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Can the RTX 3060 Ti Run Gemma 3 12B?

Tight fit

Yes, but only just. Gemma 3 12B at Q4_K_M is a 7.3 GB download (Hugging Face file listing for unsloth/gemma-3-12b-it-GGUF), and the RTX 3060 Ti's 8 GB leaves about 0.7 GB, enough for the runtime and a short context window; long-context sessions will spill into system RAM. No published speed measurement for this pair passes SpecPicks' sanity checks yet, so no tokens-per-second figure is quoted.

Model file7.3 GBQ4_K_M
VRAM8 GBRTX 3060 Ti
Headroom0.7 GBafter weights
Median speed—0 cited runs
Bandwidth ceiling~61 tok/s448 GB/s ÷ 7.3 GB

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Published runs for Gemma 3 12B on the RTX 3060 Ti

No published run for this pair has passed the checks yet.

More about this pair

How much VRAM does Gemma 3 12B need?

The Q4_K_M file is 7.3 GB. Add roughly 1.5 GB for the runtime and an ~8K-token context, so about 8.8 GB of VRAM holds it comfortably. Longer contexts grow the KV cache and need more.

What speed does Gemma 3 12B reach on the RTX 3060 Ti?

No published run of Gemma 3 12B on the RTX 3060 Ti has been cited yet. Generation reads every weight once per token, so the RTX 3060 Ti's 448 GB/s of memory bandwidth divided by the 7.3 GB file puts the theoretical ceiling near 61 tokens per second. That is an upper bound, not a speed estimate: kernel, launch and compute overhead keep real runs below it.

Check another pair

See the full matrix → · All RTX 3060 Ti benchmarks →

Gemma 3 12B on other GPUs

Other models on the RTX 3060 Ti

How the checks work

The fit is the Q4_K_M file size against the card's VRAM, with 1.5 GB kept for the runtime and an ~8K context. A published run counts only if the pair fits, the run is Q4-class, its source does not call it an estimate, it is under the bandwidth ceiling (memory bandwidth ÷ GB read per token: the whole file for a dense model, only the active experts' weights for a mixture-of-experts model such as gpt-oss-20b or Qwen3 30B-A3B, which is why those can post figures above bandwidth ÷ file size), it is not slower than the same card on a model twice its size, a single run is not slower than the same card on a larger dense model, and it is not one figure pasted across many cards. The whole matrix is downloadable as a CSV under CC BY 4.0.

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This page is editorial synthesis based on publicly available information. No independent first-party benchmarking is reported.