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4 kez görüntülendi

Merhaba ,
Son 3 bar içinde gördüğü en yüksek seviyenin üzerine çıkanlar ve aynı zamanda düşeni kıranları aynı anda taratmak istiyorum 
yada şöyle anlatayım süper trend değerleri (3,1) olacak şekilde ve düşeni kıranları aynı anda taracak bir     ıq     formulüne ihtiyacım var 
yani aradığım görseldeki şart olacak.<img alt="" 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