Abstract

The paradigm of logical computation on stochastic bit streams has several key advantages compared to deterministic computation based on binary radix, including error-tolerance and low hardware area cost. Prior research has shown that sequential logic operating on stochastic bit streams can compute non-polynomial functions, such as the tanh function, with less energy than conventional implementations. However, the functions that can be computed in this way are quite limited. For example, high order polynomials and non-polynomial functions cannot be computed using prior approaches. This paper proposes a new finite-state machine (FSM) topology for complex arithmetic computation on stochastic bit streams. It describes a general methodology for synthesizing such FSMs. Experimental results show that these FSM-based implementations are more tolerant of soft errors and less costly in terms of the area-time product that conventional implementations.

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