GPTQ for Llama: 4 bits quantization using GPTQ

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Use examples when they help make things clearer.

Let me break it down for you. GPTQ stands for “Gradient Pursuit Quantization,” and it’s a technique used to optimize the weights of machine learning models so that they can be stored using fewer bits without sacrificing performance or accuracy. This is especially useful in scenarios where memory or bandwidth are limited, such as on mobile devices or embedded systems.

For example, let me explain how GPTQ for Llama works with 4-bit quantization and 128 groupsize. First, we convert the original unquantized weights to 4-bit values using a process called “quantization.” This reduces the storage requirement of each weight from 32 bits (for floating point numbers) down to just 4 bits! However, this can result in some loss of accuracy due to quantization errors. To mitigate these errors and improve performance, we use a technique called “grouping” where we split the weights into smaller groups and apply separate scaling factors to each group. This allows us to better control the distribution of values within each group and reduce the impact of any outliers or extreme values. In our case, we’re using 128 groupsize which means that each weight is divided into 128 sub-weights (or “bins”) with a separate scaling factor for each bin. This allows us to better control the distribution of values within each group and reduce the impact of any outliers or extreme values. By combining these techniques, we can significantly reduce the storage requirements of our Llama model without sacrificing performance or accuracy! For example, let’s say we have a Llama model with 130 billion parameters and each parameter takes up 8 bytes of storage space (since it uses floating point numbers). This means that our original unquantized model would require over 960 GB of memory just to store the weights! However, by using GPTQ for Llama and converting these weights to 4-bit quantized values with a groupsize of 128, we can reduce this storage requirement down to only 128 MB (since each weight now takes up only 4 bits) while still maintaining similar levels of accuracy. This is a massive reduction in memory usage that could be especially useful for scenarios where resources are limited! Give it a try today and see how much space (and money) you can save on storage costs!

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