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User 6b4aadc137ac13e75b0b1014c8c52888 Responses

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Survey Response Breakdown - Survey 141

User ID Submitted At Duration Ideal budget l1l2 View Response
6b4aadc13... 6b4aadc137ac13e75b0b1014c8c52888 27-01-2026 17:59 N/A [35, 5, 60] 80%20% View Response

User ID: 6b4aadc137ac13e75b0b1014c8c52888

Survey ID: 141

Ideal budget: [35, 5, 60]
⏱️ Response Time: N/A
Survey Summary
Choice Percentage
l1 (Rank) 80%
l2 (Rank) 20%
Pairs List
Pair #1
Original choice: Option 1
Pair Score: 0.07
Score = min(L1 advantage, L2 advantage). Advantage = how much better one vector is than the other in each metric. Higher score = clearer choice.
Choice Option Type
✓ [90, 5, 5] l1: {best: -110.00, worst: -120.00}
[65, 35, 0] l2: {best: -73.48, worst: -77.78}
Pair #2
Original choice: Option 2
Pair Score: 0.07
Score = min(L1 advantage, L2 advantage). Advantage = how much better one vector is than the other in each metric. Higher score = clearer choice.
Choice Option Type
[35, 60, 5] l1: {best: -110.00, worst: -120.00}
✓ [5, 65, 30] l2: {best: -73.48, worst: -77.78}
Pair #3
Original choice: Option 1
Pair Score: 0.05
Score = min(L1 advantage, L2 advantage). Advantage = how much better one vector is than the other in each metric. Higher score = clearer choice.
Choice Option Type
✓ [35, 55, 10] l1: {best: -100.00, worst: -110.00}
[60, 35, 5] l2: {best: -67.45, worst: -70.71}
Pair #4
Original choice: Option 2
Pair Score: 0.05
Score = min(L1 advantage, L2 advantage). Advantage = how much better one vector is than the other in each metric. Higher score = clearer choice.
Choice Option Type
✓ [85, 5, 10] l1: {best: -100.00, worst: -110.00}
[10, 60, 30] l2: {best: -67.45, worst: -70.71}
Pair #5
Original choice: Option 2
Pair Score: 0.04
Score = min(L1 advantage, L2 advantage). Advantage = how much better one vector is than the other in each metric. Higher score = clearer choice.
Choice Option Type
✓ [80, 5, 15] l1: {best: -90.00, worst: -100.00}
[60, 30, 10] l2: {best: -61.24, worst: -63.64}
Pair #6
Original choice: Option 1
Pair Score: 0.04
Score = min(L1 advantage, L2 advantage). Advantage = how much better one vector is than the other in each metric. Higher score = clearer choice.
Choice Option Type
✓ [35, 50, 15] l1: {best: -90.00, worst: -100.00}
[10, 55, 35] l2: {best: -61.24, worst: -63.64}
Pair #7
Original choice: Option 1
Pair Score: 0.04
Score = min(L1 advantage, L2 advantage). Advantage = how much better one vector is than the other in each metric. Higher score = clearer choice.
Choice Option Type
[35, 65, 0] l1: {best: -120.00, worst: -130.00}
✓ [5, 70, 25] l2: {best: -79.69, worst: -84.85}
Pair #8
Original choice: Option 2
Pair Score: 0.04
Score = min(L1 advantage, L2 advantage). Advantage = how much better one vector is than the other in each metric. Higher score = clearer choice.
Choice Option Type
✓ [95, 5, 0] l1: {best: -120.00, worst: -130.00}
[0, 70, 30] l2: {best: -79.69, worst: -84.85}
Pair #9
Original choice: Option 2
Pair Score: 0.03
Score = min(L1 advantage, L2 advantage). Advantage = how much better one vector is than the other in each metric. Higher score = clearer choice.
Choice Option Type
✓ [35, 45, 20] l1: {best: -80.00, worst: -90.00}
[15, 50, 35] l2: {best: -55.23, worst: -56.57}
Pair #10
Original choice: Option 1
Pair Score: 0.03
Score = min(L1 advantage, L2 advantage). Advantage = how much better one vector is than the other in each metric. Higher score = clearer choice.
Choice Option Type
✓ [75, 5, 20] l1: {best: -80.00, worst: -90.00}
[60, 25, 15] l2: {best: -55.23, worst: -56.57}