> they mean knowledge basic operations and properties of tensors more than actual "algebra".
You're actually describing linear algebra. A core topic is system of equations. You might see a 2-Tensor (matrix) like Ax := [[a,b],[c,d]].[x,y] and you could write it as f = ax + by; g = cx + dy. Often dimensions are implicit so it may not look like this, but it is. But that's a big part of what it is about (there's a whole lot more btw). You're absolutely using linear algebra frequently in graphics. Euler angles are a good example, you're just probably not writing them in matrix/tensor form. You will even get a tiny bit of exposure to {field,group} theory/abstract algebra via quaternions.
In ML I'd say it is very similar. The typical researcher is going to have about the same math skills as the typical person studying graphics (I actually started my PhD in HPC graphics). But, and this holds for both domains, having a deeper math understanding only helps. It makes things easier to debug, gives you a better understanding of what the systems are doing, and gives you a lot of tools to solve many problems. I wouldn't ever use math as a strong barrier to entry, but I feel many get complacent with their skill level and we have been discouraging this myth that math doesn't help. Without a doubt, it does.
You're actually describing linear algebra. A core topic is system of equations. You might see a 2-Tensor (matrix) like Ax := [[a,b],[c,d]].[x,y] and you could write it as f = ax + by; g = cx + dy. Often dimensions are implicit so it may not look like this, but it is. But that's a big part of what it is about (there's a whole lot more btw). You're absolutely using linear algebra frequently in graphics. Euler angles are a good example, you're just probably not writing them in matrix/tensor form. You will even get a tiny bit of exposure to {field,group} theory/abstract algebra via quaternions.
In ML I'd say it is very similar. The typical researcher is going to have about the same math skills as the typical person studying graphics (I actually started my PhD in HPC graphics). But, and this holds for both domains, having a deeper math understanding only helps. It makes things easier to debug, gives you a better understanding of what the systems are doing, and gives you a lot of tools to solve many problems. I wouldn't ever use math as a strong barrier to entry, but I feel many get complacent with their skill level and we have been discouraging this myth that math doesn't help. Without a doubt, it does.