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Efficient Decompression of Binary Encoded Balanced Ternary Sequences

机译:二进制编码的平衡三进制序列的有效解压缩

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A balanced ternary digit, known as a trit, takes its values in {-1, 0, 1}. It can be encoded in binary as {11, 00, 01} for the direct use in digital circuits. In this brief, we study the decompression of a sequence of bits into a sequence of binary encoded balanced ternary digits. We first show that it is useless, in practice, to compress sequences of more than five ternary values. We then provide two mappings, one to map 5 bits to 3 trits and one to map 8 bits to 5 trits. Both mappings were obtained by human analysis and lead to Boolean implementations that compare quite favorably with others obtained by tweaking assignment or encoding optimization tools. However, mappings that lead to better implementations may be feasible.
机译:平衡的三进制数字,称为trit,其值位于{-1,0,1}中。可以将其二进制编码为{11,00,01},以直接在数字电路中使用。在本文中,我们研究了将比特序列解压缩为二进制编码的平衡三进制数字序列。我们首先表明,实际上,压缩五个以上三进制值的序列是没有用的。然后,我们提供两种映射,一种将5位映射到3个Trits,另一种将8位映射到5个Trits。两种映射都是通过人工分析获得的,并导致了布尔实现,这些布尔实现与通过调整分配或编码优化工具获得的其他实现相比非常有利。但是,导致更好实现的映射可能是可行的。

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