
QJL: 1-Bit Quantized JL Transform for KV Cache Quantization with
Thus the QJL sketch combines a JL transform—a random Gaussian projection—with quantization to the sign bit. An overview of this

Thus the QJL sketch combines a JL transform—a random Gaussian projection—with quantization to the sign bit. An overview of this

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We propose an asymmetric estimator for the inner product of two vectors and demonstrate that applying QJL to one

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Learn how Quantized Johnson-Lindenstrauss Error-Checking reduces your memory footprint and preserves vector

onstants (at least a zero point and a scale) in full precision per data block. Depen ing on the block size, this overhead can add 1 or 2

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We introduce QJL, a new quantization approach that consists of a Johnson-Lindenstrauss (JL) transform followed by

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We propose an asymmetric estimator for the inner product of two vectors and demonstrate that applying QJL to one

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Depending on the block size, this overhead can add 1 or 2 bits per quantized number. We introduce QJL, a new

Serving LLMs requires substantial memory due to the storage requirements of Key-Value (KV) embeddings in the KV

We introduce QJL, a new quantization approach that consists of a Johnson-Lindenstrauss (JL) transform followed by

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Depending on the block size, this overhead can add 1 or 2 bits per quantized number. We introduce QJL, a new
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