Clip of quote: Had to build a functional quantum computer Clip of quote: Had to build a functional quantum computer Yarn is the best way to find video clips by quote. Find the exact moment in a TV show, movie, or music video you want to share. Easily move forward or backward to get to the perfect spot. It's available on the web and also on Android and iOS.
Had to build a functional quantum computer
PREV CLIP
Had to build a functional quantum computer
NEXT CLIP
Like Embed Gif Story Make Meme Share
😎
😐
😂
😘
😳
😍
Background
Family Guy (1999) - S12E06 Comedy
2.2s
to build a functioning time machine.
Background
Stitchers (2015) - S02E08 Drama
1.5s
Quantum computing.
Background
Orville (2017) - S01E11 New Dimensions
1.5s
to the quantum wave function,
Background
Star Trek: The Next Generation (1987) - S02E01 The Child
2.4s
COMPUTER: All circuits functional.
Background
Innerspace
1.7s
COMPUTER: Automatic pilot now functioning.
Background
Star Trek: The Next Generation (1987) - S04E19 The Nth Degree
2.9s
The computer has returned to normal functioning.
Background
Star Trek: Strange New Worlds (2022) - S01E06 Lift Us Where Suffering Cannot Reach
2.3s
biological functions using quantum mechanics.
Background
Quantum Leap (2022) (2022) - S01E06 What a Disaster!
2s
quantum computer in the world.
Background
Stitchers (2015) - S02E10 Drama
2.3s
You can't hack a quantum computer.
Background
Crimes of the Future
2.4s
that had a digestive function?
Background
Star Trek: Discovery (2017) - S03E12 There Is a Tide...
2.9s
-CHAIN COMPUTER: Transport function unavailable.-Come on.
Background
Knight Rider (1982) - S02E09 Soul Survivor
1.8s
with plans for building a computer
Background
The Hitchhiker's Guide to the Galaxy (2005)
3.4s
to design and build a stupendous super-computer
Background
Star Trek (2009)
2s
COMPUTER : AutopiIot function has been destroyed.
Background
Knight Rider (1982) - S02E01 Goliath: Part 1
2.4s
MichaeI, my computer functions are damaged
Background
Star Trek: Picard (2020) - S01E02 Maps and Legends
3.5s
Our computers are limited to purely numerical functions.