NYT Pips Answers for November 7, 2025
NYT Pips answers for November 7, 2025, a Friday: hints first, then the full solution for the easy, medium and hard boards. Take the hints in order and stop when you have enough — nothing below is revealed until you open it.
Today's set runs from an 8-square easy board to a 22-square hard one, a gap of 14 squares, with the hard board carrying 3 doubles against easy's 2 and 3 loose regions against 2. Constructed by Heidi Erwin and Rodolfo Kurchan. Edited by Ian Livengood.
By Sukie · Puzzle editor
Easy — 8 squares, 4 dominoes
A 8-square board across 5 regions, with 2 exact sums to anchor it and 2 looser regions to work around.
At 8 squares this is 19% smaller than the average easy board, which runs 9.9. A smaller grid is more forgiving: a bad tile is fewer undos away from being fixed.
The rule mix is 2 exact sums, 1 all-equal, 1 comparison, 1 with no rule at all across 5 regions. The unconstrained regions are the ones worth noticing: they look like free squares and are actually the reason the rest of the board has to carry more weight.
Nothing here is far enough from the easy norm to explain an unusually fast or slow solve, which makes it a good board to practise the standard opening on: bound the exact sums first, work out where the doubles cannot go, then check for an orphan square before you touch a comparison region.
Where the information is on this board
Ordered from most constrained to least — which is the order worth working them in. No values are given away here, only how much each region can tell you.
- = 5 (the middle right single square) — the pips in this region must add up to exactly 5 — and exactly one combination of values satisfies it, so it is forced.
- < 3 (the top left single square) — the pips in this region must add up to less than 3. 3 combinations of values would satisfy it in isolation.
- = 8 (the middle left row of 2) — the pips in this region must add up to exactly 8. 3 combinations of values would satisfy it in isolation.
- = (the middle left row of 3) — every pip value in this region must be the same. 7 combinations of values would satisfy it in isolation.
- no rule (the bottom left single square) — No rule. A single free square — useful as somewhere to park a value the constrained regions cannot take.
Hint 1 — where to start
Start with the = 5 region — the middle right single square — where the pips in this region must add up to exactly 5. Work there first because exactly one combination of values can fill it, so it is fully forced before you place anything.
Hint 2 — what your tray forces
The tray carries 2 doubles: 2-2, 5-5. A double is the only tile that fits wholly inside an all-equal region, and there is one here.
Hint 3 — the opening region's values
The = 5 region resolves to 5. Which half of which domino supplies each is still yours to work out.
Full answer — easy board, November 7, 2025
| Region | Where | Values |
|---|---|---|
| < 3 | the top left single square | 1 |
| = | the middle left row of 3 | 2, 2, 2 |
| = 8 | the middle left row of 2 | 3, 5 |
| = 5 | the middle right single square | 5 |
| no rule | the bottom left single square | 4 |
Every tile and the squares it covers
- 3-4 → row 3 col 1 and row 4 col 1
- 2-2 → row 2 col 2 and row 2 col 3
- 5-5 → row 3 col 2 and row 3 col 3
- 2-1 → row 2 col 1 and row 1 col 1
Rows and columns are counted from the top-left of the board, starting at 1.
Medium — 14 squares, 7 dominoes
Two or more regions carry no rule at all today, which sounds generous and is not: unconstrained squares give you nothing to reason from, so the 2 sum regions have to carry the whole board.
At 14 squares this is a typical medium board — the average is 14.7 — so nothing about its size explains an unusually long or short solve.
57% of its regions are loose against a norm of 42%, so this board is vaguer than usual — there is less exact arithmetic to anchor on and more reasoning by elimination.
The tray holds 0 doubles against a typical 1.77. Doubles are the most constrained tiles you can be dealt, so you get fewer of the free constraints doubles normally provide, and have to find your footholds elsewhere.
Where the information is on this board
Ordered from most constrained to least — which is the order worth working them in. No values are given away here, only how much each region can tell you.
- = 3 (the middle left single square) — the pips in this region must add up to exactly 3 — and exactly one combination of values satisfies it, so it is forced.
- = 15 (the middle centre 3-square block) — the pips in this region must add up to exactly 15. 3 combinations of values would satisfy it in isolation.
- no rule (the top centre single square) — No rule. A single free square — useful as somewhere to park a value the constrained regions cannot take.
- no rule (the middle centre single square) — No rule. A single free square — useful as somewhere to park a value the constrained regions cannot take.
- = (the middle centre 4-square block) — every pip value in this region must be the same. 7 combinations of values would satisfy it in isolation.
- < 6 (the middle right column of 2) — the pips in this region must add up to less than 6. 12 combinations of values would satisfy it in isolation.
- no rule (the bottom left row of 2) — No rule. 2 free squares — useful as somewhere to park a value the constrained regions cannot take.
Hint 1 — where to start
Start with the = 3 region — the middle left single square — where the pips in this region must add up to exactly 3. Work there first because exactly one combination of values can fill it, so it is fully forced before you place anything.
Hint 2 — what your tray forces
Your tray holds no doubles today, which removes the usual shortcut — nothing is barred from the all-different regions on shape alone. Total pips in the tray: 41.
Hint 3 — the opening region's values
The = 3 region resolves to 3. Which half of which domino supplies each is still yours to work out.
Full answer — medium board, November 7, 2025
| Region | Where | Values |
|---|---|---|
| no rule | the top centre single square | 2 |
| = 15 | the middle centre 3-square block | 5, 4, 6 |
| no rule | the middle centre single square | 5 |
| = | the middle centre 4-square block | 1, 1, 1, 1 |
| < 6 | the middle right column of 2 | 2, 3 |
| = 3 | the middle left single square | 3 |
| no rule | the bottom left row of 2 | 2, 5 |
Every tile and the squares it covers
- 2-5 → row 1 col 2 and row 2 col 2
- 3-2 → row 5 col 1 and row 6 col 1
- 1-5 → row 5 col 2 and row 6 col 2
- 2-1 → row 4 col 4 and row 4 col 3
- 5-4 → row 3 col 3 and row 2 col 3
- 1-6 → row 4 col 2 and row 3 col 2
- 1-3 → row 5 col 3 and row 5 col 4
Rows and columns are counted from the top-left of the board, starting at 1.
Hard — 22 squares, 11 dominoes
Two or more regions carry no rule at all today, which sounds generous and is not: unconstrained squares give you nothing to reason from, so the 6 sum regions have to carry the whole board.
At 22 squares this is 17% smaller than the average hard board, which runs 26.4. A smaller grid is more forgiving: a bad tile is fewer undos away from being fixed.
Its tightest sum target is 1, against a median of 4 across every board published. A target that low forces blanks and low values, and is usually the fastest way in.
Where the information is on this board
Ordered from most constrained to least — which is the order worth working them in. No values are given away here, only how much each region can tell you.
- = 2 (the middle centre single square) — the pips in this region must add up to exactly 2 — and exactly one combination of values satisfies it, so it is forced.
- = 1 (the middle centre single square) — the pips in this region must add up to exactly 1 — and exactly one combination of values satisfies it, so it is forced.
- = 12 (the bottom centre row of 2) — the pips in this region must add up to exactly 12 — and exactly one combination of values satisfies it, so it is forced.
- no rule (the top centre single square) — No rule. A single free square — useful as somewhere to park a value the constrained regions cannot take.
- = 12 (the middle left row of 3) — the pips in this region must add up to exactly 12. 7 combinations of values would satisfy it in isolation.
- = (the middle centre 5-square block) — every pip value in this region must be the same. 7 combinations of values would satisfy it in isolation.
- no rule (the middle right single square) — No rule. A single free square — useful as somewhere to park a value the constrained regions cannot take.
- no rule (the middle centre single square) — No rule. A single free square — useful as somewhere to park a value the constrained regions cannot take.
- = 12 (the middle centre 3-square block) — the pips in this region must add up to exactly 12. 7 combinations of values would satisfy it in isolation.
- = 12 (the middle centre 4-square block) — the pips in this region must add up to exactly 12. 18 combinations of values would satisfy it in isolation.
Hint 1 — where to start
Start with the = 2 region — the middle centre single square — where the pips in this region must add up to exactly 2. Work there first because exactly one combination of values can fill it, so it is fully forced before you place anything.
Hint 2 — what your tray forces
The tray carries 3 doubles: 4-4, 0-0, 3-3. A double is the only tile that fits wholly inside an all-equal region, and there is one here.
Hint 3 — the opening region's values
The = 2 region resolves to 2. Which half of which domino supplies each is still yours to work out.
Full answer — hard board, November 7, 2025
| Region | Where | Values |
|---|---|---|
| no rule | the top centre single square | 1 |
| = 12 | the middle left row of 3 | 4, 4, 4 |
| = | the middle centre 5-square block | 0, 0, 0, 0, 0 |
| = 2 | the middle centre single square | 2 |
| = 1 | the middle centre single square | 1 |
| no rule | the middle right single square | 4 |
| no rule | the middle centre single square | 4 |
| = 12 | the middle centre 4-square block | 3, 3, 3, 3 |
| = 12 | the middle centre 3-square block | 4, 5, 3 |
| = 12 | the bottom centre row of 2 | 6, 6 |
Every tile and the squares it covers
- 4-2 → row 4 col 2 and row 3 col 2
- 4-4 → row 2 col 1 and row 2 col 2
- 4-0 → row 2 col 3 and row 3 col 3
- 5-6 → row 5 col 3 and row 6 col 3
- 4-3 → row 5 col 2 and row 6 col 2
- 3-0 → row 4 col 4 and row 4 col 3
- 0-0 → row 2 col 4 and row 3 col 4
- 3-3 → row 4 col 5 and row 5 col 5
- 6-3 → row 6 col 4 and row 6 col 5
- 1-4 → row 3 col 5 and row 3 col 6
- 1-0 → row 1 col 5 and row 2 col 5
Rows and columns are counted from the top-left of the board, starting at 1.
Questions about this day
- What is the answer to NYT Pips on November 7, 2025?
- The full solution for all three boards is on this page, below the hints. Two or more regions carry no rule at all today, which sounds generous and is not: unconstrained squares give you nothing to reason from, so the 6 sum regions have to carry the whole board.
- Can I see a hint without seeing the whole answer?
- Yes. Each difficulty has three hints in order — where to start, what your tray forces, then the values in the opening region — each behind its own disclosure, with the full solution last. Nothing is revealed until you open it.
- Are these the official New York Times boards?
- The puzzle data is the Times’ own, and this page reports and explains the solution. EnergyPips is not affiliated with The New York Times, and the boards are not reproduced here to play — to play, go to the Times. To play a free daily domino puzzle of our own, the rest of this site is that.
- Why is the hard board harder than the easy one?
- On November 7, 2025 the hard board runs 22 squares across 10 regions against the easy board’s 8 and 5, and carries 3 regions that give you no exact number to work from.
About these answers
EnergyPips is an independent site and is not affiliated with, endorsed by, or connected to The New York Times. This page reports and explains the solution to a published puzzle, constructed by Heidi Erwin (easy, medium), Rodolfo Kurchan (hard) and edited by Ian Livengood — the board itself is not reproduced here to play. To play it, go to the official NYT Pips puzzle. To play a free daily domino puzzle of our own making, with a full archive, start here.
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