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Source: The spelled-out intro to neural networks and backpropagation: building micrograd Backpropagation on paper It implements backpropagation for two arithmetic operation (multiplication and addition) which are quite straightforward. Implementation is for this equation. a = Value(2.0, label='a') b = Value(-3.0, label='b') c = Value(10.0, label='c') e = a*b; e.label = 'e' d = e + c; d.label = 'd' f = Value(-2.0, label='f') L = d * f; L.label = 'L' L The most important thing to note here is the gradient accumulation step (shown at the bottom-left)....

it penalizes the weights, and prioritizes uniformity in weights. How does it penalize the weights? Now when we do the backprop and gradient descent. The gradient of loss w.r.t some weights become as we can see it penalizes the weight by reducing the weights’s value by some higher amount compared to the some minimial weight update when we only used loss function. So overall, the model tries to balance the Loss (L) as well as keep the weights small....

Problem Consider a simple MLP that takes in combined 3 character embeddings as an input and we predicts a new character. # A simple MLP n_embd = 10 # the dimensionality of the character embedding vectors n_hidden = 200 # the number of neurons in the hidden layer of the MLP g = torch.Generator().manual_seed(2147483647) # for reproducibility C = torch.randn((vocab_size, n_embd), generator=g) W1 = torch.randn((n_embd * block_size, n_hidden), generator=g) b1 = torch....