illustrate game tree for this game Ortega's support (z) or not (1-z) occurs before Candidate 1 makes her decision. Suppose there are two candidates in an election. Candidate 1 is the first mover and Candidate 2 is the second mover. Candidate 1 is trying to secure the support of Jenna Ortega. If Candidate 1 receives support from Ortega, it will significantly boost her campaign. The probability Ortega supports Candidate 1 is z. This is a game of asymmetric information, though. Candidate 1 observes Ortega's support or not for her campaign before moving. However, Candidate 2 only observes Candidate 1's action, and cannot observe Ortega's support for Candidate 1 or not. If Candidate 1 receives Ortega's support, she will attack Candidate 2. If Candidate 1 does not receive Ortega's support, she can attack or be (relatively) nice to Candidate 2. If Candidate 2 observes Candidate 1 being nice, he knows Ortega did not support Candidate 1. In this case, if Candidate 2 fights Candidate 1, Candidate 1 receives a payoff of 150 and Candidate 2 receives a payoff of 275. If in this case, instead, Candidate 2 runs a defensive campaign, Candidate 1 receives a payoff of 220 and Candidate 2