<p><p>My Barchart members have the option to export the data to an Excel spreadsheet or as a .csv file. This is not our primary count though and we believe there is one more intermediate wave down to&#8230; As we can see in our weekly chart, Tesla is continuing to do the correction in wave 2 in black.<\/p>\n<\/p>\n<p><h2>Presale Cryptocurrency With Enormous Potential Gains<\/h2>\n<\/p>\n<p><p>TheFibonacci sequence is a set of numbers that includes a certain pattern like, 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, etc. Every number in this sequence is the sum of its GALA previous two numbers and every number is 1.618 times greater than the previous number. The Fibonacci ratios are calculated simply by dividing the numbers in the Fibonacci sequence. For example, the ratio of 61.8% is calculated by dividing 21 by 34 or dividing 55 by 89. The chart above shows how to use Fibonacci retracement in an uptrend.<\/p>\n<\/p>\n<ul>\n<li>Each attempt to break above the current 61.8% Fibonacci retracement (~$44,500) was unsuccessful.<\/li>\n<li>The calculator will determine the price difference if it&#8217;s a rise or fall.<\/li>\n<li>Just as the Fibonacci numbers are obvious in everything around us, so are they in trading.<\/li>\n<li>We are not a financial advisor and the content on this website is not financial advice.<\/li>\n<li>The Fibonacci ratios can be seen on the left-hand side along with support lines.<\/li>\n<\/ul>\n<p><p>When we divide it by the number two places to the right, we obtain 38.2%. Over the course of history, scholars have researched various ways that help us predict seemingly erratic market behavior. As such, Fibonacci retracement often comes out as one of the most popular methods to forecast a market trend shift. The Last Price shown is the last trade price at the time the quote page was displayed, and will not update every 10 seconds . The Trader&#8217;s Cheat Sheet is updated for the next market session upon receiving a settlement or end of day record for the current market session.<\/p>\n<\/p>\n<ul>\n<li>This level has previously served as a barrier, and it is likely to maintain BTC&#8217;s bullish trend.<\/li>\n<li>Jacob Canfield is a lead technical analyst at SignalProfits.com and has been trading cryptocurrencies since 2016.<\/li>\n<li>Fibonacci extension levels indicate levels that the price could reach after an initial swing and retracement.<\/li>\n<li>We do not make any representations or warranty on the accuracy or completeness of the information that is provided on this page.<\/li>\n<li>It has a total supply of 21,000,000 BTC coins and a circulating supply of 19,216,412 BTC coins.<\/li>\n<li>The first is that the market must be in a clear bull or bear trend.<\/li>\n<\/ul>\n<p><p>Find the approximate amount of currency units to buy or sell so you can control your maximum risk per position. In our crypto guides, we explore bitcoin and other popular coins <a href=\"https:\/\/www.beaxy.com\/\">https:\/\/www.beaxy.com\/<\/a> and tokens to help you better navigate the crypto jungle. From basic trading terms to trading jargon, you can find the explanation for a long list of trading terms here.<\/p>\n<\/p>\n<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"308px\" alt=\"bitcoin fibonacci levels today\"\/><\/p>\n<p><p>We will expand further upon how to trade Fibonacci retracement further down in our article. But first, you need to learn how to add Fibonacci retracement level using our GoodCrypto <a href=\"https:\/\/www.beaxy.com\/blog\/fibonacci-retracement-levels-explained\/\">bitcoin fibonacci levels today<\/a> free Fibonacci retracement tool. Now that you know how to read Fibonacci retracement in a chart, let\u2019s continue by showing you how to trade with Fibonacci retracement.<\/p>\n<\/p>\n<div style=\"display: flex;justify-content: center;\">\n<blockquote class=\"twitter-tweet\">\n<p lang=\"en\" dir=\"ltr\">Bitcoin Cash Price Prediction Today: Daily (BCH) Value Forecast \u2013 June 26 <a href=\"https:\/\/t.co\/kSY9R7Lp9D\">https:\/\/t.co\/kSY9R7Lp9D<\/a> Meanwhile, from the Fibonacci tool, the crypto\u2019s price is in the 0.236 (23.6%) Fib.retracement level. BCH \/USD Medium-term Trend: Bullish Resistance Levels: $480, $500, $520 Suppor\u2026<\/p>\n<p>&mdash; \u20bfEG News &#8211; BitcoinExchangeGuide (@bitcoinsguide) <a href=\"https:\/\/twitter.com\/bitcoinsguide\/status\/1143958786308300802?ref_src=twsrc%5Etfw\">June 26, 2019<\/a><\/p><\/blockquote>\n<p><script async src=\"https:\/\/platform.twitter.com\/widgets.js\" charset=\"utf-8\"><\/script><\/div>\n<\/p>\n<p><p>It often acts as a strong support\/resistance within the trend and you should use this Fibonacci retracement level liberally. The two additional levels of 50% and 76.4% are added by traders, even though they aren\u2019t provided by the Fibonacci formula. This is because, historically, price trends tend to find support and resistance at these levels as well. Consequently, adding them to the Fibonacci levels on your chart can provide further insight for market entries BTC or exits. These levels are employed to an asset&#8217;s price that is anticipated to continue an uptrend or downtrend to make new highs or lows.<\/p>\n<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h2>Does Fibonacci work for Bitcoin?<\/h2>\n<\/div>\n<div itemScope itemProp=\"acceptedAnswer\" itemType=\"https:\/\/schema.org\/Answer\">\n<div itemProp=\"text\">\n<p>The Fibonacci retracement tool is often used in technical analysis to predict possible future prices in the crypto market. It is a confirmation tool that can help you get better trading results when used with other indicators, and this is how you use the Fibonacci retracement tool in cryptocurrency trading.<\/p>\n<\/div><\/div>\n<\/div>\n<p><p>Over the last 24 hours, the total crypto market volume plummeted 26.85% to $33.96 billion. The chart above shows that the price bounced off the trend line multiple times. Let&#8217;s imagine a case where the trader is unsure if the trend <a href=\"https:\/\/www.beaxy.com\/blog\/fibonacci-retracement-levels-explained\/\">bitcoin fibonacci levels today<\/a> line would continue to serve as resistance before the third bounce in the picture above. The trend line has a confluence with a strong Fibonacci line would have propelled more confidence into the trader to execute the trade.<\/p>\n<\/p>\n<p><a href=\"https:\/\/www.beaxy.com\/exchange\/btc-usd\/\"><img 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' alt='bitcoin into dollars' class='aligncenter' style='display:block;margin-left:auto;margin-right:auto; width='407px'\/><\/a><\/p>\n","protected":false},"excerpt":{"rendered":"<p>The survey was performed among 1,000 households, and the findings revealed that most investors were investing in Bitcoin for the long run. Each number in the sequence being the sum of the last two numbers before it. They follow the pattern 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144 etc. [&hellip;]<\/p>\n","protected":false},"author":3,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":[],"categories":[15],"tags":[],"_links":{"self":[{"href":"https:\/\/profielfotoshoot.nl\/index.php?rest_route=\/wp\/v2\/posts\/2651"}],"collection":[{"href":"https:\/\/profielfotoshoot.nl\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/profielfotoshoot.nl\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/profielfotoshoot.nl\/index.php?rest_route=\/wp\/v2\/users\/3"}],"replies":[{"embeddable":true,"href":"https:\/\/profielfotoshoot.nl\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=2651"}],"version-history":[{"count":1,"href":"https:\/\/profielfotoshoot.nl\/index.php?rest_route=\/wp\/v2\/posts\/2651\/revisions"}],"predecessor-version":[{"id":2652,"href":"https:\/\/profielfotoshoot.nl\/index.php?rest_route=\/wp\/v2\/posts\/2651\/revisions\/2652"}],"wp:attachment":[{"href":"https:\/\/profielfotoshoot.nl\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=2651"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/profielfotoshoot.nl\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=2651"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/profielfotoshoot.nl\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=2651"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}