MIT Mystery Hunt 2020/Gala Premiere: Difference between revisions
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|author = John Ananny
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|solves = 12
|guesses = 20
|link = https://puzzles.mit.edu/2020/puzzle/gala_premiere/
|solution_link =https://puzzles.mit.edu/2020/puzzle/gala_premiere/solution/
|checker_link =
|stats_link =
}}
''It’s a packed house at our theater, but those with connections can probably still squeeze in.''
'''Gala Premiere''' is a [INSERT PUZZLE TYPE] puzzle from the {{l|Creative Pictures Studios}} round of the [[MIT Mystery Hunt 2020|2020 MIT Mystery Hunt]]. It [INSERT BRIEF DESCRIPTION]▼
▲'''Gala Premiere''' is a [
==Puzzle Elements==
{{Element|Diagramless Crossword|The puzzle states out the gate that it is a diagramless with standard crossword symmetry.}}
{{spoiler|label=Spoiler-y Elements}}
{{Element|Hint in Flavortext|The flavortext, however, alludes to the puzzle's gimmick...}}
{{Element|Gimmicked Puzzle Type|...the catch is that some squares must have a bigram entered into them to form the correct grid.|Not Your Standard Puzzle Type|Glossary_of_Puzzle_Hunt_Terms#Gimmick}}
{{Element|Connect-The-Dots|Each bigram shares a letter with at least one other bigram; drawing lines between bigrams with shared letters draws out the answer. (This is also alluded to in the flavortext.)}}
{{spoiler-end}}
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Latest revision as of 22:31, 17 February 2024
Gala Premiere | |
---|---|
MIT Mystery Hunt 2020 | |
Creative Pictures Studios | |
Author(s) | John Ananny |
Answer | Click to reveal🐙 |
Statistics | |
No. solves | 12 |
No. total guesses | 20 |
Links | |
Puzzle | Link |
Solution | Link |
It’s a packed house at our theater, but those with connections can probably still squeeze in.
Gala Premiere is a Diagramless Crossword from the Creative Pictures Studios round of the 2020 MIT Mystery Hunt.
Puzzle Elements[edit | edit source]
Diagramless Crossword - The puzzle states out the gate that it is a diagramless with standard crossword symmetry.
Hint in Flavortext - The flavortext, however, alludes to the puzzle's gimmick...
Not Your Standard Puzzle Type - ...the catch is that some squares must have a bigram entered into them to form the correct grid.
Connect-The-Dots - Each bigram shares a letter with at least one other bigram; drawing lines between bigrams with shared letters draws out the answer. (This is also alluded to in the flavortext.)