Logic Masters Deutschland e.V.

Tenuity (Japanese sums/Pentomino chain)

(Eingestellt am 14. September 2025, 15:03 Uhr von dumediat)

This is a puzzle that I created for Piatato's birthday, and he was kind enough to suggest that I share with all of you as well.

Ratings, comments, and feedback are much appreciated! Please feel free to reach out to me on Discord if you have any comments or questions. Please also feel free to try my other puzzles here.

Rules:

  • Japanese sums: Shade some cells in the grid and fill all unshaded cells with the digits 1 to 9 such that no digit repeats in any row or column. Clues outside the grid indicate the sums of the continuous segments of unshaded cells in that row or column, in the correct order. There must be at least one shaded cell separating two segments. In each row and column, either all sums are given or no sums are given. A '?' represents any digit 0 to 9, but no clue may have a leading 0.
  • Pentominoes (chain): Shaded cells in the grid form pentominoes (orthogonally connected groups of 5 shaded cells). Each of the 12 unique pentomino shapes appears once on the grid, counting rotations and reflections as the same. Pentominoes may not share any edges, but they must form a single diagonally connected network.

Penpa+: https://tinyurl.com/273lbkaf

Lösungscode: Row 3, using pentomino letters for shaded cells and digits for unshaded cells (12 characters)

Zuletzt geändert am 14. September 2025, 15:03 Uhr

Gelöst von Agent, Bellsita, Jesper, Piatato, han233ing, tuturitu, Las4one, Snookerfan, Christounet, AnnaTh, MagnusJosefsson, Mr_tn, wildbush7, Playmaker6174, Valeph0, dogfarts, ns08, abed hawila, misko, KNT, steeto, swnlmd, puzzler05, polar
Komplette Liste

Kommentare

am 18. Oktober 2025, 08:58 Uhr von KNT
Very smooth and much more straightforward than I was expecting.

am 23. September 2025, 11:04 Uhr von Playmaker6174
Very neat and cleverly constructed puzzle! The additional pentominous restriction really helped enhancing the Jsum logic and the ending was especially cute there :)

am 18. September 2025, 18:49 Uhr von MagnusJosefsson
Fantastic! So much fun throughout!

am 16. September 2025, 11:05 Uhr von Christounet
Awesome gift! Locating the pentominos was very interesting here. Thanks :)

am 15. September 2025, 14:44 Uhr von Snookerfan
Fabulous puzzle! Very original and great fun. Thank you

am 14. September 2025, 18:26 Uhr von Piatato
Thanks a lot for this great gift! I had a lot of fun solving it :D

am 14. September 2025, 16:34 Uhr von Jesper
Great puzzle, thanks!

am 14. September 2025, 16:25 Uhr von Agent
Very nice! Seems like it's not easy to find a grid that works with the twelve pentominoes, but the pentomino placement produced some cool logic until the end.

Schwierigkeit:5
Bewertung:100 %
Gelöst:24 mal
Beobachtet:1 mal
ID:000P6M

Rätselkombination Online-Solving-Tool Färberätsel Lateinisches Quadrat Pentominos

Lösung abgeben

Lösungscode:

Anmelden