Researchers have made a breakthrough in quantum computing, demonstrating that Shor's algorithm can be executed with a relatively small number of reconfigurable atomic qubits, approximately 10,000. This development has significant implications for cryptography, as Shor's algorithm can be used to factor large integers and compute discrete logarithms, potentially compromising certain encryption methods. The findings suggest that quantum computers may be capable of performing complex calculations with fewer qubits than previously thought, thanks to advancements in quantum error correction and optimization techniques1. This raises concerns about the long-term security of classical cryptographic systems, which rely on the difficulty of these problems to ensure secure data transmission. The possibility of implementing Shor's algorithm with a limited number of qubits brings quantum computing one step closer to reality, and practitioners must reevaluate their cryptographic protocols to ensure they remain secure in the face of emerging quantum technologies.