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Brandon Teena. Brandon Teena[note 1] (December 12, 1972 – December 31, 1993) was an American transgender man who was raped and later, along with Phillip DeVine and Lisa Lambert, murdered in Humboldt, Nebraska, by John Lotter and Tom Nissen. [2][3] His life and death were the subject of the films The Brandon Teena Story and Boys Don't Cry.
Leonard v. Pepsico, Inc., 88 F. Supp. 2d 116, (S.D.N.Y. 1999), aff'd 210 F.3d 88 (2d Cir. 2000), more widely known as the Pepsi Points case, is an American contract law case regarding offer and acceptance. The case was brought in the United States District Court for the Southern District of New York in 1999; its judgment was written by Kimba ...
John Lotter: Murdered 19-year-old Phillip DeVine, 24-year-old Lisa Lambert and 21-year-old Brandon Teena. 28 years, 214 days Days prior, Teena had reported to police that Lotter and his accomplice Tom Nissen had beat and raped him upon discovering he was transgender. Nissen was sentenced to life. Raymond Mata Jr.
More than 200 former George W. Bush, John McCain and Mitt Romney alums endorsed Harris in late August.An overlapping group of more than 100 Republican national security leaders endorsed Harris on ...
On Sept. 4, the Second Circuit Court of Appeals ruled in favor of book publishers in their copyright case against the Internet Archive. The case, which narrowly involves questions of copyright and ...
Review: The Lottery Plot’s Preposterous, but Awkwafina and John Cena Are a Winning Combo. The ceiling’s pretty low on the action comedy category — a genre whose biggest hits tend to pepper ...
Lana M. Tisdel (born May 28, 1975) [2] is an American woman whose early life and involvement with the December 1993 murders of Brandon Teena, Lisa Lambert, and Phillip DeVine at the hands of John Lotter and Tom Nissen is chronicled in the 1998 documentary The Brandon Teena Story and the 1999 film Boys Don't Cry (which left out DeVine). [3]
Lottery paradox. The lottery paradox[1] arises from Henry E. Kyburg Jr. considering a fair 1,000-ticket lottery that has exactly one winning ticket. If that much is known about the execution of the lottery, it is then rational to accept that some ticket will win. Suppose that an event is considered "very likely" only if the probability of it ...