Linear Regression Slope Beyond full circle?

[dmackeyd]

I created a simple Exporation listing both the Linear Regression Intercept (LRI) and Linear Regession Slope (LRS) values across a sample Ticker list.
Some LRS values are > 2, the radian measure of a full circle. One ticker had a LRS of zero with a LRI value equal to the ticker price. This is correct and shows the calculations are also correct. Why do they exceed a full circle.
I wish to convert the slope to degress (rad x 180/pi). The degrees range should be 90 deg to -90 deg (vertical). Working in reverse, 90 deg is about 1.57 rad. One value in the list (NVIDA) is -10.93 (March 23, 2024) meaning we have gone "full circle" over 5 times! Why?
Is it legitimate to do the following calculation:
10.93 / 2 = 5.465 (rotations?)
5.465 - 5 = 0.465 rad
.465 x 180/pi = 80.56 deg. High, but within the 90 deg range.
Comments are appreciated.

[Tomasz]

The chart is NOT in "degrees", and there are no "angles" on the chart.

The LinearRegressionSlope values are NOT in radians or any other "angle" measure.

Need Help Gann Line

You need to understand that there is no single "angle" that can be determined in anisotropic charts, i.e. ones that X axis scale has different units than Y axis. In price chart X axis scale is TIME where Y axis scale is PRICE (dollars). There is no fixed mathematical relation between time and dollars, therefore there is no angle. All charts use dynamic scale, and that means that relation between X and Y is dynamic and arbitrary based on price movement, zoom factor, display area size, etc. T…

Linear Regression Slope is relative to dollar per bar (time). Price and (bar) Time are in DIFFERENT UNITS!!! Price is in dollars and bar may be in days / seconds /minutes whatever.

2 does not mean "full circle". 2 means 2 dollars per bar. That is NOT ANGLE.