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| target = 90,000 |
| target = 90,000 |
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| blockers = {{Blocker|Liquorice Lock|Two-layered Icing|Three-layered Icing|Four-layered Icing|Five-layered Icing}} |
| blockers = {{Blocker|Liquorice Lock|Two-layered Icing|Three-layered Icing|Four-layered Icing|Five-layered Icing}} |
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− | | other = {{Other|Jelly Fish|CannonW}} |
+ | | other = {{Other|Jelly Fish|Sugar Drop|CannonW}} |
| candies = 4 |
| candies = 4 |
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| spaces = 63 |
| spaces = 63 |
Revision as of 14:36, 29 May 2020
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Episode | ||
Level type | ||
Moves | ||
Target score | : 90,000 pts | |
Blockers | ||
Other features | ||
Colours | 4 | |
Spaces | 63 | |
Difficulty | Medium |
Previous | Current | Next |
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1236 | 1237 | 1238 |
Level 1237 is the second level in Drizzly Dale and the 296th candy order level. To pass this level, you must score at least 90,000 points in 20 moves in 0 moves or fewer. When you complete the level, Sugar Crush is activated and will score you additional points.
Difficulty
- Five colours makes it hard to create special candies necessary to destroy the blockers or the cascades required to obtain more points.
- All the starting jelly fish on board are underneath the blockers.
- The player is required to earn at least 4,500 points per move.[1]
Stars
Strategy
- Match regular candies to collect jelly fish (they may trigger cascades), and create special candies if possible.
- Create many cascades to boost the score.
Earning More Stars
Difficulty
- This level is nearly impossible to earn three stars; no known videos showed someone legitimately earning three stars and sustaining gameplay in this level. Around 54000 points per move in every move on a board with limited space, 5 colours and no candy bombs spawning makes it almost impossible.
Trivia
- This is one of the few levels to have a target score that is not a multiple of 10.
- This is now the first non-jelly level with jelly fish. The next one is level 1247.
- This level spawned sugar drops before this element was removed.
Notes
Elements Info
Element Spawn Notes | ||
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Elements | Notes | |
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Miscellaneous Info
- ↑ 90,000 points / 20 moves = 4,500 points per move