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31 kez görüntülendi

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

İndikatör Pozisyonları ve Değerleri kategorisinde (14 puan) tarafından | 31 kez görüntülendi

1 cevap

0 beğenilme 0 beğenilmeme
Merhabalar,

örneğin kendi 5 günlük hareketli ortalamasını kesmesi

CROSS(DI(),MOV(DI(),5,S))

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