{ "backend": "qwen3_flex", "capture_cudagraph": true, "lora_adapter": "outputs/lora_rank32_fresh", "n_prompts": 64, "n_decoded_tokens": 28495, "wall_times_s": [ 8.62534567998955, 6.866325525043067, 6.2769941369770095, 5.074044068984222, 6.802140125015285 ], "median_wall_s": 6.802140125015285, "best_wall_s": 5.074044068984222, "decode_tps_median": 4189.122757881435, "decode_tps_best": 5615.836128460044, "max_new_tokens": 512, "peak_memory_gb": 44.21115064620972, "sample_completions": [ "First, let's find the sum of the numbers in Amanda's list. The sum of the first n even numbers is given by the formula n(n+1). In this case, n = 50 (since there are 50 even numbers from 2 to 100). So, the sum of Amanda's list is 50(50+1) = ", "Let's denote the number of pages in the first volume as $x$. Then, the number of pages in the second volume is $x + 50$, and the number of pages in the third volume is $1.5(x + 50)$.\n\nThe sum of the page numbers on the first pages of the three volumes is $1 + (x + 1) + (", "Let the roots of the equation be $r, r^2, r^3, r^4, r^5$ in geometric progression. By Vieta's formulas, the sum of the roots is $r + r^2 + r^3 + r^4 + r^5 = 180$. Dividing both sides by $r^5$, we get $1" ] }