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@@ -50,7 +50,7 @@ A tribute to some of the brightest minds who have shaped the field of quantum co
-## 5.Erwin Schrödinger (1926) 🐈
+6. Erwin Schrödinger (1926) 🐈

@@ -66,7 +66,7 @@ A tribute to some of the brightest minds who have shaped the field of quantum co
-6. **Paul Dirac** (1928) ➕➖
+7. **Paul Dirac** (1928) ➕➖
- **Formula**:
@@ -106,28 +106,28 @@ A tribute to some of the brightest minds who have shaped the field of quantum co
-11. **John Bell** (1964) 🔗
+12. **John Bell** (1964) 🔗
- **Formula**: \( |E(a, b) + E(a, b') + E(a, b) - E(a', b')| \leq 2 \)
- **Explanation**: Bell's inequality tests if correlations between entangled particles can be explained by local theories.
- **Contribution**: Fundamental for experiments that verified quantum entanglement and non-locality.
-12. **Alexander Holevo** (1973) 🧩
+13. **Alexander Holevo** (1973) 🧩
- **Formula**: \( I(X:Y) \leq S(\rho) \)
- **Explanation**: The Holevo bound describes the maximum information extractable from a quantum system.
- **Contribution**: Essential for quantum information theory, with implications in cryptography and quantum data transmission.
-13. **Peter Shor** (1994) 🔓
+14. **Peter Shor** (1994) 🔓
- **Formula**: N/A
- **Explanation**: Shor's algorithm enables efficient factorization of large numbers, threatening the security of traditional cryptographic systems.
- **Contribution**: The first quantum algorithm to solve complex problems more efficiently than classical algorithms.
-14. **Lov Grover** (1996) 🔍
+15. **Lov Grover** (1996) 🔍
- **Formula**: N/A
- **Explanation**: Grover's algorithm improves search efficiency, reducing search time from \( O(N) \) to \( O(\sqrt{N}) \).
- **Contribution**: Demonstrates how quantum computing can accelerate data search problems faster than classical computing.