JYDV7fdrlxACvMX+gMbw0w==;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
- Ancient Philosophy for Modern AI
- Socrates – The Ethics of Refusal & Self-Knowledge
- Aristotle – Virtue Ethics & The Golden Mean
- Greek Ethical Roots of ConsciousOps
- Philosophers
- Socrates – The Ethics of Refusal & Self-Knowledge
- Aristotle – Virtue Ethics & The Golden Mean
- Epictetus (Stoicism) – Control What You Can, Accept What You Cannot
- Heraclitus – Flux, Feedback, and Becoming
- Plato – The Allegory of the Cave & Explainable Shadows
- Diogenes – Radical Transparency & Open-Source Cynicism
- Pythagoras – Harmony, Proportion, and Systemic Balance