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docs: add info about interpretability in the intro
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slides.md

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@@ -49,16 +49,16 @@ Signal Processing Laboratory • Department of Electrical and Computer Engineeri
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- **Structured probabilistic models (SPMs)**
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- Integrate probability theory and network theory to model complex multivariate distributions
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- Enable explainable, auditable, robust AI via explicit stochastic structure
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- Enable explainable (XAI), auditable, robust AI via explicit stochastic structure
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- **Core families**
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- **Bayesian networks (BNs)**: directed acyclic graphs -- generative semantics
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- **Markov random fields (MRFs)**: undirected graphs -- symmetric dependencies (spatial data)
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- **Dependency modeling with copulas**
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- Decouple marginals and dependence (Sklar’s theorem)
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- Vine/cherry-tree decompositions into tractable low-order building blocks
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- **Inference challenge -- MRFs**
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- Intractable partition function and doubly intractable posterior: $p(\boldsymbol{\theta} \mid \mathbf{x}) = \frac{1}{\underbrace{Z(\mathbf{X}) Z(\boldsymbol{\theta})}_{\text{double intractability}}} p(\boldsymbol{\theta}) q(\mathbf{x}, \boldsymbol{\theta})$
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- **Thesis goal**: circumvent partition-function bottleneck while preserving probabilistic coherence for MRF methods
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- Doubly intractable posterior and noninterpretable potentials: $p(\boldsymbol{\theta} \mid \mathbf{x}) = \frac{1}{\underbrace{Z(\mathbf{X}) Z(\boldsymbol{\theta})}_{\text{double intractability}}} p(\boldsymbol{\theta}) q(\mathbf{x}, \boldsymbol{\theta})$
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- **Thesis goal**: circumvent partition-function bottleneck while preserving probabilistic coherence for MRF methods (interpretability)
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