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The point is: pt={Pi/6,f[Pi/6]} It can be plotted with: Point[pt] Or probably: Graphics[Point[pt]]
It seems to me that your principal objective here is to write tutorials by presenting derivations and proofs in a clear manner but have somehow gotten a little bit on a false path. But your examples are too simple to make clear how you want to...
Why not just send your notebook to the students? Mathematica notebooks are the best medium of technical communication, exploration and learning there is! Much better than "outside of Mathematica documents produced with Mathematica" . I'm sure...
Some of my thoughts on palettes: The principle maxim is: Maximize the functionality; minimize the space. Since screen real estate is valuable there are a few things to be wary of. Don't use a lot of nonfunctional decoration on the palette, or...
This posting is motivated by an earlier posting: [Plotting a specific branch of a multi-valued complex function][1]. However it uses an entirely different method to representi the function, showing the entire function and not just a single branch. ...
The following Mathematica application may be of interest to you. [Grassmann Calculus, Geometric Algebra, Differential Forms][1] [1]: https://davidandalicepark.wordpress.com/home-2/mathematica/grassmann-calculus/
Thanks Carl. That has one minor drawback. It pastes the expression in literally and not as a syntactic unit. Of course, the user could always type a set of parentheses before pasting but might often forget. If it was pasted after a 'z' in an existing...
If you index your points by i you could use ColorData[97][I] for your colorfunc. This gives a distinctly different color for adjacent points on the list but the colors are pretty much random. Look at the Color Schemes palette, 97 under Indexed. This...
I've watched Conrad Wolfram's TED talk and also watched "Making the Case for Computer-Based Math". There is much valuable here. I think the principal message is: Shift the "plug and chug grunt work" to the computer and spend more time thinking about...
With Mathematica 11.1 and Windows 7 I don't see any jitter at any magnification. Nor with extremely fast or slow animation rates.