Inference optimization is the engineering discipline of making a trained model cheaper and faster to run: measure where time and compute go on each request, then apply levers like caching, quantization, batching and prompt trimming to cut both.
No jargon, no math
Inference is the bill-paying phase: every user request burns compute. Optimization starts with measurement, not guesses. You time each stage of a request: reading the prompt (prefill), generating tokens one by one, network hops. The slowest stage picks the lever. If the model is too big, quantize or distill it. If the same questions recur, cache the answers. If prompts are padded with boilerplate, trim the tokens. If requests arrive in bursts, batch them so the GPU works at full occupancy. Each lever has a cost: caching needs invalidation rules, batching adds a small wait, trimming can remove context the model needed. So you change one thing, re-measure on the same fixed test set, and keep it only if the numbers improve. Where it breaks: optimizing before measuring means you tune the wrong stage and gain nothing you can prove.
Measure. Time each stage of a request: prefill, token generation, network.
Locate. The slowest stage decides which lever is worth pulling.
Shrink. If the model is the bottleneck, quantize or distill it.
Cache. If questions repeat, serve stored answers instead of regenerating.
Trim. If prompts carry boilerplate, cut the tokens the model never needed.
Re-measure. Rerun the same test set and keep only what improves the numbers.
Inference is using a trained model: you send input in, the model applies what training encoded in its parameters, and you get an answer out, one token at a time.
ReadLatency is the delay between a request and its answer, measured in milliseconds. In AI systems it adds up across queueing, prompt processing, token-by-token generation and network hops, and it decides whether a tool feels instant or unusable.
ReadQuantization is a compression technique that rewrites a model's weights from high-precision decimals (32-bit floats) to smaller numbers (8-bit or 4-bit integers), so the model takes up less memory and runs faster on cheaper hardware, at a small, measurable cost in accuracy.
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