size_categories:1K<n<10K format:parquet modality:text library:datasets library:pandas library:mlcroissant library:polars library:distilabel region:us synthetic distilabel rlaif
---
size_categories: n<1K
dataset_info:
  features:
  - name: query
    dtype: string
  - name: instance_id
    dtype: string
  - name: Number of blocks
    dtype: int64
  - name: generation
    dtype: string
  - name: distilabel_metadata
    struct:
    - name: raw_input_text_generation_0
      list:
      - name: content
        dtype: string
      - name: role
        dtype: string
    - name: raw_output_text_generation_0
      dtype: string
    - name: statistics_text_generation_0
      struct:
      - name: input_tokens
        dtype: int64
      - name: output_tokens
        dtype: int64
  - name: model_name
    dtype: string
  splits:
  - name: train
    num_bytes: 32014863
    num_examples: 1000
  download_size: 8157893
  dataset_size: 32014863
configs:
- config_name: default
  data_files:
  - split: train
    path: data/train-*
tags:
- synthetic
- distilabel
- rlaif
---

<p align="left">
  <a href="https://github.com/argilla-io/distilabel">
    <img src="https://raw.githubusercontent.com/argilla-io/distilabel/main/docs/assets/distilabel-badge-light.png" alt="Built with Distilabel" width="200" height="32"/>
  </a>
</p>

# Dataset Card for deepseek-r1-qwen-32b-planning-6-blocks

This dataset has been created with [distilabel](https://distilabel.argilla.io/).



## Dataset Summary

This dataset contains a `pipeline.yaml` which can be used to reproduce the pipeline that generated it in distilabel using the `distilabel` CLI:

```console
distilabel pipeline run --config "https://huggingface.co/datasets/dmitriihook/deepseek-r1-qwen-32b-planning-6-blocks/raw/main/pipeline.yaml"
```

or explore the configuration:

```console
distilabel pipeline info --config "https://huggingface.co/datasets/dmitriihook/deepseek-r1-qwen-32b-planning-6-blocks/raw/main/pipeline.yaml"
```

## Dataset structure

The examples have the following structure per configuration:


<details><summary> Configuration: default </summary><hr>

```json
{
    "Number of blocks": 6,
    "distilabel_metadata": {
        "raw_input_text_generation_0": [
            {
                "content": "I am playing with a set of blocks where I need to arrange the blocks into stacks. Here are the actions I can do\n\nPick up a block\nUnstack a block from on top of another block\nPut down a block\nStack a block on top of another block\n\nI have the following restrictions on my actions:\nI can only pick up or unstack one block at a time.\nI can only pick up or unstack a block if my hand is empty.\nI can only pick up a block if the block is on the table and the block is clear. A block is clear if the block has no other blocks on top of it and if the block is not picked up.\nI can only unstack a block from on top of another block if the block I am unstacking was really on top of the other block.\nI can only unstack a block from on top of another block if the block I am unstacking is clear.\nOnce I pick up or unstack a block, I am holding the block.\nI can only put down a block that I am holding.\nI can only stack a block on top of another block if I am holding the block being stacked.\nI can only stack a block on top of another block if the block onto which I am stacking the block is clear.\nOnce I put down or stack a block, my hand becomes empty.\nOnce you stack a block on top of a second block, the second block is no longer clear.\n\nHere is an example problem:\n\n[STATEMENT]\nAs initial conditions I have that, Block B is clear, Block C is clear, the hand is empty, Block C is on top of Block A, Block A is on the table, Block B is on the table.\nMy goal is to have that Block A is on top of Block C and Block B is on top of Block A\n\nMy plan is as follows:\n\n[PLAN]\nunstack Block C from on top of Block A\nput down Block C\npick up Block A\nstack Block A on top of Block C\npick up Block B\nstack Block B on top of Block A\n[PLAN END]\n\nHere is another example:\n\n[STATEMENT]\nAs initial conditions I have that, Block B is clear, the hand is empty, Block A is on top of Block D, Block B is on top of Block C, Block C is on top of Block A and Block D is on the table.\nMy goal is to have that Block C is on top of Block D, Block A is on top of Block C and Block B is on top of Block A.\n\nMy plan is as follows:\n\n[PLAN]\nunstack Block B from on top of Block C\nput down Block B\nunstack Block C from on top of Block A\nput down Block C\nunstack Block A from on top of Block D\nput down Block A\npick up Block C\nstack Block C on top of Block D\npick up Block A\nstack Block A on top of Block C\npick up Block B\nstack Block B on top of Block A\n[PLAN END]\nHere is the problem to solve:\n\n[STATEMENT]\nAs initial conditions I have that: Block A is clear, Block C is clear, Block E is clear, the hand is empty, Block B is on top of Block F, Block C is on top of Block D, Block D is on top of Block B, Block A is on the table, Block E is on the table and Block F is on the table.\nMy goal is for the following to be true: Block A is on top of Block E, Block B is on top of Block D, Block C is on top of Block B, Block E is on top of Block C and Block F is on top of Block A.\n\nMy plan is as follows:",
                "role": "user"
            }
        ],
        "raw_output_text_generation_0": "Okay, so I have this block-stacking problem to solve. Let me try to figure out the steps needed to get from the initial state to the goal state. I\u0027ll take it step by step because I\u0027m still getting the hang of these kinds of problems.\n\nFirst, let me understand the initial conditions. The blocks are A, B, C, D, E, F. The hand is empty. The clear blocks are A, C, and E. That means these blocks have nothing on top of them and are on the table or on another block that\u0027s clear.\n\nLooking at the initial setup:\n\n- Block B is on top of F.\n- Block C is on top of D.\n- Block D is on top of B.\n- So, the stack from bottom to top is F, B, D, C.\n- Blocks A and E are on the table, clear.\n- Block F is also on the table.\n\nSo, the initial stacks are:\n- F (on table) \u2192 B \u2192 D \u2192 C\n- A (on table)\n- E (on table)\n\nThe goal is to have:\n- A on top of E\n- B on top of D\n- C on top of B\n- E on top of C\n- F on top of A\n\nWait, that seems a bit confusing. Let me parse the goal again:\n\nGoal:\n- A is on top of E\n- B is on top of D\n- C is on top of B\n- E is on top of C\n- F is on top of A\n\nSo, the desired stacks would be:\n\nStarting from the bottom:\n- E \u2192 C \u2192 B \u2192 D\n- A \u2192 F\nBut wait, A is on top of E, and E is on top of C. So, E is under A, but E is also on top of C. That would mean the stack is C \u2192 E \u2192 A, but then F is on top of A. So, C \u2192 E \u2192 A \u2192 F.\n\nBut also, B is on top of D, and C is on top of B. So, D \u2192 B \u2192 C. But C is also part of the other stack. Hmm, that seems conflicting because C can\u0027t be in two places at once.\n\nWait, maybe I\u0027m misunderstanding. Let me re-express the goal:\n\n- A is on E\n- B is on D\n- C is on B\n- E is on C\n- F is on A\n\nSo, E is on C, which is on B, which is on D. So, D \u2192 B \u2192 C \u2192 E \u2192 A \u2192 F.\n\nBut also, A is on E, which is on C, which is on B, which is on D. So, the main stack would be D \u2192 B \u2192 C \u2192 E \u2192 A \u2192 F.\n\nBut wait, that would mean F is on top of A, which is on E, which is on C, which is on B, which is on D. So, the entire stack is D at the bottom, then B, then C, then E, then A, then F on top.\n\nBut the initial state has F on the table with B on top of it, and D on top of B, and C on top of D. So, the initial stack is F \u2192 B \u2192 D \u2192 C.\n\nAnd A and E are on the table.\n\nSo, the goal is to rearrange these blocks into a single stack: D \u2192 B \u2192 C \u2192 E \u2192 A \u2192 F.\n\nWait, but the goal also says F is on top of A, which is on E, which is on C, which is on B, which is on D. So, yes, that\u0027s the same as D \u2192 B \u2192 C \u2192 E \u2192 A \u2192 F.\n\nBut how do I get there from the initial state?\n\nLet me list the initial state again:\n\n- F is on the table, with B on top, D on top of B, and C on top of D. So, stack F-B-D-C.\n\n- A and E are on the table, clear.\n\nHand is empty.\n\nSo, the goal is to have:\n\n- D on the table? Wait, no. Because in the goal, D is under B, which is under C, which is under E, which is under A, which is under F.\n\nWait, no, the goal says F is on top of A, which is on E, which is on C, which is on B, which is on D. So, D is the base, then B, then C, then E, then A, then F.\n\nSo, the stack would be D \u2192 B \u2192 C \u2192 E \u2192 A \u2192 F.\n\nBut initially, D is on top of B, which is on F. So, to get D to be under B, I need to move B and D.\n\nWait, but in the initial state, B is on F, and D is on B. So, to get B on D, I need to move D somewhere else first.\n\nThis is getting a bit complicated. Let me try to break it down.\n\nFirst, I need to move blocks around to build the desired stack. Let\u0027s see what needs to be done step by step.\n\n1. The goal requires that F is on top of A, which is on E, which is on C, which is on B, which is on D. So, the order from bottom to top is D, B, C, E, A, F.\n\n2. Currently, D is on top of B, which is on F. So, to get B on top of D, I need to move D off of B. But D is on top of B, so I can unstack D from B.\n\nBut wait, D is on top of B, which is on F. So, to unstack D, I need to pick up D, but D is on top of B, which is on F. So, I can unstack D from B, but I need to make sure that D is clear. Since D is on top of B, and nothing is on top of D except C, which is on top of D. So, C is on D, which is on B, which is on F.\n\nSo, to unstack D, I need to first unstack C from D. Because C is on top of D, so D is not clear. So, I need to move C first.\n\nBut C is clear initially, right? Wait, the initial conditions say Block C is clear. Wait, that can\u0027t be because C is on top of D, which is on top of B, which is on F. So, if C is clear, that means nothing is on top of C. So, C is on top of D, and nothing is on top of C. So, C is clear.\n\nSo, I can unstack C from D because C is clear. Let me try that.\n\nStep 1: Unstack C from D. Now, C is in hand, D is now clear.\n\nBut wait, D was on top of B, which is on F. So, after unstacking C, D is still on top of B. So, D is now clear because C was on top of it, but now C is picked up.\n\nWait, no. When I unstack C from D, D becomes clear because C was the only block on top of D. So, D is now clear.\n\nBut D is on top of B, which is on F. So, to move D, I need to unstack D from B. But D is on top of B, so I can unstack D from B because D is clear now (since C was on top, but I just unstacked C).\n\nWait, but after unstacking C, D is clear, so I can unstack D from B.\n\nSo, step 2: Unstack D from B. Now, D is in hand, B is on F, and D is clear.\n\nBut wait, D was on top of B, so after unstacking D, B is now clear because D was on top of it. So, B is now clear.\n\nNow, I have C and D in hand? No, because I can only hold one block at a time. So, I need to put down C first before I can unstack D.\n\nWait, no. Let me correct that.\n\nFirst, I unstack C from D, so C is in hand, D is now clear. Then, I can unstack D from B because D is clear. But I can\u0027t do that because I\u0027m holding C. So, I need to put down C first.\n\nSo, step 1: Unstack C from D. Now, C is in hand, D is clear.\n\nStep 2: Put down C. Now, C is on the table, clear. Hand is empty.\n\nStep 3: Unstack D from B. Now, D is in hand, B is clear.\n\nStep 4: Put down D. Now, D is on the table, clear. Hand is empty.\n\nNow, the stacks are:\n\n- F \u2192 B (since D was on B, but we unstacked D, so B is now on F, clear.\n\n- C is on the table, clear.\n\n- D is on the table, clear.\n\n- A and E are on the table, clear.\n\nSo, now, I have four blocks on the table: A, C, D, E, F (F is on the table with B on top). Wait, no, F is on the table, B is on F, and D was on B but we unstacked D, so B is now on F, clear.\n\nSo, the stacks are:\n\n- F \u2192 B (B is clear now because D was on top, but we moved D).\n\n- C, D, A, E on the table, clear.\n\nNow, the goal is to have D as the base, then B, then C, then E, then A, then F.\n\nSo, I need to build the stack starting with D.\n\nSo, first, I need to get D on the table, which it is. Then, I need to stack B on D.\n\nBut B is on F. So, I need to move B off of F.\n\nBut B is on F, which is on the table. So, to move B, I need to unstack B from F.\n\nBut B is clear now because we unstacked D from it. So, I can unstack B from F.\n\nSo, step 5: Unstack B from F. Now, B is in hand, F is clear.\n\nStep 6: Put down B. Now, B is on the table, clear.\n\nNow, the stacks are:\n\n- F on the table, clear.\n\n- B on the table, clear.\n\n- C, D, A, E on the table, clear.\n\nNow, I need to stack B on D. So, I need to pick up B and stack it on D.\n\nBut D is on the table, clear. So, I can stack B on D.\n\nSo, step 7: Pick up B.\n\nStep 8: Stack B on D. Now, D \u2192 B. Hand is empty.\n\nNow, the stacks are:\n\n- D \u2192 B\n\n- F on the table, clear.\n\n- C, A, E on the table, clear.\n\nNext, I need to stack C on B. So, I need to pick up C and stack it on B.\n\nC is on the table, clear. So, step 9: Pick up C.\n\nStep 10: Stack C on B. Now, D \u2192 B \u2192 C. Hand is empty.\n\nNow, the stacks are:\n\n- D \u2192 B \u2192 C\n\n- F on the table, clear.\n\n- A, E on the table, clear.\n\nNext, I need to stack E on C. So, pick up E and stack it on C.\n\nE is on the table, clear. So, step 11: Pick up E.\n\nStep 12: Stack E on C. Now, D \u2192 B \u2192 C \u2192 E. Hand is empty.\n\nNow, the stacks are:\n\n- D \u2192 B \u2192 C \u2192 E\n\n- F on the table, clear.\n\n- A on the table, clear.\n\nNext, I need to stack A on E. So, pick up A and stack it on E.\n\nA is on the table, clear. So, step 13: Pick up A.\n\nStep 14: Stack A on E. Now, D \u2192 B \u2192 C \u2192 E \u2192 A. Hand is empty.\n\nNow, the stacks are:\n\n- D \u2192 B \u2192 C \u2192 E \u2192 A\n\n- F on the table, clear.\n\nFinally, I need to stack F on A. So, pick up F and stack it on A.\n\nF is on the table, clear. So, step 15: Pick up F.\n\nStep 16: Stack F on A. Now, D \u2192 B \u2192 C \u2192 E \u2192 A \u2192 F. Hand is empty.\n\nSo, that should be the plan.\n\nWait, but let me double-check if I missed any steps or if any actions are invalid.\n\nLet me go through each step:\n\n1. Unstack C from D: Valid because C is clear and on top of D.\n\n2. Put down C: Valid.\n\n3. Unstack D from B: Valid because D is clear now.\n\n4. Put down D: Valid.\n\n5. Unstack B from F: Valid because B is clear.\n\n6. Put down B: Valid.\n\n7. Pick up B: Valid because B is clear.\n\n8. Stack B on D: Valid because D is clear.\n\n9. Pick up C: Valid because C is clear.\n\n10. Stack C on B: Valid because B is clear.\n\n11. Pick up E: Valid because E is clear.\n\n12. Stack E on C: Valid because C is clear.\n\n13. Pick up A: Valid because A is clear.\n\n14. Stack A on E: Valid because E is clear.\n\n15. Pick up F: Valid because F is clear.\n\n16. Stack F on A: Valid because A is clear.\n\nYes, that seems to cover all the necessary steps without violating any constraints. Each time I pick up or unstack, I make sure the block is clear, and each time I stack, the target is clear.\n\nI think that\u0027s the correct plan.\n\u003c/think\u003e\n\n[PLAN]\nunstack Block C from on top of Block D\nput down Block C\nunstack Block D from on top of Block B\nput down Block D\nunstack Block B from on top of Block F\nput down Block B\npick up Block B\nstack Block B on top of Block D\npick up Block C\nstack Block C on top of Block B\npick up Block E\nstack Block E on top of Block C\npick up Block A\nstack Block A on top of Block E\npick up Block F\nstack Block F on top of Block A\n[PLAN END]",
        "statistics_text_generation_0": {
            "input_tokens": 784,
            "output_tokens": 3128
        }
    },
    "generation": "Okay, so I have this block-stacking problem to solve. Let me try to figure out the steps needed to get from the initial state to the goal state. I\u0027ll take it step by step because I\u0027m still getting the hang of these kinds of problems.\n\nFirst, let me understand the initial conditions. The blocks are A, B, C, D, E, F. The hand is empty. The clear blocks are A, C, and E. That means these blocks have nothing on top of them and are on the table or on another block that\u0027s clear.\n\nLooking at the initial setup:\n\n- Block B is on top of F.\n- Block C is on top of D.\n- Block D is on top of B.\n- So, the stack from bottom to top is F, B, D, C.\n- Blocks A and E are on the table, clear.\n- Block F is also on the table.\n\nSo, the initial stacks are:\n- F (on table) \u2192 B \u2192 D \u2192 C\n- A (on table)\n- E (on table)\n\nThe goal is to have:\n- A on top of E\n- B on top of D\n- C on top of B\n- E on top of C\n- F on top of A\n\nWait, that seems a bit confusing. Let me parse the goal again:\n\nGoal:\n- A is on top of E\n- B is on top of D\n- C is on top of B\n- E is on top of C\n- F is on top of A\n\nSo, the desired stacks would be:\n\nStarting from the bottom:\n- E \u2192 C \u2192 B \u2192 D\n- A \u2192 F\nBut wait, A is on top of E, and E is on top of C. So, E is under A, but E is also on top of C. That would mean the stack is C \u2192 E \u2192 A, but then F is on top of A. So, C \u2192 E \u2192 A \u2192 F.\n\nBut also, B is on top of D, and C is on top of B. So, D \u2192 B \u2192 C. But C is also part of the other stack. Hmm, that seems conflicting because C can\u0027t be in two places at once.\n\nWait, maybe I\u0027m misunderstanding. Let me re-express the goal:\n\n- A is on E\n- B is on D\n- C is on B\n- E is on C\n- F is on A\n\nSo, E is on C, which is on B, which is on D. So, D \u2192 B \u2192 C \u2192 E \u2192 A \u2192 F.\n\nBut also, A is on E, which is on C, which is on B, which is on D. So, the main stack would be D \u2192 B \u2192 C \u2192 E \u2192 A \u2192 F.\n\nBut wait, that would mean F is on top of A, which is on E, which is on C, which is on B, which is on D. So, the entire stack is D at the bottom, then B, then C, then E, then A, then F on top.\n\nBut the initial state has F on the table with B on top of it, and D on top of B, and C on top of D. So, the initial stack is F \u2192 B \u2192 D \u2192 C.\n\nAnd A and E are on the table.\n\nSo, the goal is to rearrange these blocks into a single stack: D \u2192 B \u2192 C \u2192 E \u2192 A \u2192 F.\n\nWait, but the goal also says F is on top of A, which is on E, which is on C, which is on B, which is on D. So, yes, that\u0027s the same as D \u2192 B \u2192 C \u2192 E \u2192 A \u2192 F.\n\nBut how do I get there from the initial state?\n\nLet me list the initial state again:\n\n- F is on the table, with B on top, D on top of B, and C on top of D. So, stack F-B-D-C.\n\n- A and E are on the table, clear.\n\nHand is empty.\n\nSo, the goal is to have:\n\n- D on the table? Wait, no. Because in the goal, D is under B, which is under C, which is under E, which is under A, which is under F.\n\nWait, no, the goal says F is on top of A, which is on E, which is on C, which is on B, which is on D. So, D is the base, then B, then C, then E, then A, then F.\n\nSo, the stack would be D \u2192 B \u2192 C \u2192 E \u2192 A \u2192 F.\n\nBut initially, D is on top of B, which is on F. So, to get D to be under B, I need to move B and D.\n\nWait, but in the initial state, B is on F, and D is on B. So, to get B on D, I need to move D somewhere else first.\n\nThis is getting a bit complicated. Let me try to break it down.\n\nFirst, I need to move blocks around to build the desired stack. Let\u0027s see what needs to be done step by step.\n\n1. The goal requires that F is on top of A, which is on E, which is on C, which is on B, which is on D. So, the order from bottom to top is D, B, C, E, A, F.\n\n2. Currently, D is on top of B, which is on F. So, to get B on top of D, I need to move D off of B. But D is on top of B, so I can unstack D from B.\n\nBut wait, D is on top of B, which is on F. So, to unstack D, I need to pick up D, but D is on top of B, which is on F. So, I can unstack D from B, but I need to make sure that D is clear. Since D is on top of B, and nothing is on top of D except C, which is on top of D. So, C is on D, which is on B, which is on F.\n\nSo, to unstack D, I need to first unstack C from D. Because C is on top of D, so D is not clear. So, I need to move C first.\n\nBut C is clear initially, right? Wait, the initial conditions say Block C is clear. Wait, that can\u0027t be because C is on top of D, which is on top of B, which is on F. So, if C is clear, that means nothing is on top of C. So, C is on top of D, and nothing is on top of C. So, C is clear.\n\nSo, I can unstack C from D because C is clear. Let me try that.\n\nStep 1: Unstack C from D. Now, C is in hand, D is now clear.\n\nBut wait, D was on top of B, which is on F. So, after unstacking C, D is still on top of B. So, D is now clear because C was on top of it, but now C is picked up.\n\nWait, no. When I unstack C from D, D becomes clear because C was the only block on top of D. So, D is now clear.\n\nBut D is on top of B, which is on F. So, to move D, I need to unstack D from B. But D is on top of B, so I can unstack D from B because D is clear now (since C was on top, but I just unstacked C).\n\nWait, but after unstacking C, D is clear, so I can unstack D from B.\n\nSo, step 2: Unstack D from B. Now, D is in hand, B is on F, and D is clear.\n\nBut wait, D was on top of B, so after unstacking D, B is now clear because D was on top of it. So, B is now clear.\n\nNow, I have C and D in hand? No, because I can only hold one block at a time. So, I need to put down C first before I can unstack D.\n\nWait, no. Let me correct that.\n\nFirst, I unstack C from D, so C is in hand, D is now clear. Then, I can unstack D from B because D is clear. But I can\u0027t do that because I\u0027m holding C. So, I need to put down C first.\n\nSo, step 1: Unstack C from D. Now, C is in hand, D is clear.\n\nStep 2: Put down C. Now, C is on the table, clear. Hand is empty.\n\nStep 3: Unstack D from B. Now, D is in hand, B is clear.\n\nStep 4: Put down D. Now, D is on the table, clear. Hand is empty.\n\nNow, the stacks are:\n\n- F \u2192 B (since D was on B, but we unstacked D, so B is now on F, clear.\n\n- C is on the table, clear.\n\n- D is on the table, clear.\n\n- A and E are on the table, clear.\n\nSo, now, I have four blocks on the table: A, C, D, E, F (F is on the table with B on top). Wait, no, F is on the table, B is on F, and D was on B but we unstacked D, so B is now on F, clear.\n\nSo, the stacks are:\n\n- F \u2192 B (B is clear now because D was on top, but we moved D).\n\n- C, D, A, E on the table, clear.\n\nNow, the goal is to have D as the base, then B, then C, then E, then A, then F.\n\nSo, I need to build the stack starting with D.\n\nSo, first, I need to get D on the table, which it is. Then, I need to stack B on D.\n\nBut B is on F. So, I need to move B off of F.\n\nBut B is on F, which is on the table. So, to move B, I need to unstack B from F.\n\nBut B is clear now because we unstacked D from it. So, I can unstack B from F.\n\nSo, step 5: Unstack B from F. Now, B is in hand, F is clear.\n\nStep 6: Put down B. Now, B is on the table, clear.\n\nNow, the stacks are:\n\n- F on the table, clear.\n\n- B on the table, clear.\n\n- C, D, A, E on the table, clear.\n\nNow, I need to stack B on D. So, I need to pick up B and stack it on D.\n\nBut D is on the table, clear. So, I can stack B on D.\n\nSo, step 7: Pick up B.\n\nStep 8: Stack B on D. Now, D \u2192 B. Hand is empty.\n\nNow, the stacks are:\n\n- D \u2192 B\n\n- F on the table, clear.\n\n- C, A, E on the table, clear.\n\nNext, I need to stack C on B. So, I need to pick up C and stack it on B.\n\nC is on the table, clear. So, step 9: Pick up C.\n\nStep 10: Stack C on B. Now, D \u2192 B \u2192 C. Hand is empty.\n\nNow, the stacks are:\n\n- D \u2192 B \u2192 C\n\n- F on the table, clear.\n\n- A, E on the table, clear.\n\nNext, I need to stack E on C. So, pick up E and stack it on C.\n\nE is on the table, clear. So, step 11: Pick up E.\n\nStep 12: Stack E on C. Now, D \u2192 B \u2192 C \u2192 E. Hand is empty.\n\nNow, the stacks are:\n\n- D \u2192 B \u2192 C \u2192 E\n\n- F on the table, clear.\n\n- A on the table, clear.\n\nNext, I need to stack A on E. So, pick up A and stack it on E.\n\nA is on the table, clear. So, step 13: Pick up A.\n\nStep 14: Stack A on E. Now, D \u2192 B \u2192 C \u2192 E \u2192 A. Hand is empty.\n\nNow, the stacks are:\n\n- D \u2192 B \u2192 C \u2192 E \u2192 A\n\n- F on the table, clear.\n\nFinally, I need to stack F on A. So, pick up F and stack it on A.\n\nF is on the table, clear. So, step 15: Pick up F.\n\nStep 16: Stack F on A. Now, D \u2192 B \u2192 C \u2192 E \u2192 A \u2192 F. Hand is empty.\n\nSo, that should be the plan.\n\nWait, but let me double-check if I missed any steps or if any actions are invalid.\n\nLet me go through each step:\n\n1. Unstack C from D: Valid because C is clear and on top of D.\n\n2. Put down C: Valid.\n\n3. Unstack D from B: Valid because D is clear now.\n\n4. Put down D: Valid.\n\n5. Unstack B from F: Valid because B is clear.\n\n6. Put down B: Valid.\n\n7. Pick up B: Valid because B is clear.\n\n8. Stack B on D: Valid because D is clear.\n\n9. Pick up C: Valid because C is clear.\n\n10. Stack C on B: Valid because B is clear.\n\n11. Pick up E: Valid because E is clear.\n\n12. Stack E on C: Valid because C is clear.\n\n13. Pick up A: Valid because A is clear.\n\n14. Stack A on E: Valid because E is clear.\n\n15. Pick up F: Valid because F is clear.\n\n16. Stack F on A: Valid because A is clear.\n\nYes, that seems to cover all the necessary steps without violating any constraints. Each time I pick up or unstack, I make sure the block is clear, and each time I stack, the target is clear.\n\nI think that\u0027s the correct plan.\n\u003c/think\u003e\n\n[PLAN]\nunstack Block C from on top of Block D\nput down Block C\nunstack Block D from on top of Block B\nput down Block D\nunstack Block B from on top of Block F\nput down Block B\npick up Block B\nstack Block B on top of Block D\npick up Block C\nstack Block C on top of Block B\npick up Block E\nstack Block E on top of Block C\npick up Block A\nstack Block A on top of Block E\npick up Block F\nstack Block F on top of Block A\n[PLAN END]",
    "instance_id": "6_1",
    "model_name": "deepseek-ai/DeepSeek-R1-Distill-Qwen-32B",
    "query": "I am playing with a set of blocks where I need to arrange the blocks into stacks. Here are the actions I can do\n\nPick up a block\nUnstack a block from on top of another block\nPut down a block\nStack a block on top of another block\n\nI have the following restrictions on my actions:\nI can only pick up or unstack one block at a time.\nI can only pick up or unstack a block if my hand is empty.\nI can only pick up a block if the block is on the table and the block is clear. A block is clear if the block has no other blocks on top of it and if the block is not picked up.\nI can only unstack a block from on top of another block if the block I am unstacking was really on top of the other block.\nI can only unstack a block from on top of another block if the block I am unstacking is clear.\nOnce I pick up or unstack a block, I am holding the block.\nI can only put down a block that I am holding.\nI can only stack a block on top of another block if I am holding the block being stacked.\nI can only stack a block on top of another block if the block onto which I am stacking the block is clear.\nOnce I put down or stack a block, my hand becomes empty.\nOnce you stack a block on top of a second block, the second block is no longer clear.\n\nHere is an example problem:\n\n[STATEMENT]\nAs initial conditions I have that, Block B is clear, Block C is clear, the hand is empty, Block C is on top of Block A, Block A is on the table, Block B is on the table.\nMy goal is to have that Block A is on top of Block C and Block B is on top of Block A\n\nMy plan is as follows:\n\n[PLAN]\nunstack Block C from on top of Block A\nput down Block C\npick up Block A\nstack Block A on top of Block C\npick up Block B\nstack Block B on top of Block A\n[PLAN END]\n\nHere is another example:\n\n[STATEMENT]\nAs initial conditions I have that, Block B is clear, the hand is empty, Block A is on top of Block D, Block B is on top of Block C, Block C is on top of Block A and Block D is on the table.\nMy goal is to have that Block C is on top of Block D, Block A is on top of Block C and Block B is on top of Block A.\n\nMy plan is as follows:\n\n[PLAN]\nunstack Block B from on top of Block C\nput down Block B\nunstack Block C from on top of Block A\nput down Block C\nunstack Block A from on top of Block D\nput down Block A\npick up Block C\nstack Block C on top of Block D\npick up Block A\nstack Block A on top of Block C\npick up Block B\nstack Block B on top of Block A\n[PLAN END]\nHere is the problem to solve:\n\n[STATEMENT]\nAs initial conditions I have that: Block A is clear, Block C is clear, Block E is clear, the hand is empty, Block B is on top of Block F, Block C is on top of Block D, Block D is on top of Block B, Block A is on the table, Block E is on the table and Block F is on the table.\nMy goal is for the following to be true: Block A is on top of Block E, Block B is on top of Block D, Block C is on top of Block B, Block E is on top of Block C and Block F is on top of Block A.\n\nMy plan is as follows:"
}
```

This subset can be loaded as:

```python
from datasets import load_dataset

ds = load_dataset("dmitriihook/deepseek-r1-qwen-32b-planning-6-blocks", "default")
```

Or simply as it follows, since there's only one configuration and is named `default`: 

```python
from datasets import load_dataset

ds = load_dataset("dmitriihook/deepseek-r1-qwen-32b-planning-6-blocks")
```


</details>




