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We didn't get where we are thanks to the sissy notion of resilience.
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pp. 10–11

 

Nassim Nicholas Taleb

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I didn't just start doing this today. Not like some people that have a movie coming out, so they go visit kids in the hospital. You don't need that phony crap. All of these celebrities, they turn my stomach with their funny stuff. I've been going in the ghettos without the press, without bodyguards, talking to kids. "Get to reading, stay in school. You don't have to carry a gun." I know about peer pressure and all that, but I say, "Hey, they called me a sissy because I wouldn't join a gang. Who was calling me a sissy? Does it make me a sissy because somebody called me a sissy?" [...] I'm going to fight if you touch me or hurt me or do harm to my family. But if you call me a bad name, or whatnot, I'm too smart for that. That's the message the kids need to hear coming from me. I tell them, "If I fought every time somebody called me a name, I would never get out of jail. But I'm disciplined. I'm smarter than that." So I tell them, like my mother said, "Consider the source." When you see who called you the name, then you understand why they're doing it. Then you don't have to stoop that low.

 

Mr. T

 

At the nadir of the post-war economic poverty we found a resilience to endure it, never losing our hope for recovery. It may sound curious to say so, but we seem to have no less resilience to endure our anxiety about the ominous consequence emerging out of the present prosperity. From another point of view, a new situation now seems to be arising in which Japan's prosperity is going to be incorporated into the expanding potential power of both production and consumption in Asia at large.

 

Kenzaburo Oe

 

I knew I was weird by the time I was four. I knew I wasn't like other boys. I knew I was more fearful. I didn't like the rough and tumble most boys were into. I knew I was a sissy.

 

Robert Crumb

 

The only way out was to do what Sissy demanded—go out and kill this woman and her little boy. And then try to forget he had ever done it.

 

Lis Wiehl

 

Pure Mathematics is the class of all propositions of the form “p implies q,” where p and q are propositions containing one or more variables, the same in the two propositions, and neither p nor q contains any constants except logical constants. And logical constants are all notions definable in terms of the following: Implication, the relation of a term to a class of which it is a member, the notion of such that, the notion of relation, and such further notions as may be involved in the general notion of propositions of the above form. In addition to these, mathematics uses a notion which is not a constituent of the propositions which it considers, namely the notion of truth.

 

Bertrand Russell