how many entropea puzzles can they be?
(Published on 14. July 2025, 02:13 by aqjhs)
I made this puzzle following Scojo's prompt to use Split Pea lines along with (some flavor of) global entropy. I got the idea for this particular twist on global entropy from a comment of Damo regarding said prompt.
- Normal sudoku rules apply.
-
Split Pea Lines:
- The digits along a green line sum to a number obtained as a concatenation of the two digits in the circles attached to it, in at least one order.
- The sum doesn't include the circled digits.
- A line with a single circle on both ends has a value sum equal to the number obtained as the concatenation of two copies of the circled digit.
- Global Equity: Determine a partition of the set of the digits 1 to 9 into three subsets with the same sum such that all 2x2 regions have at least one digit from each of those subsets.
More entropea puzzles:
- Global Entropea by Scojo
- Horseshoe by SamuPiano
- Bicycle Station by sujoyku
- Peas and Love by chrisjnap
- quattrochaos+4 split pea global entropy thing by mellowrobinson
- Emtpy by ThePedallingPianist
- Reciproci-Pea by vitaminz
- Like 2 Peas in a Quad by MSDOS
- Entropea Crossroads by palpot
Solution code: Row 2
Last changed on on 21. July 2025, 20:06
Solved by tuturitu, mayiyang, Azumagao, zeniko, clock, SirWoezel, Dentones, PierreTombal, bansalsaab, ManlyPebbles, SKORP17, twobear, Snookerfan, samuel1997, sehringdipity, benisjammin, Exigus, DragonEgg, wenchang, brimmy, AAAAAAAAAAAAAAAAAAA, blueberrypug, Scojo, palpot, abed hawila, paranoid, mercierus, lianarox, zonka
Comments
on 21. July 2025, 20:06 by aqjhs
more entropea
on 15. July 2025, 10:55 by Exigus
That was great, gathering enough info to be able to specify the partitioning. Then smooth flow from there. Thanks!
on 14. July 2025, 18:59 by Snookerfan
Fantastic puzzle, great variation on familiar rules. Great solve path. Thank you
