  We present a cryptographic-inspired framework for modeling Bell nonlocal
correlations. Drawing inspiration from the renowned De Broglie-Bohm theory, we
conceptualize nonlocal boxes as realistic systems featuring instantaneous
signaling at the hidden variable level. By introducing randomness into the
distribution of the hidden variable the superluminal signaling model is made
compatible with the operational no-signalling condition. As our design mimics
the famous symmetric key encryption system called {\it One-time Pad} (OTP), we
call this the OTP model for nonlocal boxes. We illustrate the efficacy of this
model through various esoteric examples related to the non-classical nature of
nonlocal boxes. In particular, the breakdown of communication complexity using
nonlocal boxes can be better understood in this framework. Additionally, we
delve into the Van Dam protocol, revealing its connection to homomorphic
encryption studied in cryptography. Exploring potential avenues for
encapsulating quantum-realizable nonlocal correlations within our framework, we
highlight that the Information Causality principle imposes additional
constraints at the hidden variable level. Present work thus orchestrates the
results in classical cryptography to improve our understanding of nonlocal
correlations and welcomes further research to this connection.
