Jellyfish
Strategy:
Basic FishRequires:
SwordfishOverview
Jellyfish is the four-row, four-column extension of fish patterns. When a candidate in four rows is restricted to the same four columns, it can be eliminated from other cells in those columns.
How It Works
- Find four rows where a candidate appears, with all occurrences in the same four columns.
- Each row must have 2-4 occurrences of the candidate within these columns.
- Eliminate the candidate from other cells in those four columns.
Example
Starting position
Look for Jellyfish.
Scan base columns 6, 7, 8 and 9 for 7
Base columns: 6, 7, 8 and 9. Check where digit 7 can appear in those columns.
r2c6 is already filled
r2c6 is already filled with 9.
7 is blocked from r3c6 by the row
Digit 7 cannot go in r3c6 because r3c2 is already in this row. Remove the entry or choose a different digit.
r4c6 is already filled
r4c6 is already filled with 3.
7 is blocked from r7c6 by row and box
Digit 7 cannot go in r7c6 because r7c1 is in this row and r8c4 is in this box. Remove the entry or choose a different digit.
7 is blocked from r8c6 by the row
Digit 7 cannot go in r8c6 because r8c4 is already in this row. Remove the entry or choose a different digit.
7 was already removed from r2c7
Digit 7 is not a current candidate in r2c7 because earlier solving steps already removed it.
7 is blocked from r3c7 by the row
Digit 7 cannot go in r3c7 because r3c2 is already in this row. Remove the entry or choose a different digit.
r4c7 is already filled
r4c7 is already filled with 5.
r7c7 is already filled
r7c7 is already filled with 1.
r8c7 is already filled
r8c7 is already filled with 6.
7 was already removed from r2c8
Digit 7 is not a current candidate in r2c8 because earlier solving steps already removed it.
r3c8 is already filled
r3c8 is already filled with 1.
7 is blocked from r4c8 by the row
Digit 7 cannot go in r4c8 because r4c3 is already in this row. Remove the entry or choose a different digit.
r7c8 is already filled
r7c8 is already filled with 2.
7 is blocked from r8c8 by the row
Digit 7 cannot go in r8c8 because r8c4 is already in this row. Remove the entry or choose a different digit.
7 was already removed from r2c9
Digit 7 is not a current candidate in r2c9 because earlier solving steps already removed it.
r3c9 is already filled
r3c9 is already filled with 2.
7 is blocked from r4c9 by the row
Digit 7 cannot go in r4c9 because r4c3 is already in this row. Remove the entry or choose a different digit.
r7c9 is already filled
r7c9 is already filled with 8.
r8c9 is already filled
r8c9 is already filled with 3.
7 is confined to rows 1, 5, 6 and 9
In each of these 4 columns, digit 7 is confined to the same 4 cover rows: 1, 5, 6 and 9.
The pattern forms a Jellyfish
That forms a Jellyfish: the cover rows must hold the digit for the base columns, so other columns cannot keep it there.
Extra 7 candidates in rows 1, 5, 6 and 9
These are the extra 7 candidates in rows 1, 5, 6 and 9 that must be removed: r6c5.
Remove 7 from rows 1, 5, 6 and 9
Remove 7 from the extra cells in rows 1, 5, 6 and 9: r6c5.
Result
Result after applying the technique.
Tips & Patterns
- Jellyfish are quite rare - master X-Wing and Swordfish first.
- Computer assistance is helpful for finding Jellyfish reliably.
- The pattern may not use all 16 intersection cells.