0 beğenilme 0 beğenilmeme
119 kez görüntülendi

(H/O>1.03 AND H/C>1.03)

bu şekilde deneyiniz,

 2 gün önce Sibely tarafından yorumlandı

 

Verilen yukarıda aşağıda istediğim.

Cevapla

https://hizliresim.com/ntkciqi 

 

vermiş olduğunuz taramada çıkan sonuçlar

 

https://hizliresim.com/mpxaalz

 

bu doji için ideal ben ters çekiç mum istiyorum tekrar size ilgil ifotoğraf linkini atıyorum. Açıklaması da gövde boyu altta olacak

 

https://hizliresim.com/8ekiqre

https://hizliresim.com/nc053ln

 

Teşekkürler

System Tester-Bağlı Emirler kategorisinde (52 puan) tarafından | 119 kez görüntülendi

1 cevap

0 beğenilme 0 beğenilmeme
Merhabalar,

Sizlere attığımız formül gösterdiğiniz barlar da şartı sağlamaktadır.

NOT :

alt pin

(H/O>1.03 AND H/C>1.03)

üst pin
(L/O<0.97 AND L/C<0.97)

iyi çalışmalar
(24,138 puan) tarafından
0 0

Buyrun sonuç

 

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C7z519Wne+C5GzN/3eXe41H7nXfeC/Pequ+fQB9yv/6fvuko9/2738D77pLvjwg+6s377PPXf737lnvOcr7inXfdU9/uLbSM7y98hI2nLSRnLW3YUaXEzyhYHt0D/EADGwehggOVu9Oed1zjlvgwEhb0F9n5wl55pwnePO/nR2/uo/dZsXQM7kEcd3/P5/dWdv/5skcvaGT37XveoPv+Uu/IOH3MYPP+jW3/g195zt97jj3v0Vt+ZdX3WPf+V/IjkjOZt9jJLkjItocBEkqQzfHOgX+oUYqIUBkjPeY3iPIQbqYMBMzgJrsTwCmUTPFhQ50++fnfJv97pf/tQP3Cv+40PuZ3/5NnfU5X/snnT5/+4Of91/do979W3up159m3vcyz6xzOTsdLd945luNyNieUTMSkRJzrho1lk0KUu8EAPEQB0MkJwRL3XwQlnipRNy9lh55PFP3VoQOD/qhvIWaeixRk3OJH/SNV9wr/rf9runvvGzMyTMl8U57A7ka41CsDa6jY1I1rjIWeGT/IpQhsrTsux30JIvTfrRr8iXJ/fgc/5lumsdyRkXQt4MiQFigBjoCwMkZ8RWX9ii3eXElpmczTy6KI81gpBJ3rnXvf2cJNJ/rHxy/0NvqhX1r8IXSBRIVSx95q/9pTv+zWP9nbObznRXvf8Ud9/7z0lSa+QnlRsLOdNEao27IydmkfLAZ/z1b6mlY890feJm0i2Ss5/6qZ9yPOgDYoAYIAaIga4wAHLWlT3aITaJgeXGgJCz0Bw/VkW/UJ+QrvyjIOn7Zqh7bBI9yz40kr1/JnUhO9Cpk1rJmZC2Z7/pL8YYOTvF3XwJHks83W2/ZIO7Lycua93Bz2xwVyVRNYmsbXQbk3pNyMrymU6if467+TN+5Gn+56EImRAtvzz9/bRD3Y23rXUHs99JO+OaE71HFzWxm7iJ/KZa/oPXVbokZ3UuRMou9w2B88v5JQa6xwDJWfc+JU7p02XGQIycdTnmtR9KI2xtbNYhZ7GoWqgcdhf/WONNZ7qNbzk9Jx2737LRbb8JpEkTL5RJqsvDeYnCTe1o3cXmfRKGKKFfXiBneyIRMk1is2iZEDirrn6ssQ1IqcubBTFADBADxICPAZIzYsLHBM+JiTIM9E3OHvvYc9zZb39TMDpX1i+/DiQqRLDalMHugsmZRM10dEtHx7KomSJuIDIWciayQvSSaJtEzoJ25k/UfBKGMfnlBYIVjZyp/isZqy7JGRdJf8HhOTFBDBADXWGA5IxY6gpLtLMaWOqbnHWFI5CoNkQspAu7iyVn8shigDTtfgseQdRRMUVEDJEzkB6kQ4mk+SQM/Zspj703pkjYwQ+scfmjjjF5Xa4jbXuKjzUeeuihjgd9QAwQA8QAMdAVBkDOurJHO8QmMbDcGBByNoY5BokKEaw2ZbC7UHJWfIRRkS951BHvnjV850zIWB41y99VU214RAUkqb/Uez9sMnHpBz5i5XgPrfjFxSQqlr1bJuRsMsnqJ5MpUcvfYSvq+mPTkbMxXAzs43Ivypxfzi8xsFwYIDlbrvnk9cn57BsDJGc7k4+HLJSc+WSh6nz3W/DhkHokaxqJq6dX1Z/515/objwZpK79WEjOuND2vdDSPjFGDKwuBkjOVnfued1z7ptggORsTORMImlN3htD1A1RuLlHy9oTqD4JIMkZF88miyd1iBtigBiwYIDkjDix4IQyq40TIWT6GAMe8Phhm0cYQ7qwO6rIWZ9EZRVtk5yt9oI4hgWQfSRGiYHxYoDkbLxzx+uOc7cIDDByNqbIGSNe+U8NdEkiNTn76Z/+aceDPiAGiAFigBjoCgMgZ13Zox1ikxhYbgwIORvDHCPCFYp+tSmD3QFGzmJfaKz7iGBXduq2Ox55krPlXuTGsMCxj8QgMbC8GCA5W9655XXLue0DAyRnvUfO0t8wK/4QtJThM/nZ75jJ+2CFH6LuilR1ZadbsjXzyfwsKjhb7n3F8aLjg9GzVG/2q4yxch15Iznj4trH4kqbxBUxQAwIBkjOiAOuBcRAHQyMiZxJlKuPQyJvPUfOPIJUIGEx0uPpNH6ksSs7sX7WLddka427Ix9XSXlGyNIflQ58pVH/hpkln7eZ9p3kjItmnUWTssQLMUAM1MEAyRnxUgcvlCVexkLO2jy6aNHtmZytdQdvOtNd9f5TkqhP8ZP2mjzF8mn0bWP2Q9WF3y5TX2AMl2ubRTs6ejTv/GyELCVKsfKkf5p4KYKVkrZD3Y23rXUH1Y9Tx8r9sZKccSHkzZAYIAaIgb4wQHJGbPWFLdpdTmyRnO2f1++cZY8y3rTBXZWRrJQkaPIUynuPQO453W1XhCwnGvK5fGVXiFr6KCVs+nbqRry6lY+RsFj5wT0nJr9tNpnoaFvapwIJ25NF4C463sXKc59lBE+Ts5/5mZ9xPOgDYoAYIAaIga4wAHLWlT3aITaJgeXGgJCzVZxjWSvlEUn5m8NjjRmxSX5vTL1rlpADkCeR8fMbk981Q8QtJxX4vbONG/NonETmkt9Ak99By45UT2xG7KjoU257TmUxEhYrT4nWxJ1xzYkz75wVSFjLyNkqXgwc83Iv8pxfzi8xsFgMkJwt1v/EP/0/NgwsCzlLWFaN/23ZsmUB5GyPRK/OdLsLBEgRsoS8oX5avvstioQVdJU9L3I2JVsWO91GxaZtx+3GSFioPEjMFAk7qB93tOQLPlzrGDnjwj22hZv9JWaJgfFggORsPHPF64pzNQQMLBM5kz225ZCI2YDI2Von5CuJdl1yjrtq4yw5E7KTyMjjjAmB86NjKQkqvHOWR9Wm5EzbsRCofmT0hz/Sryte/QHpf6Q8I2GTSfYlRknxyOLJR7u/zYhWSuraf61xCBcl+8CbAzFQHwMTl/5H39X3HX3Wr89Izvr1L/FL/y4bBqLkbN0H3SV7/8w9N/gKzgvcOZ927sLXaDxscRfudU7sbf70B93Tgnpavtu8BM2EmP3VX/2VK+zj1Z5e6uRYIDmLR5L6IULL2l76/llK6tqPkZGzbi/GZVskOZ5x4IPkbBzztIrXE8kZsbmKuOeYm+M+SM5e82cpyYqQs6f9+r6kfkrOimQtqf/wlrm+y+aTMxAxpELYkCc58x7rW3ViqMnZ4x73OMeDPiAGxocBkLMmc+cmEydHE13qjA8r854zkLN5t8v2iE1iYJwYEHKm5+65H5bo1z537ms/lEbO/L3q+g+5Sz79Z+6ln3bupa/FmP9n91IhcpAVGX2O8h5TkjMSrpkPhVhJJ8kZLmSmejFkflx4IDkb13yt0vVFckZsrhLeOdZqvCePGeJxw0ga9GOQYJ3nzv30PnfuekkVOUsI24fccTn5ErImctX9C7ad27Hrk5yRnJGcNbhwuroAace+WNFX/fiK5KwfvxKv7f1Kctbeh8QhfbhKGPAjZ/nYA+TsuHfsc5e84zz3uMd55Oy1f+Y2f5rkrDE5sEZ4mskVPwjSzEb797qG3C4jZ1z084WPBLfwKMWY/EJyxut4qHglOSM2h4pN9muY2DSTs0J0zCNnhToZ5+IjZ6GPggzsnTMhTdOvLsrXGmd+z0y+zChfaJTfMFM/MB0lOkH5YZKz0CfzY19cTMaLrzaqLzT6fqhtM4s2kpwNc3HiTYPzUgcDJGfESx28zFOW5IzYnCfe2Nb48WYlZxI1Cz0imUbShvXOGUhYLB3IB0FmSVPyuXwLCav1CONsOz6pme+5/mT+GncHxhL7fbKkXukEyZmqn1htTqOBmpw9/vGPdzzoA2JgfBgAOWsyd/ggSBNd6owPK/OeM5CzebfL9ohNYmCcGBDCFZq7w7LHGk857LCZ+sMOO8+de7tzL92U1uFciJrYOv4d97jNH/7XM3qhdroqwztn27Ztc1XHYMnZweRHqs9xN39GiIMmVX5eR9ws8vjtNPnR6o22KBxIU0+pH+VKf2j6UHfjbWvdQf0D03vWukT2oqPdjSdP3CRIzlKiVcemJqQkZ+NcvLpaPGhnOeaf5Gw55nEZr0eSM2JzGXHNMfWH6y7ImczPYYf9a/dSfHDk9g+54zNSV0byupxXIWdCuqzHgn6EehqtKZKvablEz7bfFCdn8kPTaf1UJyUaPoEDIUO5EDMQOV93/uelRAo/SH3R8e6gRNQSQpb+tlljcqZteoST5Ky/BabLi5y2OE9lGCA5Iz7K8LHIOpIzYnOR+GPb48NfjJx1OZenfPjPXCgC12UbQrbqHkLk5G///v3u4UcezY+JbNYRXkOFCEEh0cp+9VpHYOrlQZo0MdIEStfr/FqXPP6I99XyxyC1jJ9PI20z77R5JKVe/3W/6+dLyZmKnKVyk+Ivi0eiZ1ab/jhJzsa3cHW5eNDWcsw/ydlyzOMyXo8kZ8TmMuKaY+oP132Ts+SRx3fM9xFHC15krQTXGgw5K75zpgiWfOhjIyJhRSI0jaTF5KflYn8oBM0nUkmEbDJxV39gbRotQz4nkF7kTBE4kK36NlNfkpz1t8BYLkbK0P9dYIDkjDjqAkd92CA5Izb7wBVtLi+u+iZnQ8XOQMiZfndsljjlEbJLzsnJmZAx+bJjfsjXHDMCE5L3H59MZC7ZsMDP/uuPd6QRsYSQ4d2ySRYlk0cac2ImJKpIzpJ31PIIWlObs+TssMMOczzoA2JgfBgAOWsyd/ggSBPdtjpt+t22berPB+cgZ/T3fPxNP9PPY8eAkLOxj6FJ/wdAzooRsCIRsdXtfstw3iFr0v/mOilRA6lrbofkrMnFQx3e+IaIgTYkh+SMmO4T0yRnxFef+KLt5cMXydnC3jmzEbAg8Ugec9zoNqqoWVCuEHlq0d6S29GPNXKRW75FjnO6fHMKImZNqzBAcrZ8GKma83nWk5wRX/PEG9saP95IzgLk7K7/9tdz+CAIydJQCCXJ2fgXMt6MVmsOraQMclX4IDlbLfxU4aHrepIz4qtrTNHe8mFKCJk+VnGOSx9rPHDgAMnZkkfLNDEkOVu+RW4VF7VVGjNIlzWt8g3JGdeAKoy0qSc5I77a4Ie6q4cfRs4CkTOSs9WK6mly9oQnPMHxoA+IgWFjwErKIFc1nyBnVXJ91Fv72EfbtDkfnIOc0d/z8Tf9TD+PHQNCzsY+hib9n0Pk7HS3vfBOmPyG2Ua3Mf9dstUiQDpSJfmZz97nZZGvNWafzi/7EeqDAZm0nYjNLDpIcsaFvMkiQp3F4QaExppWzRXJ2eLmsmpulqGe5Iz4WgYccwzzwzHJWW+RM03O9I9LrzYpO7hHf/Z+jbsDj09+YE3yQ9Ph3zlTOvnn830/BmRKbU71Sc7mt+Bwcaevu8CAlZRBrqpNkjPisgojbepJzoivNvih7urhh+Ssd3IWJmb5b5Jt1L9vJj8YrX7DTEXZ4vLnuKskIid6ufz0h6fT3zlTNjcO4/P7fuQs+d2yyaHuxtvWOkTAzrjmxOS3zhLZi452N548cbHIWUimzKaO5JGcrd7Cx5vduOccpMuaVs03ydm48VA1v4uuJzkjvhaNQbY/LgySnPVKzs502y/R5GsarZmSAx1h06RKSN2ZbjciS3nqy4Nsad1pXn60evtNoXYXW1ZKzhBdkx+iluhXEi0r/gj11H9rozIFcqZt5r5MfaDJ2eGHH+540AfEwLAxYCVlkNPzCSJmTbVuH/lQH/tohzYXh2mQM87B4uaAvqfvx4QBIWdj6m9XfZW1cufOnU7+9u/f7x5+5NH8mHTzQRAhSClxkqjXVe8/JYkCgVQIaUqiXRLxyt9Nm5IqkdM/Ml0tr3V1XuyoyFkeXRswOcveHZPIWUrisnfGJlnqPdoYk7njmkPdJBKNwzxISnLGRburhYV25oMlEBprqufFSsogp3X7yGMMfdimzfngscrPJGfDmIeqeWI952koGCA565Oc5aQr/RjIlKB50a9cTpMqL69ldH4jomuefF5eJGFDiaT5kbMkQjaZuPA7ZzIGL3KmCNyUaHkyDd45G8qFyX7wJkEM1MOAleSAdFlTyzzAlkXWl7H229fjeZHDHPsAACAASURBVD18LNJfJGfjmatF4oRtEyfAAMnZXMiZkIuUoKXvhWV5vF9WIFvTKNf0ccQy+XJyVoi4FaJ0RdI2JTh9l6sPd2SRsISQVX2t0SNnySOLXgRthsBV2kzHysgZF0QsiEzHiwUryQGRsqYWTMCWRdaXsfbb1+P5eLBKcjaeueJ1xbkaAgZi5OyI53/YXbL3z92pRxyRP/Z4xOv+XP14tVd3xJvdy/Dj1rd/2J2g9IYwTr8Pc3issQnJ0dGvJvrlOvoxyfmRsfI+NetHGiEDqWtmY9ovkjMuxv4CwfPxYcJKckCkrKkFC7BlkfVlrP329Xg+HoySnI1nrnhdca6GgIEQOZuSsCkB88naCe+8x23+3TcnxO2II17kXnC7cy97XUrkdN0Qxhjqw2qRs89scFcNImo2JURtCVWX+pqcHXHEEY4HfUAMjA8DIDlVcwciZU2r7Ek9bFlkfRlrv309no8HoyBnnLPxzBnninO1SAwIOdPtn/q7zm3ee497weumkTNdn+dVZO2IJGqWErmkvlA3zPkdKDkbJnnpkggN0RbJ2TAv0nyxIWEuLNL0SxivVpIDImVNLf6GLYusL2Ptt6/H8zAOhugXkrPxzNUQ8cM+LR9+hHxVHcF5ryBYiI4luiKbPcqY2pJHHO9xL3j+cP1JcuZ9Tn6IpGlefSI5G+6FGlycSNZI1gIYsJIcEClrqjFo1dFyWj+Ut/Y7pMuycaxdJGfjmCdeT5ynoWDAj5zl/YqRs6Q8i66BfMm7aCRnLaNeN52ZfW5fPv6Bj3y0tEkCVvj5ghjZIznjgpwvfIFNP+vGgQ8rydHEyZLX82+R92W0fihv7XdIl2XjwCbJ2TjmidcT52koGKhNzvK9i4qOMXJmJVHywQ/5GmOIfE2/yDj95H653cLvl4ndgfyGWYwE6fKZT+m

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