Tom Flanagan citáty

Tom Flanagan je americký politolog.

✵ 5. březen 1944
Tom Flanagan foto
Tom Flanagan: 17 citátů0 lajků

Tom Flanagan citáty a výroky

„Myslím, že by měl být Assange zavražděn… Tohle k ničemu dobrému nevede. Obama by měl vypsat odměnu nebo použít bezpilotní letoun.“

Tom Flanagan

Zdroj: [Poradce Tom Flanagan: Zabijte Assangea !, prvnizpravy.cz, 2010-12-01, 2010-12-08, http://www.prvnizpravy.cz/zpravy/zpravy/ze-zahranici/poradce-tom-flanagan-zabijte-assangea-/]

Tom Flanagan: Citáty anglicky

“Finally, it should also be noted that the very existence of a bicameral legislature is itself another defence of the status quo.”

Thomas Flanagan (political scientist)

Zdroj: Game Theory and Canadian Politics (1998), Chapter 8, Staying Power of the Status Quo, p. 138

“For the foreseeable future, Canada will have to be functionally bimetric, as well as a bilingual, country.”

Thomas Flanagan (political scientist)

Zdroj: Game Theory and Canadian Politics (1998), Chapter 4, Models of Metrication, p. 58.

“Thomas Flanagan: Well I'm feeling pretty manly today…”

Thomas Flanagan (political scientist)

Power and Politics with Evan Solomon, CBC Newsworld, November 30, 2010, 6:10pm authenticate here: http://www.youtube.com/watch?v=VADui7m9rgw&feature=related

“There is no iron law here, but there is clearly some tendency for larger-than-necessary coalitions to disintegrate.”

Thomas Flanagan (political scientist)

Zdroj: Game Theory and Canadian Politics (1998), Chapter 5, How Many Are Too Many? Size of Coalitions, p. 88.

“I prize every candle in the darkness of the universe, even if it is not a supernova of blinding illumination.”

Thomas Flanagan (political scientist)

Zdroj: Game Theory and Canadian Politics (1998), Chapter 10, What Have We Learned?, p. 170 (Last text line...).

“Canadian society' or the 'Canadian nation' cannot decide anything, because no one is in charge.”

Thomas Flanagan (political scientist)

Zdroj: Game Theory and Canadian Politics (1998), Chapter 1, Rational Choice, p. 5

“Like all of mathematics, game theory is a tautology whose conclusions are true because they are contained in the premises.”

Thomas Flanagan (political scientist)

Zdroj: Game Theory and Canadian Politics (1998), Chapter 10, What Have We Learned?, p. 164.

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