Merhabalar, explorerda çıkan sonuçlar RSI ile MOV değeri arasındaki farkı üçüncü bir sütunda göstermenin formülü nedir. Örnek için görsel ekliyorum. Üçüncü sütunun ikisi arasındaki fark olmasını istiyorum.
Yardımınız için şimdiden çok teşekkürler iyi çalışmalar.
<img alt="" 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