kcrisman's profile - activity

Update: Maxima devs don't consider a removable discontinuity a bug, but the integer bit remains.

Also note Sympy does this correctly, though Sage can't interpret its definite integral (it does do the antiderivative co

You can reproduce this with the following Maxima code: declare(n, integer); integrate(cos(2 * %pi * n * t), t, 0, 1);

See also this SO question.

This apparently does work. See this Sage cell doing sum([plot(x^n) for n in range(10)]), which I guess is what you are a

Again, you can also use the gridlines keyword - see ppurka's answer, for instance.

You should be able to get the "type" of something by using type(A) where A is your Sage object. Then you can use the ex

There is a poorly-documented option for modifying this globally as well. sage.plot.graphics.Graphics.SHOW_OPTIONS is

I opened https://trac.sagemath.org/ticket/33556 for this

Hilarious, I have no idea why the first one that occurred to me was formatting.

I presume you are talking about string formatting. In this case, most Python tutorials will tell you how to format/rep

You can give CombinatorialFreeModule a Family as a basis. For example: sage: CombinatorialFreeModule(QQ, Family(NN)) F

After many, many years, we finally have real_nth_root as well. From the documentation: sage: plot(real_nth_root(x, 3),

After many, many years, we finally have real_nth_root as well. From the documentation: sage: plot(real_nth_root(x, 3),

Not to my knowledge, though I haven't kept as close track as I would like.

Unfortunately, not yet.

Much belated note to @etb - you don't have to have an account to use the Sage cell server, you can just type right into it!

See also https://trac.sagemath.org/ticket/29710 - eventually this should all be coordinated, but for now piecemeal is fine.

If someone thinks we should just update https://doc.sagemath.org/html/en/inst... that is great. I am currently submitting a pull request to the website, at any rate, for some warning.