{"id":1746,"date":"2022-10-31T16:16:01","date_gmt":"2022-10-31T16:16:01","guid":{"rendered":"https:\/\/silicoded.com\/?p=1746"},"modified":"2023-03-08T18:26:31","modified_gmt":"2023-03-08T18:26:31","slug":"expert-identifies-historical-bitcoin-fibonacci","status":"publish","type":"post","link":"https:\/\/silicoded.com\/index.php\/2022\/10\/31\/expert-identifies-historical-bitcoin-fibonacci\/","title":{"rendered":"Expert identifies historical Bitcoin Fibonacci levels for large upside move&#8217;"},"content":{"rendered":"<p><img decoding=\"async\" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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width=\"300px\" alt=\"technical\"\/><\/p>\n<p>Once broken downwards, the golden pocket became a new resistance zone. While we already covered Fibonacci retracement strategy earlier, we haven\u2019t yet touched upon the Fibonacci retracement vs extension notion. Fibonacci extensions are very useful for determining exit positions when the price breaks out of the trend, beyond 100%. To obtain the ratios for Fibonacci extension vs retracement, we simply add the usual ratios to 100%, which gives us 1.236, 1.382, 1.5, 1.618, and so forth. If you are still wondering how to place Fibonacci retracement you are in for a treat. Drawing Fibonacci retracement levels is completely streamlined in our GoodCrypto app.<\/p>\n<div style='border: grey dotted 1px;padding: 14px;'>\n<h3>Conflicting Signals: The Big Difference Between Bitcoin And Crypto Charts  Bitcoinist.com &#8211; Bitcoinist<\/h3>\n<p>Conflicting Signals: The Big Difference Between Bitcoin And Crypto Charts  Bitcoinist.com.<\/p>\n<p>Posted: Thu, 02 Mar 2023 00:43:08 GMT [<a href='https:\/\/news.google.com\/rss\/articles\/CBMiSWh0dHBzOi8vYml0Y29pbmlzdC5jb20vY29uZmxpY3Rpbmctc2lnbmFscy1iaWctZGlmZmVyZW5jZS1iaXRjb2luLWNyeXB0by_SAU1odHRwczovL2JpdGNvaW5pc3QuY29tL2NvbmZsaWN0aW5nLXNpZ25hbHMtYmlnLWRpZmZlcmVuY2UtYml0Y29pbi1jcnlwdG8vYW1wLw?oc=5' rel=\"nofollow\">source<\/a>]<\/p>\n<\/div>\n<p>Follow @TonyTheBullBTC on Twitter and search CoinChartist on YouTube. Fibonacci levels crypto can be drawn using the Fibonacci retracement drawing tool offered for free as part of the suite of Margex technical trading tools. In XRP the settings, users can toggle which Fibonacci retracement or extension levels they want to have visible. The static nature of the price levels allows for quick and easy identification.<\/p>\n<h2>Bitcoin Price Outlook: Community Still Very Bearish, Expects Lower Prices<\/h2>\n<p>Get the latest crypto news, updates, and reports by subscribing to our free newsletter. Select any of these levels and edit to include your estimated golden pocket. From the icon list that appears, click on the settings icon to add a desired Fibonacci level. Now click on the chart and scale your lines through an area of the chart you wish to cover. To add the Fibonacci lines to your chart, click the breadcrumb icon from the top left corner of your device.<\/p>\n<ul>\n<li>Fibonacci retracements and extensions are used by traders identify possible support and resistance levels in situations when such levels are difficult to identify.<\/li>\n<li>In the example below, XRPUSD found support at 0.618 and 0.786 temporarily at several pullbacks before eventually losing the levels.<\/li>\n<li>Conversely, a swing low is the low candlestick stick of a trend with a higher low on each side.<\/li>\n<\/ul>\n<p>Fibonacci retracement levels\u2014stemming from the Fibonacci sequence\u2014are horizontal lines that indicate where support and resistance are likely to occur. When using Fibonacci retracement levels to identify support, we are attempting to predict where the price may retrace to after moving up. In other words, we\u2019re identifying where the price might land after it has reached a peak and started declining. In technical analysis, however, it is most commonly encountered in the Fibonacci retracement and Fibonacci extension tools. The process to find potential resistance levels is largely the same as before, except this time you will be connecting the swing high to swing low.<\/p>\n<h2>The Fibonacci Sequence<\/h2>\n<p>In the chart below, we placed our Fibonacci bottom level at a major support line on $3,600 for ETH\/USD. Finally, we get to the meat of our article, where we teach you about Fibonacci trading strategy. Below, we go through various Fibonacci retracement trading strategies that LTC 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. In addition to tracking price, volume and market capitalisation, CoinGecko tracks community growth, open-source code development, major events and on-chain metrics. Do note that the price could continue to fall below these levels, and uptrends could set in before a complete reversal.<\/p>\n<div style=\"display: flex;justify-content: center;\">\n<blockquote class=\"twitter-tweet\">\n<p lang=\"es\" dir=\"ltr\"><a href=\"https:\/\/twitter.com\/hashtag\/BNBUSDT?src=hash&amp;ref_src=twsrc%5Etfw\">#BNBUSDT<\/a> 40% 10X<br \/> Telegram \u27a1\ufe0f <a href=\"https:\/\/t.co\/fX10X7Ybf0\">https:\/\/t.co\/fX10X7Ybf0<\/a> <a href=\"https:\/\/twitter.com\/hashtag\/scalping?src=hash&amp;ref_src=twsrc%5Etfw\">#scalping<\/a> <a href=\"https:\/\/twitter.com\/hashtag\/cryptowallet?src=hash&amp;ref_src=twsrc%5Etfw\">#cryptowallet<\/a> <a href=\"https:\/\/twitter.com\/hashtag\/fibonacci?src=hash&amp;ref_src=twsrc%5Etfw\">#fibonacci<\/a> <a href=\"https:\/\/twitter.com\/hashtag\/cryptohumor?src=hash&amp;ref_src=twsrc%5Etfw\">#cryptohumor<\/a> <a href=\"https:\/\/twitter.com\/hashtag\/bitcointrader?src=hash&amp;ref_src=twsrc%5Etfw\">#bitcointrader<\/a> <a href=\"https:\/\/t.co\/DmF219rPnI\">pic.twitter.com\/DmF219rPnI<\/a><\/p>\n<p>&mdash; Gorilla Crypto (@GorillaCrypto7) <a href=\"https:\/\/twitter.com\/GorillaCrypto7\/status\/1631541733090631680?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>It has a total supply of 21,000,000 BTC coins and a circulating supply of 19,216,412 BTC coins. Fibonacci cryptocurrency trading can be an effective, low-risk and high profit strategy for trading any asset, but especially cryptocurrencies. Refer to the specific examples above to see how Bitcoin and Ethereum respond to Fibonacci retracement levels. Fibonacci retracement levels are important because they are at psychological and mathematical levels.<\/p>\n<h2>Twitter News<\/h2>\n<p>Most <a href=\"https:\/\/www.beaxy.com\/blog\/fibonacci-retracement-levels-explained\/\">crypto fibonacci<\/a> use Fibonacci retracements on a 1D chart to identify the long-term trend of an asset. Another important thing that Fibonacci retracements tell a trader is to include resistance levels, support lines, stop-loss targets, and entry levels. Like every other technical indicator, Fibonacci retracements also have some flaws and you should be aware of them before using this indicator to invest your capital in the financial markets. Thefirst disadvantage is that this indicator isn&#8217;t objective, which means that it works well only for some assets. For Fibonacci retracement to work in the market&#8217;s favor, a significant amount of traders have to use the same Fib ratios, which will then reflect in the price momentum of the asset as well. Horizontal lines are drawn that represent Fibonacci retracement levels that representsupport and resistance levels.<\/p>\n<p><a href=\"eth converter to usd\"><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='403px'\/><\/a><\/p>\n<p>Read fact-based BitDegree crypto reviews, tutorials &#038; comparisons &#8211; make an informed decision by choosing only the most secure &#038; trustful crypto companies. Let\u2019s put up that Fib Extension tool to see where would have been some good places to take profits had we shorted at the 61.8% retracement level. Let\u2019s pop on the Fibonacci extension tool to see where would have been a good place to take off some profits.<\/p>\n<p>Fibonacci extension levels indicate levels that the price could reach after an initial swing and retracement. TradingView has a smart drawing tool for Fibonacci retracements and one for Fibonacci extensions that allow users to visually identify these levels on a chart. Both tools are fully customizable and levels can be changed or added. It\u2019s worth noting that the 0.618 ratio is particularly important for trading with Fibonacci retracements. It is called the \u201cgolden ratio\u201d and traders often consider it as a major trend support\/resistance level.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"309px\" alt=\"strategies\"\/><\/p>\n<p>On the weekly <a href=\"https:\/\/www.beaxy.com\/blog\/fibonacci-retracement-levels-explained\/\">crypto fibonacci<\/a>, Bitcoin has also slumped by almost similar margins at 1.5%. Similarly, according to a previous Finbold report, BTC is currently in an \u201cextreme long-term hodler accumulation zone by considering Bitcoin\u2019s historical price analysis\u201d. Get the weekly email with exclusive crypto analyses and news worth reading.<\/p>\n<p>Fibonacci retracement crypto levels include 0.236, 0.382, 0.500, 0.618, and 0.786, while Fibonacci extensions are 1.272, 1.618, 2.000, 2.618, 3.618, etc. Users can customize which Fibonacci levels they want to see using the Fibonacci drawing tool. Here are some instructions on how to trade using Fibonacci tools to find support and resistance followed by some examples from the crypto market.<\/p>\n<div style=\"display: flex;justify-content: center;\">\n<blockquote class=\"twitter-tweet\">\n<p lang=\"tr\" dir=\"ltr\"><a href=\"https:\/\/twitter.com\/search?q=%24dydx&amp;src=ctag&amp;ref_src=twsrc%5Etfw\">$dydx<\/a> tp3 de geldi.\u2611\ufe0f<br \/>Te\u015fekk\u00fcrler <a href=\"https:\/\/twitter.com\/hashtag\/Bitcoin?src=hash&amp;ref_src=twsrc%5Etfw\">#Bitcoin<\/a> <a href=\"https:\/\/twitter.com\/hashtag\/dydx?src=hash&amp;ref_src=twsrc%5Etfw\">#dydx<\/a> <a href=\"https:\/\/t.co\/IOoQm00UOp\">https:\/\/t.co\/IOoQm00UOp<\/a> <a href=\"https:\/\/t.co\/Yf91h0SXKU\">pic.twitter.com\/Yf91h0SXKU<\/a><\/p>\n<p>&mdash; Crypto_paLa a.k.a Fibonacci (@crypto_PALA) <a href=\"https:\/\/twitter.com\/crypto_PALA\/status\/1631510297927204867?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>You can see that the <a href=\"https:\/\/www.beaxy.com\/\">https:\/\/www.beaxy.com\/<\/a> of ETH rose from A to B and then retraced to the 50% level. If ETH is in a clear bull trend , it will make sense to buy Ethereum, because the bounce occurred at 50% which some traders say is very profitable even though it is not a Fibonacci number. In the above example, (ETH\/BTC) the golden pocket acted as a strong support zone for a bullish reversal from a 0.5 Fib retracement. In the example below, however, it acted as a support level in the downtrend.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"305px\" alt=\"reversal\"\/><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Once broken downwards, the golden pocket became a new resistance zone. While we already covered Fibonacci retracement strategy earlier, we haven\u2019t yet touched upon the Fibonacci retracement vs extension notion. Fibonacci extensions are very useful for determining exit positions when the price breaks out of the trend, beyond 100%. To obtain the ratios for Fibonacci&hellip; <a class=\"more-link\" href=\"https:\/\/silicoded.com\/index.php\/2022\/10\/31\/expert-identifies-historical-bitcoin-fibonacci\/\">Continue reading <span class=\"screen-reader-text\">Expert identifies historical Bitcoin Fibonacci levels for large upside move&#8217;<\/span><\/a><\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"om_disable_all_campaigns":false},"categories":[18],"tags":[],"_links":{"self":[{"href":"https:\/\/silicoded.com\/index.php\/wp-json\/wp\/v2\/posts\/1746"}],"collection":[{"href":"https:\/\/silicoded.com\/index.php\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/silicoded.com\/index.php\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/silicoded.com\/index.php\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/silicoded.com\/index.php\/wp-json\/wp\/v2\/comments?post=1746"}],"version-history":[{"count":1,"href":"https:\/\/silicoded.com\/index.php\/wp-json\/wp\/v2\/posts\/1746\/revisions"}],"predecessor-version":[{"id":1747,"href":"https:\/\/silicoded.com\/index.php\/wp-json\/wp\/v2\/posts\/1746\/revisions\/1747"}],"wp:attachment":[{"href":"https:\/\/silicoded.com\/index.php\/wp-json\/wp\/v2\/media?parent=1746"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/silicoded.com\/index.php\/wp-json\/wp\/v2\/categories?post=1746"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/silicoded.com\/index.php\/wp-json\/wp\/v2\/tags?post=1746"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}