Ranking at depth 11
Model's reasoning and response:
To solve this problem, we need to evaluate each state against the goal constraints and rank them based on how many constraints are satisfied. The goal is to have:

- Curb_0 with car_0
- Curb_1 with car_1
- Curb_2 with car_2
- Curb_3 with car_3

Let's evaluate each state:

### State 94
- **Curb_0**: car_0 (satisfied)
- **Curb_1**: car_2 (not satisfied)
- **Curb_2**: car_3 (not satisfied)
- **Curb_3**: car_1 (not satisfied)

**Constraints satisfied**: 1

### State 96
- **Curb_0**: car_0 (satisfied)
- **Curb_1**: car_2 (not satisfied)
- **Curb_2**: car_3 (not satisfied)
- **Curb_3**: car_1 (not satisfied)

**Constraints satisfied**: 1

### State 97
- **Curb_0**: car_0 (satisfied)
- **Curb_1**: empty (not satisfied)
- **Curb_2**: car_3 (not satisfied)
- **Curb_3**: car_1 with car_2 double parked (not satisfied)

**Constraints satisfied**: 1

### State 101
- **Curb_0**: car_0 with car_3 double parked (not satisfied)
- **Curb_1**: car_2 (not satisfied)
- **Curb_2**: empty (not satisfied)
- **Curb_3**: car_1 (satisfied)

**Constraints satisfied**: 1

### State 102
- **Curb_0**: car_0 (satisfied)
- **Curb_1**: empty (not satisfied)
- **Curb_2**: car_3 (not satisfied)
- **Curb_3**: car_1 with car_2 double parked (not satisfied)

**Constraints satisfied**: 1

### State 103
- **Curb_0**: car_0 with car_1 double parked (not satisfied)
- **Curb_1**: car_2 (not satisfied)
- **Curb_2**: car_3 (not satisfied)
- **Curb_3**: empty (not satisfied)

**Constraints satisfied**: 0

### Ranking
Since states 94, 96, 97, 101, and 102 each satisfy 1 constraint, they are ranked equally. State 103 satisfies 0 constraints, so it is ranked last.

```ranking
94, 96, 97, 101, 102, 103
```

Final ranking:
Rank 1: State ID 94
State Description: Curb_0 has car_0 parked, clear. Curb_1 has car_2 parked, clear. Curb_2 has car_3 parked, clear. Curb_3 has car_1 parked, clear.

Rank 2: State ID 96
State Description: Curb_0 contains car_0, clear. Curb_1 contains car_2, clear. Curb_2 contains car_3, clear. Curb_3 contains car_1, clear. Car_0 is parked and clear. Car_1 is parked and clear. Car_2 is parked and clear. Car_3 is parked and clear.

Rank 3: State ID 97
State Description: Curb_0 contains car_0, clear. Curb_1 is empty, clear. Curb_2 contains car_3, not clear, with car_2 double parked behind it. Curb_3 contains car_1, clear. Car_0 is parked and clear. Car_1 is parked and clear. Car_2 is double parked behind car_3, clear. Car_3 is parked, not clear.

Rank 4: State ID 101
State Description: Curb_0 has car_0 parked, not clear, with car_3 double parked behind it. Curb_1 has car_2 parked, clear. Curb_2 is empty, clear. Curb_3 has car_1 parked, clear. Car_0 is parked, not clear. Car_1 is parked, clear. Car_2 is parked, clear. Car_3 is double parked, clear.

Rank 5: State ID 102
State Description: Curb_0 has car_0 parked, clear. Curb_1 is empty, clear. Curb_2 has car_3 parked, clear. Curb_3 has car_1 parked with car_2 double-parked behind it, car_1 not clear, car_2 clear. Car_0 is parked, clear. Car_1 is parked, not clear. Car_2 is double-parked, clear. Car_3 is parked, clear.

Rank 6: State ID 103
State Description: Curb_0 has car_0 parked with car_1 behind it, car_0 is not clear, car_1 is clear. Curb_1 has car_2 parked, clear. Curb_2 has car_3 parked, clear. Curb_3 is empty, clear. Car_0 is not clear. Car_1 is double parked behind car_0, clear. Car_2 is parked, clear. Car_3 is parked, clear.

