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2.20

  •  Ellipticity components
  •  Make new figure with running mean lines displayed for x/y source separation over 1000 images

Elana sent me a source that breaks down ellipticity and what it means.its components mean.

https://watermark.silverchair.com/stx3366.pdf?token=AQECAHi208BE49Ooan9kkhW_Ercy7Dm3ZL_9C[…]JyM5hOzNvorILTCImN4VdB2pg5ud_lnCDPPzZnZcnnOdve1B0SQ42ENw

I have a code block that calculates the ellipticity components e1 and e2 given the approximate coordinates of a star. I calculate ellipticity and its components e1 and e2 (stretching along x/y and y=x/y=-x). Once I calculate the components, the ellipse's major axis is at an angle a = 1/2 arctan(e2/e1) from the positive x-axis, so then I can calculate what the rotation of the focal plane was for this image, and from that back out this angle in that reference frame.

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2.21

Just realized that although the running mean I calculated in the real notebook yesterday was correct and in the rotated frame, my plots above are NOT in the rotated plane and should be re-made. New plots (for four of the pairs):

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  •  make x-axis time
  •  make y-axis magnitude (unsigned)
  •  keep same y-scale on both graphs

Want to figure out the simplest way to convert img_num to time. I think when I sample temperature I can also take the time average for each temperature item, and then plot all graphs against those times instead of image numbers. Updated image:

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The scaling on y is difficult, but I can set the distance between ticks to be the same. However, the actual distance between them is different.

The updated figure looks like this:

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I also have to subtract off the running mean from the other series of plots (over the course of the night). Doing that now.

That plot now looks like this:

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Deciding whether or not to keep the final 11:51-11:59 plot in the sequence.

Now calculating the ellipticity components. We have the position angle calculated, and we calculate rotazel in the same way as before (with calculate_rotazel function). Now, we rotate the points before calculating the ellipticity components. Wondering if we can just rotate the angle?