yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

Kevin Dutton: Do Athletes Have Psychopathic Tendencies?


2m read
·Nov 4, 2024

If we remove the definition of psychopath away from the kind of more clinical settings to an everyday life kind of scenario, psychopaths tend to have quite a few positive characteristics going for them. They tend to be assertive; they don’t procrastinate. They focus on the positives of situations. They don’t take things personally. They don’t beat themselves up when things go wrong. And they’re very cool under pressure.

I’ll give you an example, if you like: the Nike slogan “Just do it!” There’s a psychopathic slogan for you, if ever there was one. Psychopaths do not procrastinate. Psychopaths, if they want something, they go for it and they go for it now.

Now actually, I write in the book that actually top sportsmen are very high in certain psychopathic characteristics. Now let me just go through them. You’ve got ruthlessness. You’ve got fearlessness. You’ve got mental toughness. You’ve got coolness under pressure. You’ve got the ability to focus remorselessly on a goal. I mean, these things are straight out of the sports psychology text books in many ways. So anyone from top golfers, to top cyclists, to top boxers, to top athletes, they are gonna be high on the psychopathic characteristics.

Now where we start getting into the realms of criminal psychopaths is when we look at natural aggression levels and perhaps natural levels of intelligence. If you’ve got those characteristics right there that I’ve told you about and you happen to be naturally violent, and you also happen to be naturally stupid – not a very politically correct word there, but you happen to be low in intelligence - then your prospects, to be perfectly honest with you, are not gonna be that great. Okay?

You’re gonna wind up smacking a bottle over someone’s head in a bar and you are gonna wind up in prison pretty quickly. Okay? However, if you’ve got those traits I’ve just mentioned to you and you are not naturally violent, and you are also intelligent, then it’s a different story altogether. Then, as the famous Reuters headline once mentioned, you are more likely gonna make a killing in the market than anywhere else.

More Articles

View All
The Lost Colony of Roanoke - background and first attempts
Hello Kim. Hey David! So let’s talk about the lost colony at Roanoke. This is something I’ve been learning a lot about lately, and I think it’s really interesting. You know, we often think about this just in terms of the spookiness of there’s this colony…
Set an Aspirational Hourly Rate
So we covered the skills that you need to get rich: specific knowledge, accountability, leverage, judgment, and lifelong learning. Let’s talk a little bit about the importance of working hard and valuing your time. No one is going to value you more than …
Discovering Gravitational Waves | StarTalk
[Music] 30 million years ago, in a distant galaxy, 30 million light years away, two black holes collided. Each black hole is itself a significant disturbance in the fabric of space and time. When they collide, it creates an even greater ripple that gets …
Calculating change in spending or taxes to close output gaps | AP Macroeconomics | Khan Academy
So we have two different economies depicted here. On the left, we have an economy where its short-run equilibrium output is above its full employment output, and so it has a positive output gap. It might seem like a good thing that your economy is just do…
You quit your 9-5…NOW WHAT?!
What’s up, you guys? It’s Graham here. So, as many of you know, I literally read every single one of the comments that’s ever posted on my channel. I read them all, and one of the most common recurring questions I get are comments like, “Graham, I have no…
Zeros of polynomials introduction | Polynomial graphs | Algebra 2 | Khan Academy
Let’s say that we have a polynomial ( p ) of ( x ) and we can factor it. We can put it in the form ( (x - 1)(x + 2)(x - 3)(x + 4) ). What we are concerned with are the zeros of this polynomial. You might say, “What is a zero of a polynomial?” Well, those …