Haiqu and HSBC have successfully demonstrated a scalable method for encoding complex probability distributions into quantum circuits, overcoming a significant hurdle in quantum computing applications. By leveraging matrix product state methods and a sampling-based workflow, the approach enables the efficient preparation of intricate distributions, such as heavy-tailed Lévy models commonly used in finance, without requiring full dataset storage. Experiments conducted on IBM quantum hardware achieved accurate statistical reproduction using up to 25 qubits. This breakthrough has significant implications for the financial sector, as it paves the way for more efficient and accurate modeling of complex financial systems1. The ability to encode real-world probability distributions into quantum circuits can substantially enhance the accuracy of financial models, allowing for better risk assessment and decision-making. This development underscores the increasing urgency for cryptographic migration and post-quantum cryptography planning, as advancements in quantum computing continue to narrow the timeline for potential security threats.