{
  "arm": "GLM-5.2",
  "provider": "alibaba",
  "benchmark": "postcutoff_pilot_v1",
  "freeze_tag": "postcutoff-pilot-v1-freeze-20260705",
  "note": "Frontier comparator. Single public model; full per-task output included.",
  "tasks": [
    {
      "task_id": "PILOT-N2",
      "task_type": "math",
      "answer": null,
      "gold": "30907",
      "correct": false,
      "tokens_in": 144,
      "tokens_out": 32769,
      "cost_usd": 0.126352,
      "latency_s": 556.99,
      "timed_out": false,
      "solution": ""
    },
    {
      "task_id": "PILOT-K1",
      "task_type": "code",
      "answer": null,
      "gold": "121090",
      "correct": false,
      "tokens_in": 0,
      "tokens_out": 0,
      "cost_usd": 0,
      "latency_s": 0,
      "timed_out": true,
      "solution": ""
    },
    {
      "task_id": "PILOT-Q1",
      "task_type": "simple_qa",
      "answer": "10152",
      "gold": "10152",
      "correct": true,
      "tokens_in": 157,
      "tokens_out": 2302,
      "cost_usd": 0.009038,
      "latency_s": 37.23,
      "timed_out": false,
      "solution": "To find the total number of units delivered for the week, we first determine the number of crates shipped each day from Monday to Friday.\n\n1. **Calculate daily crates shipped:**\n- Monday: 48 crates\n- Tuesday: 48 + 6 = 54 crates\n- Wednesday: 54 + 6 = 60 crates\n- Thursday: 60 + 6 = 66 crates\n- Friday: 66 + 6 = 72 crates\n\nThe total number of crates shipped during the week is 48 + 54 + 60 + 66 + 72 = 300 crates. If all crates were full, the depot would ship 300 \u00d7 36 = 10,800 units.\n\n2. **Account for Wednesday's half-full crates:**\nOn Wednesday, exactly one-third of the 60 crates are shipped half-full. \nNumber of half-full crates = 60 / 3 = 20 crates.\nSince these crates hold 18 units instead of 36 units, there is a deficit of 36 - 18 = 18 units per half-full crate.\nTotal deficit for Wednesday = 20 \u00d7 18 = 360 units.\n\n3. **Account for Friday's returned crates:**\nOn Friday, 8 crates are returned unopened and do not count toward the week's deliveries. Since these were full crates, we must subtract their contents.\nTotal deficit for Friday = 8 \u00d7 36 = 288 units.\n\n4. **Calculate total units delivered:**\nTotal units delivered = (Total units if all were full) - (Wednesday deficit) - (Friday deficit)\nTotal units delivered = 10,800 - 360 - 288 = 10,152 units.\n\nANSWER: 10152"
    },
    {
      "task_id": "PILOT-R1",
      "task_type": "reasoning",
      "answer": "12",
      "gold": "12",
      "correct": true,
      "tokens_in": 178,
      "tokens_out": 9006,
      "cost_usd": 0.034878,
      "latency_s": 139.83,
      "timed_out": false,
      "solution": "To determine the positions of the two liars, we can analyze the statements made by each person. Let $A, B, C, D, E$ represent the finishing positions of Ava, Ben, Cleo, Dan, and Eve, respectively, from 1st to 5th place. \n\nWe are given:\n1. Exactly two of the five always lie, and the other three always tell the truth.\n2. The two liars finished in consecutive positions ($|L_1 - L_2| = 1$).\n3. Ava finished ahead of Dan ($A < D$).\n\nThe statements are:\n- Ava: $A = B - 1$\n- Ben: $C = 5$\n- Cleo: $C < A$\n- Dan: $E \\neq 1$\n- Eve: $D = 3$\n\nLet's test the possible pairs of liars:\n\n**Case 1: Ava and Ben are liars.**\nIf Ava lies, $A \\neq B - 1$. Since Ava and Ben are in consecutive positions, $|A - B| = 1$, which means $A = B + 1$.\nBen lies, so $C \\neq 5$.\nCleo tells the truth: $C < A$.\nEve tells the truth: $D = 3$.\nSince $A < D$, we have $A < 3$. Because $A = B + 1$ and positions are at least 1, $A$ must be 2 and $B$ must be 1. \nThen Cleo's statement $C < 2$ means $C = 1$. But $B = 1$, and there are no ties. Contradiction.\n\n**Case 2: Ava and Cleo are liars.**\nBen tells the truth: $C = 5$.\nEve tells the truth: $D = 3$.\nSince Ava and Cleo are liars, their positions are consecutive: $|A - 5| = 1 \\implies A = 4$ (or 6, which is invalid). \nBut we are given $A < D$, so $4 < 3$, which is a contradiction.\n\n**Case 3: Ben and Eve are liars.**\nBen lies: $C \\neq 5$.\nEve lies: $D \\neq 3$.\nAva tells the truth: $A = B - 1$.\nCleo tells the truth: $C < A$.\nDan tells the truth: $E \\neq 1$.\nBen and Eve are in consecutive positions: $|B - E| = 1$.\n- If $B = 2$, then $A = 1$. Cleo's statement $C < 1$ is impossible.\n- If $B = 3$, then $A = 2$. Cleo's statement means $C = 1$. Since $|B - E| = 1$, $E$ can be 2 or 4. Because $A = 2$, $E$ must be 4. The remaining position for $D$ is 5. Let's check the conditions: $A < D \\implies 2 < 5$ (True). Dan's statement $E \\neq 1 \\implies 4 \\neq 1$ (True). Eve's lie $D \\neq 3 \\implies 5 \\neq 3$ (True). Ben's lie $C \\neq 5 \\implies 1 \\neq 5$ (True). This works perfectly!\n- If $B = 4$, then $A = 3$. $|4 - E| = 1 \\implies E = 5$. Then $C < 3 \\implies C \\in \\{1, 2\\}$. $D$ must be the other, but $A < D \\implies 3 < D$, which is impossible since the remaining spots are 1 and 2.\n\nThus, the only valid arrangement is:\n- Ava = 2\n- Ben = 3\n- Cleo = 1\n- Dan = 5\n- Eve = 4\n\nThe two liars are Ben and Eve, who finished in positions 3 and 4, which are indeed consecutive.\nThe product of their positions is $3 \\times 4 = 12$.\n\nANSWER: 12"
    },
    {
      "task_id": "PILOT-C1",
      "task_type": "code",
      "answer": null,
      "gold": "300062",
      "correct": false,
      "tokens_in": 121,
      "tokens_out": 32769,
      "cost_usd": 0.126327,
      "latency_s": 587.94,
      "timed_out": false,
      "solution": ""
    }
  ]
}