The approach I'm going to demonstrate is the simplest I can think of, but it relies entirely on the assumption that the rotation will be around the initial "core" (central circle) of the torus, in other words, the assumption is that you're not going to significantly change the torus before performing the rotation (like moving all the points to some random position). Otherwise, the method won't give the correct result. Steps:

1. As said, the top and bottom faces first need to be split into simple faces. I just use the Triangulate node for the whole object:

No other changes in the Create object frame. Of course, you can instead just Triangulate the top and bottom faces, or you can find a way to create the correct topology inside your torus constructor. It's up to you.

2. Now the rotation algorithm, which looks like this:

The input parameters are the ones you used when creating the torus. The basic idea here is to rotate each vertex around the "core" of the torus. You rotate each vertex around the point (Center) that is the closest point to this vertex from the "core" of the torus, the Axis is the tangent to the "core" of the torus at the vertex. Halve is just Devide the value by 2, I just renamed it for convenience.

I can write more explanation for each part of the logic if needed, but this is just math.

Now the downside of the algorithm: as I said, if you significantly change the entire torus, the rotation will no longer happen around its "core". Other algorithms will have to find a new circle (or even "ellipse") to rotate around using iterative algorithms. This is difficult and requires internet searching, and will most likely be a rather slow algorithm.

Note: You might realize that if you simply scale the torus by some value before rotating, the algorithm I showed won't give the right result. This is obvious since the central core will be scaled, while my algorithm doesn't take any transformations into account. If you use two assumptions: the central circle is still a circle, and it is also parallel to the XY plane, then a more complex, but in this case improved algorithm for finding such a central circle for deformed torus can be provided. But I don't provide it since I have no idea if it will actually be useful. You might also rotate the torus, which would break this method as well.

The approach I'm going to demonstrate is the simplest I can think of, but it relies entirely on the assumption that the rotation will be around the initial "core" (central circle) of the torus, in other words, the assumption is that you're not going to significantly change the torus before performing the rotation (like moving all the points to some random position). Otherwise, the method won't give the correct result. Steps:

1. As said, the top and bottom faces first need to be split into simple faces. I just use the Triangulate node for the whole object:

No other changes in the Create object frame. Of course, you can instead just Triangulate the top and bottom faces, or you can find a way to create the correct topology inside your torus constructor. It's up to you.

2. Now the rotation algorithm, which looks like this:

The input parameters are the ones you used when creating the torus. The basic idea here is to rotate each vertex around the "core" of the torus. You rotate each vertex around the point (Center) that is the closest point to this vertex from the "core" of the torus, the Axis is the tangent to the "core" of the torus at the vertex. Halve is just Devide the value by 2, I just renamed it for convenience.

I can write more explanation for each part of the logic if needed, but this is just math.

Now the downside of the algorithm: as I said, if you significantly change the entire torus, the rotation will no longer happen around its "core". Other algorithms will have to find a new circle (or even "ellipse") to rotate around using iterative algorithms. This is difficult and requires internet searching, and will most likely be a rather slow algorithm.

Note: You might realize that if you simply scale the torus by some value before rotating, the algorithm I showed won't give the right result. This is obvious since the central circle will be scaled, while my algorithm doesn't take any transformations into account. If you use two assumptions: the torus core is still a circle, and it is also parallel to the XY plane, then a more complex, but in this case improved algorithm for finding such a central circle for deformed torus can be provided. But I don't provide it since I have no idea if it will actually be useful. You might also rotate the torus, which would break this method as well.

The approach I'm going to demonstrate is the simplest I can think of, but it relies entirely on the assumption that the rotation will be around the initial "core" (central circle) of the torus, in other words, the assumption is that you're not going to significantly change the torus before performing the rotation (like moving all the points to some random position). Otherwise, the method won't give the correct result. Steps:

1. As said, the top and bottom faces first need to be split into simple faces. I just use the Triangulate node for the whole object:

No other changes in the Create object frame. Of course, you can instead just Triangulate the top and bottom faces, or you can find a way to create the correct topology inside your torus constructor. It's up to you.

2. Now the rotation algorithm, which looks like this:

The input parameters are the ones you used when creating the torus. The basic idea here is to rotate each vertex around the "core" of the torus. You rotate each vertex around the point (Center) that is the closest point to this vertex from the "core" of the torus, the Axis is the tangent to the "core" of the torus at the vertex. Halve is just Devide the value by 2, I just renamed it for convenience.

I can write more explanation for each part of the logic if needed, but this is just math.

Now the downside of the algorithm: as I said, if you significantly change the entire torus, the rotation will no longer happen around its "core". Other algorithms will have to find a new circle (or even "ellipse") to rotate around using iterative algorithms. This is difficult and requires internet searching, and will most likely be a rather slow algorithm.

Note: You might realize that if you simply scale the torus by some value before rotating, the algorithm I showed won't give the right result. This is obvious since the central core will be scaled, while my algorithm doesn't take any transformations into account. If you use two assumptions: the central circle is still a circle, and it is also parallel to the XY plane, then a more complex, but in this case improved algorithm for finding such a central circle for deformed torus can be provided. But I don't provide it since I have no idea if it will actually be useful. You might also rotate the torus, which would break this method as well.

The approach I'm going to demonstrate is the simplest I can think of, but it relies entirely on the assumption that the rotation will be around the initial "core" (central circle) of the torus, in other words, the assumption is that you're not going to significantly change the torus before performing the rotation (like moving all the points to some random position). Otherwise, the method won't give the correct result. Steps:

1. As said, the top and bottom faces first need to be split into simple faces. I just use the Triangulate node for the whole object:

No other changes in the Create object frame. Of course, you can instead just Triangulate the top and bottom faces, or you can find a way to create the correct topology inside your torus constructor. It's up to you.

2. Now the rotation algorithm, which looks like this:

The input parameters are the ones you used when creating the torus. The basic idea here is to rotate each vertex around the "core" of the torus. You rotate each vertex around the point (Center) that is the closest point to this vertex from the "core" of the torus, the Axis is the tangent to the "core" of the torus at the vertex. Halve is just Devide the value by 2, I just renamed it for convenience.

I can write more explanation for each part of the logic if needed, but this is just math.

Now the downside of the algorithm: as I said, if you significantly change the entire torus, the rotation will no longer happen around its "core". Other algorithms will have to find a new circle (or even "ellipse") to rotate around using iterative algorithms. This is difficult and requires internet searching, and will most likely be a rather slow algorithm.

Note: You might realize that if you simply scale the torus by some value before rotating, the algorithm I showed won't give the right result. This is obvious since the central core will be scaled, while my algorithm doesn't take any transformations into account. If you use two assumptions: the central circle is still a circle, and it is also parallel to the XY plane, then a more complex, but in this case improved algorithm for finding such a central circle for deformed torus can be provided. But I don't provide it since I have no idea if it will actually be useful. You might also rotate the torus, which would break this method as well.