Wait, what were we talking about?
Sigh. I sure wish the Chicken Littles had taken a little more linear algebra.
Just saying.
It does furnish the working vocabulary and terms of art
Training AI models usually involves optimization, which means finding the best set of parameters (weights and biases) to minimize an error function. This process heavily relies on concepts like gradients (derivatives of multi-variable functions) and iterative updates, all of which are intrinsically linked to linear algebraic principles.
I'll just say it: linear algebra becomes indispensable for the computations that drive AI.
Matrix multiplication are central to neural networks, where input data is transformed through layers of weights to produce outputs.
Concepts like eigenvalues and eigenvectors are crucial in dimensionality reduction techniques (e.g., PCA) that simplify complex datasets, making them more manageable for algorithms.
@Emmaf_77 @ahltorp @maxleibman
Simply put, without the vocabulary of linear algebra, including all the calculus of loss and error functions, gradient descent, even backprop is the chain rule - if you can't do the math, do everyone a favor and don't embarrass yourself by saying dumb things.
Stats and Probability fill in for noisy data, inferential statistics, combinatorics, optimization theory.
But linear algebra is the vocabulary of these things.
… and who might think they can intelligently discuss AI _without_ linear algebra? Riddle me that, Magnus.
@tuban_muzuru @maxleibman Then what is “AI” to you? Is it limited to machine learning that is linear algebra based? Neither “AI” nor “machine learning” is necessarily based in linear algebra, so you only seem to only mean “AI” in a post-deep-ANN sense.
And studying the effects of fancy chatbots can be done perfectly well without knowing one iota of linear algebra, which I know partly because I know linear algebra and partly because I know things besides linear algebra.