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Loss landscape geometry

Real lesson card · Page 1 of 4

Loss landscape geometry

loss landscape

The loss landscape is the surface traced out by training loss as a function of every parameter in a network. Because networks have many parameters and nonlinear layers, this surface is generally non-convex: it holds many local minima and saddle points, not one single global bowl.
Example
A network with millions of weights doesn’t sit in one smooth valley — its landscape has countless dips, ridges, and flat stretches spread across that parameter space.

Recall check from the same lesson

A point where the gradient is exactly zero and the loss increases in every direction around it is called a saddle point.

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