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Trident

(Eingestellt am 6. Januar 2023, 23:46 Uhr von randall)

Trident

An epic trilogy of Chaos Construction, Star Battle, and Irregular Sudoku. This puzzle is a collaboration between @XeonRisq and myself, with help, advice, test solves, feedback, and occasional (justified) abuse from Skunkworks friends, especially @wisty, @Crusader175, and @Chilly.

There are 3 main objectives: Build the regions, place the stars, and solve the sudoku. How you approach these objectives is, of course, up to you!

This puzzle is Hard. I have been told it's Very Hard. Comments and feedback welcome - Enjoy!


Rules

  • The digits 1 to 9, along with 2 'stars', must appear once in every row, column, and region. Stars cannot be adjacent horizontally, vertically or diagonally.

  • Regions are to be determined by the solver, and must be a set of eleven orthogonally connected cells.

  • Each outside clue represents one of the following, within the row/column:

    • The largest continuous run of adjacent cells within a single region, OR
    • The number of borders (not including the grid edge), OR
    • The number of unique regions.
    • The solver must determine which rule to use for each clue. Note: Two clues within a row or column refer to two different clue types.

  • Circle clues: A 4 cells in a 2x2 touching a small circle are within the same region. All circles are given.

  • Stars have a value of 0 for the following rules:

    • Killer cages. Digits cannot repeat within a cage, and cell values must sum to the total given in the top corner of the cage.
    • Directional arrows in the grid point to the first visible star in that direction. The distance to the star is given by the cell's value.


Puzzle Links

F-puzzles: https://f-puzzles.com/?id=2z6bqkpc

SudokuPad: https://tinyurl.com/4xc29rwf



Lösungscode: Using an uppercase S to represent a star: Rows 6 and 7, no spaces or punctuation.

Zuletzt geändert am 25. Januar 2023, 07:13 Uhr

Gelöst von Leonard Hal, Chilly, Gryllulus, jkuo7, Myxo, polar, halakani, CahounCZ, ns08, Jorrr2, baamboo, dogfarts, h5663454, zhangjinyang, Paletron
Komplette Liste

Kommentare

am 29. März 2023, 06:42 Uhr von CahounCZ
Amazing puzzle, thanks.

am 25. Januar 2023, 07:13 Uhr von randall
Clarifying rules.

Zuletzt geändert am 25. Januar 2023, 07:12 Uhr

am 24. Januar 2023, 16:19 Uhr von henrypijames
Number of borders: Does the grid edge count?

And obviously, not all white circles are given - just those placeable at the joint corners of four cells. Otherwise there would have to be circles on the T-intersections along the grid edge, and there would have to a flood of circles on cell borders (like white Kropki).

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The grid edge does not count, and yes - the white circles relate to a 2x2 within the grid. I'll update the wording.

Zuletzt geändert am 23. Januar 2023, 06:16 Uhr

am 22. Januar 2023, 23:27 Uhr von polar
Awesome puzzle thanks.

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I'm so glad you enjoyed it! Thanks for the kind words.

Zuletzt geändert am 22. Januar 2023, 01:50 Uhr

am 22. Januar 2023, 01:16 Uhr von Myxo
Great puzzle! I hate it.

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Awesome solve, thanks for streaming! I hate it, too

am 22. Januar 2023, 00:22 Uhr von randall
Based on feedback - updated to 5* difficulty

am 12. Januar 2023, 00:35 Uhr von randall
Clarifying 'adjacent cells' wording.

Zuletzt geändert am 10. Januar 2023, 00:11 Uhr

am 9. Januar 2023, 20:32 Uhr von wildbush7
Do the stars interupt a continuous run of digits or can they be part of it?
So if in a single region you had 1 4 star 8 2 9, would that clue be a 3, 5 or 6?

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It would be 6 (assuming they were all in the same region within that row/column). The placement of stars within a region does not impact the count of continuous cells for that region (for a row/column). Hope this helps!

Zuletzt geändert am 7. Januar 2023, 18:28 Uhr

am 7. Januar 2023, 18:28 Uhr von Chilly
Tough, but there was never any point where I felt like I was stuck - 3 puzzles in one is a lot to take in :) Very nice work!

Zuletzt geändert am 7. Januar 2023, 01:44 Uhr

am 7. Januar 2023, 00:51 Uhr von Dandelo
Can a star see himself?
In other words: can a star be placed in an arrow cell?

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Yes! A star has a value of 0, so can be 0 cells away from itself on an arrow.

Schwierigkeit:5
Bewertung:94 %
Gelöst:15 mal
Beobachtet:8 mal
ID:000CIV

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Lösungscode:

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