0 beğenilme 0 beğenilmeme
493 kez görüntülendi
merhaba

 

grafikte aşağıdaki indikatörlerde rsi açtığımda

rsi grafiğinde hem tl rsi grafiği hem de kompozit rsi grafiğini tek bir indikatör olarak görmek istiyorum.

rsi 50 çizgisinide eklerseniz memnun olurum teşekkür ediorum
İndikatör Pozisyonları ve Değerleri kategorisinde (32 puan) tarafından | 493 kez görüntülendi

1 cevap

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Merhabalar,

Aşağıdaki şekilde deneyiniz,

RSI(C,14);
RSI(C/Security("XU100",C),14);
50

iyi çalışmalar
(35,968 puan) tarafından
0 0

bu şekilde builder attığınızda kompozit rsı degeri günlükte 2023 ten sonra hep düz bir çizgi olarak görülmektedir.

bir yerde yanlış mı yapmaktayım.<img alt="" src="denied:data:image/png;base64,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

Hoş geldiniz, Matriks Destek Platformu sizlere sorularınızın hızlıca cevaplanması için bir ortam sağlar. Sorduğunuz ve cevapladığınız soruların ve yorumlarınızın aldığı oylar üzerinden puan kazanırsınız. Puan sistemine bağlı kampanyamızla ücretsiz kullanım avantajlarından faydalanabilirsiniz.



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