Oscillator Slope of a Linear Regression Line

Slope of a 14 Day Linear Regression Line
((Sum(Cum(1) * ((14*Sum(Cum(1) * C,14) - Sum(Cum(1),14) * Sum(C,14)) /
(14 * Sum(Pwr(Cum(1),2),14) - Pwr(Sum(Cum(1),14),2)) *
Cum(1) + (Mov(C,14,S) - Mov(Cum(1),14,S) * (14 * Sum(Cum(1) * C,14) -
Sum(Cum(1),14) * Sum(C,14)) / (14 * Sum(Pwr(Cum(1),2),14)- Pwr(Sum(Cum(1),14),2)))),14)) -
(Sum(Cum(1),14) * Sum(((14 * Sum(Cum(1) * C,14) -Sum(Cum(1),14) *
Sum(C,14)) / (14 * Sum(Pwr(Cum(1),2),14) -Pwr(Sum(Cum(1),14),2)) *
Cum(1) + (Mov(C,14,S) - Mov(Cum(1),14,S) * (14 * Sum(Cum(1) * C,14) -Sum(Cum(1),14) *
Sum(C,14)) / (14 * Sum(Pwr(Cum(1),2),14) - Pwr(Sum(Cum(1),14),2)))),14) / 14)) /
((Sum(Power(Cum(1),2),14)) - (Power(Sum(Cum(1),14),2)/ 14))

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** You can change the time periods by replacing every occurrence of 14 with you desired time period.
rev. 01/06/97

The following custom formula will return the slope of a Linear Regression Line.​

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Slope of a Linear Regression Line
tp:=Input("Time Periods",1,200,21);
((tp*(Sum(Cum(1)*C,tp)))-(Sum(Cum(1),tp)*(Sum(C,tp))))/
((tp*Sum(Pwr(Cum(1),2),tp))-Pwr(Sum(Cum(1),tp),2))​

Source / From:​

http://www.equis.com​