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No network call is made at generation time. The dataset is bundled as a static JSON lookup.
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### What This Does NOT Do
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-**Does not reject sources.** A source rated `right` or `left` is not excluded from the
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script. The verification standard continues to assess whether the reference is real.
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-**Does not editorialize.** The system does not label content "biased" to the end user
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unprompted. Guidance is injected into the generation prompt, not the podcast transcript.
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-**Does not apply to non-political topics.** Technology tutorials, science explainers,
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cooking guides — bias guidance is suppressed entirely when political topic detection
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returns negative.
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### Limitations & Transparency
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| Limitation | Detail |
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|------------|--------|
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| One framework among several | MBFC is widely cited but not the only media bias rating system. [AllSides](https://www.allsides.com/) and [Ad Fontes Media](https://adfontesmedia.com/) use different methodologies and sometimes reach different conclusions for the same outlet. |
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| US-centric dataset | MBFC coverage is strongest for US English-language media. Non-US sources are rated but coverage is uneven; many regional outlets are absent from the dataset entirely. |
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| Source-level ≠ article-level | A center-rated outlet can publish a one-sided op-ed. A left-rated outlet can publish a balanced investigative piece. The lookup reflects outlet-level ratings, not individual article analysis. |
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| Static snapshot | The bundled dataset reflects ratings at a point in time. Outlets change ownership and editorial stance; the dataset may lag real-world shifts by weeks or months. |
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| No confidence score | MBFC ratings are categorical, not probabilistic. The dataset does not expose reviewer agreement or confidence — every rating is treated with equal weight regardless of how contested it may be. |
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Community contributions that extend coverage to non-US sources, integrate a second bias
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framework, or add article-level analysis are welcome — see [CONTRIBUTING.md](CONTRIBUTING.md).
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---
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## Prior Art & Theoretical Basis
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The Bayesian log-odds algorithm is a well-established pattern in statistics and evidence-based
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