Five Nights at Freddy's 4 vs Emily Wants To Play
9/10Match score
Higher community rating
Emily Wants To Play
+19
rating points
More player ratings
Five Nights at Freddy's 4
85 ratings
Similarity Breakdown
Same
Game Modes
Same
Perspective
Similar
Genres
Same
Themes
Different
Features
Shared
Game Modes
Single player
Perspective
First person
Genres
AdventureIndieSimulatorStrategy
Themes
ActionHorrorSurvival
Features
jump scare momenttitular antagonist
Key Differences
Genres
Five Nights at Freddy's 4
Point-and-click
Emily Wants To Play
Puzzle
Features
Five Nights at Freddy's 4
day-based narrativemascot horrordarknesssequel
Emily Wants To Play
scary childrenfemale antagonistpsychological horroraction-adventuremale protagonist
Side-by-Side Comparison
| Feature | Five Nights at Freddy's 4 | Emily Wants To Play |
|---|---|---|
| Release Date | Jul 23, 2015 | Dec 10, 2015 |
| Rating | 60/100 (85 ratings) | 79/100 (15 ratings) |
| Genres | AdventureIndiePoint-and-clickSimulatorStrategy | AdventureIndiePuzzleSimulatorStrategy |
| Themes | ActionHorrorSurvival | ActionHorrorSurvival |
| Features | day-based narrativemascot horrorjump scare momenttitular antagonistdarknesssequel | scary childrenfemale antagonistjump scare momenttitular antagonistpsychological horroraction-adventuremale protagonist |
| Game Modes | Single player | Single player |
| Player Perspective | First person | First person |
| Platforms | PC (Microsoft Windows) | Android, Mac, PC (Microsoft Windows), PlayStation 4, Xbox One, iOS |
Comparison Summary
Five Nights at Freddy's 4 and Emily Wants To Play have a 9/10 match score. Both games overlap around Single player, First person, Adventure, Indie, Simulator, Strategy.
Five Nights at Freddy's 4 stands out for Point-and-click, day-based narrative, mascot horror, darkness, while Emily Wants To Play stands out for Puzzle, scary children, female antagonist, psychological horror.
Emily Wants To Play has the higher community rating in the current dataset. Players who enjoy Single player, First person, Adventure are the most likely to find value in both.