Search results
Results from the WOW.Com Content Network
The economy, stupid" is a phrase that was coined by James Carville in 1992. It is often quoted from a televised quip by Carville as "It’s the economy, stupid." Carville was a strategist in Bill Clinton's successful 1992 U.S. presidential election against incumbent George H. W. Bush. His phrase was directed at the campaign's workers and ...
The economistic fallacy is a concept originated by Karl Polanyi in the 1950s, that refers to fallacious conflation of human economy in general, with its market form. [1] Whereas the former is a necessary component of any society, being the organization through which that society meets its physical wants, i.e. reproduces itself, the latter is a ...
U.S. presidential elections are all about "the economy, stupid", said Bill Clinton's strategist James Carville in 1992. And for American voters who cared more about the economy than other issues ...
"It's the economy, stupid," Madrid later posted on X, in a throwback to former President Clinton's campaign mantra. Latino voters were increasingly voting based on pocketbook issues, he said.
The phrase, although now almost always quoted in its current form, is actually an incorrect quotation: Carville's original slogan, which he first wrote as part of a poster displayed in candidate Clinton's campaign headquarters, was "The Economy, Stupid", with no "It's". [29]
Donald Trump’s decisive election victory was about many things: a global rejection of incumbents, a rise in the Republican electorate and a battle for the future of America’s democracy. But ...
The doc follows Carville, famously known for coining the phrase “It’s the economy, stupid” during Bill Clinton’s 1992 campaign, as he travels across the country to talk politics. The doc ...
Argument from fallacy (also known as the fallacy fallacy) – the assumption that, if a particular argument for a "conclusion" is fallacious, then the conclusion by itself is false. [ 5 ] Base rate fallacy – making a probability judgment based on conditional probabilities , without taking into account the effect of prior probabilities .