Andrew Landahl (who really should have a blog because he is certainly one of the most interesting people I get to talk to when I attend a conference) sends me a note about recent appearances of quantum computing on prime time TV which he has graciously let me post below.
\n<\/p>\n
I thought you’d be amused to know that quantum information has finally made it to prime time. Using TiVo, I just caught up on back-to-back episodes of CBS’s “Big Bang Theory” from the past two weeks that make prominent references to quantum teleportation and Shor’s algorithm. The week before last, the episode opened with a discussion by one of the characters about how he would never undergo quantum teleportation because “The original Sheldon would have to be disintegrated in order to create a new Sheldon.” A 58-second clip of the discussion is at the
\nfollowing link<\/a>, if you’d like to embed it in your blog:<\/p>\nThe episode last week has a “Physics Bowl” in which one of the questions was “How does a quantum computer factor large numbers?” The answer given was “Shor’s algorithm,” which was amusingly translated by my closed-captioning as “Shorts algorithm.”
\nI couldn’t find a clip of just that segment on the CBS website, but it seems that entire episodes of the show are available online, which is pretty decent of CBS. You’ll have to watch the ads, which I suppose is a fair tradeoff, but after them you can zip to about 14:00 into the episode to start the Physics Bowl itself. On the other hand, if you have the time, the entire show is funny and worth a watch.
\nHere are the other questions from the TV show’s version of the Physics Bowl:
\nWhat is the isospin singlet partner of the pi_0 meson?
\nWhat is the lightest element on Earth with no stable isotopes?
\nWhat is the force between two uncharged plates due to quantum vacuum fluctuations?
\nHow many can you answer? If you miss all three, I’m calling Arnold Schwarzenegger and having your physics PhD revoked.
\nMore amusingly, here are answers given by the teams but without questions explicitly stated. Can you make reasonable guesses for the questions?
\n4.1855 x 10^7 ergs\/calorie.
\nPrevost’s theory of exchanges.
\nlambda = “One over pi r-squared n.” (Ambiguous how to parse the formula from the show’s dialogue.)
\n760 degrees Celsius.
\nA sigma particle.
\nYes, assuming the hypothetical planet has a mass greater than the Earth.
\nThe final question was a tree-level Feynman integral for ee -> mu mu that had to be evaluated in real time. I burst out laughing when I saw it. It’s pretty funny who ends up answering the question.
\nIn general, I’ve been very impressed with the technical level of correctness on the show. For example, I had another laugh in a previous episode when Sheldon was made to be embarrassed by the string theory landscape problem of 10500<\/sup> false vacua by a 14-year old upstart.
\nBest,
\n–Andrew\n<\/p><\/blockquote>\nI would gladly have my physics Ph.D. revoked if Arnold did it personally. “Ahhsta lah vista, Davey.”<\/p>\n","protected":false},"excerpt":{"rendered":"
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