Logic Masters Deutschland e.V.

Gold Arrows

(Eingestellt am 7. Oktober 2024, 19:44 Uhr von marty_sears)

Rules:

    Normal sudoku rules apply. The number on a gold arrow indicates the sum of the first X digits seen in the direction of the arrow, where X is the first digit seen. None of the digits which form the sum may be consecutive. A number on an arrow outside the grid may contain one or two digits.

    Note: the solution checker doesn't work if any of the outside arrows are filled in with large digits, so best to use pencil marks on those.

Click here to play on Sudokupad

Please leave a comment if you enjoy :)

Lösungscode: Column 9 reading downwards

Zuletzt geändert am 14. Januar 2025, 18:51 Uhr

Gelöst von OutOfMyMindBRB, thoughtbyte, Flinty, SKORP17, tuoni2, Iluvsodah, goodcity, OJPS, Voidslime, Cybranrules, vitaminz, Laake, bboom, japanoise_breakfast, karlmortenlunna, samuella, Kallor, avishai, ... Klausku, rkond, fkib, Frank Puzzles, SudokuHero, llamatar, jwanders, Rickium, koiking, asver, Vaurien, superdog, virus_dave, asynchronous, TheGrand547, werkelmann, mscha, k2u5as, The_Schlunz
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Kommentare

am 14. Januar 2025, 17:09 Uhr von jwanders
Missed one thing that threw off my first solve. Be aware that the A) the solution expects numbers on the outer arrows to be blank and B) the error indicator for boxes is turned off.

am 2. November 2024, 13:46 Uhr von ChinStrap
Some lovely eureka moments with a joyful solve path throughout.

am 30. Oktober 2024, 18:08 Uhr von AsgarArn
Nice rule set, have not seen before.

Very Nice setting

am 18. Oktober 2024, 11:30 Uhr von letmepuzzleffs
I was stuck for quite a while because I assumed only digits of a sum which are next to each other need to be non-consecutive. However that's clearly not what the rules state. The non-consecutiveness applies to all digits of a sum. Realizing that led to a quick solve. Great puzzle.

am 11. Oktober 2024, 17:46 Uhr von NEWS
"None of the digits which form the sum may be consecutive" AKA. Digits contributing to the same arrow form a nabner line, with the first seen digit as its length. e.g. r8c1=4 implies that r8c1,2,3,4 are on the same nabner line.

am 9. Oktober 2024, 21:54 Uhr von muchiquillo
Me costó un poco al comienzo, pero luego de entender la mecánica de los no consecutivos fué como ir descubriendo paso a paso

am 9. Oktober 2024, 01:57 Uhr von kdkirby
I was confused about how the arrows outside the grid could be useful, but it was delightful once it clicked! Great puzzle.

am 8. Oktober 2024, 11:10 Uhr von Franjo
Very nice and approachable puzzle with a surprising combination. Thank you very much for creating and sharing.

am 8. Oktober 2024, 10:29 Uhr von Tass
Nice ruleset indeed. Fun little puzzle. Thx!

am 8. Oktober 2024, 05:41 Uhr von MSDOS
Very fun constraint. Flowed smoothly after some thinking at the start. Nice construction!

am 7. Oktober 2024, 23:01 Uhr von Laake
Fun little combination of constraints here! Nice one mate

am 7. Oktober 2024, 22:27 Uhr von vitaminz
A pretty easy start. A neat rule innovation that I think has tons of potential for wild logic

am 7. Oktober 2024, 22:23 Uhr von Cybranrules
Reading comprehension is hard, Was struggling untill I found out the sums had to be non-consecutive :P
Great puzzle after that briliant moment

am 7. Oktober 2024, 22:06 Uhr von goodcity
Refreshing ruleset !

am 7. Oktober 2024, 21:18 Uhr von Flinty
Eureka moments followed by joy - haha. Very nice.

Zuletzt geändert am 7. Oktober 2024, 20:58 Uhr

am 7. Oktober 2024, 20:57 Uhr von thoughtbyte
Love this ruleset, superb execution for an approachable intro. Thank you!

am 7. Oktober 2024, 20:55 Uhr von OutOfMyMindBRB
Quite enjoyable with a great rule set :-) - thanks

Schwierigkeit:2
Bewertung:95 %
Gelöst:181 mal
Beobachtet:5 mal
ID:000K65

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