{"id":1553,"date":"2022-06-14T13:18:14","date_gmt":"2022-06-14T13:18:14","guid":{"rendered":"http:\/\/www.levallondescigales.fr\/?p=1553"},"modified":"2023-03-26T03:53:08","modified_gmt":"2023-03-26T03:53:08","slug":"fibonacci-retracement-levels-in-day-trading","status":"publish","type":"post","link":"https:\/\/www.levallondescigales.fr\/en\/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=\"all fibonacci retracement levels\"\/><\/p>\n<p><p>This is one of the most used indicators in technical analysis, which even professional traders cannot afford to use. In this article, we will tell you how to use the Fibonacci retracement to increase your chances of making a profit in trading. If you are an active day trader who places your price targets at the next Fibonacci level, you could essentially close your position at the 23.6 or 0.0 Fib retracement levels. In this short tutorial, we are going to show you how to use Fibonacci ratios and combine them with support and resistance levels. Similarly, in a downward trend, you can select the Fibonacci line tool, choose the high price and drag the cursor down to the low price. To improve accuracy, traders can also use double tops or double bottoms as the high and low points.<\/p>\n<\/p>\n<p><p>In this case we\u2019re trying to predict where the price may retrace to after a move down. Fibonacci retracements can be used as a risk management tool. The targets can be used to determine your risk versus reward ratio before entering a trade, as well as, an active management tool to uncover new levels of support and resistance. You can use the Fibonacci retracements to uncover support and resistance levels which can be used as targets to either stop out of a position or take profit on a XRP trade. As one of the most common technical trading strategies, a trader could use a Fibonacci retracement level to indicate where they would enter a trade.<\/p>\n<\/p>\n<p><h2>Best way of using Forex pivot point indicator in trading<\/h2>\n<\/p>\n<p><p>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. Divide any number in the series by the previous number; the ratio is always approximately 1.618.<\/p>\n<\/p>\n<div itemscope itemprop=\"mainEntity\" itemtype=\"https:\/\/schema.org\/Question\">\n<div itemprop=\"name\">\n<h2>Which is the strongest Fibonacci level for trading?<\/h2>\n<\/div>\n<div itemscope itemprop=\"acceptedAnswer\" itemtype=\"https:\/\/schema.org\/Answer\">\n<div itemprop=\"text\">\n<p>The best Fibonacci levels to watch for would be the 38.2%, 50%, and 61.8% retracement levels. This generally holds true within both uptrending and down trending markets. They represent the most likely turning points in the market following an impulsive price move.<\/p>\n<\/div><\/div>\n<\/div>\n<p><p>Values greater than 1 are external retracement levels, while values less than 0 are extensions. A checkbox is available for each defined level, which allows that level to be turned on or off for display purposes. Traders can use Fibonacci retracement levels to determine where to place orders to enter and exit. If the price does indeed fall slightly and then continues to move higher, the trader may enter a take profit near the 61.8% Fibonacci retracement level to collect a profit.<\/p>\n<\/p>\n<p><h2>What are Fibonacci ratios?<\/h2>\n<\/p>\n<p><p>Suppose an investor enters a long position after a new low is hit. They might place a stop order at $134, the previous low, to cover their position. Meanwhile, they might place a limit order at $154, the 50% Fibonacci retracement level, to lock in profit. Fibonacci ratios are a series of percentages calculated by dividing figures along the Fibonacci sequence. There are quite a few different ratios, but the key ones are 23.6%, 38.2%, 61.8%, 78.6% and 161.8%. We can see several coinciding neighbouring bars maximum volume levels, marked with a black line, in point 3.<\/p>\n<\/p>\n<div style='border: grey dotted 1px;padding: 13px;'>\n<h3>EURGBP at Risk of Breaking Below Sideways Range &#8211; Action Forex<\/h3>\n<p>EURGBP at Risk of Breaking Below Sideways Range.<\/p>\n<p>Posted: Wed, 15 Mar 2023 16:04:45 GMT [<a href='https:\/\/news.google.com\/rss\/articles\/CBMic2h0dHBzOi8vd3d3LmFjdGlvbmZvcmV4LmNvbS9jb250cmlidXRvcnMvdGVjaG5pY2FsLWFuYWx5c2lzLzQ5MTE3Ni1ldXJnYnAtYXQtcmlzay1vZi1icmVha2luZy1iZWxvdy1zaWRld2F5cy1yYW5nZS_SAXdodHRwczovL3d3dy5hY3Rpb25mb3JleC5jb20vY29udHJpYnV0b3JzL3RlY2huaWNhbC1hbmFseXNpcy80OTExNzYtZXVyZ2JwLWF0LXJpc2stb2YtYnJlYWtpbmctYmVsb3ctc2lkZXdheXMtcmFuZ2UvP2FtcA?oc=5' rel=\"nofollow\">source<\/a>]<\/p>\n<\/div>\n<p><p>Fibonacci retracements work by enabling you to draw a trend line between the beginning and end of a significant market move. The drawing tool then plots lines at percentage levels calculated based on Fibonacci ratios. Fibonacci extension levels are not used as much as retracements, but they are still worth examining. As opposed to Fibonacci retracement levels, which are spread between the swing low and swing high, Fibonacci extension levels reach past the swing high or swing low. Fibonacci retracement levels can be used to identify your entry points , to set your exit points , or to decide where to put your stop-loss order.<\/p>\n<\/p>\n<p><h2>Fibonacci retracements vs extensions<\/h2>\n<\/p>\n<p><p>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. Not everyone is a fan of the Fibonacci approach to market analysis. Some just see the levels as a LTC <a href=\"https:\/\/www.beaxy.com\/blog\/fibonacci-retracement-levels-explained\/\">all fibonacci retracement levels<\/a> self-fulfilling prophecy as so many people are watching them, and not having any particular &lsquo;magical&rsquo; 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.<\/p>\n<\/p>\n<p><p>As such, we would want to exit our short position just prior to that level. You can see how the price action moved quickly to the downside following are sell signal, and continued just below our target level before retreating back to the upside. The first is the swing high on the left side of the screen followed by the swing low near the bottom of the screen. If you follow the gray dotted lines pointing downward, you will clearly see where those two points lye. For the sake of clarity, I\u2019ve only included the 61.8 retracement level on the chart.<\/p>\n<\/p>\n<p><p>Often, it will retrace to a key Fibonacci retracement level such as 38.2% or 61.8%. These levels provide signals for traders to enter <a href=\"https:\/\/www.beaxy.com\/\">https:\/\/www.beaxy.com\/<\/a> new positions in the direction of the original trend. In an uptrend, you might go long on a retracement down to a key support level.<\/p>\n<\/p>\n<p><p>The price broke through the resistance level 300 and after a small correction continued to move upwards. After reaching the level 345, the price changes its movement and begins to decline. Fibonacci retracement levels are calculated using Fibonacci sequence ratios. The most commonly used ratios are 23.6%, 38.2%, 50%, 61.8% and 100%. Secondly, with many traders using the Fibonacci retracement tool, there is a big chance they are looking to jump in on these Fibonacci levels themselves.<\/p>\n<\/p>\n<p><h2>Which is the best\u00a0Fibonacci\u00a0retracement\u00a0level?<\/h2>\n<\/p>\n<p><p>Unlike moving averages, Fibonacci retracements are fixed, making them easy to interpret. When combined with additional momentum indicators, Fibonacci retracements can be used to identify potential entry and exit points to trade on trending stocks. Fibonacci retracements are somewhat similar to moving averages in that they can both be used to identify levels of support and resistance. However, the theories underlying these two indicators are entirely different. When Fibonacci retracement levels and moving averages coincide, the level of support or resistance is typically stronger.<\/p>\n<\/p>\n<ul>\n<li>Fibonacci was an Italian mathematician who came up with the Fibonacci numbers.<\/li>\n<li>It\u2019s the one that we will need to refer to for this particular trading scenario.<\/li>\n<li>Therefore, it can be significantly easier to identify and anticipate support and resistance levels from Fibonacci sequences.<\/li>\n<li>Common ratios include 23.6%, 38.2%, and 50%, among others.<\/li>\n<\/ul>\n<p><p>Fibonacci retracement level extension trading is based on opening a trade at the beginning of the third wave with a take profit at 1,618. Pauses occur in a downward or upward move, after which the price pulls back or pushes forward to the level of the previous pause. These rollbacks are called retracements or corrections.<\/p>\n<\/p>\n<div itemscope itemprop=\"mainEntity\" itemtype=\"https:\/\/schema.org\/Question\">\n<div itemprop=\"name\">\n<h2>What are the first 20 Fibonacci numbers?<\/h2>\n<\/div>\n<div itemscope itemprop=\"acceptedAnswer\" itemtype=\"https:\/\/schema.org\/Answer\">\n<div itemprop=\"text\">\n<p>Fibonacci Sequence List. The list of first 20 terms in the Fibonacci Sequence is: 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, 233, 377, 610, 987, 1597, 2584, 4181.<\/p>\n<\/div><\/div>\n<\/div>\n<p><p>These results are added to the low if you are measuring a decline, or subtracted from the high if you are measuring a rally. These levels will become your target resistance as the price is rebounding or support during a correction. Fibonacci retracement analysis can be used to confirm an entry-level, target a take profit as well as determine your stop loss level. The idea is to go long on a retracement at a Fibonacci support level when the market is trending UP.<\/p>\n<\/p>\n<p><a href=\"https:\/\/www.beaxy.com\/exchange\/eth-usd\/\"><img 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7Qw80oLbcbgtJUhQ7iCE5BrpZ0Tp2NKemR4S2n31rcW42+4k8y1LUojCuhy4s5HrHqFZ3Pvpze+u5ZaOUdFrtv2\/0rbJSZkK2lt5LiXQrt3DhYJOQCrAznr6+mc4rZK456+FcqBA0DZKi\/WmutzY+v39Fbe6Z0pMbgWWPeJsu+3uRCCQ+++0lCEtRns48nUSVEfWHSpPJxUF7nsuyNabjMstLdcc27tiUoQkqKj5ZcegA76ywsEsjWE2uQPNatdUmjpZKhouWNJt1sL28VmI2ouJOaFKh6S2pfCDhXZ6tnqwffi39K7xduJ\/JA0Ptdn1fjVcP7OrWW76u06TaO2cliTqBU1IUxB0+YjUtJQTyupV1wlPOrnCh1AHjg9LN31NG1im+W+9325OTdKA29D8LkamzUdsVtOJS2A2UnlVjKTkgZIwK3zhpdezhbUC+h0svMjixrGN7SIk+ySWkEAOF9DzI2I7x1C2w3Xig8NDbXn7NVXH+zqC68T4Axofa4\/wDaq4f2dWlWPVu7lxtYW9f3AiVdbfC7VuMVSI5ccw+PykVtISEkY6K5SDlVXD+tNyrfOs0aRdLlNYZvsy2yGY8EJkzWUSEJQ4VdipsgIJ5gC3kZUD0OBwt+bLmF\/v6KzeLonRiQwvANuQ5kDr33W2NXricdBU1onaxQBKSRqy4EZHf\/AObqG78Tw6HRG132\/jVcP7OrSk6g1rYoYiLuVztkAzLyvyyFZ0OuyZaZZDLa0pbIHOkqVnAKyPreNZqBf90JFxfus+5zooiXO0w12wQkFkokNM9uc8nP6KnFnIV0IwencdhjhqHD70RnFsbtDC+4AJsBppc7nl68lf3TW3EDpkQbnqjQ+3wtTtxhQpS4GpJrshCJEhtnnQhyChKiC5nBUnOO+piHdXnheodT3nTd7g6kflzfItT2QMyls9mwpKrmz6CAWkKCkgJyCV+BCuteh0nKQcYrSnhdTyGN2tl6HDq9mJU7algIBvodxYkfsq0pSsK3kpSlESlKURUNRxqfZ2Te9dS9wdPbn6s0ncrha4lomJtLducakMRnZDrJUmXFeKVJVLe6pIyFDPcKkYqx4GgUFd1EUY\/qR69J\/wDrL7j\/AMy0\/wD2ZT9SPXvtLbj\/AMx0\/wD2ZUoUpuh1UX\/qR696\/wDyltx\/5lp\/+zKHaPXvtLbj\/wAx0\/8A2ZUoUolyov8A1I9eePEtuP3\/ALi0\/wD2ZT9SPXntL7j\/AMx0\/wD2ZUoUogFlF52j153+ctuP3fuHT\/8AZlV\/Ui157S+4\/wDMdP8A9mVJ9KIdVE0vYq83mVazqrfPXt+g2u6wbwmBLYszTLz8SQiQyFqYgNucocaQSErTkDGalYBQ8PGudKDRN91FW++wemd7dNLhTo0WPemEgwLi41zFpQOeRYHVSD3FPv8AXXnLSt7vehrs9oPW0IwZttwkpV9UI\/NWhX5zRHcfDuNe4Vd1RzvDs7Zt1bOg84t9+t+V225JRlTSvFCx+c2rxT946147jThGn4uoexkNpG6tPQrrYRir8Lmzbtdv99yh2\/2BnUrKJ8B0xrtGwtl5CuUrI6gZHcoeBqSdnt4vp54aO1ksRr+x+TZdc9ETQB16dwcGOqR3948QIGsN+vekLxI0drOGuBcYBw60c8qUZ9F1tR+syrwPek9DW\/zdHPaqZjX+ClDUiNlxEhC+VSykHlI5fzgoAg9O6vgHC9XjnBGOmgLCbn2m65S29s3dbe69rXw0mKUYeTp+U8wenyPRemQoHuNYXWWmmtYaSvek35TkZq926TblvtpBW0l5tTZUAehI5s4Pqrp0LqB3U2lbfeZLYbkutBMlsdyHk+i4ke7mB+6tgHdX6tjeJWh7divmrmlpseSjhnQ+7jDaGW95m+RCQkZ01H7gMfs665m3+6k+M5Dm7vR32Hk8i23NMR1JUPUQV1JlKlzWuBBG6AkG4UdDRW7oHKN5mQB0H+5mP+nVPxL3f\/w0NfDUf9OpGpU2AFgq2vuo6\/Ezd\/x3naP\/AGaj\/p1bO6I3sKypnfCKhPTCTpVgn+HtRUnVbLnw2ldm7LZQoeCnAKiwQnqo4Gh98f8ADpC+E2fnV1WXa3cKFrdGvL5ulGu09m1O2hhBsCGG0MuPNurJCHclXM0jx6DPrqSvpG3n\/j8b+VT\/AF1X6Qt\/7vjfyqaWHNULmEWv6rFx7fq5D7a5OooDrIUC42i3FClJ8QFdqcH34NWMO067jz3pMrUkeVGC1FmMWQj0ed8gKWE5+quOOgGOyPfklUVbpcY+itDsqGhtLXnceRGvEeyzRp4NqjxZLrqWyyZCyEOPJKurLZWsY9PkGVCWdMbkaO1jZLVqHT14RKhXlhqRDcShWFpczy+HQ5SoH1EEGoyBVJZ19Vj7PYNxol1Mu86ujzo3lSlhpDQaSWCtRCOUJ6FKSkA83XHXPfW71hGNY6bkXBNraurJluLU2lrqFFaSQpOCO8EdfV09YrOUYANlaMtI9k38bqhIHea0G\/aF1e9r6RrrSWrLXbzNtEa0yI020rlghh591K0qS+3jPlBBBB+qK34g+BqPtFa\/vN43L1tt7qCBFju6eRbp9sdZ5syoEptae0WFdyhIjyk9OnKE1dZF3CxbxDoNd6WH\/Zp7\/XKGx7w5\/u80t0\/5tPf65W+VirtabpPfS7B1LMtyAnlLbLDCwo\/ssuIUc\/Z6qXUZQBZaz9Cbx+GvdLfDb3+uVT6D3i\/f5pXvz\/c09\/rlZr8XNRf4QLp\/NIfyqfi5qL\/CBdP5pD+VRMoWG+g94s\/3eaV+Gnv9cqn0HvF3jXmlvhp7\/XKzX4uai\/wgXT+aQ\/lUOndRAZO4F0\/mkP5VEyjotXvOhNy9TMxbdftd2BUBq4Q5zyIun3GnXPJ5DbwSFKlKCclsDPKcZqR0qAQMmtbNo1DHlRk\/jpc5GXApaFxIoTyDqrJDQIB7unXJ8Opq3laOv0htxtGrH0hclb6cpUChJKDydFDphCgf8ovGOmCAWW3ZFVrFabtEyyW1Nvm3V24qbUeV94flCnA+sc9TnNZWilKUpREpWNZtdqkNIfYLrjbqQtC0yXCFJIyCDzd2K5\/Qtv8A2D\/84c\/SoigXijs+tTp253STudd4cCetix6c03p9HkLs65zFJYYMqWlRfWlLq+0KWVMpCEKK+cA1tHD7Hv2h4V52a1Tertd39GyEC2Xa6KU49cLXIT2jClPKGHVtq7VlXUqAZSVY5hmxu0e1684i7ZpOPHedt+2tr+n7i4p5wti5zg4xDaHX66GES3FDwDzJ8ak2VpC33F5M1T0ppzydcf0HM5bXnIPOCQcKUOhHf7k4Is4iUw6eVt9Cj0OEqB6VpW3u4tw3Ba1AuPY2rc9p7UVw0\/IjvyedZVGd5UO+inoHWi26B3gOAde+slp\/b6x6YlomWxyUHEhQ9NxJylXUg+iMjmJUPVnAwOlaftwhNm3q3YsqcIROk2a\/pT3dZELyYnHvVb1ffRFJfPe\/3PB\/lV\/o0573+54P8sv9Grpb7TYytYAqiZUdRwl1JNEVtz3v9zwf5Zf6NOe9\/ueD\/LL\/AEauFS4yeinQnpnrXIyGQOYupA9eaIrTnvn7ng\/yy\/0Kweo3twUyeXTkeApns2z+U7+b0+0GSevQI5eg9IjPo5IzbWoLI+6phi7RXHU9FIQ6FKH2gdauUzYi+iZCCfUDk0vbdN1qMt\/c9yakQo0FmP2SebtQhR7QJOcYV9UkHv6jKOn1gNvhrkORWVymwh4oBcSDkJVjqM\/bXA3GClXKqU2D6s1y8ti9\/bDHdS99kXfVOUV0CdEPUPCuaJLCzhDqSaJ3KP8AeHZixbtWlLL8p21XmGD9H3aMB20cnvTg9FoPik9DXnwbf8UOyYSi0W6365sLHTsoDhZkBPr7JfTPuSrHur2I4+00MuLCR6zXQbjCH\/GEfw1o1OG0tbrMwE9ba2+e62IqmaAWYbBebeDndTcXW933F0\/uJouTpxcG7on2yM6gp7OM62EKa9IAqIUzzkkDJeV4AV6cT3CrNMyAV8yXkcxGMjvx6q7\/ACuMlBUXkBKRknPQCtuONsTQxgsBssDnFxzOO67qVj2dQWOStTce7RXVJ+sG3Qoj7cVeIfZcGUOBQ7+nWrqF2UqnMK61yWGyAtwDNEXbWJmaT0vcJK5lw03a5L7mOd16I2tasDAySnJ6VfGfEHe+kfbWMlXHUDT6xCssSSwOqXFz+zKvX6IbOOvTv8KWusb3NAudfC\/6LG3fTejbYlpSdD2R3tCQf1k0nH\/sGsb5Jo794Njx\/wCitfoVw1ZqG+NtMJfscFJKjjFyz6v+TrXk6huyxkWeHj\/08\/LrVlMgdZv7LlT1YY8hoP8AyfosReImm79vlt9pW1aYtsNVkZuOq5ao8ZA5UttiLHSohIxzOS3FpHrZJ8KkPQ+02kdAi6t2BmQmNdLi9cURnHctQlO5U43HAwW2y4484E5OFPLxgYSIx2VkTb\/uzrrW7VtjOZei6ZDolkhpiEgrcCfR9L8vJfB7uqceFS6nUV0Q+BNs62G+1KFEBSzyhTo5gAPUhs\/Y5WeEOc3XdbME7HxguF\/AhX0fSGm4jqX2LUyhxKw4F5JPMFcwOSf2RzWarUIeqNQP3YRntPKRE7YNKdySQnJHOOmCOgz1yAR31tK5kZBwt0D7ayFuVbFO+N4OQWt3WXdUOajls6R4l9Gz3wG2NaWe46dStOfTlM8s1hCs9P8Ae2p5GP2R6Z6mXPLopHMHhj11DnE0uBE0baNfB9CZGidQ26+su4VltDbwRJ7ugBiOykHOOi+\/PQwthTVSuhuVHWcJdTk9MZruBB7qIq0pVMj10RVrrkPNRmVvvOJQ22kqUpRwAB4k1zyKsVKTMl9i24ktRyFOYPUud4SfsGDjv6j7yLsgslSVS3kAOvdTjm9FPgOvd07+g65q7rik99Vol1WlKURKUpRFE3DjdFRtITtr50p1657a3J3TD\/bK5nVRm0pcguqPernhux1c3irm8QcSbd7pBslsl3m6SUR4cFhyTIeWcJbaQkqUo+4AE1FGqJMTbriE03qp1HYW7cmEdKzXUp9EXSMHJMBTh7hzNGa1zHvV2SfVXZxGSZV\/tOn9mbW2pyVuNdEW2YR3MWhodvcHFeoFhssg\/s5DdQi58O0a43DQD2418t7sG67j3J7VDsd5OHY0d8JTDYc\/xm4jcdKh4KCvfUtgYrpQhtKkNNpASynGMYA8B\/8AGu7NLoq1B2rHJGnuKPT5Sp1uFrTRV0jOOJWR+vLbKjPR05HramSiB\/iGpvJHjUN7+LdgXbbnVBggG16wZiB7tB1RNiyInKenQFx9nv8AFIqpy\/mCloJOi8N8PvDDtJv9om4bn7rQb5e9SXTUl5bkzVX+a2paW5rqEDCXQnolIHd4VDkHckXzabR3DpI1tcnYru7zdhm24Xh3yldi8okJEdRC+07IHssdehSnr3V674Gyr9Qc9yVfjPfuvv8ApB7urTrTup+Dyf3LiWm1WHSqdYPX1ESK6nRkhL30oX+UYf8AJgkL7Xrz8wAPXPjXxWk4qxKjxbE4DHLO0OIblu4R2zWPcPl0XpZKGKSnhfcNNufPZR5xSbG7T8KGntE7xbXR73p+6wdbWxiTMRfJj58jKH1vI5VuKGFJbAPTOOncSDv+gdBa94t9PHdbfzXeo7boS8pXIseiLbc1w43kAzyvTnEEKdK0jn5cgAEHOPRGN\/CrgnhrtOR1\/G+F\/wB2l1KeqG\/pfgjls7ftrV5TtwlNrbjfW5fIBypSB446Yrkw8SYqeHKVrZ3B80xYZCblrdNLnbf0Kzvo4Pxkhy6NaDbqVGWleH78H3uBfV6W20n2j8ZIAUttywajkNz2SjvcaUHPSKe\/I5gMdc1C\/EfpbcbbXdDbba\/ejWl513tVfdQx+wuU2e4xN7IkMuR5TzSkqWtkOJcSvpnr70p0\/YtWl7tuHw+xNtRCXqKDc4z10RB5S+xFQx+uy\/yjKQRz83N35Prr0P8AhTVJXtPo6PDSpd3Opg\/ASPrgNxnVOEe4Dlz91eiIruH+IoMIbVvmjnaffNy02cLtO42votQOjqaR05jDC08uY0WqcW\/DjpPhm2zj7t8PKL5pvUcO5twJExq8SnyqLJbdZUnDrigPSWghWMg4NSZH\/B\/bIS9uG3voi9t6uesgUbib\/N5hcjH\/AN+KC5y57Y82MY92KltVnsfExw86eRPeBhaot9nuzqgc8pQ4xIWj3HLakH76uI+7sdXEnM2PPZkJ0i1fm8AZS6mUptaf+shbagPUg14c8T446lbSMnf2sDnuebm5aMoAJ52N10hRU2cyFgs4AD1XkzhA4fLFxN7e3PdLiKOodQ6gXdl2iK+\/eZbBRGistNhIDbiQQFcwJ9aT45qWfwet8OnhuBa9PSriNKK1lOYsEKRLckIjxGSG+ZtTiicKUDk56lOakXUrVu4YeG3V06xOtAWCJebtDKx6JlSZDzzKD9jjyEfYK1T8H\/oNdm2005DcaIWYSJDpI6lx09qsn\/rLNfT+A8Uq8erK7EXyOdDmDY2knKNzoOXJcTFII6WOKEAA81ED+lNhN3uInfCfxK6tCbhatTNwbM3P1O9A7OEGR6DaEuoBQMDGB\/pqULRwK8IF+tLN+stlmTrdIQXGpcfVM5xlaBnKgtL2CBg9fdU08RvCptNrO1X3Wt42203MvqoDrjtxetrKpDhbaIQVOcvMogJSASegA9VRhwcdeDfRqj42OV\/\/ACO1x\/6jQ4jhOXEKWtlaJHhuQOIaBbl5LYwd0M\/+KSNugve2q82cRu2XCFtds7etfbIauio1vZX7fItKoWsX5L6V+WsJWUNl9QJDZcPccDJ8KmPRW0OtuJLSLW6nFhrm+IsF3jfSMDRMK4uQbZBglPMhyWUKCnllHKslRGMnPfyp8V23afTk7hFka\/RpaE7c4iWX3paY6e37JM5CXSF4z0b589e6v0X4smbleeEbXCNFpW84\/p1t1nyXvXDy2p3lx3pLAXkeIyPGsvEr8U4cpqXC46x7jUSWMrveaDlGUHl1UUYgq3vnMYGUaAKMdG8PvATuRcnrbs7eYUbUVsbLjcrS+pJDU+KR07VB5znB8cEZ763zZnd7dPYfeWNw67wask6ut17huXLSGpZSeWS+02cOxJOOi3UD0ufJyO\/6wA8q8PK9GXXiN2Xc2sfgyH4cK6OXs25KR5PD8h5UJf5QMflFYCT1CvVXoXjEk29ndzYJDISq9N365Os8oypMQRUh\/PqBJa\/g91ZKKSv4c4qhwY1L54pWEnPqWmztb8vd8j4qsrYquhdUZA1zTbTw+q9X8UOsp9q4XNztS6cuUiBcYukbo9FlxnS26w6Iy+VaFjqlQPUEdQcEV410BwZcMVx2d0\/uJrq03RpT9gj3e7T3tSTmm0FTCXHXV4dASPrKPgOteh+IKY9K4Ndz1O5z+J1z\/wC7LqOrqB5iExRA6bXuf+7TW7\/Umtq6NlHHRzOjzyZTlJGht0WLB4o5DIZADYc1qejOGfYPUdpk3bhk3o1RpyfDVhNx01q96Y026QeUPsuOLStJ8UnlJx31EGt9wdw93d49vOEPiMkyZkuy6ifF3ft0h2HG1BBMNTkSThtSSlQx1A6A5xg5A4\/g0Y8J\/ce\/XLTMYJtLeirdEubrDJQyq6duVcpOAFOBvmyftrYt8ZEBz8J\/tA1EKC+zYmES+U5IcJuCkhXv5FIP2EVxosRxLBsUrcFdVOma2F72ucfaa4Nvvv8AYK2XRQ1MEdSGBpzAabELctwOErgT2siRJ25Rc09GnOqajOTtUT20urSMlKfyvfg1za4SNtXNDjcLhG3HvumbsplUu1zoN9fnW64lH\/AvtuLUFoUUlOQfRPUhWMVKvEdprhz1a3pXT3EGqH2c65mNY2pLz7QdlrASUhTWMEgp+sQKwO+WsLLwdcOqhtpoNaoENX0ZBYadwxAekc3JIfWslRR2iuvfklIyM5rxNBj2LzNpW09TO6okfazyDGQDbQnfvBXSmo6cZ+0Y3IB01UF6Y4ndRW7g6ZtWjHXo2vdbT39MtONrw99LT5qxJfQQQQo87q0Y+qVJ9VS3A\/B9cNDcKJGvGnrvLuIjJ8ofOo5yVPuJSkOOcodx1Uc9Bj0h3V5t4JdsnL\/vtZYMoonQNsbW5e57w6tLvE4kNdO70U8ykdM+gT0r1nf4+8q+MLTN7t2kpb23kPTMq0zLkJDIaRIfWHlK5CsOH02I6MhJ7vVk17LjzHK1le3DqCo7ExRue8h2XMbXDdxyGg7+a5ODUcLYDJIzMHOsB+68p673F1npvhz1\/wAO2rr5cpMna\/VUZpxt24ONvXOwmQHGWlOJVzltTK+mD0SlHqqR99eFvafafZG5b57Dx75Z9TadZiX61XFu+TJHKgOtrJKFuKSoFsnOQRgmsdx17btQt3dP6yW2UWjce0SNG3N8dEtTwhSoa1HP1iCQPc0RU1cPbjO\/HBbZ9O3F1TT900zL0vNKwCtl9oORCoj1+gFj3EVlxviardhOGY9TyuazMBKATY7XuOfuu5c1lpqKMVE1M9t9NFHmxnBftBuTtHpfcLdi1367at1Lb0XW7TnNQTW1PuvqLnMUodCR6KkjoPDNRlwwcPLG+Wo9wdM8QczUGprftlOTpGxpkXaUwlpppx4qA7NaebKezJznopPur1pdNw7btfuvtNsVCKUxL9ZrhDbb5R6BiMNFhRPfjDbqPeVD1Vs2n9J6d2iia81epwIjXm6ytU3BfcUARWkrH3Bgn7VGvGTcX4zDBUB0zwajK6LU3aO0IIb0uAR5LoMw+nLmeyPY0PkvPXCJGtm1\/Etu7pLbt66xdG2uXAtMWA\/Pdks+WIazIWC6pR5gSBnPcoCv0Pc1M7EbYH0DdJvaNhZcispWlPuJKh1r8zvwcN1uOu7jqq+X+Mlu83a\/O6ilEf8ACom+mlzr4cyHEj3IFfqTAZDURtvHcK\/R2HwvpqaOOYlzmtAJJ1JA1JK8fMc7yW6alYP8cnv3m6i\/mqP06odZvDu0ZqM\/\/dWvmVspHStP0VuhpTX1+1hp7TU0SX9E3VNmua0kFIlFht5SQR38va8h9SkqHga3czPh9Vhs7quyVrp9lACdFajLrhCG0+TN9SfE\/lO4DJPuHTJwK5xtVvMNJbOk9SrUB1WuMglR9Z9P\/RWcjBUpwznEEJGQyCQfR\/Z9PX4eOMd2SBfVOeP4fVTY9VrzOrXnn22fxTv7YcUElxcdASjJ7z6fdVm\/rh5iZcIirJI5YUdbyHAFcr6gtQDaTy95Cc\/fW2YBqnInxAo18YOrPVVc1xG613Tuq5l6uMiDKsEqChrm7N13ql3lIB8OmMjv7+uM4rZKoAB3Cq1V7muN2iwVmgtFibpSlKorKON6NAXzWm2t5tNju77l7jobuVmLqGQlNxiuJfikkIBA7VtAOCOhI7jUcbAapk8QmsbjvtGk3ODYbba2NOWSPJbaS+3KcS3IunOkowCh0sRj0yFxHRmvRvfWLtGn7Lpi3u2\/T9tYgR35L8tTTKeVJffdU46vHrU4tSifWTU3UWXJq3TVArF9m4Uf2DHUeH\/B1j7pZNQSX2jBvS0NoZUlSlOFKi4VpUFFKAEkAJIxgEg4yO+tiSAlISBgAYFVqWuLTcKC260pzS+uHLi9MVq\/DReLzLSUkJQnKj2ZA6KTgpGe\/wBDI+sQNI4tHFO7CatnW5mU5cdMsM6jihEVz0nrc+3MSArl5RnsCM58e+pryPXWOvtqh36yXGxzmg5HuMV6I8gjopDiClQ+8KNWfI6S1+SMja1fmBsTxFq2D0E\/oXWuy25rsxm+XSemTB0+p2K4zIlOPNqQ4VAKBQsHI6H31BNo0hrCFpvTm5Y2\/wBRyPozc5GqpFuatripwtwkOqyG8fW9JHTPcc9wzX6mbN6Ktmt9kdFSriEOymLOxBklRye3jjsHOv8A02lVulq2lsUJhcYMNgoOB0HUeH+n+ivO0XDlDh9RU1MQOao9+5+e3TdbstZLI1jDszbRfmfxV72scS+j9Nbaab2f3EhPt6sg3GUu7WJTMcRUIeQ7lQJx0dHeMYzWe2d3b3Y4XbG3t\/q\/bvUGttBRVKNkudmiLcnW1gqKvJ5DKgO0SM+ioYxg5yCAn3hr7QektD6Wvmu7pCL0Ow2+Rc5CGUguLbZbU4oJzgZISQO6vLdi39313B0rbtU6N4KpEyxXiOmVAlL1\/ami8wvqhRQsBSSRj0SMiuRUcMcPYdhIwyqIbDmJBe4Ahx6ONrG11sMrauaftoxd1tgNFrUHjS4fbDNnXfQ\/D\/rJF+uOTKMDR7UWRKXnOHXUnKuvrz35rQJNt3S4kd1Y+v8AdTTTlktMCK5D01p5Lge+j23xh119fQKeWlI5sAYTgYGKlR2\/8Sr7\/beZC4CT3fqhWf8ArrFbRcYOutxp97s20\/CZLv0\/Sq2499be1fb4QiSFqdQG0KdSA6Msuekn1dwBGcGB4NwxhMr6+lqGve0avdIHZAdBrezb7d+yvPVVdQBFKwgHYAWuVq3D9xHSeHDbdnZjcXabcObN0vcZ0WNKtlnMiO7FXIW40Uuc2D9dXdkYxUcM7p63HFq5xZuba6xVpN51VjFrTbVfSDcMQUtpc7HPUF4KJ64ye\/uqdL7xj3m4avd2kn8NE5jc9u5R4SNMjU0FTS0PRVyQ75aB2I\/Jozy\/4w656VmU6s4lkZA4H3Tn17iWf+updgPDFDUT1U8rWuqWm93tALXm5LbnmdjqhqqyVrWMaSGEcjuOqjfiB4ivOQ0E3svora7cK1P6ku0FmfMudnMdhmCl0LeUV8xwcJH9PjXuHhv0gLHY2EeThoIQAlOOgAHSvLNw3o3E21a\/GfeDhI1Bp3TjCgZd0tV\/g3ryRHi441HPOlA8VeFT9qTjO2S2n0LYL7Bfn6nm6saS5pyyWCIqTPuaVJ5gUNADlT16lWOvTqRiuxw1h+EYPQmDCJA6MEkkODtbC9yOgstStlqKiUOqGkH5WXoPXcB26aNvNujNhb8qC+y0knHMtTZAGfDqRX5j7K8SQ2S2Lsu0Gtdkd0Wr7Y4L9vklrTqlM9qVufVUVDI9IdcfZXo+RxQcYN+aVLsfBvCh29Y5mmbvryIzLcR4czYaIbUf2KjkeNanZeJrTupNdxNut79r73thqu4nkgx7qpD8CcvGSiPNbAacPXA7snoPSIFauJQYDxa1tDLO15Y4OAY8XuPPQLLA+qoLyNZa4tqFpHB3s1JvPDxE0PrqwSI7d1t8mNMhyGyhwNPKX0IPceVQOD1Fc9L6+3g4Q7W3tdult3fteaLtH62sGptPMpfkNQkghuPLik5BQnACwQnGE9cZrc9LcTe6tznX5WzPCjK1Zp6yXqZYxdl6zt1uMh+K5yOEMPDnSnPUd+QftA771xr7c3nZPUm5d40TcYuotJy27Vd9HyHm0Tos5x5DKG1LUAOzKlghzlxhKumQRW9itDhHEkbsPq3Nfk1IDhmYeumo8fJYaeaooyJWXGbu0Kj208aGw+mlzXNr+HvWYu9xUFyWLdpJqCqS7n\/hXEkZOT9ZQPfmrLbHRG6u928v6t+71qYtclmP5Dp+xMOFxu1Q1KJPaOdQ48oEcyhgd\/QAhKb3U28e4+gmYGqt1OE6XpvTUqfFhP3JrWVtnKYL6whCgw16a+pBx0+0VPW5O9Fk2Ig6Xt+kdBr1rq\/WNyNvstgjXBmEt8obK3XVPOApQhA5cqIwCtOcdSOZw9w3gWEudiNFJ2jgCDI54dlA3F9hpvztzWarrKuotDILDoBa63fffb6+33hd3C0fpmAubdrppa4RIUVshKnn1x1hCBkgZJIAye815L0LxgWHRG2+nNC6s2J3WMi12eNbZja9MktrU20ELGFq9JJwe8d1SvrLjY372+069q3czg4n2LSlvLZudxja4tk5yKypYR2gYaHOvBUOgx9o76lu7L2yumln9wL1eIEWxsQ\/L3p77iUstx+Xn7QqPhjH9AraxXCcI4yhYHyZ2sdcFjhobcyLqkFTPhziWixPULyfdOPG3WyJHsm2PDjrH6QuT\/ktvauUFFphCSoEpClDOegUogDJCT1HfUA3Cx6+2v3s0PxQ7tW+5ahvNx1C6u9Cyxi4GueMpuNFjtEgkDHKMnw8emZuk671hvLriwa22A4cbxqTSOmjMXEuV\/ns2ONOlOtpabksh0FxxCW1PpGEjq4c45cHnvlvNujpnbWbF3e4X7jpyOxIiToF+sl2YvUOPJjSG3my+ltKVspJb5OZXQ82K5uG4LwvhbpaCnkb2soLHXeC8g7jU\/tyCzzVFdPllc05W6jTRRVxdbqO8VSdE6U0Nt3rywybPcpE12Zd7SqI21ln0FBeTghSR6vDHWt+b41dJ6y2jf2m3t2k17Lv0mzfReokQbMHm1OKSUdug8wxzFPaJOAAodM4zU17s7tbGaO0Hp7Xjkpd5OpilNjt9nZ8ql3RakghLDaepGD1UTgZAzkgGH7JZeJmfNvmqLTwpR2o9+mImMIvGrYsSWI6GUNttqa5VdmRyqOFEHKz0rDiHDnDtBSwUdXJ2bYnEsJeGuuTc2Pz18AsLMQr5ZnviZe+h002Ue8HnEDovh52+uOnL7tpuVdb5drm7LlzGLApXaMoAbjpKlLz6Lac4xgFSqybm+3Hde9O3TcLT64MKAJEiXC089YEKnCGHTyN9U5K+zHQH0lY9ZqUNs90NOx9w2NuN49t7ttzqeY0pUKNclNvRJxSASmNLb\/Juq78Ad+MDr0rIaK4gN09fWVeqtquD6XftMrkyY0K5O62tkNT\/YuqaWosugKQeZB6dftI61su4c4a7R+K1pa\/tj70jmlvO2W5t5dFMdbXOaIWgty8h+pUX8THE3p3fDZi46EhbQboW\/UKlRrhbHndPqDceeysKSrmCuYD66eYDPpHp4VZcM2+d74arJqXRW4W1OuZzdzvH09AdstqVJZQJLLZdbJyAClacYHiDW6aG4pNXb3yLmnaPhYm6gd0+Wmb2l\/VtvhGHJWVgNp7UflU\/k14WnvwcgeMqbKbiO7ia71FtfuJtG5oXUenI0OW7FVeI1yQ4zJ5uQ9owOVKvQzy9Tgg1EXCnDxo38PMku0kPLM4LgdNQNwNuXNXdX1QkFWW25XtovJ27e6us9z+IrSXEPpfbjWkXTu3RtzBt8q2lqbJQp91cpbTeTzHlWgdDjA64qWd6uMdrcnavU23ug9oNzGL\/qKAu1w3ZljLLLZeIQpS18x5QElXXFe7bdsjp15lLwioJIz6q70bF6dS6HfI2wc56Af1Vsy8DYNOaYuYf9cAM15A3F+uqq3E6hofY+\/uvKnClt8ztPu1o2zqbUhi\/wCk3LOlSl9HZFvKHWwBjv7NySrIPXr0Hj7puWooFndRHkx7itS08wMa2yJCcZx1U0hQB9x61Cm\/+k2dEac0duXZmeV\/QWrbbcniFhIEF9ZhTMj878hKcPrykd\/cZ+ThQ5hmvYfNc11zso33Q3os2iNDXW+xoV2cuQaEa1Rn7TKYEu4ukNxY4U42E8zjy20Dr+dUO7MQbNs3unK2\/aFzUnUmj7fdZryrTK7ebdY8qSLlKLZb5yXVzWVKXgpBVj1CpH1LORrzfa16ZSwp2ybZxRqG6uFJUhy7SUONQGEjHprba8oeKepBcjEdSK79xLf9Fbt7UazcUnyh24XTT0haU8o7KZDL4T49O1gM9576XCplk6+n8re0a5sbaA2m331ISMAJsE7A+z8jVfx9sn7iv\/8AmCd8mthHd3f0Ux7qXCZZOvp\/KwLGt7PIfbjtQ74FuqCEldjmoSCfWpTQCR7yQBXB3XFmRGly0iQpMQOc6Q16RUhWClIPUnxHrFbBger+iuJZaPQtp6nPdU3Cq5sp2cPL+Vg9PaytmopTkWG1IQptJUFOpACwCMlJBOcZGfVWw11IZbQrmSgA\/ZXbUG3JXiDw3\/IblKUpULIrDyK4eN5e\/km\/6q61wrgpxKReXunpf7y3935v212fTln\/AL6RP5dP9dcGrzaOZbn0pDOTgfl09w+\/15\/hqdVNiuXkNw8b0\/n\/ACLf6NYy\/WC9XVqO1D1FIhraOVuo5klwcwIBCFJHgf8AR41lfpu0f3zify6f66tJ+rbJb1NJeklQeSpTa20laFcv1gFDoSBk4HXAJ8KkEhS1ribALFyNL6hkXB2b+NMhlKlhxtpvtORPogY5SvBBPUjwwMYyc5x6wWSQovSLLAddX1UtcdCio+skisc5rzTbcxcFUxXaodDKsNKICyVJAzjHUoWPtSaybl3ZQpSPJZqikkZTGWQfsIHWpc5zt1ZzHt3FlDvDvZbPDG4mgp1ohOO6T1xc2mS5HQVeSzeS4sDqPqhM7lHuR0qW16b06hxK\/oG3EH0T+tUfd4VGWlbnEsvEPruCI8tP4wWKzXlKPJ18y3GlSIrqsY8Etxxn7KlBd4ZWkp8juAz4+SOdP6KrZLv6qMuJewWBjh93FeaslvQ4NLXRSVpjIBSfJXOoOOlQFw5KvTfCPolem2m3LunR7Jt6XccipPYnswrJAxz4zk1PvEtd2n+HvcRAhzgVaXugyqK4Eg+SuDqSOleddkLxcNPcFOmr\/anEomWvQnlcdakBQS63GUpJIPQjIHQ18k\/q2wvoaVo3Mo322O\/cu5gJIleXfCoUvmufwoGnLROv9z0foRuHbIzsyQsLjqKWm0lSyAHsnoD0FYT8Fc9Mnag3hvFxebdk3Y2K5vFCOVIXIE10gDJ6ArI+6sdozc3jB3w0Alx3dG1t2\/UdvcafYRo9pZS06lSFpC0kdcE9Rit6\/B\/aLXtxufvRolbi3PoeLpaMXFp5VLxGk+kR4E5zitbGcEqMI4Wr3VUMUbnZLdkCLjON796vTVDZ62IMcSNfe\/ZR7fcf7Ku3n++lu\/8AcS69ecRsfiTkWOzjhslWNi5plL+kjdQ3yFjk9Hl5wevN6q8gX1X\/AM6y2nlP\/lS3HP8A+Brr13xKba71bl2OzQdld2FaEnQpbj02QHHU+UtFGEo\/Jg9yuvWvMcSuYyrwoyFgHYNuZAXM2PvAan6rcpLmOfKCfa5aFXNv1xfNrdg0aw4orhZxdoMR43w25ntWHyVr7NptsDC1Kb5EkAcpPN3J615g\/Bc6Mtd7smqt3rhH7eVHnq07ZEvqLhtkIfrhbTJP1QVPjOMd3vNertrNMap292hRZN+dw4mrJkNuS5dbvNQlEcxipR5XFOfXQlHQqX3joegryP8Ag6t29IaU1Bq7aac4LPbdVXqRftHLkjsm50fnUyWkFX54S02Qk9SAe+tKibLNgmKsoWlxLmkllwwsvqGttcC2pB\/KskpaKmEynSx0O9+9ZHdvix4hk7jbgN7Zv6bt+ndupi4iok2AX3riWWwt5SnOb0ATnlCcdMeOTU3brQLBxJcIT+rrlakwpc7TKdT25QVzPWyc2x26VNO4CgUqSU8wwSkkHvIqOt0uCrc2+6\/1Zd9tdyrHatNbhSFSb5HuUBbsqE44gIeMYp9FfMMkBRRjOM+NbxxCaw0dw3cNCdsbZMXKu8yxjSunLcVBUqa6pkM9oUp7kgErUrAA7u8gHeq3YPUjC4+HW\/7ILc2UEHlfNp1v1WJgqYzMas+xra6wf4Nm5zr9w5PXq6PdtMuGqbpLkLxjmccUhSlY95Jq041eEuTujDXudtc0tnVTIjou8NhfKi+QmnEuJSpPcp5soSpJ71Acvgmrz8GtBftHDi7aZHKXoWqbnHc5Tkc6FNpOD4jINRhwK8W9xj+RbNbuy1txZkx+LpK+SV+i8tDigYDq1dyh0DeTkghH7CoqqbFYMexHF8J1dC\/2m2PtNde\/zGmo35jZWY+F1LFBNs4afNS3x9BTXDO2tXoqRfbL4dQe3TWvbBMSN5+Ji+bkzHzIsu19pRpu29SpCrnJ9OUpPXGUIBbV7yn1Cs9+EgkuxeGC4y20ArZvVtcTzdxIeB\/+FZzhh0zZ+HXhhg6i3Bujdvclx3dWajmOpUrsnJOHCFAZUVJQW0YGSVJOOpqKPF30XA76eK\/aTyuYAN9QL269PFRJTiTEg47NF1t1h1jojiPs+5+2zjIdtlpuczSNwCV+k6ksJStwfsTzqdCT\/wAmDmvE+l9W3\/XVs254OtYynl+Qa3dseqG0rKPLINs\/KNtnrnkWkt58ct16W4cNecGNv1tddObB6vS9qDWbpnTYynbi55U60HFlweUjkSrC1k4wSOmDgV564x4UXh24zNAcQrMV76DvchmZdG2k5PbsBLElSB3cxYU2rHTKgc99dDhCrfhddV4PStfGJY80YeC12cN10J5m+3QLFiEYnjjqZLHKdbaixK9McXe8urNkdJaRsG10a1w7xqq7os8R+TG548FhDZKlJaGAT9QAd2Cai7bHj30RbrDfdA8Vd2hxtR26c7BUY1necjXOCptJS4ptKVJTnmUCnuIA9dS3v9tPH4pdu9L6k2x1tbWLjZpyL7p+5OJL8KSCgpLbvJlQSQR1AJSU4x31p23PCZtdtbpHU2vuJqPo3Vd5nyFXW53GXb0mHb2UIADLBeBVy9Cc4BUSBy9OvHwt3DTMDEGIMcaztNQ0WlvfSxOnhdbEzaz8SXREdnbnt5KK\/wAHppXRmqd4NyNZ2C4SLxprRD30RohUwLPkcCW\/Ie\/Jpc9JCuVIBJHMQojx6Z7iU4sd9tJbx6r0htUbJGtOg4MWXMYlwTIeuK3Gy8pIUDlI5QQAnB6e\/ppHA1vFozSG\/WubPLt0bSOmt1pP0npBlxKY7AQzIfSzHA+qhSm3OgyMkJAyVDMucQPBfuDuNuhfNd7cbgWW0wNaQ2IF\/j3GI4t1lLbZa7WMpGQolCj6KuXB8T4ehrjQU\/Fcj+Ix\/hMTcmcEjZt9r6+94labBM+hAovfub2+ajjif4vuGXfPYCVZ4Wq5DGtYzMW62dsW2SFw7m2ULKEOlACfz0c2cdc+Aqbvwdrrr3CRpl55ZUtyXdVKJ7yozHif6ajLi52o4cdjuHhOkLDtvpV\/XF5ixbDYXvIGfpGQ+OzQ5LKgOfmCQpSl\/s1JyfSqTPwdqFs8I+mWXMczUq6pUB4Hy14VysXFCOEwcNa9sJqBbORrobltvy\/ytin7Q1p7Yguya2\/ded\/waF6Nr3y3F0wvKU6gtjt1Sc9CqLcXGf8ARI\/oqXdlbs5fuL7evUcbmKVXyDaCvrgiHFSyR9xSf4a87cCuiNaa53k1rdtH7jp0jP0tHfjNPfQzVwTIZlTXVOJUlxaQMKbSQetTxwyWK66F4k92NCXnUSb\/ACId7i3F65GGmMqQ\/MjIecPZpUoJAKgAAT3e\/FfRsKgpm8W1ErXjOYWXbrce7c3tbUZea5FS9\/4FrSNMxX6ZafH+1bJPeUislVjZSDbWMDHoir6voK5C1XdTSSde7ban0SQM3y0yoKDzY5VuNKSk58MKIP3Vq2127cS+cO1h3h1MtMYI02i43lIwewkMNHytH2pdbcT\/ANWpRV4V5BQhvUOubnwnRJXZtNa7l6rvMVtXIRYCpi5NoJA6NvTZIZI\/PQ0+nuyaIpp2A07qGNpJWptatIb1Dqqc7qO7tJB\/ISJAHZRc\/nCPHSyxnxU0T9ltxTuu2fatOuYyTz6Kvto1K4UpyRGjTWlSu7\/7MX6lqOw3GaQw0n0EDAyck+8k9ST3knrWA3K03H1pt5qfSEpOWb5ZptuWMd4eZW2f\/wB1EstjQUqSFJIUCMgjxFVwPVWnbNahXqzaXRupHnOd242KDIeP\/KFlPOD7wrINbjkeuiWTA9VMUyPXVCtI++iLlSuPOk9KqDnwoirSlKIuhxhlCCoMoJA6ej40biMJQEBtJwMZKR1rErkasK0IFptPio\/7YudQP\/UevFdnlGq\/C0Wn\/OLnyKm6vYrKeTM\/tSP4orok2q2zOXyuDHe5c8ocbBx\/D9lWXlGrP702j\/OLvyKs5cjWvlDCI1ugpaKMvFLxcwrtB0BIQfqZ8O8+70l1LWuJ0NvFZNVishWpZtEQqXnmUWUknPr6VkAkYxj7q052ZuKbnILNtiCIh0FhKiMrbx1SohXRXdg4I6n1AnZFt3hSipp+IhOeiVMqJH2kL61KtKxzbFzr+N1FWvUu6f4ktr9UJJTF1BbL5pOSfAuqQzOj5+wQpIH\/AEz66mLA8cVEO\/zVyhWnR+qZMiGBp\/WlmkhaWVDsw+\/5EtRPMenJLXn3VKAbvfX9dwj1\/aF\/p1Fj1WFY7WWl7brHTN40jeWFP2+9QnoclsLKStpxBQ4kEdRlKj1HXNfnxrfgXOgbA5aom\/m5tt0tGQiAIr2olIjNtOLDSGeQJCeVRWlAGOvNiv0VdZvYTziVDJQeYfrdf3\/n1AHE5oq872XKybFxLtHjpehzNVXBcdtSVERUckFCvSJwZrrTo9fkp7xkVilp4p7CZodba4B18VYOc33SuvYDh1tO22mbdpqHFWIltjIjNdqeZZCfFR8SepPvqPd6uB+Fe9eXrcrRW4mudJXTUCY6bk3YrsqKzJUwjkbUoJGSQknxwMnGM16V2b1tdNzdrdL6+bbhwnb1bGJMqKphRVFk8uH2Fel9Zt0LQe7qmtguMPVLl3juRXYy7ekI7ZleAVkJXzBJ5SQCSg9\/5vqJq8kLJxklsR32t5KG3abg2K\/OT\/Y+pa7m7qR3Xetl6nMluUNQquqjcUlDSmkpDuM45FEevHTOOlXj3Btuwg4b4hN2Snw\/3Ru1+gNrtGsUTW3rlIiqjg4cZCG8lJUfzggdUjHXx6dB1raPo6EoZVGbJ+ysM1DSyEB8bXWGmgNu7ZXEj2+64jxX5oHgX1PqVTUHXe5+4Wp7aFpWu3Xa+vOx3CP2Sc5I92RUtXTgY0Nq3SLWnL7pxhcaIlPkgYBacilP1VNLRhTZHrB9x6dK9qpgQ0nIjoH3V3BpAGAkAe4VeKGKBuSFoaOgACq57n6uNyvzWufBVuvZFJg6Y4jd2YduawluMjULvKlPqGCP9FZfbngah2i+K1PepF1v99WOVV1vUtcuTj1JUron7hn31+hrsGK99dlJPrxVW4UZoYQwgfYKpFSU8D+0ija09Q0A+gUuke4ZSSR81+eN24DL1ZZk9\/RG7e4mm4lxmvXBy22q+LYiofdVzOKSgDpk\/wDjpXdY\/wAH5pQ7bnbmaxOdipWZLctT2Jbcnn5w8lwDosK92MdCCCQf0KVGjr6LZSftFExY6BhLKAPsq7IYo3Oc1ou7fQXPzVS5xFidtl+Zms+AbVGoYRseoN5dyr3bedK\/JJ98W80VJ6pVyqBTkHu6dK6ZfAvrbUcBVg1RvHuVdrO\/yJft02+OOR30JUFBCkHoQCB\/B0r9NlwYq+qmUH7qoLfEH\/F0fwVibRUrQA2NuhuPZGneNN1btHXOp814Bv8AwHWq+xrXcLVNuml7tZHFLg3KxSPJJTQUjlUgLSO4jHv6e85iPVfCFqWVvFoDRF\/3F1nq9SnJt9diX+7KlssRIyEoKwhQ+sp55lPvHNX6vFhkJx2ScY7sVCu1zsLXW\/G52t2I6FQ9MmFoeA50IWthHlUxaf8A10lLR98f3VlfDE+QSuaMw2NtfPdVDnAZQTZeR5HATddNKflbY7ja40MJSit2NYbw5HjqUSSSGwfR7+4dPUBVhF4FtQamuEZe5+4euNcMRlhbUa+3h2RH5gQQSgnB7h0PT1g1+l6okZY5VMJ\/grrTAgoUCI6AfsrH+Dpu17fsxmvvbXz3VjI+2XMbfNeJNe8EuiNU6eisX\/TrEhbEV2NH6FssglChyKT1QQUJwU9R19eKhmXwm7pWRpqLo7iF3Ut9rSgdjFZ1C72aEeAGD0+6v0v1GhBaYHKnAUf9Faixb4C3X4q0tqUhZVy95CVdQcerOf4DWKpp4qjSZgcBtcA\/qF1qJrDCCd+o0Xhvazgtaj6qc1Hf5l11DfHmihdzvMtcqTy92ElX1R1PcM9avnOAXUGk4q7dojeTcuxWsuuPNW2331xmMyXFFSglKQAMlRPrOeuTXvLTUCKxPKm2kDDZHQfZWzLZiL6LQ2f4PHurJ+HiljEb2AgcrCw6aW5LRrLRzeweS\/MSzfg+J2lVql6I3A1xpyVIa7KbItd1Wy5NIWpYU8UgcxytXuqaOHThSkbY6iueoJl9vt9ut7eadnXG7yjIkO9mnkQCojOAkY6+71CvaIiQfzWWz4dBXc1GYZOW2kpPuFZhFGJDKGgOO5tr5+C1s5ta+i67cwY0Ntk96UgGrmlKuqqmM1qEzajRcvWc\/cEQ5sS\/3SDGtsybCuEiMt6PHU6ppCuyWkHlLznf6x6hW4VjbjDu8h9K4F4REbCcFBjBzJ9eSRRVcS0XAusZ+IFm\/vrqX4in\/OqitAWbGPpTUnX\/AJwzvm1dC2alz\/dM3\/ME\/pVX6N1L++Vr+YJ\/SqbBYjK8fkPp9VDfDdpKInSOodHXO4X1uTo3Vt6sgQze5jKExRKU\/DwlLgA\/WkiP4depOTk1LP6n9m\/vrqX4jn\/OqPdEW6+WvezcyxsX1ply4M2XUK1eRjDqnWHIhUE83TAt6Ae\/vB8akwW3U\/752v5gP0qWTtX\/AAHzH1XQxoa0xZDUhu56hUppQWEuX+a4kkHPVKnSFD3EYq0d0Gyq7pu6LxKSpKytLRAKASsL6D7R09QK\/wBl0yjdv1El1CntRtuISoFSRCAKh4jPN0q2XbNSiS04i8JcQlxKihZ5PRC3CR6KfSylSE4PQcuR1pZT2rvgPp9VjrbtwxbZ7NwRfbk66w8HUlxec9EgpV4EEJz1H1lKV41uaRgYrUm7Fq9F68uc1GHYgkFYYPQKaJ+oQE9CkZIIPXOD0ArbEnoPtoQkUjpAczbfNcqVx5vdSoWZY1FzeLq1\/RM7uCR6Kf0v\/GK5\/Sb396p38VP6VcWrvDQgJUp\/Pj+t3O\/+LXZ9MwvW\/wDzdz9Gsfat6q+T\/wAqn0k8R\/5Km\/xU\/pVjrxqC4W7yZUWxPyUvBfaD0gW8Yx9UKByTgdf4BkjJG8wv+X\/m7n6NYq+auiWNEZ52DJfbkZILaQCjBSnKgog4yoVV0zGtzFyvFHd1sl1bv6vuTFxXDTpmS60hY\/LpKsFBH1gOXw8RnIyO\/rjaUqykHGPtFao9uJZmprsJEaU6WVhDjiEAAf43U9U9\/UdB08CKzjj98Cj2FthOIz6JVMUkkeBI7I4+zJpDI2UkNddWqWdmG+xl8b3Wi8S2mblrLYDcDT9kJF1f0\/MdtpT9ZM1pouxyPeHUIIrcNEakj6w0bYtWxCOxvdtjXFsepLzSVgf+1Xct3UC0FCrTbiFDBBnLII\/kqjPhrk3tjZiwWRq3w1\/i8uZp9XPNUlSTBlvRcEdkfBkfditgs+XotbMFMBPTwqHtkI34zav3A3glO9r9N3X6Bs\/XKG7TbVLZQEe5cpUxzPiFp9QrK736x1fpHbG9XCyw4DN4mIbtVoUJi1kT5biY8chPZjmw66hRGR0ST4VltvtIyNtdD6f0HYbVENv0\/bmLcypyesrWltATzrPZdVKIKlHxKiajIe5Lha5snKj2TVG5O2CiG3rFqNd5jM936wuifKkOAfsfKTNQP8kalnPhULal+kNK8RGktUi3wmHNaWaZpaT+vFcj70XM2ICez6FKPpDHQ55\/DpmSXLpqZF2WwLQhUJPZgLSPSUS2tSsK5gCAvs0jIB6q6dxqwjLtBZQXgdVsOcUrTbPedwpM9pN203HjRCUodKFAr65ytJ5z0yB0Izg+PhuSe4UkjMZsSPA3Rrw\/ZVpSlUVkpSlESlKURKUpRFhtY6qs+htJXrWmoZIjWuwwJFymPK7kMMtla1fxUmtI4atOT9ObMaeN6aLd4vTbt+uoUAFCZOdVJeBx34U6U+vCRWI4n0N6j0rp\/aghazuFqODZn2kY5lwUEyZmQenIWI7iVd\/RYGDnFTGw2hltLTaOVKEhIHuAwKIuysPM0pZbhJXLlx3VOrxzFMl1I6DHclQArMUqQ4t1BUEArAK0NppYwuE6oe+W8f8A+9Wj2h9MtTGMQXOVxKmynt3Dk45gclWegCvHx+zG1VZXRpTkVRbKwtopdSUAE8ySFAdenXGPv8D1q3aP6qwc5osCrCPo3T8R9uTFhrbdaUFJV27hwR7irB++sSrbG0FdxWi5T0fSoKZKQWuVSC4VlIBR0BKlDp1AJwQetbc0suISogjmGcV2VLZXs1BVXAP1dqte05om2aZkvSoEiSpb4w4HCnlVg9DhKR1AGP8ATk9a2GlKq97pDmcblQ1oaLBKUpVVZKw94ul9hSEtWvTKri2UcxcEttrCs92FdfvrMViLtqeyWWSmLcpnZOrTzpHZrV6PXr6IPqNQbczZVdtvZWBv2r8f3BOf5yY\/rp9Pau\/eI5\/nJmuf4\/aR\/vr\/APoO\/o0\/H7SZ\/wDOh\/kHf0ax52\/F+ix6fGfT6KIdTXTVth4mNE6lOk3GWNS6au2m3mPLmiH5LTjEyMeYdAUtonAZ7+c47qlz6f1f+8Rz\/OTH9dRpvhrbTDB0FqVq5J\/2i1rbXFrUy4ORqUHIKySU92JmfuqTfx90n\/fY\/wA3d\/Rpnb8X6KNPj\/T6KrF71U6+2h\/RbjLalALc+kGVcoz1OB1P2V0u36\/i4IiJspDZcwtzs1FKUc7gKuYeJQ3kDHetA\/OyLhnW+mJLyI7FzKnHFBKB2DgyT0H5tURrfTLl2RY2rmhU5a+z7FKFFSVen0V09HPZL78d3vGZzN+JQRpo\/wDRY1jU+ql3XyVemVGGJBaU9hQVyc3KFgEd3jj1DPiK3BPUA1q9t3H0ddZwhW27JkLU+qKlxttRaLyccyAvHLkZHj4jGa2lIx19VWYQdjdWiBAN3XTl99KrzClWWW5XHNVBHjVt9Gsftr\/8sv8Arp9Gs\/tr\/wDLK\/rrHd\/T1\/hXs3qrrKa6lutN4DjiU57s9P8Ax3iur6OZ\/bX\/AOWV\/XWMu2j7beHmX5T0kLYTyp5XO8Zz1yDWOV0wbdjQT8\/4VmhhPtH0WYLzSVBJdQD6s9a59T\/\/AJWAc0RbHpLst2VMW46oLJU4DyqGcEdOneend3dMAY2BKAkADwpCZXX7RoA5WN1Dw0Wym6qoZGCKhrYwSrFr\/ePQ0kkMwtXIvdvRnui3GDHeUR7jKEz781MtRS0+3ZuJydFcUlCdSaHYkJz+cqBOcSs\/aEz2\/uxWwqK11tCa19v9ovSTr6lW\/QkV3Wc5lJ9Fya4HIdvSv3AKmugH85lB8BUvrTzpKT3EYqH+HSIm\/RdU70Purff3FvTk6I4rGG7TGHk0BtH+Ippov\/8ASkrPjUxURRFxL2uVJ2rd1fbyU3TQtwh6siKQPSzBeS5IQP8AKRhIaPudP2GVokyPOiMTozqVsyG0utqByFJUMgj7jWnbma70TouE3B3BVIi2S+oehvzlw3XYTAKMKTJdQkpYSpKiApzCMggnJAMMcPG7N6nQtF7F2KbAut10gZ0DVE8q7dLdogqXGgvhSFAByYBHcbJyORLxwcCiL08CD3Gq1ROOpHjVaIlKUoiUpSiJSlKIlKVwedSw2t5wgIQkqUSe4CiKGFQxrTisTNdWp2FtvpkstJB9BNwubiVOEjP10sRmcYHRL6u7PWaqhbhggybjpi\/bpXRA8v3Fv0q\/85TgiEcNQEZz3JiNRx9pUfHNTTREpVM+7+mqEn3URcqoe6mendVOaiXVpbUdg0qJycqY6yhA7hyd6ce4A4+6r2rFKAxce0QlATIRyr9E5Kk93UdO7I+4VeiiKtKoapzZoi5UqgOarREqlMnNYS+akmWaSiOxpO83RK0c5dhJYKEnJHKe0cQc+PQGigkDdZvA9VMD1Vqn483T\/Bvqr+JE\/wBYp+PN0\/wb6p\/iRP8AWKi4UZgtc4mtN3LVOwWvLXYgfpduySJ9rKe8ToyfKIxHv7ZpvFbxpW\/RNUaZtGpYZBYusBic0R+wdbSsf0KqOteb33bRKmp172a1g5pZUd76TusdEd9dvUOUI54zbqnFtqBXzLTnk5cqAB5hDfDVv1qHWumtFaN2207Nutg0TFdgaoujCY7\/AGi2CtiLDjkupTzKSgPLWCeVKUAAh0KC4TMF6\/6HuqzctNtdUFO2+OsjJBU0k4Jznw8cn+E1g4ms7lIkNx17famYDiwkuuoi8iAT3nlfJwPcCa7Eaulm6KtzunpbbaFgKkE5b5SpwFQwMnHIk9w+v0PSoNuaguadFlBY7P5QuX9ExA+tQUpwMp51FJyCTjOQeorID7K0216+uNwnoiv6TmxWVPqZU6vOUgKwlZHL9VWftBCsgYrcgc1ItyUtIOyrSlKlWWN+lpf73rj\/AAs\/Mp9LS\/3vXH+Fn5lZKlEWNN2l\/vfuP8LPzKsb9qS4WmGzKj6flSFOKKVN9OZHUAZ5ebvz\/R942ClEWkP6\/u7cSK+3pKatb4WVo9MBsju\/MJ9Q7u9QxnqRsdku67nBRJlxlw3ypSHGHD1QQcHrgZ+2spVhKtlo5XZMi2xFHBWtSmUkn1knFL6KQLmyvO2a\/bUfxhXmXjMt+r1XHbm47frdbud\/uU3QUmUwsBcOHdoi+eSP8kuK0se8Cto0ZvPYboqZM1Fa7Ei3MwhNSu3NredYK3uzZjrb5SVurzlIRk5BGOqc5uZu3tL9Ei7v2OW95G6+t6MLE4uRE7BI7R1xHL+TSkLHpnA9LAyela7aqFwuHLpT4NXQSdm6M39FI2nbNY9K2C26ZsLDMW3WmIzCiMIICW2WkBCEj7EpA+6sj2zX7aj+MKjC8bl6MYiX1Fn0+7IlWRpJcdXaFmMh1aGlIQpxKe\/8sglI9IAK6DFdWpdyNLW6031Vl0\/5TMsa2463Popa4ypKnEN9khSUjtFAuD0U9T4dxxJqYmi5cqswqskIAjOpA8TbfzHmpOkiM8hSVqbUCMFJIIUPEH1g5x99aNovRWy2z4vadAaV07pUXCQmfdkW2IiOHHVA8q1hAA6ALxjoBzHA61mtKXDS2rbau426zBsMyHIrrUuB2LrTqDhSVIUMjwP2EVfzNJWGcXjJtyFiQEhwBakhQSCAMA4xgkY8QSD3mswIcLhaEjHROLHixCubTfLTe0Ortc5qSGFcjnIfqK69D7+hrIVjLVp60WVS12yCiOpxISohSlFQypXXJ69VKOe\/rWSFSqqtKUoiUpSiJSlKIla5uNpy66w0HqHSljvhss+82yTb2Lj2Pa+SLdbUgOhGRzFPNkDI6gVsdKIsNpHTcDR+mrXpa1sobiWuMiKyEJ5RyoGAcZPf399Zg94qtUUM0RY6+XqDp60y73c3FNxITSn3lBJUQlIycAdSfcK160a0uGpnJJ07FhdnFeDDjNxMiLJbXyBfKptTWR6KgQeoIIq53Jstw1Bo+bZ7ZG8odkqZSprtuyK2g4kuAL\/NJQFAH1kVoVt0NrbT8tV5g2hqU4qRNkR40i5lbsdbrDLbanH1gqdPoOjxKQsAEgVqSzSMlsBdtloT1E0U1mtu2y2q6a6vlpflRpMK0KchwDcnuzluqAZCikY\/Jd5IVge41fMai1VIkSowt9obMNSEOrdkvoQSpIUAlRZwo9RnBOD06VpNr2x1TarK\/agxFfWqDYoQcMjHaNR3OeUg5HQkrdIPceYd1XWqdu7xd25qY9lhPuy76u5IDy2lRxhpDSVPNLQQ4ClKjgYUDggg9aqJ5d8v3qqmpqLZsnh5\/wALaYV71HeZ78JmPZWnLbLQ2+fKnVkeghauVPInPoOYznAJ92Kt5UndMw2EwoUQSPyvaqV2ZH1jydOb1cnd4c\/ccVi9O7dSYWpoeqJVrgtXBV0uMqXJRgulhSVNx2ubGSns+zPL3ApqTR762IXve32xZbVPJJI0mQWKx9kcvC7a39OtNomAqS52eClWCQFDBPeMHFcNQX616Ys8q\/XuQY8GE2XHnA2pZSn3JSCpR9wBJrJkZBFaRu7ZbvqDRq7PZ7c\/NW\/Mil9mPIQy6plDyVucq1qSAeVJx1qZXFjCW7repIo5qhjJTZpIueg576LOaZ1jp\/VkJ6bZJiloivGNIQ8y4w6w7ypVyLbcSlaDyrScEDooHxrMlxsYBWnJ7hnvrzbL2a15cA1FukV52zz7pMmSIa5DMqQjtEMobckrdPK+tCUO8p9MoBQAFcoIvntsNZRNTWuUxph24u2Oa45GvMq4occMNqE63FYbClcyMuFsudBlWSc5yNVlTKdHM1XbmwmiDiYqhttdNLi3fcDy9VO069wIEiJHfccK5z\/k7PZsrcHPyqV6RSCEDCT6SsDuGckV1TdQW2BcIFukv4euTi22AEkglCCtWSO4YSep8cCoqtWzo0va9Js26xB6ZaLbKcuMuO8luS\/OXEDAw4o5yrncwrOE8qe4YrB23Za7O6fYs150lDdiwYd2eYYWtoKelOBpEcvhCuRT3KlZUsejnB781Z1RKNmfeixRYdQvNzPYajYX\/NY2v3D\/AKXoQKCsYGc1ywPVWO09Aftljt1tkuqdeixWmXHFHJWpKACSfHJGayVbY21XDcAHEA3VClJ7wKsrTYrJYI64lis8K3MOOrfW1EYQ0hTqzlayEgAqUepPeT31fUqVCoQD3iqY9QArlSiLiEjuIFVxiq0oiUpSiJSlKIlKUoiVbXKJ9IW6VAL62fKGVtdojHMjmSRzDPTIzmrmlQRcWKlriwhw3CihfD9YJdpFsu1+uNwUzEjwozr7MYhhllYWhIbDXIvKkjPOFZxVzdNjrTPtrdrhX+4WyMq3JtklqCxGaRIZC1LwUhrlTkqVkICQQetSbVawCkhGgaun\/eq0m+f0H0+zrutRG3dqFlnWUS5RbuVzFzkOHl51rDqXAjuxy4QlHr5R3561iF7M2iTfpWoZ15nyJUuZFkujs2G0rTHdLrTauRCecBWPSVlWEgZ78yLSrmCM7hYGYjUx3yv3327voPJYnT2n42n40liO8675XNkTnFOYzzurKiOg7hkAeOAO+stSlZAABYLVkkdK4vebkpSlKlUSlKURKUpREpSlESlKURKoRmq0oi48o8OmacgyOp6VypRFx5Peacgz31ypRFx5OucmuVKURUpy1WlN0XDsx06np\/TVeQes1ypRFw7JHq61UIAGBXKlEVAOuc1WlKIlKUoiUpSiJSlKIlKUoiirzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOp52PCx7S21XxlbvnV81mfcKZ9woi+lPzseFj2ltqvjK3fOpXzWZ9wpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlEX\/9k=' alt='usd to eth calculator' class='aligncenter' style='display:block;margin-left:auto;margin-right:auto; width='405px'><\/a><\/p>\n<p><p>Fibonacci retracement levels are considered a predictive technical indicator since they attempt to identify where price may be in the future. Chart 5 shows JP Morgan topping near the 62% retracement level. The surge to the 62% retracement was quite strong, but resistance suddenly appeared with a reversal confirmation coming from MACD . The red candlestick and gap down affirmed resistance near the 62% retracement. There was a two-day bounce back above 44.5, but this bounce quickly failed as MACD moved below its signal line . The other argument against Fibonacci retracement levels is that there are so many of them that the price is likely to reverse near one of them quite often.<\/p>\n<\/p>\n<p><p>Fibonacci retracement levels are important support and resistance levels followed by many investors. They can be used to identify entry and exit points if combined with the results of technical indicators. We can create Fibonacci retracements by taking a peak and trough on a chart and dividing the vertical distance by the above key Fibonacci ratios. Once these trading  patterns\u200b are identified, horizontal lines can be drawn and then used to identify possible support and resistance levels. The Fibonacci retracement tool plots percentage retracement lines based upon the mathematical relationship within the Fibonacci sequence. These retracement levels provide support and resistance levels that can be used to target price objectives.<\/p>\n<\/p>\n<div style=\"display: flex;justify-content: center;\">\n<blockquote class=\"twitter-tweet\">\n<p lang=\"en\" dir=\"ltr\">We&rsquo;re all taught to identify a trend at it&rsquo;s earliest possible starting point. <br \/>Bottom fishing is generally hazardous to your wealth, but I do like Fibonacci Retracement levels as well as range bound charts as it&rsquo;s easy to get out.<\/p>\n<p>&mdash; Sam McCallum (@Honeystocks1) <a href=\"https:\/\/twitter.com\/Honeystocks1\/status\/1486113502695731203?ref_src=twsrc%5Etfw\">January 25, 2022<\/a><\/p><\/blockquote>\n<p><script async src=\"https:\/\/platform.twitter.com\/widgets.js\" charset=\"utf-8\"><\/script><\/div>\n<\/p>\n<p><p>Because these levels are inflection points, traders expect some type of price action, either a break or a rejection. The 0.618 Fibonacci retracement that is often used by stock analysts approximates to the \u00ab\u00a0golden ratio\u00a0\u00bb. In finance, Fibonacci retracement is a method of technical analysis for determining support and resistance levels. Fibonacci Retracements are ratios used to identify potential reversal levels. The most popular Fibonacci Retracements are 61.8% and 38.2%. Note that 38.2% is often rounded to 38% and 61.8 is rounded to 62%.<\/p>\n<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"305px\" alt=\"all fibonacci retracement levels\"\/><\/p>","protected":false},"excerpt":{"rendered":"<p>This is one of the most used indicators in technical analysis, which even professional traders cannot afford to use. In this article, we will tell you how to use the Fibonacci retracement to increase your chances of making a profit in trading. If you are an active day trader who places your price targets at [&hellip;]<\/p>","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[15],"tags":[],"_links":{"self":[{"href":"https:\/\/www.levallondescigales.fr\/en\/wp-json\/wp\/v2\/posts\/1553"}],"collection":[{"href":"https:\/\/www.levallondescigales.fr\/en\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.levallondescigales.fr\/en\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.levallondescigales.fr\/en\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/www.levallondescigales.fr\/en\/wp-json\/wp\/v2\/comments?post=1553"}],"version-history":[{"count":1,"href":"https:\/\/www.levallondescigales.fr\/en\/wp-json\/wp\/v2\/posts\/1553\/revisions"}],"predecessor-version":[{"id":1554,"href":"https:\/\/www.levallondescigales.fr\/en\/wp-json\/wp\/v2\/posts\/1553\/revisions\/1554"}],"wp:attachment":[{"href":"https:\/\/www.levallondescigales.fr\/en\/wp-json\/wp\/v2\/media?parent=1553"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.levallondescigales.fr\/en\/wp-json\/wp\/v2\/categories?post=1553"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.levallondescigales.fr\/en\/wp-json\/wp\/v2\/tags?post=1553"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}