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Compressed Real Numbers for AI: a case-study using a RISC-V CPU

Federico Rossi, Marco Cococcioni, Roger Ferrer Ibàñez, Jesùs Labarta, Filippo Mantovani, Marc Casas, Emanuele Ruffaldi, Sergio Saponara
Department of Information Engineering, University of Pisa, Pisa, Italy
arXiv:2309.07158 [cs.LG], (11 Sep 2023)

@misc{rossi2023compressed,

   title={Compressed Real Numbers for AI: a case-study using a RISC-V CPU},

   author={Federico Rossi and Marco Cococcioni and Roger Ferrer Ibàñez and Jesùs Labarta and Filippo Mantovani and Marc Casas and Emanuele Ruffaldi and Sergio Saponara},

   year={2023},

   eprint={2309.07158},

   archivePrefix={arXiv},

   primaryClass={cs.LG}

}

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As recently demonstrated, Deep Neural Networks (DNN), usually trained using single precision IEEE 754 floating point numbers (binary32), can also work using lower precision. Therefore, 16-bit and 8-bit compressed format have attracted considerable attention. In this paper, we focused on two families of formats that have already achieved interesting results in compressing binary32 numbers in machine learning applications, without sensible degradation of the accuracy: bfloat and posit. Even if 16-bit and 8-bit bfloat/posit are routinely used for reducing the storage of the weights/biases of trained DNNs, the inference still often happens on the 32-bit FPU of the CPU (especially if GPUs are not available). In this paper we propose a way to decompress a tensor of bfloat/posits just before computations, i.e., after the compressed operands have been loaded within the vector registers of a vector capable CPU, in order to save bandwidth usage and increase cache efficiency. Finally, we show the architectural parameters and considerations under which this solution is advantageous with respect to the uncompressed one.
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