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Donald Trump hosted a packed rally at Madison Square Garden in New York City on Sunday, one of his final campaign events before Election Day. What to know about the backlash over Trump's Madison ...
[3] [8] Heading into the rally, Trump was increasingly being described as a "fascist," [9] [10] particularly as former top Trump advisors Mark Milley, John Kelly and Jim Mattis had recently described Trump as such. [11] [12] New York native Donald Trump had long hoped to hold a rally at Madison Square Garden and his campaign announced the event ...
Trump stated that Oklahoma had done "a great job with COVID" (despite there having been a recent uptick in cases), while Mayor of Tulsa G. T. Bynum stated that "Tulsans have managed one of the first successful re-openings in the nation, so we can only guess that may be the reason President Trump selected Tulsa as a rally site", but added that ...
Non sequitur A type of logical fallacy, in which a conclusion is made out of an argument that does not justify it. All invalid arguments can be considered as special cases of non sequitur. Obfuscation, intentional vagueness, confusion Generalities are deliberately vague so that the audience may supply its own interpretations.
Donald Trump is greeted by his supporters as he arrives at the Albuquerque International Sunport Airport for a political rally in Albuquerque, New Mexico on Oct. 31, 2024. USA Today Network and ...
Jon Stewart used his opening segment on Monday night’s episode of “The Daily Show” to break down Elon Musk’s appearance at a Trump rally on Sunday in Butler, Pa. While the appearance was ...
A formal fallacy, deductive fallacy, logical fallacy or non sequitur (Latin for "it does not follow") is a flaw in the structure of a deductive argument that renders the argument invalid. The flaw can be expressed in the standard system of logic. [1] Such an argument is always considered to be wrong.
Non sequitur fallacy – where the conclusion does not logically follow the premise. [8] Masked-man fallacy (illicit substitution of identicals) – the substitution of identical designators in a true statement can lead to a false one. [9]