In Popular Culture
- A Harry Turtledove short story about an alternate history WWII where Fyodor Tolbukhin leads Russian partisans against the occupying German forces is named "The Phantom Tolbukhin" in a play on Juster's book.
- Comedian Adam Carolla frequently mentions The Phantom Tollbooth as the only book he's ever read.
- In the first episode of the third season of the Sam & Max games, Sam mentions that they had "wasted too much time poking around that tollbooth."
- In episode two of the first season of Parks And Recreation, Amy Poehler's character Leslie Knope starts reading The Phantom Tollbooth to filibuster her own meeting.
- In episode 13 of New Girl, Schmidt states that The Phantom Tollbooth is one of his desert-island books. Cece says that she also loves the book, to which Schmidt replies, "Of course you do. You're a human being."
Read more about this topic: The Phantom Tollbooth
Famous quotes containing the words popular culture, popular and/or culture:
“The lowest form of popular culture—lack of information, misinformation, disinformation, and a contempt for the truth or the reality of most people’s lives—has overrun real journalism. Today, ordinary Americans are being stuffed with garbage.”
—Carl Bernstein (b. 1944)
“Resorts advertised for waitresses, specifying that they “must appear in short clothes or no engagement.” Below a Gospel Guide column headed, “Where our Local Divines Will Hang Out Tomorrow,” was an account of spirited gun play at the Bon Ton. In Jeff Winney’s California Concert Hall, patrons “bucked the tiger” under the watchful eye of Kitty Crawhurst, popular “lady” gambler.”
—Administration in the State of Colo, U.S. public relief program (1935-1943)
“A culture may be conceived as a network of beliefs and purposes in which any string in the net pulls and is pulled by the others, thus perpetually changing the configuration of the whole. If the cultural element called morals takes on a new shape, we must ask what other strings have pulled it out of line. It cannot be one solitary string, nor even the strings nearby, for the network is three-dimensional at least.”
—Jacques Barzun (b. 1907)