Numb3rs

Numb3rs (2005)

1 revealing mistake in Brutus - chronological order

(4 votes)

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Brutus - S3-E10

Revealing mistake: Davis, the psychiatrist, is the second man to be killed. Although he was shot at five times, only the first two wounds, which are the highest, give blood, while the lower and later three do not.

Prime Suspect - S1-E5

Continuity mistake: When Charlie Epps is writing a quadrillion on the whiteboard, the writing alternates between shots. Most noticably when he first writes it down, there is a significant downward tendency of the 000 groups. In the next shot, they are pretty much horizontal. Also the shapes of the commas alter.

Ronnie Bischof

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First Law - S5-E17

Dr. Larry Fleinhardt: The physics of the granny shot makes it easier to control the release velocity and the angle of the ball, creating an improvement upwards of 20%.
Coach Harry Streeling: OK, but I still think it looks stupid.
Alan Eppes: It's not how you play the game, it's whether you win or lose.
Dr. Fleinhardt: [Pause] That doesn't sound right.

Bishop73

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Thirteen - S4-E4

Trivia: The episode revolves around a man killing people with the same first names as the thirteen apostles (Mary Magdalene being the 13th), and killing them in a similar fashion in which the apostles died. At one point, Colby and David find a box with a mannequin's head in it. This is a reference to the film Se7en, in which seven people are killed for committing one of the seven deadly sins. The film ends with the main characters finding an actual head in a box.

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Pilot - S1-E1

Question: After explaining why it is illogical to play the lottery, Charlie asks the FBI agent if he ever plays craps. I didn't get the joke. Any help?

Answer: Craps is a casino game where players bet on the outcome of a dice roll. It deals heavily with probabilities and is a favorite of math experts like Charlie. Whatever the odds, though, your chances of winning are much greater than winning the lottery.

If you bet against the roller in craps, your odds of winning are about 49%, which is as good as you get in Vegas. The point he's making (though it's pretty obscure) is that if you're going to bet, you may as well bet on something where you have a slim chance of winning, as opposed to the lottery, where your chances are basically 0.

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