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I would be grateful for a comparison between the capabilities of Cinderella and Geogebra, for teaching at all levels, but especially at the college/university-level. I became a reasonably adept user of Cinderella, but have only dabbled in GeoGebra.

Here is my naive, nonexpert sense of where matters might stand:

Cinderella is more mathematically sophisticated, but now less actively supported, and with a smaller user base than GeoGebra. So it might be wise, pragmatically, to "switch" to GeoGebra.

To support my sense that "Cinderella is more mathematically sophisticated":

The Cinderella Manual:

"Cinderella's mathematical kernel is implemented entirely over the complex numbers"

GeoGebra manual:

"GeoGebra does not support complex numbers directly"

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    $\begingroup$ I cannot compare any of these things, including the thing I'm about to introduce: Mathematica 12 can now handle axiomatic geometry in that you can enter hypotheses, it will solve the constraints to construct a geometric "scene" satisfying the hypotheses, and it can search for conjectures about what follows from the hypotheses. User-input syntax is also more "sophisticated," that is, difficult for students to pick up easily. $\endgroup$
    – Raciquel
    Nov 28 '19 at 16:08
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    $\begingroup$ @user1527: Licenses for Mathematica are expensive and most institutions, particularly outside the US, do not have access to such tools. $\endgroup$
    – Dan Fox
    Dec 21 '19 at 8:35
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As you say - GeoGebra is still actively developed. For example we've just added support for complex functions

http://wiki.geogebra.org/en/Reference:Changelog_6.0

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    $\begingroup$ I think it would be better if you explicitly disclosed in your answer that you are the lead developer of GeoGebra. $\endgroup$ Sep 28 '20 at 13:59
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    $\begingroup$ I agree with @JoelReyesNoche about mentioning your affiliation. Moreover, I think it would be helpful to add some more explanation. What will we find in that link? How does it address the main questions in the original post? (As it is now, this feels more like a comment than an answer.) $\endgroup$ Sep 28 '20 at 14:58

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