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13 kez görüntülendi

merhaba resimdeki taramayı matrikste yapabilmem için desteklerinizi rica ederim.

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

önce Grafik kategorisinde (56 puan) tarafından | 13 kez görüntülendi

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En İyi Cevap
Merhabalar,

Aşağıdaki şekilde deneyiniz,

ROC[haf](C,1,%)<10 AND ADX(14)>20 AND v/MOV(v,10,s)>1.8 AND MOV(C,9,HUL)<C AND  
DI()>0 AND TENKANSEN()>Kijunsen() and roc(c,1,%)<9.5 and AroonUp()>AroonDown()

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