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	<title>Lukasz Faron &#187; Forex education</title>
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		<title>Trading Up-Close: Fibonacci Retracement Lines</title>
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		<comments>http://fotofaron.pl/trading-up-close-fibonacci-retracement-lines/#comments</comments>
		<pubDate>Tue, 27 Jul 2021 09:31:44 +0000</pubDate>
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				<category><![CDATA[Forex education]]></category>

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		<description><![CDATA[Content Technical Indicators Fibonacci Retracements Mutual Funds and Mutual Fund Investing &#8211; Fidelity Investments How to draw a fibonacci retracement correctly What are Fibonacci ratios? Is a Fibonacci Retracement enough to trade profitably? Common Retracements To improve accuracy, traders can...]]></description>
				<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">Technical Indicators Fibonacci Retracements</a></li>
<li><a href="#toc-1">Mutual Funds and Mutual Fund Investing &#8211; Fidelity Investments</a></li>
<li><a href="#toc-2">How to draw a fibonacci retracement correctly</a></li>
<li><a href="#toc-3">What are Fibonacci ratios?</a></li>
<li><a href="#toc-4">Is a Fibonacci Retracement enough to trade profitably?</a></li>
<li><a href="#toc-5">Common Retracements</a></li>
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DLE5jYHLm/SGqiMlp5GLJw8r5v5HHYYA93WQNfCW/ulM/QgjeBrY+INli21gzUbyRq3K7wsRdX2pw1sTi6w4jS1/Pmqnti0ez1AG4xv0G7dw5LO5fEM4fC0cywikmu6oDXdWzRzrCwLuyL+v0hbxcTvJKnqRpFFHoWtME9xuDndU45jz1GngFAhem9lT1Y2uzPHe3MHhZIu+cfuwCdZIlC6xwgsiyVCmgIfaalzMEg3s0d+A4/md9ZVdV4lYHNLXahwII7iLFUyqhLHujO9pI8RwPmLHzXN4zHUtS6nW4HJcdL6DQnLGE8LKjUx4TgmBOanEY5KEiFNijgi6bdLdFhQ66Ey6LosKHoTbpbqbIoddKmgpbqSKHWQkui6YgVFkl0qAEskITikQA0hNTimpSQSWSoKglCIQhKSMshKkKBhCEiUpEpIhSJSkUDAkslQgC7FjmOcx4LXMc5jmneHNJa4HvBBWzE5WjpZwfqqltWwfc6nR9tzZ2DX8pgB8WOVShcuxkg8c3FnEw5Vmxqa6/wCZIROW1GVoROW5E5PFlc0bTCtiMrVYVnjKuiZ5I22FZWrXjKzAq1FDLn0dM6yPFYAe1JRBzWk6HJOxpNt2hlb5E8yut7DZhS0wkGV7YY2uB1Icxga4ad4K4j0c4j1eK0IbYtnnipZWkXa+Gpe2KRrr794I72tXcsGOTOzix5B578pPqCvN+2MbWXV3S/Y93/43mUuG0/lbX67/AHLFMzO3heyg6+vjhc1nvyPNmMHPv7lt19eWRm3I37rKpbPuEsstXJchpdHCL6aXDiCeFxbyXKTbelHp8bUY2+RZ3MMhAeQG3FyN4FtbDkqD0ixQtzNY64NwC7Qny5qWxiAuk6/rZ2PaOyGTvZFw3xN0dvbvBCoe2UFbVQvLJC05shc3smwtci26/dyKbLjlVFceKS5FdgkdA4E6sc+1jwvxVzoJhka5pNraHxXNqbDX05AkL32N+2S4A8eO/dqrngFY1zMgNjYkA928LE00asWVMyY1Le536Km45Z8bmH5Qt4jirJjDiLgqrVpLneHPvVcVvZTmkrpEFiBEdNNE1xLWyiJh5szF1h5NUCFObay/dY4xo1rM1hoLuJbc8zZn0qDavV+y8enCn3bZ4X27m8TiWl/xSX3FShInLqHFBCWyEAJZQW1NL7so/Af9bT9Y9FPLFVQh8bozucCL8jwPkbHyVObHrg0W8Pl0TTKSE9pSPYWktdoWkgjvBsUgK46O4zKEqaEoKZCMyJhKE1+4+CmyEjomHdCW1lRDDUQ4HVSwVEUc0MjX0uWSKVgkjeLzA2LHA6i+q2P7gu2X/wBv1f5dJ/XrqHwodpMRosI2EbRYhW0LZcDaZRR1lRSiQspcLDDIIJG5yA91r7sxXCf7oW0H/f8AjP8A7viH9es8ZzkrVGqUccXTsscvQTtg1rnOwCrDWgucc9JoALk/u/IKobG7NV+LVcVDhtK+sq5WueyGMsb2GDM975JXNjijAt2nuAuQL3IB2n9IOPkEHHsYIIIIOLYgQQdCCDPqLLL0V7fV+z2IsxPD+p69sUlO6OpjdLTywS5C6ORjHsdbNHG4Frmm8Y1tcFrnT5C1BtcyJ2hweroKqehrIH01XTP6ueCS2eN+UOAJaSHNLXNcHNJBDgQSCCpva7YSuw3D8GxOpfTmmx2GWoohDLI+ZscIgc72hjomiN1qmOwa5253LWN2/wBrazGcSqsVrSx1VVvY6QRMMcTBHGyGKOJhcS2NscbGi5J0uSSSV1/4RJ/xR6N/4trv+FhSjW7S/wByI0KpP9DhIKcCsIKcHK9SKGjKhY8yW6axaMl0XWPMi6LCjJdImZkZkagoVCbmRmRYUOukTbpMyiyaHXRdMui6iyaFKE26LqLJoEhKCUl1FjUBKtG1fR7jeF0lHXYhh09HSV4Hss0vV2kLmda1j2MeX08pjBcGShjiGu00Nqq4XBHMWXSek3prxzH8OosMxB1MaeieyUOp4HxTVM0cL4GTVTnSua54ZJJpG2Nt3k20Fq25WqLIqNOznCEBKFYVnq3anBxWUc1ObZnNzROPyZWdqM9wvoe5xXBwC1xa4Frmktc06FrmmzmnkQQR5L0e0LkPS9g3s9WKpotFV3LuTahtusHdmFnd5zr1XtHDaWRdNmeI9jcTUnifXdevX9isROW3E5RDKto3XPhu9Ssratx3afSfpXNidyaJxjxx0TxUtG7Xw+1QrHk7zfxWzG5aImSZJipcd2n1p4cTv1WlGVsxlXxM0zdop3RyRys0fFIyVhO4PjeHsJ/GaF33AtrKWvkklpy9rurjfNA4FronvzZgDa0rQ5p7TbjtC9iV58YVM7J4s6jq4age612WUfOidpILcbDUd7QsvHcGs8L6q6/g6Psr2lLhZ6f+Davy80dxx+tkOH1Jb+6NDmjle2hHqoyTE6Kgj6qSR4ZCA0ubFPNu0JcIWOIJNzc6aqZnDLObvjlyvabCzswBuOdwW69y2cIYHRuDmA5ic2bc4X0Nl5RQcX2PokcinSIZk7qxjDT00tQyRjHxva5sbHRyXDHsLj7jsp/JPJRmI0VbGx7Rh8jcrbvc57bt38L68VYamiw+MPcWmN9m3yOcy+QlzQ4NIzNBJPdcqr4xJTPa+/aBaQc13ZgeBzE3GiMi7MuhDf8A4r5f2cwxvH4s4iDZHvdcZYWmVw11DsujTfgSFLbL0Ur5YXgPZ2wS1+jsouHggfek+qySFhcerjDWN0JDQL+Fty26HEerJfb3WnzJH1AXWLqWSSSv+jUxycXLN+Rzx5Am11UcXxEQZXEZ8zgLA2u0XLiCb93qpqolL3Ocdbk3156kDyt6ql7Z5uujuCGZLsPB3aIfYjiCAD4X4hauDwRyZFF8jl+0OJlhxOcefQj8SqzNK+VwtmIs29w1oAAF+Og9SVhCxtTwvUY4qCUVyR4nLOWSTnJ23ux6cE0JQrUUschAShSKIlslQigK1tRS5ZBKN0mjvw2j87f5pUOFc8Tpetiezja7e5w1H2eapq5HF49M76M7XB5dcK6r/Ic1OTGpVSjQ0PKY86HwS3TXbj4IBI9E/DAcBhOwFyB/gLibfvbCV506xvzh6heyumjpWr9n8G2KjpKTDakVmCQvkOI0j6osMFLhwaIiyZmQHrXX33sFyz++gx3/ALr2d/8AaZv7YsuNyrZGrIo3uzhIkB3EHwIK6F8HLA6TEdqcHoK2FtTSVM1Q2eB5cGSNbQ1UjQ7KQdHsYdD8lbPSj0x4lj1HHRVVFhVPFFUMqmvw+hkppi9kcsQa6R877xZZnEttvDddFs/BNH+OuAf+Yqf/AI6sVk29DvYSNa1RT+lKghpcdxqlgjEVPTYpiVPBE2+WOGGsmjijbmJNmsa0angvRPSJs5h9RsfsFiGK1jqTCsNwyf2iOnyOxCvqKmPDzTUFBG/s9bIKeculd2Y2xEnmPP8A0z/5y7Q/xzi39PnXT/hG/wCaHRv/ABbXf8LClXJNuI8WkpEHTdL2C05EVNsLgBpG6AYgJcQrnt5vr5hfrDzykBTW2exeB45s/U7UbOUz8MqMLc0Y5gJlM8cEbhmNXSPdqIg279A1jmRSWax0Za7grV6G+As/rsVxzDJO1TYjgVUJ2H3XdVPBC3MOPYrJx+OVMo6VaFjLU9LOLbE7OVeK4hSYZRMElXWSCKIOJaxuhfJLK4AlsMcbXvcQCQ1hsCbA9f2pqtj9l5nYZDhEe1eLUxMWIYhiM74sPiqm2EsFNRRZmyZH3a7Nq0jLneQ4DL8CQNgm2kxogOlwjAZ5Ybi+V8gfM5w++y0eXweea4CZHvJe9xe95L3vcS5z3uOZ7nOOpcXEknvU3rfkFaFfU7dhG2+xuKyNo8X2Yp8CZMcjMYwOolhNG9xyskno3MySQi93Odntb3DvFG6Y+j6r2dxR+HVEjZ43MbUUVZGMsVbSSEiOZrbnI+7XNcy5s5psSC1xpS9A9Mtq3o72IxSS5qaWarwcPO91PF7VAA751hhMNr7rnmU34Gq5Mj8ad80a/Q70Z0eM7HYzVuFLS19Ji0DRitXI6OOhw6OGilrHSdoNdG2F9Q7La5JABBsRBM222Tws+z4bs1FjmTsyYrtBLIXVbhcF8GGRt6qkhJ1bc57EZhcKw9H3/ZXtd/HGH/8AFwVcDCWK1N33CUtKVLoehsGwDZ7bKgxIYVhDdn9psNpnVsVHSTmWgxWnj0eyOJ+VsMmctZcNbldPCS6RpcG8BwmFs08ETpo6dk8sUTqmfMIadkr2sdPNkBcImBxcbAmzSuzfAelc3bOkAJAfR4gxw5tEIfY/jMafJce2njayurmNFmsq6tjQNwa2oka0DuAAUx2bRM6cVI6/iuPbE4CRR4fhMe11ZGMtVjGKTSRYc6UWzNoaCMObJBfNZ55Cz5Qcyl9gxsxtjLJgxwSl2axySCWTCq7DJZPYqiaFhkfTVNGQB7jS6/aJayWzmEDPx7Y3YHG8X1wzCqutZctM0MLhTBw3tdVSZYWu7i667J0CdDe0GHbTYNW1kVJSMp6q8kb8Vw19SWuiljLWU8FQ9z3EP90a67lXKkue48XJ7Vsef8SpJaeeammYY56eWWCeMm5jmhe6KVhPEh7XDyXZ9l9gcFwXBaXaLaiOarlxMF+C7O08zqZ9VCGtcKuunYQ6OAh8brN0a2SO+d0nVtrHSphMdTt3idCezHWbROpn5dLCsr2skcLbnEyuN+ZVn+G/ibpdrZqUdmHDKKgo4IxoyNr4RVuytGguakDTgxo4BM5OVIVQUbZpHpdwB56t+wGCeynTJDPPBVhvdXMizB9vlZQqR0ofsfNVFLgPtsdJNA2Wekr2tLqKpLnB1PFUB5NREGgHMb2uO065DKmrD0Y4THW43g1DKA6KrxLD6eZp3Ohlq4mStPcYy4eabSo7oXW5bM6phewmBbOYRRYztRDNiWI4pH1+FbNwzOpGiCzXtqMSnZ24wQ5l27hnylkhzBkaOlvZ6U9VUbA4N7I7skUk89LWtYdLsrGMDjIBx7NyN43pvwzMXkqds8UY83ZRMoqKnb8yFlJFUOaPGepnd+OuOJIx1K2NKel0i0dJbcC9tD8CfWmglhjlMOIsY2ekqHl3W0jZGOPtEbBks88yMz7ZjfenbZPDqLZ3YaspKRlPU4phs0+ITMLy6qmbBhrmvkzOIuHTSnQD3yuNrv8A8JX/ADV6Nv4nn/o+EJ3tKK9SE7jJ+hwIJyQJQr0ZmevxIfBQ22uC+30U1Pp1lushJ+TNHcx68AdWnueVMALI0L6DOCknF8mfJ8eaWOamuadnl1lwSHAtcCQQRYgg2II4EFbULla+mLAvZa32lgtFW3foNGztsJm6bs12v7y93JU6Jy8zODxzcX0PeYssc2NZI8mv+18mSULltROUfC5bUbxzTxZVNG/G5bUbln2X2dxDEH5KGhqaxwIDjTwvkYwnd1kgHVxDvcQF0vAvg/bTT2L6eno2njVVcZNvwaXrT62Uy4jHD8UkvmVrhcmT8MW/kc1YVMbKYPJX11JQR6SVc0cAPzGud90k8GRh7vBq9B7H/BopI8r8Sr5ap2hMNI0U0I+9dK/NLIO9vVrrey2wWD4cWuo8OpoJWAhs4jElSAQWn9sS5pdQSD2tbrFn9sY0moW3+37m7B7FySaeSku3X9ihbcbPxUc0cULMkAhh6gXAbGIw2JzW2/Aa48y9QzIsouLhoB3cb2I8Cug9Mo6ujZW2JZSOJntvbTvAEj/BtmvPcwrmMeIGMkkdZA/jfM9gdYh2g7bN/wCZcdfHBN8z12Cbi9hcUIewh2W/0C1z53VHxmitmJO7v1sbkXBHZ15q9V5Ye0HFzSLgi2lt1+Ld/EcFS8dqSTmdmANgdB2rHmOAB36blTKNI6MMkXzZVpLOJDeAJPlb6LLWmjGo1u0O8N+824aLakgBcHXs0cb7wbkkc/e3dxWKV+/dbjcWOmvDfqsyx9WE8t7RImWLI0Nvc7yN+/nZQVDTe34TiUgu6XD6qSojO/7hnc2UX+b1XbP/AILVL4vLlje7kHEnna+imvgzYM/2CqmkYHMqJJWgOaCHxxuMRDgRZwJEgN94T4ZNZE49DJxmK8TjLqcdanhd9xroqw6rLzEx1DNc2dTDNDe3yqZ5y27mFi51tP0WYtR5nMi9uhFz1lIHPkDR8+mI61p55Q4C29ehw8VCfl6nks3BTh5ryKU1OCZuJB0IJBB0II0II4FPC2IwsUJUiVMKxyUBNCcFIrFVT2jpckxcPdl7Q/C+UPWx/GVsUfj1L1kLre8ztt8t482387LPxOPXDzW5q4TLoyLs9iohOCYCnLjo7TQqHbj4IQUxB6K+F7/9K2A/iL/+bCV53C6Z009JUGOUezlNFSy07sEw/wBhlfK+NzZ39VRR9ZEGG7WXpXHta9sLmirxRajuPmab2FXUPgnD/HTAP/MVP/x1YuYK29D21keC47h2LyQvqI6GSWR8MTmtkkElLPAA1z9AQZQdeAKacbi0LjlUkYumYf4ybQ/xzi39PnXVPhFUsh2M6OpxG8wx0FVC+UNORks0GHvijc7cHvbTzkDiInclxzbjF21+KYliDI3RMr66srGRPIL421VRJO1ji3QuAeASNNF0ufp2k+LcBwluGQ1OH4ZQPw/FKGvf19Hi7XOpXRyiNjQaSeF1MXRzAucx0ptpcOrlF7NIthKPxJs4tZehvgsxnB8H2p2vnHVwwYe/CsOc/QVVbO9rjHHxIE7aJmYadt/zHWrlLtN0eC0z9lcWMwGb2L46e+hD9+T2gvbO6O/EtvbhwUB0s9KVZjjaakFNBheD0H+QYRQi1LAbOb1sjsrevnyucM2VoAc6zQXPLoalLaqJTjDe7Ln8CnE4G4xX4NUODIsewqow9jjuNQxpexn40Dqq3Mho3lcXx7Bqmhqqigq4zFVUcslNPGb9mSJxaSL+8w2Dg7cWuBGhWGknkikjmikfFNDIyWKWNxZJFLG4Pjkje3Vj2vaCCNQQF2at6WMDxpkR2qwGSqxCKNsXx3gtQ2irahjAA32qlflgleAB2i4ga5WsBsp0uMrStEKSkqbpnE2tuQACSSAAASSSbAADUkmwsF6A+Ea04Vstsbsq8BtbBDLjGIw3GelmqetLInhtxmM1XXNvf97cb3UVhPSHsfgz21eB7N1dXicetNWbRVccsVHINWTx0dI5zJZGuAIP3Nw3h448r2sx6sxOtqMQrp31NXVPzyyvsOAa1jGjSOJrA1rWDQBoAU6XJp1SDUoJq7bOy9H3/ZZtf/HGH/8AFwVcCsuk7N9IcNLsjjWzTqWV8+K1tNWR1TXxiGFsD6BxZIw9pzj7G7d88clzrKphBq/UTJJOq7HaPgRf550P/lcR/oxWj0GbG0mNbcGhrQH0jazFKueEkgVIppZnspyR8h0hYXDi1rhxuIDoF27h2exynxaaCSqjhiqYjDC5jJCZ4jGCDIbWBN1C4BthV4fjTcboSIqmKsnq4RIM7C2d8pfBM1pGeN8Ur43AEGzjYg2IWUG2/QtjNKKvuTHS70m4vi1XUwyzy0mHQyS09Lg1O401FSU8T3RxwOpYbMkka1oBc8E3vaws0bXwVcNll2wwPqYXydTUmomMbCeqgjikD5pCB2IwXMGY6Xe0byArRtJttsDis78Rrtn8ZosQqHmasiwqtpTQ1E7tZJb1DmuYXuu4lkbLlxJuSSY6i6ZY6Cpoo8DwhmB4TT11FWVsMNQ+fFcYjo6ps/UV+JyjP1Dmh4EDRkaZXi7hoq6bVJDWrtyIPprxB9LttjFWwB0lJjctVG06Bz6epbMxpPAFzAFdvhr4WJMYodoaa8uGY/h1JPT1LR2HTQxBjoyR7r/Z/ZnWO+7vmm3J+knH2YpjGJ4nHE+GOvq56pkUha58bZXZgxxboXDuVx6Nel00WHPwHFsOix7Z+R5kbRTyugqKKRziXS0FW0Ewm7nuyCxzPJa+PM67aGqaI1p2mcrUtsZjXsGJYfiAaX+wVlJWljbZntpamOZzG34kRuaumOxzo4jcZ48Bx+qeO02iq8Sp4KIu3hjqinkdUdXfS/aNuBVS6Vdv5sblpf2nS4bQ4fE6nw3D6KJrIaWB7g94MmUOmkc5rSXGwuLhrSXFzJuW1CUo72Xv4aWBdVtH8bRHraDaCkpK+jqGaxSmOmhp5Wxu4nLHBL4VTVw9dZ6P+l5kGGDAMcwuPH8Ea/PTRSSugrsOcb3dRVTQS0AOfZt2EZ3APDTlWyMf6OYHdfDs/j1dIO0yjxDEqeCizbw18tK90zo7/ODrjeDuSxbiqaGkoyd2cdH6+pH1g+i7/wDCT/zV6Nv4nn/o+ErmPSlt7UY5VQzSU1JQ09HCKTD6ChhbDT0dI1xc2FpAvIbkkk2FycrWg2Ux0pdIsOLYPsvhkdLLBJs/RSUc0sj43MqHPjoow+IM1a29K49r54TaW5RfqLaUZJeRzpARZLZaEjMevWrKxYmrM1fQ0fImQe32A+30E0AAMrfutOTwmjByi/AOaXMP4a4vsPsTjGLPLMOw+orMrsr5GMyQxO4slqJS2KN+vuucD3L290ddHMMlPHV18chke4vZTOcY2NjB+5mVjbOLnWzZSQLEAjeupUdLHExsUUbIo2CzY42NYxo32axosF432t7VxvJWJW1s302+p9E9g+yc2PD/APs6TppdVfft02POfQ98GOkhg6/HwKuqeQWUcFRKylp2DcJZISx08pO8A5Bu7W9dpwzo8wKnAEWD4dGButQ05d+W9hcT4lWm+qVedycRkm7bfp0PU4+HxwVJI16enjjb1bGMjYNzGNaxg/FbYBPLrDXwWFj/ALqR3afnWy5t7dyR7Pcdb8hXbk2E9kHmiYdk2QwdkDu+lR0J6mDFaRk8MkLwC2RjmkGxBBFtQd4XlKTrsHxKowWqv1FzJhk7rOz0RdpC4neYXOMfE2bGT7y9bA3C4/8ACC2Tp8TjjhjlZHicTxNRWPba9wylklvdikAsb290H5K0cM7uHzI8Tw5KXTkyjCQGM8Qdxa7TdpfKdfo3KrYxCSd7i3le9td1+Oiw7J4xLG59JVxPhqYHGKeGUOY+N4+cw8ORtqCDuN1aJMOilbmB1OtgRbyvYpnaOi4KW5S/ZOJ4br3PDgT+uq0qiEuNgPMjlu0CvBw2w0HqdVE19GRckbhw5qrLyNODCc62jopJGtp4wXzVD2QxNG90krgxjdOGZwXonZrZJmG4WyFu6CKOLMfluBaHvPe5xc78ZV3oQ2Q9prpcRlF46P7lT3GhqZW9tw72ROA8ZxyXTtvpWxUwjFrue3NbfYAvHqQmwY9MXJ9Tn+0Myc1jXT6lIw0ESPtuvu8lMwwE6kAnw/OFp7PQEgvdzPmTqVYqeO5Ab5rbhj8COXke5X8c2Hw7EAfbKCKZxBHWkZZwO6aPLKPy1zvaD4PlLJd1DXSUzjqIapomjH3oeMrmDxLyu/08FmoNOHAm25XwuPJ0Z544T5qzxjtZ0T45h4c+Sk9oiaLmajcZ2W5lha2UDvLLKkBe/KiBzW6btNDqPRcL6auir2t76+gDWVYaXT02jW1Ib/pI3cJuBzb9Lkbzpx8S7qX6mLNwSSuH6HndOSzxOY5zHscx7CWvY9pa5rhva5p1BTQtiOY0PQkCVSQU3GqXqpnAe67ts/Bdw8jceQWmrTtNS54s496LX8Q+96aHyVVC4vEY9E2unM7/AA2XxMafXkxyW6YhU2W0ZAUoKs52GrAGGSahiMjGStZNXwRSZJG5mOLHkEXC0sY2UrqaLr3wtfT3A9ogmiqIQToMz4XHICbauA3jmrXhyRVtP9ChcRibSUlb5brf07kOClWMOS3SWWUPQm3WWoifG4sex0bwGkse0tcA9oe27XC4u1zT4EKSBtkqaClupQDrIsi6LqQCyEXRdAAhF0EoFoRwTUt0qUYbZIUt0l0EghCEACEl0l1BNAhOY0uIa0FznENa1oJc5zjZrWgakkkAAc0krHMc5jgWuY5zHNIs5rmktc1wO4ggi3cgkAlCaCnBSiGKhCUpkKeumFWzoy2eFfXxxuF6eC09RycxpGSI/hvsD96HKosK9A9CuCCmw5kzhaasIncba9VYiBvhkOb/AGhXq/bPGeBwzr8Utl8+vyX7nz/2BwHvXFx1L4Y7v5cl83XyL2EITZDYE9y+eH1YxNkGrvLzCdA/NdRbJDq3vupKiGiunDSjPDI26MFX2Xh/dZboWriLdB4hZ4zeyWW8Ux47SaMiQBKhVlowGxtwP1rie0tDPT4zNVG5L5HF4dch8QIEfhlZktyGi7Y9p4KubZYeyZkUgA6xksTDcalsjurcx3d27+S28FlUMm/J7GTiYtrboQW1mzNDjNOzro8tQyP7hWxgNqIT80yWOeK+pY67TbdexXBK18+H1UtDVaSRGwdqGyxknq5mX+Q4A+BBHBemMGpHU0nUPAyuH3J51BHzb8HBV7pt2GbiVAZYIga+jvNTke/M1tzLS3J1D23IB0ztZu1U5JRi6XLoy/gsri/i5dV28zlGES5wDe4v+u/isj8PnrJ2UlLHmmlJ7msYPfkkdbssaN58ALkgKubNVbnhmQOc57g1jQ25e82DW5BqXEm1u9d1wfCxguE1NZKAa6VgL7EHI5xyQwNPIOcCbb3E8gqefM7HE51ijtz6fyReGVvsLaXBsO6uaeAF1ZVPjJjMjiXShjA7tSOe7n2QGjXhq7f5patkQc17mxtfKGG4ikdoY3ciAL2Otni6rVE+oke+GFzoi5x9oniJbI48WMeNWN8De288Fc8PwmKGNsbAAABc8SeJJ8V0J4fhSX69zzil8Tk3uadFBka1g4KdwqnNwsUVOFN4bCnXwoh7jKjQWWWli+5nwSYi21h3qSoYrtA7ks51GxVzNGvhHVi/GyrtbRkvey33RjWyxjdmA7L2jxabeNlZNoTYwMHFw+gha20UOSopZBpmzRu/GFxf0UQlsr62DPKfwmMIyzUVa0AB8bqaUhoDi+OSR0Zdbf2Q4C/BoXHF6y+ENgYnw6sDB2mRCrjsPlQSOlIH3zoOuHkF5NXR4V/DXY5PGxqeruv6HJQmhKtRhoHgEEHUEWI5g7wqTiNOY5Xx8AeyebTq0+n1FXYlQe1NNdrZRvZ2XfgncfJ385ZOMx6oX2N3A5NM9L6/XoV26Q/r6JUh/X0XIOyi5dLX+WUv8XUH/CKXohkf8YGI39llp6oV4P7kaZtPIS6S+gAeWAE7s1uJU3t7ilBFUUjKnC2VjvYaFzpjV1UDurMejWsieGXFnWJ5qO28rnwQNioGQU+E17A+KWmY9slS1mj4KyaR7n9ZG+4dHcDxvYdHJHTleTUnpldK79HaSrpa7nIwyeTh44dLWqNKTqvVU27S3SaXL1Kfg2HT1UzKeCN0ssl7NFhoNXPe5xsxgGpcTYKws2PaSImYphslTuEDZ5A1zybCNk7oxE55NgBfUnetnYeOFuFYxNJO6m6w0lGZmRGZ7IpXPfIwMDmnLJkaw67lEfF+F/8AesvL/wClyf2hURxpRTaTbV7ySpW13TvbmapZnKcoptKLraEpW6T3aTVb1Wz257o16XAauSokoxGGzxZusZNLFB1eUhrrumeAdXN3E3BuLjVXDpE2TrJMQqp4xB1OWE9qrpWPtFSxMd9yfIHA3YdLa6c1W9usRp6mohkhe+bLS00M8z4zE6aeEGN0hYSbEsEWt+C2elof4ZrfwoOH/wCtAnrHHHJbv4o72u0q6MqfiyywdqNwlacW+sL6r6bEfhmAVNRCJ4gx7TUikDS/K8SGB9QXuzANZC2ONxLy4WynS2qz4tgcUEJkZiNHUPaWh8ED5XP7RteMvjDZWjiQRopPCqh7dnK3KbdZiMMbjxyGmzOaDwvlAPMOI4qnhLJRhFbW2r9OfIvhKc5PoouqXXZPe/XoWHDdmpHxR1FRUU9BBLrC+qe4STtGhfDBG1z3x3+XYDUWJWLaDZ+WlZFN1sNTSzFzYqmncXRuez3o3ZgDHINTlI577G2OgwKtnjbPlDacfcxUVM0dPCAy/YY+d7Q8Ak6MvYk7lYn4d1OA1rHT09Rato5WezSiZsT3MkjcXODQGuLbDS+ieGNST2a2bv0V/o/8ynJlcZJ6k/iSaSW1uvk1tf03IDANn5qpkkwdFT00Ja2WpqX9VA1591gdYl8hFrNaCdRe1xfYr9m8scktPW0layEZ5mwyOZLGwEAydVO1pewEjVt9+5bW2z+qo8GpGaRewsrXAfLnq5JM7jzcAywPAEhVNw70s9Mfhq3XO+tdPJciyGufxXSt0qvZPr5vntVWTGB4DNVNfKHRQU0RDZampkEUDHH3WZrEvkI1DGgnUbri+5W7LO6qSalq6WvZA0vnZTueJo4xvkMMrGudGOLm3spjHqWk+L8HgkrH0rfZDV5G0j6hsk1VI8vkc9srRmGUMAINgDzstLZZ+G0dXBU/GUrxC67oxhz2543NLJIyTOdHMc4ag71Z4UY0pV0t6kmr8r6fYp8eUk5JvZuo6JNOnW7rm65p0r61vCYLgdTVsnfA0SezmAOjBPWONRIY2ZBbKQHAlxcWgDXmpJuyJex/UVtFVVEbHSPpYJnulLWAuf1LiwRzuaBchhO42J47WzEgGHbRGJzmsLKNrN4PVPq5WZT3FjrEd5Ci9gHluKYeQbH2qBvk+QNI8CHEeaRQgtKavVz35fE1t+g0smR+Jp20clXP4E6fzfQ2KPZa7GGpraShfK1r4oaiR/Wlj9WPkbGw9QxwsQXkGxvYKKx/CZ6Od0E4DXgNe1zHB8ckbxdkkTx77HAGx8dxBCy7XyudiNc4m5NVUC/c2ZzWDwDWtA7gFM7ZDPRbPlxs59LNEXcQyOpyxjwa0myhxi1LSqcevfdLf9egynOMo6nane1cnpb261s+f7EfhWzMkkLamaeCippCWxS1UjmumLdHdRCxrnyNB3mwHeUzGtnZIIfaY5oaylzBhqKV5c2J51ayZjmiSFx4ZhY6a3ICsnSRS0LsQkjkxGSAUzIqaKBtC+VkEUUTQ1rXiZocDq+9t7lG4RU4dTQ1zBXS1AqqSWAQmidE0zXbJA8uMzgC2RtwbaXKaeJRbi62tatSu15XyvpzEx55TjHIr3p6dEqp+dc0ut1fkRWF7N1VTC2eFrXxmd1Oe3lLHMiEz5ZC8BkcAYdXl2h4blIQ7GGW7KfEaGqqgHEUsUzxJJlBc5sEkkbWTPsCbAjcdVmhme3Zt4aS0SYoGvAJAc0UbXhrh8puZrTbm0Ku7NyuZWUj2uLXCppyCNCD1zEmmEWk1dpXv37f3+hbeSSk00qbra7rv/VepLdH2DT1FfTljWZYKmmM3WSxRPaBMC4COVwc99mOGVoJuLLZ2x2Wq45q2qcIOp6+eS7auldJlfM7L9ybIX5rOHZtcLakjDdqrNAAGKggW3XqA428yVV9qLe3Vxtr7VU6/wC3kTTjCEGmm2pNXfbyoSDyTypxaScU6pt79LtfQ3cC2ckniNTJNDSUjX9X7RVSFjZJLZjHCxrS6V4GpAFt+uhCMZwEwRieOqpqynLhH1lPLcskLS5rJYZA2RhIDiNCOydVv4fPR1mH0tDNUihqKN9QYJZWPfSTtqZBI5sjowXQSNeAMxBGXnfSOxzZyppGsleI5IJDliqqeVk1PIbXLRIzc6wvlcAdDyKVxWm4q9lbvk+trok9vuWLI3NqTp20k1s10afVtb7PbtsRQShIEoVSLWeyNjsKNbXUtIL2mkAeRvETQXynuPVtd52XqmFga0NaAGtAa0DcANAB3ABcV+DngxdJU17x2Yx7LDcfLcGySuHgzqxf78rtoV3/AJBxPiZ1Bcor93z+yOf/AOL8H4XDeI+c3fyXL7sFjqDZrvBZFr4i/LG4riQVtHo5uoshYnFztBc3U3RizbXuRvPeoDDC57i1u7ifPgrDTRhrQPU8ytPE7bGbh93ZixDcE+nOiSpF0yHfbkqq+Edupm0EqaTYJWqk0WKtWqpw4h3ymkEX3Et1FxxsVtJHG29TFtPYiSTW5rkteMrhY9/A8CE+J5HZd4X4FalXVsB07RJAAG+6j9p8Tmggb1bQZ5SQzMLiNjQC+Qjc5wuLA6XcOVlaoN0u5R4lWyuYFsJQ4biWI4vLLGGTymSkjcMrKTrmtdUEXPblfMZcuUaNdYbyo3afEpcYkbBC10dBE9snWOGWSeRvuusfdjFyQN/E8AN2HCpqlr5Z3Pecj8hlcXEdgh2Vm5gPIWurdhmENY0AAADuC1OEce8nb+gjyynsVrC8FZDHZrQ0bz3k6knmSVincM1gpjaepDAI27yo7DaW/aK143cbZS+ZkpKfmpugh08lrxx20UpRxaKnNk2GiiFxf3m+KnMKj7AKhMX99g++Viw8dgeCrzyrGhsSuZXMd7VZCzkQfp/6J221rQDcc4APLv7k2tN8SA5AfnTNsZLzRj+CY+U+TbC/LUhPD8UPQV9fUrmO0ImpH3Fw57943xiJ0VvAgu9V4axeiNPUT05veCWWLXeereWg+YAPmvoH7NajF+DLegtf1uvFnTlhnUYxM4CzamOOcaaXsYngd947/jLocPNamv8AbHP42Fwvs/r/AJFFTk1KFus5QpWGaMOa5jtzgQfAiyzJpUPcmMqKNUwlj3MdvaSD38j4EWPmmOU5tRS2yyjj2H+I1afS48goNcPLDRJo9Diya4qRbOlCeOSrp3RyMkAw+hYTG9rwHtiIcwlpNnDiN4WHY3FYcsmG1hPsFUQc/wAujqALRVUfIDQPG4tvysa03VBapeVubn36dN+a9CuOCKxLG3ySp9U1ya80W3AnwUsmIYVVzMFNWBkftcDhPFHNA4yUlSDGTniu45gDcB1jaxtjfsNVg5uuoTT8Kv4wpRAW89X9Zu4ZFWWtQG63t9qfXFqpRuuW9Oruns7V/XmR4ck24um61WrTaSVrdU6SXVbcjaxamhhmMcVQ2qY3L92ZG6Jjn27QjDzdzA64DjbNa9grrtzgRrKyXEYqmkFDUMikE8lTG3q3MgjY6F0IJm67MwjKGHfbQ6KhtanBv621RGaScXHZtPnyauu+2/8AYTxtyUk90mraTtOr5VTtL+CyUdQz4hqIi9gldiULxEXN6wsFK5peGXuWB2lxpdVggnTdyPesjQjKiUrS8lRMEotvu7/ZL7F62sweTEXw1dFJTyUop6eIRPqqendQCKJrHQyRTyNysDgXXbe9zv0J1pW0sGD11K2qjnqTUUUknVn7kbGUZKcus6fINXPDcvbAF7XNPyDilyq3xlqbS3ad791Wy6GZcP8ACot7Raa232aat279di2QsjxOipYBPFBiFA18LGVDxFHV0rnZ42sld2WzMJIyk6g38I6t2XfBFJLVzwUz2tJigbNFVTzyaZWhlM9wjYeL3O7PIqEypQ0clEpxlu426q7222Vrv8yyONxdRdRu6q2rdtJ3yb8n6lppBFiNBTUrp46euoesjgNQ8RRVVNI/rBH1xGVkzHGzQ7QtPiW6v7EJYszq2opqKMXN+vhqpn2GnU09K9znknTUttvUBbyRkA4KHJSpyjbW3PZ1srXp5kKEo7RdJtuqtq3bp3tvvun+hYdl5mNw3G2Oexr5I6ERsc5rXSFlU5zwxpN3kA3NtwWhsTI1mI0L3lrGMqqdznOIa1rRKwlznHQADiVG5UZVGp7bfh/lv7jaF8e/4/22S+xtbSODq2tc1wc11TUua4EFrmuneQ5pGhaQQbjmpba6aN+H4IxsjHOjp6oStY9pdGTUAtDwDdjiNQCq/lSZFGt1Jfm/lP7DOCuLv8O/7NfcuGMUTcXyVlPLC2uMcbKyjmmZA58sTWxiendKQx7Hsa27cwyka71D4js17NC99TVU8MwA6qlilZVTyOJ3SdQ4sgjtc5nOO61tVDFl0gbbdomnOMvicfifPfa+9d+vP5CwhKCSUvhXJVul2vlXTlddSxidn7HzF1jOt+NA/q8zes6v2PL1mS98mbS9rXUFgpAqaYkgBs8DiToABKwkkncABvWGyQtSOTbT7JL9CyMUk1fNt/qWvE8Rij2jfVFzXQNxESmRhD2mJs4LntLbhzQ2505Ju2GzEjJq2rNRSezPkmmp3tqYpHVQlkL2shiiLnl9nC+YNaLHW2qqwakDAOCmWRS1alzba35N/UrjicXGnVJJ7XaXz2f8k5hOzLqmFr6app5J+0JaSSVlNPHZxDXMNQ5rJmFtiXNcLXtY2UlWQjD8MqaOWaOWqrZqd5p4ZWTspY6cucZJZIyWCZ5IZlaScrQbqo5e6/ilaFMZqK2jvVXe26p7d2vP5Eyxyk/idq06re07W98k/L5gE5JZOskSLGz6ldFuEeyYTRwkWkdGJ5Rx6yc9a4HvGbL+KrOEgH1Jy5WSbyTc3zbb/U6ODEsWOMI8kkl8kCitpJLRAcyf1+lSDp2hwZ8oi/ktHHo8zQnwKpqxc0rg6NDZ0Wdb737SrABZQGBuDZcvdbxU+d6fivxicN+Ea8LWpj2vEralGi19GquHIbJtIzSu3J7FrukBWxHuSyVIaErkK42F1D1sznvyi9lIVocbNboDv5plJTNaCd7tdTvT46itT5iZbk9Iyko2x2c7V3fwUftFSdbLG259x9gN5u4XA/k+i3cQqrDTeLX7hcX+hce226XcQp8YqsPosBfiDsM9hM1QKvJH1OIxZxLKBCTCGubYe9cMkc7I0XN+GE5S1LnuVTnFLTyR5w6WOlLHjjle6HE6qibR1VTS01NTzuZTwx0srqdofTt+5VBcYy5xlDrl5G6wHrLoo29fieG09W8BpmhjkcG3s1z42uc3Xk4uHkvM/SR0Z4liWKSVcFNQ05xSsdLFBBi0NV1r3Fz5KmVsQPUQ5QXvtnDXP0JzALvuxuFHD8LpKQxxxSsijZLHA5z4mSNaGvZG94DnsDgQCRcjetzxqW0qroVKS0quZZOsdUTlx1AOiscMQawKL2fo8rbnlcqSlkvZoSZHeyGMtM2581MRts1R9BGt6pdZuix5nbosh3K7Xm87B3lWejHYHgqsO1UDuVrgFmjwTcVtGKDB+JlUnd/hUj71n57/AFLUx1xkq5mjnHEP57h+SFlkdfFh3sb9DnLXprvqJsvvPmmAPzQHZC78lpH4y041TT/+SuT5+pNYo0NonOG5rCL8zbWy8r/CUwUupqWtA7VO7LJ/4VQQAT4StjH+0K9S7Ui8UVGze+2a3yY2m7ifHd5rkvSjhDKqKppHaNmidECB7rrExutza5od+KjBNxWrzv5C5Yak4+X7nj1KESxuY5zHjK9jix7Tva5ps4HwIKS67R55xFukKLoUkmGsgEkb4z8oaHkd7T5EBUt7C0lp0LSQRyINiPVXqyrW01NleJBufv7nttf1FvQrBxuO1qR0OBy18HcignAJoTwsCOgxQE8BIE8J0hGwASgJQlTUK2JZLZKAnWTULY2yXKnAJQFNEWNyoyp9kWU0RY2yLJyFOkixtkFqchFBY3KkLU9FkaQsx5UlllskIUaRrMeVJZZLJLKKCzHZFk8hFlFDWMsksn2SWUUFiWRZKhFEn1sz5eZSOlTSVinaQLjXw/XeuUoo3SyPoRmNPc17JW65dCFvTSCSJkgvZzQ4c9RdadS5sjHsvzvfQgrawttqWEb7RtF/JaJUorunXyKIO7/UjsHbea+62pViBuoKiFpDbnqp2Pck4neVlvDPahspWnJqVtTOssDBqq4bIMm7HxRaarZCxOdqAsjCkk2y7GkthSFqVMmVq2lHYzoE2JXKiM+ys0Hm7tdcwsjZ/CqWCoq6lkUbJ6n2b2mYNAfMYITFCZDvcWx6DuWagi3OPzTb0WhjVSdzdCcxceJa3stv/LWxpzehGOOzUjVn6l1VJJHGxpc6znta1pfa1y4gXd5qHoYTNID8kEkeZJ/OtwAtje7iGOI/Cdo3+UQpjZ+hDGBxC0yahH9gW7MxYI2BvGybTxcTxT3DPJYbtfQAn10UhDRm9tNwO87je3DuWaWRRW/MZRcnsOomaJMQfZpW3FFYW0WvV0hcLZg38W/51mUk5Wy5wajyK9QazXVqlcGsJPAKHo8LDH5hLfW/uAf8yfjVa5rHDT0V2Wss0oiYnpTsrHW/4ViPNjvoI+1Z9kSHVFQ47mSygnvEryfpP0KGrKjLPTyDR+d0d76ZOrznzzBq2dlnu6moLSAZauqBcN4Y2ZzfyiQVvnC47dqKLp7lhic+eeR7NG+66S1+yNzGKhbZsAqnsbrlbd3cXCzR42v+Wuj1NTHR0wNrvcLRxj33uI08uJJ3Ll2Ilznuc8gvlc6R55300v8AJA0Czw+K65cl8i1Knb5nmDpmwb2XFJHNFoqtoqGaWGY9iUeOdpd/tAqWu+fCDwXraFtU1vbo5A7dr1ElmSD8rq3filcBXT4aVwp9Nv8AfI4/GY9M2113/wB8xyEl0XWgyCrWxSn62JzPle8z8Juo9d3mtlCiS1KmNCTg7RRVlBW3j1NklJHuv7Y8flD11/GWi0riyi4tpnejJSipIyNWQLEFkamTEZkCAkCVOhGOCcEwJwTIVjkqRKEyFBOTUoKCBUJLpUwAhCEACEJCUABSIQoYAkKVBUEiJqckKglCFIlSKGSNKEpSKCT60AtIvf8A6eKSRxa0kC+mltxWCSTIHGxOl7Die5aLKypdq2JrR9877FzI429/qaXlX/RG4xMS/PYRvAt3OHI30IU9hrr08e4dhug3DTh3KBxMTPPaljZwysF3egvr4qcw8ZYmN17LGjUWJ03kcCtOZLRFFGOVSZipGWc8ned3gpaLco1g7bj4KSB7Ky5XZrwbGCfUhPLU0N1WWyWxoq7ZjDdVmaE0Jr5wErtlsajuzK42UfXEP8kk9YOa1nVN9A0lXY8TW5RlzKWxswC4AVc2hmHXuZrplabXJsBc6eJd9KsVHnNtA0epUJX0ead18wzvc0kEAgXcOO8EE3HJX4XU36Fb5DxSNMLXjtB0kIGh3B1z9LfoUvXDJDceA80rog2ONjdAyRm866Ek35kn61p4/WZWhu83uPEJVKWSSXmM6ivkLgrLyAnhf1IKnGj6h+dQeAxuBDnb3fYpxVcT+Mu4f8I5atU5ZydFpVcn0KrHHcfLLahYHa25Kv7UT6G3NSglOZzt2a/oq3tBKOPlf7Oa34MfxWZJS2oreKP+7Uw4XmcfJsIH1uUxsIA2m6x3y5JpQCQ8N6yV8lwA0AXzX1vv3lV7FJQHxv3BjZSee5p3+DVM7FT/ALWije3IQxgOWxbcNAI8LroODeNsoySpolaqMy5pX3DLalxu94Gti47m9w0VTqyHSufa4uAxnF1txPJqs+0FVZvUsGpsHONzYcu8qAjjEYc46u/lH7AkirQy2K9tFQNnimp5Bds0b2SD717S0+B1XkTFKJ9PPNTye/BI+J3eWOLbjuNr+a9kGI3c53eSvNvT1hwixXrWizaqJkt+cjC6J/8AJbH6psLqdd/sUcZDVC+33KDdF01F1sOWPui67p0B9EcdS0YlikJMDhekpJLgSj+HnbvMfzWnfvOlk34SGx+G00LKujp4qR8b2RvZA0RxSsecoPVt7Ie12XUDcTe+lscuPgsih51fmdOHsnLLC8vKlddaR5/xym6yEke8ztt8veHp9QVWBV2VSxSm6uVwHuntM/BPDyNx5JOMhupIXgcmzg/VGFpT2lYmlZAsyZsaMoTgmJzSnRWKE4JqUJkKx4SpqcmFYqEBCkVghCFNgCEIUgCEISgCEIQSCQlCEACEJCVACIKEIGETSnJClJR9UKitkeLMidrxdp9C1W0dQ/35CByboFMsF1luGrEsunaKQyjq3bI6GjigaZHbwLknU+XeozAMfbUmciwMUronNBvYWa5hPiHeoKhdvMfc/NBCdG6PeOfEA9yptFib6IxyxgOzPijkYTlD2ySNZv4OGa4Pd3rqYPZ0smJzl+J8v95lE8yUqXI7VDY6rYfIoakmvbW3HxH2LdbIuTPHTNMMuxstdcp75LLXDxzSPN0mncsUxss5JWB4c7RZS8DdvTXSgC5IaBvJNh5kqxbckLzBlKBv1WZrANwWnBiEUl8krJMps4NcCWk7swGo4p8lQApqTJdR5m7A8aqPryG5ncc9h3XP16rLhswJtzO7uA+1aWJTauH/AOT6nKYQqdBrVEjiM1mk8c8PdvkaN/moPG5c88cY3i1+5ZsQqtHbtJIf+I0/mWlhd5J3SndewPcFfhxaU5Pp/Qs53sWam0LP14Lde63otGN2re4rJUS6+SwyjbNEZ1EySy6KPqpgiebRR9RJdaMWIqlkEmqDqqxi0mZ2pvqpesmDWuPcqxVS3JPABdGEKRWmRO0dVlEVhfrKhsJPBjSyRzifERZfx1YcJDmbtWO3Dl3dyo8mICWqbC0gxwnrJTzlykNYPAOcT3kcirhRY5SRt7c0YygZm5g5wuQ0dltzq4gbt5W7Q1CkrM+V2yxBjX9o+9a19/pyUdU4cQSeB1W5g1YZ+1HTyCPeJJgYGnwY/wC6erQFLVULXNs64/8ACABPi517+Vlz5T0ypjY5OikYpSkC+5o3rz38JMxk4cQRnHtQtxLD1Jv4XH0r0njWz1DNcyCfMNGvFRMxzO9rXvdFfxbZcU6QOgyasrWTUeIGRsjgyobWtPWU0bW6Oj6sZZB96LXLr3CjZTU7pItyap43BK2zz3R00ksjIoo3yyyODY442l8j3Hc1rGi7j4LvfRN0JuieyuxmNt2WfBQZg8BwIIfVluht/BAkbsx3tXUei3oyw7BWl7Gmesc0tkrZgM4F9WRNGkMZuNG6m2pNgrFjVUG9kgkc271TxHGuW0dl+5r4D2V8Slk3fboRuMY0yIb9LcLDyXm7py2pdUvjpgdA7rXgG9rXDAfElx8grR0x7ewQZ6SlGaqN8zzuiFyO1zdoeyOWq4TPK57nPeS57iXOcdSSd5KTg+Gc5LJLZLl5/wBGv2v7ThjxvBj/ABPaT7Lt6sbdRu0NPmjDxvjNz+Ad/pofVSKRzQQQdQQQRzB3rrzhri0eUxz0SUkU4FPCdWQFkjmn5J0PNu9p9LJjSuRydM7WzVoyNKeCsYWS6dFTHhKEwJwTIVjgnBNCUJkKxwSpEqYUEIQgAQhCAoEIQSgAJSIQgAQhCgYQlIhBKABIUISgCQoukQSfVx1S0Dfm8N3qFFYhWucHAGwssWJU9JreFkbt+bPHG4HmchJHmoGpBbfJK/xEomb/ACiSEnDYIvf6/wDbEy60QmLwkB/PUrmu2eOiOlmOezoxnB4gsIcD6gLoWLV0kd3SDPGN8jB7o5vZvA7xfyXC+negkkpnVdBKyaAjNUxMeHObGNXyRW94W3t32uRfcvSQm8cO5kjG2u30PVmDVrZoIpPnsa4Ed4vot9tTbQ694/OufdGWJNOG07ZHZcjGhrnaBzLAsLSd4y2GnJTsuLxk2Y7zJAH0m/0Lh58CjOSfKy/HDJJ/Cmy2xztO4/aiebTfYKqtxDiZGAc9/wBNxZLPikQBzS5ra2uCPTcsbhFPbc3Q4TK+aom31oF7a9//AFVW2n2gDA4E6gXtwF+Piq3tLt1HES2MkgixHIjcqlA+txeoMNKA1gt107r9VAw8Xn5TyNzBqe4XISTctonZ4fhMfDrxMj/UsHR1iEsmJyyRl3VCGQzG5Lbvc0RNN9zswJHcxy6UKhxDb3uRdRuzmz1PQ07aeEEj3pJHayTS27Ukh58gNANApPJb0WvBBQgk92cXjc7z5XJKl0N3C58rt1uZPHTTTzWjVVwLtH3u9xsLa9o8eS2In5WuO7sut3HKbKLiaxrxbUhptY5tSMo+tWQgnJtmWLYtfK9zBYW62ZoB42DXvP8ANHqpzCocjGj6VoezkvgadzRJIe4ksa3w0L1JumDRbRJkdrSh+pvNfYt7yfqSVk1r7tyiHV9nA6HKbgE91liqsQDjy8f+mioXDOx1ko2nSkrTq5vqQ+oAbe9/17lF1VWNeFhqteLFbEsw4lOXHL5lVPa7F2UtHWVB/wBDBNJfg0sY4gnuBF/JStXUF13bh9ZPJUDpXkD8Lrob6Glqnyc8jIJHeucM8g5Xyair7FsVZUNmnOnaLOc9kpBjAcbSZj77rfuhcTe5uuz9Hmy8UDetdGwyvN7NY0AEbtw7R++O7ha6550X4e1pi/BEbTwaGsPu23Xyn6F3DA5GRRSVDhdsEZeG7sx+Qwd7nEDzV2TK4YPUxzWrJRv4liMVIxod90nc0ObA0gZWm9nyH/RsuDrYk2NgbG1PxvGK6bdP1A1s2nGQeZN3nzcmF7pnulldnke7PI4aAutazRwaAAAOAAW5T0+YjTQbh4rneGoq5c+/8HSxxraitbO4Vib6jrpK+pFO0kmOR/WdcTwvJdzGbjcW5DmOg0cAaNBu396bSQG2W3jot6MWNv1tyKxZMjltZ0oQUd2hjWaG4sN1h3+Kg8djdGx8zW9YIwSAdwvv/JOt+5WEtdqLWF0yZrQLCxB3jf5WWbIrN2LIkeCekbCpKPFK2CRz5bSmSOZ++aCUCSGW/G8bm+YI4Kv3Xqrpm6MRWUV4w0VVMXmll+U+LeKaXmzKAAeBaO+/leoiex743sLJI3Fj2OFnNc02c0jmCuzwXELJCuTWzX3PJ+1OEeHK2t4ttp/Z+Y26W6ZdLdbTmkVtHT3DZR8nsu8D7p9f5yhArbMwPa5jtzgQfP8AOqpMwtc5p3tJB8vzLn8VCpau50+EncdPb6DgnNKxtKeFQmXNGQFOCY0pwToRjwnBMBTgnQjHBKkCVSAXS3SIUii3QkQgAJQhCABISi6RQTQIQkQSF0ISEpQFSEpEIJBBQkKgD2DiIa8+6Be53DMbby479So6U1kdzFNIwZeDza47vBTnVavNrl7SRpoRx1O7fuWTD6PNlDtBbN3crd+t/RZo5Jx5Nnc0xkaWzO0mKPeI3widpGr3Hqw375zgLHwGqtezuxNFHUS1zoWmedwcWEfcQ754hOmc6G5v5J2DUoY4Xy6XNtN9/r1VnEvbj4Ddr5D1WmXFZZxpszrh8UZaq3Exeie9nZBNhuFr/SuXbSz1lLI7NHIY3ah+R1xfgHj6l2+CRtjcfqEy0bmk2Hp9BXOyxc9ro3YMuhnm2r2klbZ/WOcNQHOc4kHkQTbzspDZuPFsTlcylGdgbaWV7jHTwm2maUg3db5DQXcbW1XTOkHZKilgfK+Jglym72gBx/CIFn+ButjAYWmkp2U8hgp2xsDI4w1pFmgOLiB2pCQSXcTcq32fwznJxlLl0H9ocbKGNShHntfYiaLoyo4W56ysfUy2Be0nqafnZrWnO4d5dryG5TVLtBTUzRBBExsbLhrIWBjBzIaBa55p/wASwk3eZJT9+8kegW5S0cEfuQxt8Gi/qu9DDCCpK/lR5meTJkdybfqzFHtFI7UROW9TYu8+9E4eFk9rxyHoFlBHzW+gUvR+USpGxFVNkBaLg21vcW1AWrRVJ605QdQOrLhoedrbrfnCfC0F/ZGUll9OQc3h5hPpaZrHlxJcRuBtlGm/TwWWezpFkI2tx9VLMZrZw0COMEgHfmkPHxCw1TywG8ji48FkqJHGV2gsWR/8w/MU6OEXzOAJTQpJEOJowxOdqS71WdlMeZ9Vus8AscpdfQBN4jYug1K0NaNTcjn+ui0GhhBLuPAXI8wN6lDQhxu/XuUJtVi0cDOrZYvdo1jbXPebbmp4yXLmSoshMfxBrbn3Wi4a3i48lRekJhZgeLVEnvyUdR5dbGYmNHIAOHndWPDaJ9RJnk90G5HDf7oWn0wUwdhNTBxqGFn4oGb6wPVVZaovgyh9BW1pqY2McQJoHxiQDc42cI5bcM1hfvDl6E2knyYfCWaMqKhma3zGRSyNafx2NPkvAmyuP1NBUNqKd+V4sHMdcskbe+R7eIuN+8L1Y7bOfEMAwrEaZrDS0s0zsUjveanZ1M0Rc3Tttjlkud12DML7lZq8SCXVfTp+9GZJKdsu2ETZnWO4E38hdWGlvv3X18Aua7N7QR9aWucLPF2G4IdoNx8DcLp1C3O1rmneAR6Ln8VJ1sd7goR1XIkaUZrHUHwOi3mnTtDN36X8wo4Et3g7+BP1FbEU1uDrciQufqNmSPY2bN4m30LSqX2PY1txWWoeHanTwWsLu37kspUGLHuMfdwOcA3XFum/orjr81XStEVYOIHZmsPdkAHIe9vHfuXderZYm+o4c1pjK8E6OsbWVUZzjLVF0y3Jhhkg4yVo+fOJ0M1PK+CeN0UsZs9jxYjv7weBGhWvde1ek7o4ocXh+6R5J2A9XOwBs0ZtwcfeYeLTcHx1Xk7bzYqtwqXJO0uhcSIqljT1Uncb/ucmnunvsTa67nC8dHJ8MtpfX0/g8rx3sueD4o7x79V6lcuobaCCxbINzuy7xG4+n81S6xVcWdjmHiNO4jUH1WrLDXGjDgnokmVgJ4TCCNDoRoRyI3pzSuWjqsyApwWMJ7SnRWx4TwVjCcE6EZkCcmAp104oqEl0qBQQhCABNQhAwIJSEoQAIQmlKTQt0iEIAEIQoJoE1KSmlBJ7PLjlcbkAODbd2/huB09VIYE4Oyg2uxrR+dx7xcn1XlUdO+LjN+1sP7RBP3Gp4C3+s7lnpvhAYzG7M2lw69g03hqyCBpr+2/1ssvj4zqJSPWhkLZI+d9RzvodFbIg1zbO36buBA3heKx8JLHcwd7LhhI3Xgq7f0tbTPhQ4+Bb2TCzre5grb+H+W7kePAnSz1bjmNz0e5onF7auyEDxDbFQP8AdEkccjaR4JcQbSjs2uS49jdp9K84T/CdxyQWfQYQ7vNPXX/pyhKzp3xV7g/2PDY3A3vHDWDxBDqsghVyzQb2Lcc2luvmer8Q2pdNA6J1w5wtmIFh6HfZaOF100Aa2MiSNosGbnAdy8tt6dcXB/ybD/8A0aq39JWVvT9jI3U2H/8Ao1X9qVmHi44pOSW7K82rItL5HsPDdo4ZCGvJifus/s+h3FTccl9RqF4km6f8YcLOpMNd3mCruPAirWSg+ETjsPuRUNvmuiqnN9DUrS+Pg+6Mvu7PbjZFmY9eMWfCi2gH70wo+NPW/mrU7++l2h/1TCv93rf7al9/iHu57RY/7oy3ymvb6AP/AOU+i2C/U+AXigfCn2gux3seE3Y4uH7Xrtbscwg/t3dZxWR/wrdoib+xYQPCnrv7cknxsW00THh2rPaEjvujTzj/AJrj+ktiNy8Su+FVtEbH2TCdAR/k9dxsf9d7gnt+FdtEP3lhH+7139uTR42Fbiy4eR7bSSvYxpe8hrQLkkgADxK8Uf32e0f+pYR/u1d/blH1vwm8fmeHy0uGSAbozBWdUDzytrBc+JKb3zH3f6C+7SPYeJY7LMC2lGVm4zvGn+zaffPfuVVqqf7plBc5x1llfq49wPBeaX/Chx4/vPCRw0p63Qd37dWmfhI43cn2TDLk3/cKz+2Ilx0KpDR4eXU9h4NSgNFlTOkiXrHuiGrY2lp/CIzO+tnovPsHwo8fYLCjwnzp63+2qDqenvGJC9zqbDyXuLnHqare4kn99d/0JZ8ZBxpExwSuyrVzMk0zN2SSVv5L3D8y6X0AdIDcLrHUtU4fFleRHUZ9WU8pGVlSR/B2s1/3tj8ix41XY7LLLJM5kYdK90jg1rg0F5LiGguJAueaxjGJPms9HfpKcfHQjuZ58HN2eqtrNgKyhmPxdU/tQnPFSyDOKcHXJBIDmEPJtyANBouwdFGJVZw6l9sjLJdYOs+TJ1T3sabnc/IweJBK8ebNdPeN0VHFRCOiqY4BkhfVRTvlZEPciD46hl42jQXBIGl7AALtD8IPaOq9na2aGjhpixzIKKN8UTnRuDgZS+Rz5QXC5a5xab7lbm4rhpx2u2WcPDiMclbTij39LHoHE6HnxWqJy02a0XPynX/MV4wj+FjtGA0Gkwl2UWGamrfM6Vu9O/vs9ov9Rwf/AHav/ty485LodyGaPU9pRNc53aP02UgyksL8vSy8Oj4Wm0Q/eOD/AO7V/wDb1lPwvNpcuX2LBx3+zV9/prkt9wlnj0PadYwgEbieK4PtxjmLbO4g+uZnrsIqHh1RHf7pSSXALmcAxwto7Qm4u24XHR8LHaOwDqTCX2vq6mrb6+FaFp4l8JvG543RS4fg72PBa5ppq0ghwIIN63UEEoT0y1JX5DPiE4OKbXn/ALoet9ldv8OxanElLM0v0D2nsvYfmyMdqx3joeBIS7Q4LBVQvhqImzRPGVzHtzBw7x+fgvn5R7b1kFSaql6ujkuS0U/XNaxriCYwHyOLo7gdlxcF0XDPhNbRRMawxYfPlFs01PUFztLXd1dS0X8AArMig/wsTDxTqsir03TLh0mdD0tKZajD80sDSXGldmdPG3j1Tz+7NA4HtfhLkgKuUnwoMdcLGhwk95p62/8ATVzjafbmetqX1TqWkp3yWMjKWOdkbn8ZMskzrPPGxsbX33J18Nx0o/DPddH1OVx/AYp/Fh2fVdPl2MGNwZZM43P1/GG/8x9VoAplXjUkjcpay1wQQHXBHK7lqGsdyb6H7VGTiIOVorx4JqKUiRCcFGCudyb6H7Uvt7+TfQ/aoXEQJfDyJUJwUSMQfyb6H7Uvxk/5rfQ/amXEwFfDSJgFPBUL8Zv5N9D9qX40fyb6O/STLioCe6zJhCiPjV/Jvo79JHxq/k30d+kp96gHukyXQoj41fyb6O/SR8av5N9HfpI97gHukyXSEqJ+NX8m+jvtSfGj+TfR36Sj3uAe6TJdCiPjR/zW/wAr9JJ8ZP5N9D9qPeoB7rMlkKJ+Mn8m+h+1L8ZP5N9D9qj3qBPusyVQon4yfyb6H7UfGb+TfQ/aj3qBPu0yWTVFfGb+TfQ/aj4yfyb6f9Ue8wD3aRKlIov4yf8ANb6H7UfGD+TfQ/ao95gT7tM0UIQucbwQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIA//2Q==" width="257px" alt="Fibonacci Retracement"/></p>
<p>To improve accuracy, traders can also use double tops or double bottoms as the high and low points. 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>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="252px" alt="Fibonacci Retracement"/></p>
<p>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. The significance of such levels, however, could not be confirmed by examining the data.</p>
<h2 id="toc-0">Technical Indicators Fibonacci Retracements</h2>
<p>Some just see the levels as a self-fulfilling prophecy as so many people are watching them, and not having any particular ‚magical’ 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​​ strategies when using technical indicators in trading. Combining Fibonacci retracement lines with the MACD indicator​. This strategy looks for a crossing over of the MACD indicator, when a security’s price touches an important Fibonacci level.</p>
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<h3>How do you apply Fibonacci retracement levels in a chart?</h3>
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<p>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. For instance, a trader notices that after significant momentum, a stock has declined 38.2%. As the stock begins to face an upward trend, they decide to enter the trade. Because the stock reached a Fibonacci level, it is deemed a good time to buy, with the trader speculating that the stock will then retrace, or recover, its recent losses.</p>
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<p>Fib retracements are great for  determining where to enter a position, place stop losses, and define profit targets. 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. If the retracements are based on a bearish movement, the retracements should indicate potential resistance levels where a rebound will be reversed bearishly.</p>
<h2 id="toc-1">Mutual Funds and Mutual Fund Investing &#8211; Fidelity Investments</h2>
<p>For example, if the stock has run up from Rs.50 to Rs.100, it is likely to retrace back to probably Rs.70 before moving Rs.120. Additionally, you can use these target levels as confirmation indicators used in conjunction with other technical indicators such as moving averages, stochastics, and momentum.</p>
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<blockquote class="twitter-tweet">
<p lang="en" dir="ltr">OTE stands for “Optimal Trade Entry”</p>
<p>It is the 0.6 &amp; 0.78 levels in the Fibonacci Retracement Tool </p>
<p>(Not to get confused with premium, equilibrium, or discount)</p>
<p>A valid OTE is formed once a high and low have been taken. (Dealing range)</p>
<p>&mdash; jaqobb (@jaqobbb) <a href="https://twitter.com/jaqobbb/status/1624974408740634626?ref_src=twsrc%5Etfw">February 13, 2023</a></p></blockquote>
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<p>To be precise i dont have data to give but i hope ypu have them to check and reply. I would now define the move of 109 (380 – 489) as the Fibonacci upmove.</p>
<h2 id="toc-2">How to draw a fibonacci retracement correctly</h2>
<p>To fully understand and appreciate the concept of <a href="https://www.bigshotrading.info/">https://www.bigshotrading.info/</a>s, one must understand the Fibonacci series. The origins of the Fibonacci series can be traced back to the ancient Indian mathematic scripts, with some claims dating back to 200 BC. However, in the 12th century, Leonardo Pisano Bogollo, an Italian mathematician from Pisa, known to his friends as Fibonacci discovered Fibonacci numbers. Ross Cameron’s experience with trading is not typical, nor is the experience of traders featured in testimonials.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="251px" alt="Fibonacci Retracement"/></p>
<p>If prices continue to trend through the 38.2% retracement they are likely to test the 61.8% retracement. There are no restrictions on the time frames that <a href="https://www.bigshotrading.info/blog/fibonacci-retracement/">Fibonacci Retracement</a> 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.</p>
<h2 id="toc-3">What are Fibonacci ratios?</h2>
<p>What might look messy on an M30 chart might look very clear on an H4 chart. So the first thing to know is that while Fibonacci Retracements can be used in both choppy and trending markets, one of the key things to look out for is a clear market structure. If you prefer to watch videos , please go through this video and check it out as I dive deeply into how I use Fibonacci retracements to trade. Currently runs the technical analysis division of the largest brokers including IC Markets, Tickmill, FXCM, Pepperstone, and 10+ more. It forms in the spaces where ask is higher than bid while the price doesn’t fall beneath this level and keeps bouncing back up off of it. It forms in the space where bid is higher than ask while the price doesn’t jump over this level and keeps bouncing back down off of it.</p>
<ul>
<li>This means that it does not always lead to positive guidelines.</li>
<li>You should feel just as comfortable using this technique on intra-day data as you would on daily or weekly prices.</li>
<li>Fibonacci retracements can be used as a risk management tool.</li>
<li>Once a bounce begins, chartists can identify specific Fibonacci retracement levels for monitoring.</li>
<li>Leonardo discovered a series of numbers that created ratios found to exist repeatedly in the natural environment and the universe.</li>
</ul>
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