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I had a life anyone would kill for.Then someone did.The worst part of being dead is that there's nothing left to live for. No more kisses. No more secrets. No more gossip. It's enough to kill a girl all over again. But I'm about to get something no one else does--an encore performance, thanks to Emma, the long-lost twin sister I never even got to meet.Now Emma's desperate to know what happened to me. And the only way to figure it out is to be me--to slip into my old life and piece it all together. But can she laugh at inside jokes with my best friends? Convince my boyfriend she's the girl he fell in love with? Pretend to be a happy, care-free daughter when she hugs my parents goodnight? And can she keep up the charade, even after she realizes my murderer is watching her every move?From Sara Shepard, the #1 New York Times bestselling author of the Pretty Little Liars books, comes a riveting new series about secrets, lies, and killer consequences.Let the lying game begin.
We consider a two-player game in which the first player (the Guesser) tries to guess, edge-by-edge, the path that second player (the Chooser) takes through a directed graph. At each step, the Guesser makes a wager as to the correctness of her guess and receives a payoff proportional to her wager if she is correct. We derive optimal strategies for both players for various classes of graphs, and we describe the Markov-chain dynamics of the game under optimal play. These results are applied to the infinite-duration Lying Oracle Game, in which the Guesser must use information provided by an unreliable Oracle to predict the outcome of a coin toss.
The El-Farol-Bar-Problem is a well-established tool for behavior analysis. Recent studies focused on group communication in minority games of this kind. We introduce the possibility of lying to the behavior of agents in communicating groups. We found a successful strategy for lying, if the group is composed by specific characters.
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