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Mistral shipped a time-series foundation model today. I measured its latency — and its confidence.

Description and use

Latency scales linearly with thread count; 5M model meets 10 ms claim on 8 threads, but requires ~50 ms on 2 threads. Point forecasts outperform seasonal naive by 37% MAE. Probabilistic intervals are severely under‑covered (17% for 80% band), making them unreliable for alerting without local calibration.

Problem

Assessing the real-world performance of Mistral’s new Timestral time-series foundation models on CPU latency, point forecast accuracy, and probabilistic calibration.

Outcome

Latency scales linearly with thread count; 5M model meets 10 ms claim on 8 threads, but requires ~50 ms on 2 threads. Point forecasts outperform seasonal naive by 37% MAE. Probabilistic intervals are severely under‑covered (17% for 80% band), making them unreliable for alerting without local calibration.

Workflow

  • 1. Download Timestral‑5M and Timestral‑28M weights from Hugging Face.
  • 2. Verify parameter counts from weight files.
  • 3. Run inference on a 2‑vCPU VM with torch pinned to 2 threads, measuring median latency over seven runs.
  • 4. Forecast 96 steps ahead from 2,016‑step context (three weeks at 15‑min intervals).
  • 5. Compare latency to Mistral’s 8‑thread claim.
  • 6. Evaluate point forecast MAE on monthly airline passengers (1949‑1960) against seasonal naive and drift baselines.
  • 7. Compute 80% prediction interval coverage and bias over 24‑month hold‑out.
  • 8. Analyze quantile monotonicity and interval width growth.
  • 9. Summarize findings and recommend capacity planning and calibration checks.

Evidence

On a standard server CPU with 8 threads, forecasting one day ahead from three weeks of 15-minute history takes 10 ms with the 5M model and 140 ms with the 209M model.

Source

model Mistral claim (8 threads) mine, median (2 threads) mine, min Timestral-5M 10 ms 52.4 ms 35.9 ms

Source

MAE (passengers, thousands) Timestral-5M median 44.93 seasonal naive 71.25 drift 91.62

Source

80% interval coverage, 24 months 4 of 24 = 16.7% first 12 months 25.0% last 12 months 8.3% median bias over 24 months -44.93

Source

  • Record date: 2026-10-20T00:41:10.854Z