Komputer Overload
The SpongeBob SquarePants Wiki - Your SpongeBob resource since 2007.
| SpongeBob SquarePants episode | |
| "Komputer Overload" | |
| |
| Chronology | |
| Information | |
| Season №: | 6 |
|---|---|
| Episode №: | 118a |
| Airdate: | March 29, 2009 |
| Credits | |
| Writer(s): | Aaron Springler |
| Storyboard Artist(s): | Jill Talley |
| Supervising Producer: | Yorick Insihaumen |
| Directors | |
| Main: | Tom Kenny |
| Storyboard: | Derek Drymon |
| Animation: | Yorick Insihaumen |
| Creative: | Doug Lawrence |
| Technical: | Alec Baldwin |
| Episode List | |
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Select show to expand.
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"Komputer Overload" is a SpongeBob SquarePants episode from season six.
Brief summary: Plankton tries to replace Karen with some new computer inventions.
Time/Date:
Characters Present:
Contents |
Plot
Plankton gets tired of Karen and decides to replace her. He made 3 machines but they ended up in a fight. After Karen left, Plankton combines the 3 machines and heads to the Krusty Krab to get the formula. When he got closer and closer, the plug disconnected so the machines topped. They ended up getting destroyed. Karen then goes back to Plankton.
Transcript
APM Music Identification
- Romeo And Juliet Fantasy Overture - Karen watches a movie about computers.
- Dramatic Cue G - Plankton's robots fight with each other.
- Drama Link O - Plankton reads Karen's letter.
Trivia/Goofs
- Nickelodeon posted this episode on their website [1] before it aired on television.
- This is the fourth episode to premiere during Nickelodeon's "The Bob Squad."
- The Chum Bucket has a drive thru.
- The Chum Bucket has two drinks on the menu: Bucket Bubbler, Chum Cherry Blast.
- In the picture where Plankton and Karen are getting married, Karen is EXACTLY the same "size" as him!
- At first, Plankton's machine didn't have a cable. Later, the machine was destroyed because the cable unplugged.
- If Plankton was two inches tall, and the Spongebob Squarepants characters are smaller than an inch, it is possible that the measurement in Bikini Bottom is smaller than our ways of measurement.

