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README.md

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the reverse of the SDE from noise to data is given by
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$$
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\text{d}x_t = [f(x_t, t) - g(t)^2\nabla_{x_t}\log p_t(x_t)]\text{d}t + g(t)\text{d}w_t.
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\text{d}x_t = [f(x_t, t) - g(t)^2\nabla_{x_t}\log p_t(x_t)]\text{d}t + g(t)\text{d}w_t,
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$$
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For every SDE there exists an associated ordinary differential equation (ODE)
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Where $\text{d}w_t \sim \mathcal{G}[\text{d}w_t | 0, 1]$. For every SDE there exists an associated ordinary differential equation (ODE)
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$$
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\text{d}x_t = [f(x_t, t)\text{d}t - \frac{1}{2}g(t)^2\nabla_{x_t}\log p_t(x_t)]\text{d}t,

pyproject.toml

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[project]
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name = "sbgm"
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version = "0.0.36"
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version = "0.0.38"
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description = "Score-based Diffusion models in JAX."
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readme = "README.md"
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requires-python ="~=3.12"
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build-backend = "hatchling.build"
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[tool.hatch.build]
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include = ["sbgm/*"]
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include = ["sbgm/*"]

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