While trivially true, I think the question has merit as some of these reframings are more interesting than others.
In physics for example, Lagrangian mechanics[1] is an interesting reframing of classical physics allowing for drastically simpler implementations in certain cases, while still just being a bunch of partial differential equations and numbers.
In engineering and signal processing, the Laplace transform reframes time-varying signals such[2] that it's much easier to calculate or design the resonse of a system.
Back in programmer land, several such useful reframings that aren't directly rooted in physics or linear algebra that I can think of come from crossing the functional-imperative border.
Another is inversion of control[3], in the general sense[4], where you pass the code modifying the behavior, rather than explicitly drive the modified behavior from the outside.
Comments
While trivially true, I think the question has merit as some of these reframings are more interesting than others.
In physics for example, Lagrangian mechanics[1] is an interesting reframing of classical physics allowing for drastically simpler implementations in certain cases, while still just being a bunch of partial differential equations and numbers.
In engineering and signal processing, the Laplace transform reframes time-varying signals such[2] that it's much easier to calculate or design the resonse of a system.
Back in programmer land, several such useful reframings that aren't directly rooted in physics or linear algebra that I can think of come from crossing the functional-imperative border.
Another is inversion of control[3], in the general sense[4], where you pass the code modifying the behavior, rather than explicitly drive the modified behavior from the outside.
[1]: https://en.wikipedia.org/wiki/Lagrangian_mechanics
[2]: https://en.wikipedia.org/wiki/Transfer_function
[3]: https://en.wikipedia.org/wiki/Inversion_of_control
[4]: https://martinfowler.com/bliki/InversionOfControl.html
Thanks for these.
Here's another one: coordinate space (e.g object, world, normal, tangent) to make vertex transformation calculations almost trivial.