next-1b
thelamapi/next-1bnext-1b at Q4_K_M is exactly 806,057,664 bytes (0.75 GiB / 0.81 GB) — an effective 6.449 bits per weight, not the nominal 4. Its KV cache at 32K is 0.15 GiB, not the 0.81 GiB a flat formula predicts.
Shipped quantizations
| Quant | Size● | Exact bytes● | Effective bpw● | Tensors● | Publisher |
|---|---|---|---|---|---|
| Q4_K_M | 0.75 GiB | 806,057,664 | 6.449 | — | mattritchey |
KV cache by context
| Context | KV cache (f16)● | Flat formula | Overstated by | Full / windowed / recurrent |
|---|---|---|---|---|
| 4,096 | 0.04 GiB | 0.10 GiB | 2.74× | 4 / 22 / 0 |
| 8,192 | 0.05 GiB | 0.20 GiB | 3.85× | 4 / 22 / 0 |
| 16,384 | 0.08 GiB | 0.41 GiB | 4.84× | 4 / 22 / 0 |
| 32,768 | 0.15 GiB | 0.81 GiB | 5.55× | 4 / 22 / 0 |
| 65,536 | 0.27 GiB | 1.63 GiB | 5.99× | 4 / 22 / 0 |
| 131,072 | 0.52 GiB | 3.25 GiB | 6.23× | 4 / 22 / 0 |
22 of 26 layers cache only a 512-token window rather than the full context, on a period of 6. Figures assume the default configuration; --swa-full disables the saving entirely.
Compare with
Will it run on your card?
Why other calculators give a different number
A parameters × bits ÷ 8 estimate puts Q4_K_M at roughly 0.52 GiB. The real file is 0.75 GiB, because a quantization is a mixture and some tensors are always kept at higher precision. The larger discrepancy is the cache: a flat formula gives 0.81 GiB at 32K context where the real figure is 0.15 GiB, because most of this model's layers cache a fixed window rather than the whole context.
Architecture
Questions people ask
- How much VRAM does next-1b need?
- Q4_K_M is exactly 806,057,664 bytes (0.75 GiB) in weights. Add the KV cache, which depends on your context length, plus roughly half a gigabyte of runtime overhead.
- How large is next-1b's KV cache?
- 0.15 GiB at 32K context with an f16 cache, computed per layer. Quantizing the cache to q8_0 roughly halves it, which is often the difference between a context length fitting and not.
- Which quantization of next-1b should I use?
- Q4_K_M is the usual default. Pick the largest quantization that fits your card at the context you actually need — the table above gives exact sizes for every one published.