
"Toward a “Grander Strategy of Containing Putin’s Russia”: Ambassador Michael McFaul on Engagement and Containment in a New Era of Great Power Competition" in The Yale Review of International Studies http://yris.yira.org/comments/5314 (June 2021)
2000-09, Who Is Ai Weiwei?, 2009
"Toward a “Grander Strategy of Containing Putin’s Russia”: Ambassador Michael McFaul on Engagement and Containment in a New Era of Great Power Competition" in The Yale Review of International Studies http://yris.yira.org/comments/5314 (June 2021)
Source: The Next 100 Years: A Forecast for the 21st Century (2009), p. 96
Source: As quoted in [http://edition.cnn.com/2001/WORLD/asiapcf/east/03/15/china.us.01/index.html Bush yet to accept Beijing invitation in CNN news (15 March, 2001).
“Madam, I may be President of the United States, but my private life is nobody's damn business.”
To a temperance reformer.
Quoted in Gentleman Boss: The Life of Chester Alan Arthur, ch. 8, Thomas C. Reeves (1975).
1880s
We Want to Build a New China
On New Democracy (1940)
Original: (zh-CN) 我们共产党人,多年以来,不但为中国的政治革命和经济革命而奋斗,而且为中国的文化革命而奋斗;一切这些的目的,在于建设一个中华民族的新社会和新国家。在这个新社会和新国家中,不但有新政治、新经济,而且有新文化。这就是说,我们不但要把一个政治上受压迫、经济上受剥削的中国,变为一个政治上自由和经济上繁荣的中国,而且要把一个被旧文化统治因而愚昧落后的中国,变为一个被新文化统治因而文明先进的中国。一句话,我们要建立一个新中国。建立中华民族的新文化,这就是我们在文化领域中的目的。
A Theory of Roughness (2004)
Context: Do I claim that everything that is not smooth is fractal? That fractals suffice to solve every problem of science? Not in the least. What I'm asserting very strongly is that, when some real thing is found to be un-smooth, the next mathematical model to try is fractal or multi-fractal. A complicated phenomenon need not be fractal, but finding that a phenomenon is "not even fractal" is bad news, because so far nobody has invested anywhere near my effort in identifying and creating new techniques valid beyond fractals. Since roughness is everywhere, fractals — although they do not apply to everything — are present everywhere. And very often the same techniques apply in areas that, by every other account except geometric structure, are separate.
Why China Cannot Rise Peacefully, http://cips.uottawa.ca/event/why-china-cannot-rise-peacefully/
"Dambisa Moyo's 6 Favorite Books," http://theweek.com/article/index/212693/dambisa-moyos-6-favorite-books The Week (March 4, 2011).
2000s, Where the Right Went Wrong (2004)