Qwen3.8 27B on deal 759819, 4 free cells

Looking at the position, I need to start building the foundations by moving Aces. Let me identify all the Aces and their locations:

- Column 1: AS (exposed)
- Column 4: AC (2nd from back, not exposed)
- Column 7: AD (3rd from back, not exposed)
- Column 8: AH (4th from back, not exposed)

I can immediately move the exposed AS to the spades foundation. For the other Aces, I need to clear the cards on top of them first.

Let me start with what's immediately possible:
1. AS to foundation (column 1 exposed card)
2. 2C to column 8 (onto 4D? No, that doesn't work. 2C is black, 4D is red. 2 is not one rank lower than 4)
3. Let me look for better moves.

Actually, let me check for immediate foundation moves and easy column moves:
- AS (col 1) → spades foundation
- 2C (col 2) → needs 3 to go on it, or it goes on a 3
- 3D (col 3) → can go on 4S (col 5)? 3D is red, 4S is black. Yes!
- 3C (col 4) → can go on 4S (col 5)? 3C is black, 4S is black. No, same color.
- 3C (col 4) → can go on 4C (col 7)? 3C is black, 4C is black. No.
- 3S (col 4) → can go on 4S (col 5)? 3S is black, 4S is black. No.
- 3S (col 4) → can go on 4H (col 8)? 3S is black, 4H is red. Yes!

Let me make these moves:
1. AS to foundation
2. 3D to column 5 (onto 4S)
3. 3S to column 8 (onto 4H)

<moves>1h 35 48</moves>

.
       - 2S needs Red 3.
       - Red 3s: 3H (Col 1), 3D (Col 3).
       - 3H in Col 1: `7S 3H 9H 5C AS JS 5H 4S`. 3H is 2nd card. Blocked.
       - 3D in Col 3: `3D 8C...`. 3D is 1st card. Blocked.
       - So 2S stuck. Move to free cell d.
       - Move `5d` (2S to d).
       - Now Col 5 exposed is 9C.
       - 9C needs Red 10.
       - Red 10s: TD (Col 2), TH (Col 6).
       - TD in Col 2: `... 5D TD ...`. Blocked.
       - TH in Col 6: `QD JC TH TS KD...`.
         - Wait, I moved KS out, so Col 6 is `QD JC TH TS KD`.
         - Exposed is KD. I moved QS onto KD. So Col 6 is `QD JC TH TS KD QS`.
         - TH is 3rd card. Blocked by TS, KD, QS.
         - So 9C stuck. Move to... no free cells left?
         - Used a, b, c, d.
         - So I cannot move 9C.
         - This means I cannot expose JH.
         - So this path fails.

    Let's rethink. I have 4 free cells.
    I need to expose JH (Col 5) or JD (Col 2) to move TC.
    Or expose an Ace directly.

    Let's look at AC (Col 4) again.
    Col 4: `3C AC QC 3S 6H KC KH`.
    To expose AC:
    1. Move KH to free cell a.
    2. Move KC to free cell b.
    3. Move 6H to free cell c.
    4. Move 3S (Black 3) to Red 4.
       - Red 4s: 4D (Col 8, exposed), 4H (Col 8, 1st).
       - 4D is exposed in Col 8.
       - Move `48` (3S to Col 8 onto 4D).
    5. Now QC (Black Q) exposed in Col 4.
    6. QC needs Red K.
       - Red Ks: KH (in cell a), KD (Col 6, under KS).
       - I can't put QC on KH in cell a.
       - I need to expose KD.
       - Move KS (Black K) from Col 6 to free cell d.
       - Now KD exposed in Col 6.
       - Move `46` (QC to Col 6 onto KD).
    7. Now Col 4 exposed is AC.
    8. Move `4h` (AC to Foundation).

    This sequence uses all 4 free cells (a, b, c, d) and puts AC on foundation.
    Moves:
    1. `4a` (KH to a)
    2. `4b` (KC to b)
    3. `4c` (6H to c)
    4. `48` (3S to 8)
    5. `6d` (KS to d)
    6. `46` (QC to 6)
    7. `4h` (AC to h)

    Is this valid?
    - Step 1: `4a`. Col 4 ends KH. OK.
    - Step 2: `4b`. Col 4 ends KC. OK.
    - Step 3: `4c`. Col 4 ends 6H. OK.
    - Step 4: `48`. Col 4 ends 3S. Col 8 ends 4D. 3S (Black) on 4D (Red). OK.
    - Step 5: `6d`. Col 6 ends KS. OK.
    - Step 6: `46`. Col 4 ends QC. Col 6 ends KD. QC (Black) on KD (Red). OK.
    - Step 7: `4h`. Col 4 ends AC. OK.

    This is a valid sequence of 7 moves. It places one Ace (AC) on the foundation.
    It uses all free cells.
    Are there any errors?
    - Col 8: `4H 5S 6S AH TC 4D`.
    - Move `48` puts 3S on 4D. Col 8 becomes `... 4D 3S`.
    - Col 6: `QD JC TH TS KD KS`.
    - Move `6d` puts KS in d. Col 6 becomes `... KD`.
    - Move `46` puts QC on KD. Col 6 becomes `... KD QC`.
    - Col 4: `3C AC QC 3S 6H KC KH`.
    - Moves KH, KC, 6H, 3S, QC away.
    - Col 4 becomes `3C AC`.
    - Move AC to foundation.
    - Col 4 becomes `3C`.

    This seems solid. It frees an Ace and organizes some cards.
    I will output these 7 moves.

<moves>4a 4b 4c 48 6d 46 4h</moves>

S (B)
   6: QD (R) JC (B) TH (R) TS (B) KD (R) QC (B)
   7: 8D (R) 8H (R) AD (R) 2H (R) 4C (B) 7H (R)
   8: 4H (R) 5S (B) 6S (B) AH (R) TC (B) 4D (R) 3S (B)
   
   Free: KH (R), KC (B), 6H (R), KS (B).
   
   Wait... **Col 5 exposed is 4S (Black)**.
   **Col 1 exposed is 5H (Red)**.
   Move: **4S onto 5H**. (5->1)
   
   **Col 7 exposed is 7H (Red)**.
   **Col 2 exposed is 8S (Black)**.
   Move: **7H onto 8S**. (7->2)
   
   Are there ANY other moves?
   
   Let's look at **Col 6 exposed QC (Black)**.
   Needs Red J.
   
   Let's look at **Col 3 exposed QH (Red)**.
   Needs Black J.
   
   Let's look at **Col 8 exposed 3S (Black)**.
   Needs Red 2.
   
   Let's look at **Col 4 exposed 3C (Black)**.
   Needs Red 2.
   
   Let's look at **Col 1 exposed 5H (Red)**.
   Needs Black 6.
   
   Let's look at **Col 2 exposed 8S (Black)**.
   Needs Red 9.
   
   Let's look at **Col 5 exposed 4S (Black)**.
   Needs Red 3.
   
   Let's look at **Col 7 exposed 7H (Red)**.
   Needs Black 8.
   
   
   I have:
   - 4S (B) -> 5H (R) [Valid]
   - 7H (R) -> 8S (B) [Valid]
   
   Are there any cards in Free Cells that can move?
   - KH (R) -> Needs Empty Col or Foundation K.
   - KC (B) -> Needs Empty Col or Foundation K.
   - KS (B) -> Needs Empty Col or Foundation K.
   - 6H (R) -> Needs Black 7.
   
   Is there a Black 7 exposed?
   Col 1: 7S (Buried).
   Col 7: 7H (Red).
   No.
   
   Is there an Empty Column?
   No.
   
   Is there a Foundation for Kings?
   No.
   
   So Free Cells are locked.
   
   This implies I can ONLY make the two column-to-column moves I found.
   Doing both leads to:
   Col 1: ... 5H 4S
   Col 2: ... 8S 7H
   Col 5: ... 7C
   Col 7: ... 4C
   
   And then I am stuck again.
   
   Is it possible that **3C** (Col 4) can move to **Free Cell** if I move **KH** (Free Cell a) to **Col 4**?
   No, I can't move KH to Col 4 because Col 4 is not empty.
   
   Wait. **What if I move 3C to Free Cell a, and move KH to Col 4?**
   This is a "swap".
   Standard FreeCell rules do NOT allow swapping with free cells.
   You can only move TO an empty free cell.
   Since Free Cell a is occupied by KH, I cannot move 3C to Free Cell a.
   
   Unless... I move KH to an Empty Column?
   There are no empty columns.
   
   I am completely stuck.
   
   Let's double check the "Limits" line in the prompt.
   "Limits now: up to 1 cards at once onto a card. No column is empty."
   
   This confirms I can only move 1 card at a time between columns.
   
   Is there a typo in my card identification?
   "Col 6: QD JC TH TS KD QC"
   Exposed: QC.
   
   "Col 3: 3D 8C 6D 2D 7D 9S QH"
   Exposed: QH.
   
   If I could move QH to JC... but JC is buried.
   
   I will make the two legal moves I see, as they might be the only step forward, or I might be missing a rule interpretation (e.g. swapping free cells is allowed in some variants? No, standard is strict).
   
   Given "Reply 3 of at most 30", I have time.
   
   Let's try:
   <moves>51 72</moves>

<moves>51 72</moves>

Looking at the position, I need to clear free cells by moving cards onto columns to make space.

1. **6H** (free cell c) can go on **7S** (column 1, exposed) - one rank lower, opposite color.
2. **KH** (free cell a) is useless on columns (no 8 to put it under), but I can move **7H** (column 2, exposed) to a free cell to access the 8S beneath it.
3. **6S** (column 8) can go on **7H** (if 7H is in a free cell) - one rank lower, opposite color.
4. **3S** (column 8) can go on **4H** (column 7, exposed) - one rank lower, opposite color.
5. **5S** (column 5) can go on **6C** (column 2, exposed) - one rank lower, opposite color.
6. **9C** (column 5) can go on **10H** (column 6, exposed) - one rank lower, opposite color.
7. **QH** (column 3) can go on **JD** (column 6, exposed) - one rank lower, opposite color.

Let's try to set up a sequence to free up space and build foundations or clear columns.

<moves>
c1 2a 8b 87 52 56 36
</moves>

Looking at the position, I need to make progress by building foundations and creating space.

Key observations:
- Free cell b has KC, which can go to the clubs foundation immediately.
- Free cell d has KS, which can go to the spades foundation if I can get the spades foundation going.
- Column 8 has AH exposed, which can go to the hearts foundation.
- Column 4 has 3C, which can move onto 4D (column 8), but 4D is not exposed (3S is on top).

Let me start with the obvious foundation moves and building sequences:

1. KH (free cell a) → hearts foundation
2. KS (free cell d) → spades foundation  
3. AH (column 8) → hearts foundation
4. 2D (column 3) → 3C (column 4), freeing up column 3's stack
5. 2H (column 7) → 3D (column 3)

<moves>ah dh 8h 34 73</moves>

<moves>3h 12 7a 8b 7h</moves>

: 4H 5S 6S AH TC 4D 3S. 6S is buried).

This path seems to lead to a dead end or a very long shuffle.

Let's try a different first sequence.
1. `c5` (6H to 7C). Cell c empty.
2. `7c` (4C to cell c). Col 7 exposed 2H. Cell c has 4C.
   Now Col 7 is 8D 8H AD 2H.
   Can I move 2H to a column?
   2H (Red) on 3S (Black). Col 8 has 3S.
   `78` (2H to 3S).
   Col 7 exposed: AD.
   Col 8: ... 3S 2H. Exposed 2H.
   Cell c has 4C.

   Now I have Cell c occupied by 4C.
   Is there an empty cell? No.
   This didn't free a cell.

Let's go back to:
1. `c5` (6H to 7C). Cell c empty.
2. `3c` (QH to cell c). Col 3 exposed 9S. Cell c has QH.
   Now Col 3: ... 9S.
   Can 9S move?
   9S (Black) on 10D/10H.
   10D? Col 2: 2C JD 5D TD 9D 6C 8S 7H. TD is buried.
   10H? Col 6: QD JC TH TS KD QC. TH is buried.
   So 9S stuck.

3. `5c`? No, c has QH.

Okay, what if I move 3C to c?
1. `c5` (6H to 7C). Cell c empty.
2. `4c` (3C to cell c). Col 4 empty. Cell c has 3C.

Now I have Empty Col 4.
I can move `64`?
Col 6: QD JC TH TS KD QC.
QC (Black) on KD (Red)? No, same suit? No, different suit. KD is Red? No, D is Diamond (Red). Q is Queen (Black).
So QC on KD is valid?
Q on K. Valid.
But is it a run?
... KD QC.
Can I move KD QC?
KD (Red) on 14? No.
Can I move just QC?
`64` (QC to Col 4).
Col 4: QC.
Col 6 exposed: KD.
Cell c: 3C.
No empty cells gained.

I think the key is to use the empty column to store a long run, which exposes a card that can move to a free cell, which then allows a King to move.

Let's look at Col 8: 4H 5S 6S AH TC 4D 3S.
Run at end: 4D 3S.
4D (Red) on 5C/5S?
5S is in Col 8 (below 4D).
So 4D 3S is a valid run? 4D on 3S? No, 4 on 3.
Wait, 4D (Red) on 3S (Black). Valid.
So `84:2` (4D 3S to Col 4).
Col 4: 4D 3S.
Col 8 exposed: TC.
TC (Black) on JD/JH?
JD is in Col 2 (buried).
JH is in Col 5 (bottom).
So TC stuck.

I will try the sequence that opens the most potential:
1. `c5` (6H to 7C) -> frees cell c.
2. `4c` (3C to cell c) -> frees Col 4.
3. `b4` (KC to Col 4) -> frees cell b.
4. `a4` (KH to Col 4) -> frees cell a. (Col 4 now has KC, KH? No, one card per cell, but column can have multiple. But I only have one empty column. I can put multiple cards in it if they form a run. KC and KH are not a run.)
   So I can only put ONE King in Col 4.
   Let's say `b4` (KC to Col 4). Cell b empty.
5. Now I have empty cell b.
   I can move `2b` (7H to cell b). Col 2 exposed 8S.
6. Now I have empty cell b? No, b has 7H.
   I have empty cell? No.
   I have Col 4 with KC.
   I have Cells: a KH, b 7H, c 3C, d KS.
   
   Can I move 7H (cell b) to 8S (Col 2)?
   `b2` (7H to 8S). Cell b empty.
   Col 2 exposed 7H.
   
   Now I have empty cell b.
   I can move `1b` (4S to cell b). Col 1 exposed 5H.
   
   Now I have empty cell b? No, b has 4S.
   
   I am stuck with 4 full cells and no empty columns.

This specific deal might require a very specific long sequence.
Given the constraints, I will provide the first few logical steps to open up the position.

<moves>c5 4c b4</moves>

*1 8**.
        -   New Col 1 exposed: 7S.
        -   New Col 8: ... 4S 3H.
    -   **7S (Col 1 exposed)** can go to **8H** (buried in Col 7)? No.
    -   **7S (Col 1 exposed)** can go to **8D** (buried in Col 7)? No.
    -   **7S (Col 1 exposed)** can go to **8S** (Col 2, under 9H)? No.
    -   **7S (Col 1 exposed)** can go to empty Col 4? No, Col 4 has KC.
    -   **7S (Col 1 exposed)** can go to Free cell? We have b (JS), a (KH), c (3C), d (KS). All occupied except b? No, b has JS.
    -   Wait, did I use a free cell? I used b for JS.
    -   Can I move **JS** (in b) somewhere?
        -   **JS** to **QD** (buried in Col 6)? No.
        -   **JS** to **QC** (Col 6 exposed). Yes! **b 6**.
            -   New Col 6: ... QC JS.
            -   Free cell b is empty.
    -   Now **7S (Col 1 exposed)** to **b**. **1 b**.
        -   New Col 1 exposed: Empty? No, Col 1 was `7S 3H 9H 5C AS`. We moved AS, JS, 5H, 4S.
        -   Let's re-verify Col 1 contents.
        -   Start: `7S 3H 9H 5C AS JS 5H 4S`.
        -   Move 1 8: Removes 4S. Left: `7S 3H 9H 5C AS JS 5H`.
        -   Move 1 7: Removes 5H. Left: `7S 3H 9H 5C AS JS`.
        -   Move 1 b: Removes JS. Left: `7S 3H 9H 5C AS`.
        -   Move 1 h: Removes AS. Left: `7S 3H 9H 5C`.
        -   Move 1 5: Removes 5C. Left: `7S 3H 9H`.
        -   Move 1 2: Removes 9H. Left: `7S 3H`.
        -   Move 1 8: Removes 3H. Left: `7S`.
        -   Move 1 b: Removes 7S. Left: `Empty Column 1`.

    This is a great achievement. Column 1 is empty.
    
    Let's refine the sequence of moves to ensure validity.
    
    Current State:
    1: 4S
    2: 7H
    3: QH
    4: KC
    5: 6H
    6: QC
    7: 4C
    8: 3S
    Free: a(KH), b(empty), c(3C), d(KS)
    Found: AC

    Proposed Move Sequence:
    1.  `1 8` (4S to 3S). Valid (Black to Red).
        -   Col 1: ... JS 5H (Exposed 5H)
        -   Col 8: ... 3S 4S (Exposed 4S)
    2.  `1 7` (5H to 4C). Valid (Red to Black).
        -   Col 1: ... JS (Exposed JS)
        -   Col 7: ... 4C 5H (Exposed 5H)
    3.  `1 b` (JS to Free b). Valid (Empty free cell).
        -   Col 1: ... AS (Exposed AS)
        -   Free b: JS
    4.  `1 h` (AS to Foundation). Valid.
        -   Col 1: ... 5C (Exposed 5C)
    5.  `2 h` (7H to Foundation). Valid.
        -   Col 2: ... 8S (Exposed 8S)
    6.  `1 5` (5C to 6H). Valid (Black to Red).
        -   Col 1: ... 9H (Exposed 9H)
        -   Col 5: ... 6H 5C (Exposed 5C)
    7.  `1 2` (9H to 8S). Valid (Red to Black).
        -   Col 1: ... 3H (Exposed 3H)
        -   Col 2: ... 8S 9H (Exposed 9H)
    8.  `1 8` (3H to 4S). Valid (Red to Black).
        -   Col 1: ... 7S (Exposed 7S)
        -   Col 8: ... 4S 3H (Exposed 3H)
    9.  `b 6` (JS to QC). Valid (Black to Red).
        -   Free b: Empty
        -   Col 6: ... QC JS (Exposed JS)
    10. `1 b` (7S to Free b). Valid (Empty free cell).
        -   Col 1: Empty
        -   Free b: 7S

    This clears Column 1 completely.

<moves>1 8 1 7 1 b 1 h 2 h 1 5 1 2 1 8 b 6 1 b</moves>

7H`).
        - `8C` is in Col 3 (buried under `2D 7D`).
        - No exposed Black 8.
        
    This path is blocked.
    
    Let's try moving `7H` first.
    `7H` needs Black 8.
    I need to expose a Black 8.
    
    Where are the Black 8s?
    Col 2: `8S` (under `7H`).
    Col 3: `8C` (under `6D 2D 7D`).
    
    To expose `8C` in Col 3, I must move `7D`, `2D`, `6D`.
    `7D` needs Black 8. Circular.
    
    To expose `8S` in Col 2, I must move `7H`. Circular.
    
    I need a Black 8 from another column.
    Col 6: `QD JC TH TS KD QC`. No 8.
    Col 7: `8D 8H AD 2H 4C`.
    Exposed `4C`.
    `8D` and `8H` are red.
    Buried under `AD 2H 4C`.
    
    Col 8: `4H 5S 6S AH TC 4D 3S`.
    No 8.
    
    Col 1: `7S 3H 9H 5C AS JS 5H 4S`.
    No 8.
    
    Col 5: `JH 9C 2S QS 7C 6H`.
    No 8.
    
    So the only Black 8s are `8S` (Col 2) and `8C` (Col 3).
    Both are buried under cards that need Black 8s or Red 9s.
    `7H` needs B8.
    `7D` needs B8.
    `8S` needs R9.
    `8C` needs R9.
    
    I have `9S` (B9) and `9C` (B9) and `9D` (R9) and `9H` (R9).
    
    `9D` is in Col 2, buried under `8S 7H`.
    `9H` is in Col 1, buried under `5C AS JS 5H 4S`.
    
    I need to expose `9D` or `9H` to put on `8S` or `8C`.
    
    Let's try to expose `9H` in Col 1.
    Col 1: `... 5H 4S`.
    `4S` needs R5.
    `5H` needs B6.
    
    If I move `4S` to Free Cell `b`:
    1. `1b`: Move `4S` to `b`.
       - Col 1 exposes `5H`.
       - Free `b` has `4S`.
       - Limits drop to 1.
       
    Now `5H` needs B6.
    No exposed B6.
    
    This is a very locked deal.
    
    Let's look at `d3` and `34` again.
    `d3`: `KS` to Col 3.
    `34`: `QH KS` to Col 4.
    This exposes `9S` in Col 3.
    
    Then `32`: `9S` to Col 2 (`TD`).
    This exposes `7D` in Col 3.
    
    Then I need B8 for `7D`.
    
    What if I move `8C` from Col 3 to somewhere?
    `8C` is under `6D 2D 7D`.
    
    What if I move `7D` to Free Cell `b`?
    1. `d3`
    2. `34`
    3. `32`
    4. `3b`: Move `7D` to Free `b`.
       - Col 3 exposes `2D`.
       - Free `b` has `7D`.
       - Free cells: a(KH), b(7D), c(3C). d empty.
       - Limits: 2 cards.
       
    Now `2D` (Red 2) needs Black 3.
    Exposed Black 3s: `3C` (Free c), `3S` (Col 8), `3H` (Col 1, buried).
    
    Move `c3`: Move `3C` from Free `c` to Col 3 (onto `2D`).
    - `3C` (Black 3) onto `2D` (Red 2). Valid.
    - Col 3: `... 2D 3C`.
    - Free `c` empty.
    - Limits: (2 empty cells + 1) * 1 = 3 cards.
    
    Now Col 3 exposes `6D` (Red 6). Needs Black 7.
    Exposed Black 7s: `7S` (Col 1, buried), `7C` (Col 5, buried), `7D` (Free b).
    
    Move `b3`: Move `7D` from Free `b` to Col 3 (onto `6D`).
    - `7D` (Red 7) onto `6D` (Red 6)? **No**, same color.
    - Must be opposite color.
    - `6D` is Red. Needs Black 7.
    - `7D` is Red. Cannot.
    
    So I need a Black 7.
    `7S` is in Col 1, buried.
    `7C` is in Col 5, buried.
    
    This path is also blocked.

<moves>d3 34</moves>

)
  
  Potential moves:
  1. AS from Col 1 to Foundation (1h). This frees up the column below.
  2. 3C (Red, 3) to 4C (Black, 4) in Col 7. (c7)
  3. 3C (Red, 3) to 4S (Black, 4) in Col 1. (c1)
  
  After moving 3C to 4C (c7):
  Free cells: KH, KS. Col 7 ends in 3C.
  
  After moving AS to Foundation (1h):
  Col 1 ends in 5H (Red, 5).
  Free cells: KH, 3C, KS (if not moved).
  
  Let's try:
  1. 1h (Move AS to Foundation)
  2. c7 (Move 3C to 4C)
  
  Now Col 1 ends in 5H. Col 7 ends in 3C.
  Free cells: KH, KS.
  
  Can we move KH or KS?
  KH (Red, 13) needs a Black Q. No Black Q exposed. (QC is exposed in Col 6! Yes, QC is Black 12).
  So KH can move to Col 6? KH on QC.
  
  Let's check Col 6: QD JC TH TS KD QC. Exposed is QC.
  So, a6 (Move KH from free cell a to Col 6).
  
  Now Free cells: KS.
  Col 6 ends in KH.
  
  Can we move KS?
  KS (Black, 13) needs a Red Q.
  Exposed Qs: QH (Col 3), QC (Col 6, now covered by KH? No, KC is in Col 4, QC was in Col 6).
  Wait, Col 6 exposed was QC. If I move KH to QC, Col 6 now ends in KH.
  Are there other Red Qs? QH in Col 3.
  So KS can move to QH in Col 3.
  Move: d3 (Move KS from free cell d to Col 3).
  
  Let's trace this sequence:
  1. 1h (AS to Foundation)
  2. c7 (3C to 4C)
  3. a6 (KH to QC)
  4. d3 (KS to QH)
  
  Let's verify step 4.
  After step 3:
  Free cells: d has KS.
  Col 3 ends in QH.
  KS (Black) on QH (Red). Valid.
  
  So the sequence is: 1h c7 a6 d3
  
  Let's check if there are better moves or if I can combine.
  What about moving 5H (Red, 5) from Col 1 (after 1h) to something?
  Needs Black 6.
  Exposed Black 6s? None. 6C in Col 2 is buried? No, Col 2 is 2C JD 5D TD 9D 6C 8S 7H. Exposed is 7H.
  6H in Col 5 is Red.
  6S in Col 8 is buried? 4H 5S 6S AH TC 4D 3S. Exposed is 3S.
  
  So 5H can't move immediately.
  
  What about moving KH to JS? No, need Q.
  
  The sequence 1h c7 a6 d3 seems solid. It clears two Kings and the 3C into columns, and gets the Ace to foundation.
  
  Let's double check limits.
  "up to 2 cards at once onto a card."
  My moves are all single card moves.
  
  Is there a way to move more?
  If I move 1h, Col 1 is ... JS 5H 4S -> ... JS 5H.
  5H (Red 5) can go on 6S (Black 6) if 6S was exposed. It's not.
  
  What if I move 3C to 4S (c1)?
  Then Col 1 ends in 3C.
  Free cells: KH, KS.
  KH to QC (a6).
  KS to QH (d3).
  Same result essentially, but 3C is on 4S instead of 4C.
  
  Which is better?
  If 3C is on 4C (Col 7), Col 7 was 8D 8H AD 2H 4C. Now ends in 3C.
  If 3C is on 4S (Col 1), Col 1 was ... 4S. Now ends in 3C.
  
  Let's look at what's under 4C and 4S.
  Under 4C (Col 7) is 2H.
  Under 4S (Col 1) is 5H.
  
  If I put 3C on 4C, I expose nothing yet, but I used a cell.
  If I put 3C on 4S, I used a cell.
  
  Actually, let's look at the Kings again.
  KH (Red) and KS (Black).
  KH needs Black Q. QC is available.
  KS needs Red Q. QH is available.
  
  This seems like a good way to clear the free cells.
  
  Let's try:
  <moves>1h c7 a6 d3</moves>