Watch JASH Presents Reggie Watts
- TV-MA
- 2017
- 1 Season
JASH Presents Reggie Watts is an hour-long comedy special starring the multitalented Reggie Watts. It was released on Netflix in 2012 and it gained immediate popularity for its unique approach to comedy. The special is directed by Benjamin Dickinson and produced by JASH, a comedy collective founded by Sarah Silverman, Michael Cera, Tim Heidecker, and Eric Wareheim. JASH is known for producing groundbreaking comedy content, and this special falls right in line with their reputation.
Reggie Watts is a musician, comedian, and performance artist known for his improvisational skills and comedic timing. He has performed all over the world, and his unique style is unlike anything else in the entertainment industry.
The special begins with a showcase of Reggie's musical talents. He uses a loop station to create innovative beats that layer on top of each other, creating a full musical experience that is completely unique to each show he performs.
From there, Reggie takes the audience on a journey through his whimsical comedy universe. He uses his comedic skills to riff on topics ranging from bears to vampires, all while maintaining a playful and childlike demeanor that endears him to his audience.
Reggie also shows off his improv skills throughout the special. He brings audience members up on stage and incorporates their suggestions into musical performances and comedic skits, creating a unique experience for everyone in the audience.
Perhaps the most striking aspect of the special is its production value. The set design is sleek and modern, with colorful lights and projections creating a surreal environment that perfectly complements Reggie's outlandish comedy.
Overall, JASH Presents Reggie Watts is a must-see for any fan of innovative comedy or experimental music. It showcases Reggie's unparalleled talent and proves that comedy can be both smart and silly at the same time. The special is a testament to the power of creativity and the importance of pushing artistic boundaries.