Expert Star Battle answer — November 7, 2026
Stuck on the November 7, 2026 expert Star Battle (also called Two Not Touch)? Here's the complete step-by-step solution to the 9×9 grid — every star placed with pure logic, one deduction at a time, no guessing. Tap Next to step through it, or brush up on the rules first.
Full written solution
Every deduction from the walkthrough above, in order. Each technique is explained in the Star Battle strategy guide.
- Starting position — the grid is split into regions (bold outlines). Each row, column, and region needs exactly two stars, and no two stars may touch.
- Blocking rule: a star here would touch every other open cell in its region, leaving no room for the region's second star (row 8, column 1).
- Blocking rule: a star here would touch every other open cell in its region, leaving no room for the region's second star (row 8, column 2).
- Three candidates with two adjacent: Isolated candidate must hold a star (row 7, column 1).
- Mark 3 cells adjacent to stars as X (row 6, column 1).
- Clump analysis (Region 3): candidate clumps can only just supply the remaining stars (row 5, column 6).
- Clump analysis (Region 8): candidate clumps can only just supply the remaining stars (row 2, column 2).
- Lookahead: Placing star here leads to contradiction - row 9 can only hold 2 stars but the regions there would be forced to place 3 (row 9, column 5).
- Joint analysis (Region 2 + Row 8): every legal combination of their stars rules these cells out (row 7, column 5).
- Triple analysis (Region 7 + Region 9 + Column 9): every legal combination of their stars rules these cells out (row 2, column 7).
- Triple analysis (Region 3 + Column 5 + Column 4): every legal combination of their stars rules these cells out (row 5, column 4).
- Quad analysis (Column 2 + Region 8 + Row 2 + Row 3): every legal combination of their stars rules these cells out (row 4, column 1).
- Deep lookahead: Placing star here leads to contradiction - Column 6 would only have room for 0 of the 1 star it still needs (row 1, column 3).
- Triple analysis (Column 1 + Region 8 + Region 4): every legal combination of their stars rules these cells out (row 2, column 5).
- Clump analysis (Region 3): candidate clumps can only just supply the remaining stars (row 6, column 4).
- Composite container (columns 6-9): Regions 6, 7 and 9 are confined here, so the leftover cells owe exactly 2 of the band's 8 stars - a star on these cells would crowd them out (row 8, column 7).
- Quad analysis (Column 2 + Region 8 + Row 2 + Region 4): every legal combination of their stars rules these cells out (row 3, column 5).
- Deep lookahead: Placing star here leads to contradiction - rows 4-5 must hold 4 stars but the regions there could only supply 3 (row 1, column 4).
- Joint analysis (Region 8 + Row 2): every legal combination of their stars rules these cells out (row 3, column 3).
- Composite container (rows 1-3): Regions 7 and 8 are confined here, so the leftover cells owe exactly 2 of the band's 6 stars - a star on these cells would crowd them out (row 4, column 7).
- Triple analysis (Column 4 + Column 5 + Row 6): every legal combination of their stars rules these cells out (row 7, column 6).
- Squeeze (columns 6-7): the band's clumps can only just fit its stars (row 6, column 8).
- Composite container (columns 6-9): Regions 6, 7 and 9 are confined here, so the leftover cells owe exactly 2 of the band's 8 stars - a star on these cells would crowd them out (row 3, column 7).
- Squeeze (rows 3-4): the band's clumps can only just fit its stars (row 5, column 3).
- Joint analysis (Column 2 + Column 3): every legal combination of their stars rules these cells out (row 7, column 4).
- Squeeze (columns 4-5): the band's clumps can only just fit its stars (row 5, column 5).
- Three candidates with two adjacent: Isolated candidate must hold a star (row 6, column 5).
- Clump analysis (Region 4): each clump must supply its full share of stars (row 4, column 4).
- Crowding (Row 5): a star here would leave too little room for its 2 remaining stars (row 4, column 8).
- Generalized counting (columns 1-3): region star limits exclude these cells (row 9, column 3).
- Composite container (columns 7-8): Region 6 is confined here, so the leftover cells owe exactly 2 of the band's 4 stars - a star on these cells would crowd them out (row 8, column 8).
- Joint analysis (Column 3 + Column 2): every legal combination of their stars rules these cells out (row 5, column 1).
- Squeeze (rows 5-6): the band's clumps can only just fit its stars (row 5, column 8).
- Triple analysis (Row 8 + Column 7 + Column 8): every legal combination of their stars rules these cells out (row 9, column 4).
- Squeeze (columns 3-4): the band's clumps can only just fit its stars (row 7, column 3).
- Row completion: 2 stars needed, 2 candidates (row 5, column 7).
- Mark 1 cell adjacent to stars as X (row 4, column 6).
- Region completion: 1 star needed, 1 candidate (row 3, column 6).
- Mark 1 cell adjacent to stars as X (row 2, column 6).
- Row completion: 1 star needed, 1 candidate (row 5, column 9).
- Mark 1 cell adjacent to stars as X (row 4, column 9).
- Row completion: 1 star needed, 1 candidate (row 4, column 2).
- Mark 2 cells adjacent to stars as X (row 3, column 1).
- Region completion: 1 star needed, 1 candidate (row 2, column 1).
- Mark 2 cells adjacent to stars as X (row 1, column 1).
- Row completion: 1 star needed, 1 candidate (row 6, column 3).
- Region complete: Mark 1 remaining cell as X (row 8, column 3).
- Column 1 complete: Mark 1 remaining cell as X (row 9, column 1).
- Region completion: 1 star needed, 1 candidate (row 9, column 2).
- Column completion: 1 star needed, 1 candidate (row 2, column 3).
- Mark 1 cell adjacent to stars as X (row 2, column 4).
- Region completion: 1 star needed, 1 candidate (row 1, column 5).
- Mark 1 cell adjacent to stars as X (row 1, column 6).
- Row 2 complete: Mark 2 remaining cells as X (row 2, column 8).
- Column completion: 1 star needed, 1 candidate (row 8, column 4).
- Mark 1 cell adjacent to stars as X (row 8, column 5).
- Two last candidates (column 6): Eliminate 1 cell adjacent to both (row 9, column 7).
- Clump analysis (Row 1): each clump must supply its full share of stars (row 3, column 9).
- Mark 1 cell adjacent to stars as X (row 3, column 8).
- Column 9 complete: Mark 4 remaining cells as X (row 1, column 9).
- Region completion: 1 star needed, 1 candidate (row 7, column 8).
- Mark 1 cell adjacent to stars as X (row 7, column 7).
- Region completion: 1 star needed, 1 candidate (row 9, column 8).
- Row completion: 1 star needed, 1 candidate (row 8, column 6).
- Mark 1 cell adjacent to stars as X (row 9, column 6).
- Column completion: 1 star needed, 1 candidate (row 1, column 7).
- Mark 1 cell adjacent to stars as X (row 1, column 8).
- Solved! Every row, column, and region has its two stars, none touching.
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