(https://pbs.twimg.com/media/D9Ibyf7W4AALYKw.png)
(https://pbs.twimg.com/media/D9Ib2foWwAYFpr4.png)
(https://pbs.twimg.com/media/D9Ib7ENWwAUlAjL.png)
[ATTACH=CONFIG]18399[/ATTACH][ATTACH=CONFIG]18400[/ATTACH][ATTACH=CONFIG]18401[/ATTACH]
[FONT="]ela del lunes de la semana pasada , vela estrella fugaz,, elipses moradas (estrella fugaz / martillo invertido), se me ha pasado jjjj[/FONT]
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8Ox1doj1tsQXC46PXZAPYad9w%20AJH6%20Sz%20P17bOMAv1Mx1cvyiewCZ3O5%20Hq%20v5t4HMz%20hO4Ov958JmlP5X7XdA%20l/gcgDN4rXyICWlq/abK5xjfuEb9WT7aPdzj18mHnJ%20sb%20%20aRXFd9lJK%20i8pDgPqDhP/ZznnAMxan8C73Xn8nzS%20SPjggmDgQ8Odk9XtR1RyqCgJ4wuDQgkU%20VDBJ%20%20JVKXp/g8/317aemQWxXXZSwnXJyzfUf2ea6tJ/OUutr5Fc/M7TFvfEjB1AHy6uIMdMa19fn9p9VHYetEKVlZWVCgJF7cEbOUx8Fl5uLp1MMcalxkLVt7hIVZK4rmLYbi%20hbnM7cfHwQXWtyygP9xRq/QHkSn7rzdeu9eiP8gHl1XX12%20aPFnfQjyDUVo1Pn9F9kfYZx5pBfuj7%20/uH1Ipoua99a3tX1yL/RF8Uhf0KvqvBcdXF7DPZT7j/svcXV1av0Y%20indxPoX1CQuOH3Krm/UIZvEZVPs/t5lPYfxwMT5E932Wnaaq50PwgmYWDILGz4xP4xLti/sO%20gXTjpPyIY12q%201wHnARnmb5OEU%20j%20%20vn1wFH3IN7atknyv3m/Bh1Mg0MN4u%20t8j%200y0iGJWUbyZ4YPjGwU%20R/v7Z1fAh9jkKvTnMvFpiY9RyWdZ8Blfu2NumCmfw6RaeT4SxgRXwIcbV8FnkfiUjDeK6pLL8pFSAAmfHirYqKYL8SkdNOETXpH%208MhQbMOevf6ZjZzBxD/cIYIPnWTIfRntRIR/qEZ8tNXcoOgfTvIKPu/6huHxkae2iH/II16SK2IIN/EPKfCZiCvTVP%20Qubqjknj2%20vlulN268mhFi/rhsZp8xU3J6vd8SuOLINZGW1deqxhfTPKu3Lu/eiLmOcae/iLxBZakaSvFQEdra2l8EYRaJntdMTUJ4ovItakVzdafwM3qDzQTQi1rpAWMXVx/Ds92z/TcL2nOpz/chQ4RSuJPds8Os%20P5V6k/uod304hmjm%20IywMn5gD4ZPxn0rVJenVSroiy/TGp4JO1VaZ%20ll7QVLI/aWk19gf4iKOaB/fX7xUGesb2hzYcenH7o67hbX4oSa8fLOTI83HHp1TmY6V8yGFu6bLg08jwMQ8efvjwF3k%20RDkw8zVN%20ZDO82dkBh/UH/Nga3XEh4z5pPrD7H5PvygfvP5rvv6LSF1HSzfrkC/hYxf5mEclPkTL8nm9vnS/wEeSRvvk%20ZBnb5uvOjP4KGpbJRM%20RF8WxZBGn6nI53W7a7UTL/9a/R9iG%204wbQXY0gQfTSvxKesP99Qsny3ozIt8Rrtk%20GzvP/uu%20dUzgWcKHxrioNKEj3m2gyv6CO%207fn8H%20cSU%20hfmM//6MWL3aDw6aZ%20jGTET84BvyEfY5yo%20zkw%20xZrS//Zf//N/aX75UWeksPV8YuBjZfjsp3zwrmeCD7SzCLX4msc3iG0hH2IKPvRwa2k18eDIDtQII3nmtlwGfLITnxfiQzof/e9m86vlzrg6FXzwV5nKBw6Y4aOfk%20tdP5bwIecQFOBNFA7vL6UeLtk7hL4/cnSvF9j%204YcPd7M9STUfW6e1fIDOx83P/vR/OtD/jOpd5kNs7LqAj9/abAUz%20XAduoAL8FmG%20F3rUaknJeM/hQ4ss%20OIz5HJw/6pfbg%204bNn0lPL9x29oflH66uPp/J5tL168gscf67mwzsfvWo2v%20E4/26%20HpVU5iO6Li2yJVxzb87ko%208c7Fxw/Efze65vedX2ebIjn/AxqO4dnqwmM8DEfLIHyKjqO0qDlfhoIz400RjQtt3D8yiKulV8eOebL5vNP3U42TkHe4YmTpRSXv%20MfPgwMmwu/J9KPjjEff9RSGmk3jvZOtlZkI84Ko4/h4wqiX9oFwOEyXfNdVWDae/2NbWvBeGTs3tn78TFtNv37580NsN%20FEM04exvLT3OBAYaxCRaHGjBsWG0RCiiqa9VDSOCsi%20/8tOfftV89f1PYn9N24dzqg0ytKiraYZm%201AddWUD%20CQ5tTOMLeAo/YbSZ1DJQ984jlcgxLsfaKw6fKqT46anD6wubTf8mdfnJvqDeg%20KoEKnCT8uyunS0tIW1W2Xeo20fRVCVvj5IPBUlDRGwMCkyqMH3fmh%20RXpjOpgJk0YrD9ZLscXGFrwULdsTttp%200r2Av2ByABi56ERiSFuvEUPBT7bO4vHF3h9CvXbNAxnzl9k7A/y4ej/CIVGPia3bOpVtC80OkFosQR3sgM6TqX723SePf9V88vPJ12WlPLZwwsNauxPqOMCLY0U2xf3uDReQiOkIz6LtK9F/cOs/Ynxp8nwIbV8qAodcHYU1jwo8SEdHcwO0lEW4wOHxUHJEh/4VcQSrEvzmX98LOFjnh%20adBi2vcno1phPrEul/ivl08rwwR1zfEin86r5q086nbyHMpsPf2Oc2klQd1185l%20/IfiQo41H%20wT9n8lpoH1GPtwKX4TB/sn2hyO/uoaPlOMjOvS333R4sab1fFLXEBwxMEJSmY8YSrkW/Snet6aoP%20ZrXd8Q8cVEru8dgvUcxRfk6Al8Q5daeHcV7SvLB41ys/n2OakYAa3lkzjsbpC%20lfhQw2ifQmCGEUXq8F5cf/LzX8UcJT4bpnmQ5yORJ0/MND51wBjsgNMgggzh3aGms7DHChVI%20BC%20/M2vmh8/k3gxPp3KRwwRCDTCiZ7wQb0SfCgGi%20FIhy/DJ3/9xcz4y9ygtMhnHJ%20Kuz9hjcxH93YB5EbKB/r3YrnIh3TIJ581P4YYNOOkz8XncMxHTeRp/27jsAvy4Y0Rn9EuF%20YjrVEJ7xvLp8fvPOVzb2PjcZGPOASOBI1HJ05Wtz4UDlJiKZ0KPtBlvQI6eocU5DP48DwfJcNH3B5uwse4Cj5EXVMcv0tnzF%20AD5b4hzg3RZBPyV/jEz/L3F5afXgA3u8e3g6WA5/lYu7O5181f/MKuqx6T23Mx8yMP4vbKB6e82ToebS%20RfDBMAKc0SMc2tbtHs9WMeHDLzb%20HPkWZfa0%20QtNaSuqbzeM9HuvZh3VaPZhe2np4QHE6Yeh0R/gIzUK%20X76/VfN736/UhE7ZHJqR%20tLWwcrh4eFimgrR70ViC/szAExvmCttjHQlj5cetLWmJ%20PlFbuYXxxsfmLwOYxXoNarz%2081x8YUTDonybiWff/EfpztrV0/wmErVCyr2YzdT569lXzD894edaKzNIf7hqDtn34%20N4js6w/DQyBl7eXts9DoT/ZYi%20jPzQydMqsev9Q5zZObma8nhnXf434rAMfrWfz7KhSh3z/q%20Zn33RmW4IK%208M9naYuqOJbwCZrfxo4hAJ87p%20HaH9yB7hG/5DsHJhicSnNz%209MOU6RT9YZ/P6H5te8w2sWPlTyMTN8FJKEMPQ4iob0%20vnMXt9LlLOF%20Zysbz9O21eGD8QR3zebH0OAXo5PK/mAhT/b2Tg4Miv4hGK6/vr1J399SsX815gPn9xCcwYfoh/tSQcF/YEI/TfNL77VO0nO2XzA6LzWJYC0XckHx8Xeg/4sz/KfM3ymDZfnjoP%20c54P6Xz%20XfPts9GExDx8JBwpwka2mvIB%201zLZ331npLaZ%20CD/vMV8dFnxV8ZPuM08/pc0aVM%20HT4R9ChP594ynPxkfJ8SBDQWj6rS7uNoWEMBB/DME6DK2pf069fxgVmF%20EjVB7sD0SngdvpfJvQyeasLGA6HzHEVGl/wGvWTRynpDrywed75M/46sd/MKIWF4%20Y%20hm9IJ/1Pdtoh%20z75g9fPivGEZUFFPm8rucDOhJn%20WBIH2lE8CGlE75M/74ch8w3/IJ/qOKqI7wn%20Pnh65304ohRmuf%20kObGySrGF78DOl8vd4rO4Hyemi6cxFUq/MNkCJenQ9wYMk7Wz%20OsMuGRygUfXir%20Mv6h6vdsfNpHPr4IYhzVj5WVh9v3N9KLI2amrJ/ee7f7jv3%206y%20%20%20Pp30%20OIqXIMMlbTmQnXVcNAy02RjLPjMiwN4xjg865czGXiC7z%20IuWT6g9er6CC6jjtVlvaXd06sBbXHwglDz7/Y7P5H5Y7c9xftFZeqz/J5tz1F0J/wKe8Yv0heP274U7sDy7TFXwg9vZV5NNd2P5AhP7sj7j8YoXMc3%20bWktQZ3/SecPc%20lW0Pxi/V0wkm/dO1heeH6xbnyBcHcGH69GF%20JCO/v13za9w6GvO%207fU1bSKTzLELbKX%20IznTwsFiyVqF%20m/Kq6/EHx0h16UD0To3zb/8J3wBS/P5/7qVp5PRPb30ttHzs%20HXHB9QtX1F3hzAzYYDPQL8UE6X3zxSbo4pYoPPuRG4pUJH92XScBn78PHDwt86HiJ0SJ89i/Gp3z9BSEGrjUEb%20sCfDjhHzebn3RGI%204VfHgbUr9dnXLyCAE92aNSng%20fuOFz80nWLV3F9RckOHW8vo7PPVuYT6Pz/G2z%20X0nM/tTvv8PlT3Hgf%20VKSsf4KwZScZ/oKY0sFI%20k9LLfMgTvXYhVJWYT%20dTHv8hgXh%20XCPK2p8epbP5kM43nzW/xKfyZGRl/aGyzrle3b6ycnzIniRWX0m42oXKsuw6M/kksylz80mWJFffJbA6vsBlvLgCYdx/ba0fsL5hRNP5kE7n%20R9El5UXV/FRSWqfS1YiewY84YOLcBASvTsfnxoQNWLRF9EzWn7kjzTSH8VoWd3J/AUHPqA/wAdVJlJfP3x8lnrzo1ThH3Y%20evUW3Z2Sj1W%20fxSVlZFHxgqOo65lF9QAn9FHXKIGfGxHp1r2couifzjD4SuLcZXH3u7j3cNkYqZQnWT8meKzFsNxfGFHEEyo6QUTXg%20fMVfvfqfu%208or8JR//1PFpvLzC1Q5SD168SmTNPdl9ls0VEef3x0yFfj4XtvoO5lAJ7e/NpknmfX8glERtnFsuEcQk5wdbGxsVJ2n%205QrEfXjYao/PKs/4D9rFT9DXn94h3yMyy942a0n0/VHtLRsSdZm9ltBf8D%20%20GI%20LZMnf333ZMt0/TE/3N4%20ETv4jPJ4b31p62hpa2u7ePWI0J812qc0ivxk/BmHmcf2xzGMdmVLztgf0vnk4%20Znn/CafmCq/cFPuczIZ2Ia3PGqD%20zEyHgJemaHi92fRFziCqd/znHhuHeIfD4Uq3Rw5cPEKmbGn9PrL6QJH4%20Lh8dVHmh8fTfnz39ovv1mefTUqmviIyYxOK6Fuko%2050e0yAeXKqPKj/kU1idM%20OhiycWM6yul5581X30%20cQaviQ/ZOTzcIaTXvVr9qeTDFbU/uitwaXw%20074SLZvCBzr0b942X2U79OviY97HS5qTZVGX5YM3iaNT%20NAI7Rwf8Snef2zCR6Ta65eJWMb9Ssq5OzV8Sv7zwnxWt1bvZx/wNN5hYT5E87y4N4uPO%20ZTnB%20kgs/YWa7RH6nz%20ZfNt8%20lojN4XfqzsbubLqXn/iX52LYuhfPzyccXd7TeqRbEvV5/Ch9cnPJl87PnpGS7r88%20P9kbObi5GZaL8LE4jy%20qP2uDrtWXbNsezR5V8OHLn3zX/OF5h5SrcK39e%20UJX4BPl5T4nKye7As%20OFhQ0h/F6HeDdiD0J0wWNI0crfL9f3jnkz80v/2kNB9R65ZdlX9YfcCF75/Ju0J/1ldPCBd8uBTvHO4e7iAfevDo0YGPfKgIN8R9i9bw6eBGOn8xUNW2mnnCLss9b3dF/en7L5r/6Sd1JS%20vyS5SUBIrMktFilx4PLC9mfmiRkNl9PndYc0B569IKnZdTW1L50cNTTnfb0S9hmqoymulIVZxQz%20wLvqvs5Ptk30VS7efmjrGF8J/vjN5gqtIek59O88%20gS6LdEDxavo1tSxi8FJyl5WB1qQ5qazl9d/azH5zW6OqiEGOqqTNX5FELNqXAapDzN2NjYdW%209iwxTz/0urqfbyUZOkp6s/R%20tL6EVES/xCfv951hP0p8Mlc30Q6z75qfvZx6u4UBkxQdwujE2laxisb86Mhif0hUtn%208Cn2p3IAYvHnOyT3waXnRyYuxT2TaCSu0jDN3YcP7xX4mGh/gI8C4UVABJ92kc/yiI7%20R%20iyOmmHXhj/gdPFB0XrammdqrDPav7XvEH7rCX2OeVjmge6WJiOK5Gxi8RLJZbcPJ/c%20PydsJIPx8tH3n5TdzkoaRiy/MKmjhxw8fBdntzlB9dBkT5YGdBKkm6BvzfGh%20B8fpGPlPLBJiz4%20Dk%20hf69X%20Qj3J2vm4XlF3k%20PJRD71jWIjmwXUDS8F288I5FFqencszcHos0GxdpqhGz/ZviQ/Z2DzY2rG6mfWX5nJ8LPquBN/SChI84Qk5/yvaHkz81v/h2Oe/tFPi0ZY2yQc%20XW/27A842h8Njjbvy4E2bHsunlhx25WH77lBR3wz7d%20Wb4/NEohk%20B693XydbTEQBR0Y%206%20jhmAkfXIK%20PI0PmJ0//fDFt8VB5WL7YkP5RaiBZ2XTUObxXV2RHXLcp67MXFnT5diSfdjKfOi5jl/eHJ89xRzxgf7Q3Bndgns0Pi/4mHi9neAjrg7Kj2/k7DPhH/3mD82vS3RKfHSt6xy/UaF9IZ/hJqV3T3XZoYHs%20jJTkE%20Xwqe%20TGnrNvARM2iTR0iMxz0EH7zeTvBp%20F2lYJ%20NyTwOEZcAfE2qViqX7A%20jFrIQfNpvOJdD6WVIezK0OdYY8/FkTocX41Pt/1yAT9canWIFn9UtXAwqJXwOh1HUovn4PTI2ReyRLL/44%20ed6nXcBf3RwOTLb5REf6RANtoy444cHQ%20hiTmaHHeh5dYrp2oAAAcaSURBVAEfJvfjlxfhU5cuwEczNg074bPzpDCuZ569fnQw4RPjOAbGX28sbzAQ7QtjDYKzNd/8BuhwMt/zhbnm9SON2gNG3YHEg7bBoCO3B1EDops%20G7jBIODdgTDirTcXiL%20u5PkF5t5eAzutcDzCz4vZMT4VfxM%20aKlwfsejtMuS%20R21r7GV3337xQ9vK2dr6pKG98bS1NFL1UYyFqgoUvGKdM07tuyX7caU%20Z3N7LfM/E5dWmhB2OE7tvJ6pWoh3Dj7u%20RimBVc/L9vMK2vuk85synx0vFDXCb29Q/N75MVg1f8fGqtLb801JvVH7PqJmCj7FxcDFPUn5BSm6Xzy/w/gjP49XjE/WqfT0Q4TsNexP5cxf3nE/tjVt2EcLyuK%200HRnwI2p/c%20pZO84uvM8sv5ny%20FUnGEq9tfOwG%20eT7L518lFwgkab5%20BC918V2pFfHpz8fPmIdjZTjU1w/lg8k5uKD/rN81%20HqELstDESTtV/Jtp8VnzRl%20OhTry%20Yiw/EX659KgfHcitQ4oGv834UO%20mU6u3jEy7EZ8b9JSoPX%20RjyBZvRGwgh%20xN7N81qHzXcyd8Lj3/daV8am7Xmkv19rmw53ztq9GX5aGFESgndl/epHKf3tr2NU/2DJ9L3V89LT6wVKsvBxB/SacvrGPg0x5HTj93PsoasS0mpc/PLd7GqmbhYn78GUItV/VlO8JY3aMlPqSKT8Y/nBS0OJ8Fxp/NxfngOo01Hgz0MHl%20d/H6Qb3O/uTl6ibEp8e6Lfe14ZvBm5dc7o8bed38xbJUmL/AdQO9F%20IRc2mtJ/MXUqOaj1SjP5XzF%20Swjk8pO9nfWto6DKWk/%20IOHdij%204/NN71UlLsR7uk6jPl2EAXOpJyglB3nv1S862Wakgm3XrvdNgYvcdlznMzAqRB/zapIsMj81%20EhE/c%20myO72thoqG1Na6v2U%20qy0fzgnM9PIZJeuGFEMuXKG8s4Ds9J5tr/6vlTaJJ3IeGbHGM8xC05NIyBbMDbZhIgXXX8xfeeNOhGaRFmdXbhCIib4K1Rl1LWZhd5fkpRLeeOL7J8hD9CrBcUqKoSNLLNxOxcvX0%2029t7PZf9EZcukrDcv1/IP5x2nPn5IBXxS1rXxUd5svvkvMqeV9X7nCR8LvX8uDmOsxAf6Tr5iOvF5%207uoNut0J%20Sf1h5%20Ms9f/nG%20Eg1vVcdzrDkH76X57//jPn8v92%20LsTnVtnn28aH3yL7/IIm1zddW/%20%20MB9Dl9oU53eMbvr895J/uNjz35fnXF8HfLyJ/yweVQ3%20YeQ4TuQ5kXEV/mHxhmcimdXeYU12HsdxJPTHoP12Q%20hPb/4Ho8/5HHV8Lkr%20Ke26zFTFH/QhyfA%20iMSD3q0BpKGM7%20mz4RW/1Zh5wIUe9K68Virlddnxv/WA6xG40El8oemNXFIL39OkqJVivZxdZzqIlayIy5quqyNNQmUUGclkfifJJ/ktMuuAWnUFKyoiStyQ5q23SFBvXXtAY079oOr%204cs14xukuL6uvh2n4xtZ%20UXW15XvH57IF1tft5j9Se8fvkYZpXpXeq/2%20SbGxxbmc/nnL88%20zi0af74Qn%20L9e/9dfzKpfP1OMcf/93yK18cV0nvm0xtKt41P/vlNxYzXy0cq3CVMIrR0/fv0Ay7Ip3J0bJH2VbTPxfvZjeXzHkfY5%20L6eUlc71qZsnI7w6c48ZSWrs5dEUzm4WJ89Ir7J6CnPX4ts5HjnXfAG1pJJBLLfRMZAvjLpGypVJ43TeILVc0VOv7C1JEo/8Zyknz98qLlmnrjm4rXG%20b4rKysrSQvdgffHow%20TUT4FjxIRYH4hg9wZ/j2FF532OgNMwjRg7zItywrgpf1FF7d8Ru%20hNx%20mr5NSr9zZ3SItfwh7pRE4k1UZKVU76dl0biSovSJCN8s8S3DR10ppLWiIEmimIpUyK6qtSXUiOvkd6oOCMULGPMXs%20hRsfRGhs/VJhb7dWbmSpJvcPwTXOcxMqnER21R6vVL%20YIwVuhxSUzisOeGTkYid91AigLqu8VTcGzKygVTagS90CsxtYyY9mOrKHY8bcgtvyfbxS3cC7vVpcfl0mkc2nbolcQg0%20KQTQRl/TGoQ%20OSlOCEYshLlaKK61tZPlErom%20MN5asvVHzeZNbDJWTHbhWpJcPGNmnsVoUH/eo3Dv1mawUt%20hRTelG7JTqTbkUUVaWcy1yGWwapzKfkA7iF6V6icWcXvk4iks9NYuTqUNbDmxNpjLLZ2U2Fl5OVhBpfvmAbqMhlfO3XfqmO4TusFyOE1dppxWE1NVKYsmnqlTmo0qRP4MPnmxZ8axhqNFyeeQ4ti3Dz%204%206GsuvOTYKGg18ikrJp4BM6JSyS4c0DNK2NTBaU83huogLrWZKKwyStWl02HoB0ZUEveMSI/DjG5euX1OE2ldU8HvOf1fHpwtSq85q3EAAAAASUVORK5CYII=)
(https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcTeOMQ494KDuy7cIXVO8Pi8wqzZBOHe7Cwe8aYTyfOAV6ze9ADk)
(https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcTYcgoZWRKERYZPzgZNdueRvXZcVIPfRprE4uUHukGTiduQIfcadg)
se le puede llamar de las dos maneras, la ultima grafica, un martillo invertido viniendo de caidas, no indica nada, si acaso resistencia por la mecha,,
no estoy de acuerdo con ese ejemplo,, seria asi,, se llame como se llame,,
martillo alcista,, martillo invertido bajista,, zona de resistencia por encima de la apertura.
(https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcSvlN44bL_JHiYkQ9V_Znsnbbk_7EKXctNCyGPccIt1r67YgY6NHw)