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

Ray Dalio & Bill Belichick on Learning from Failure


2m read
·Nov 8, 2024

So another thing about us we were talking about is uh uh failure. Like I had my big failure in 1982. Like in my case, I um made a terrible call in the markets, and whatever it is, and I went broke. I uh lost money, and I had to borrow $4,000 from my dad to take care of my family bills and so on. Very painful.

But that goes down in my mind as one of the best experiences I had because I had to learn about, okay, what do I do? What’s the lesson, you know? And I've got this principle: pain plus reflection equals progress.

I know you had your own failure. Well, there were many along the way, and of course in the NFL when you play, um, every week you have the success or failure. There's the report card; it's pretty clear-cut. So again, you learned that job security is based on performance, and anything that gets in the way of performance affects your job security.

That was pretty evident again in Cleveland when I became a head coach. You know, after spending 12 years with the Giants and went to Cleveland, um, even though we went from a, you know, a bad team when I got there 3 and 13 to, you know, to a very successful, you know, 11 and 5, 12 and 6 in '94, uh, then a down year '95, and that was the end.

So, you know, when I reflect back on the 5 years in Cleveland, I look at some of the things that I failed at, that I needed to do better in the next opportunity. And, you know, fortunately, uh, in New England, um, Robert Kraft and the Kraft family gave me an opportunity to, you know, to resume a head coaching opportunity there in, uh, 2000.

And you know, I tried to take a lot of the lessons that I'd learned from the Cleveland experience, um, which a lot of it was good, but again, the things that came up short, I tried to implement those in the new opportunity in New England. And along with the supportive ownership, um, that's worked out pretty well.

Your attitude, uh, I think is very similar; like pain provides lessons many times, right? Absolutely. See the pain on the front end or pain on the back end. It's either the pain of preparation or the pain of failure. And so it's, I try to put it in on the front end. Don't always avoid it on the back end, but do everything I can to not have the results be painful.

More Articles

View All
The Making of Jane - Trailer | National Geographic
JANE GOODALL: My mission was to get close to the chimpanzees and live among them, to be accepted. When I was 10 and I said, “I’m going to grow up, go to Africa, and live with wild animals and write books about them,” everybody laughed. I wanted to do thin…
Jack Bogle: Beware of This One Mistake 99% of Investors Make
At least start off. I mean, I’d say start off an index fund period. And for five years, don’t do anything else and then look around and see what’s happened in the five years. See how it felt when the market dropped fifty percent. See how it felt when it c…
What is love?
I love a lot of things. Some people love sunshine and rainbows. Some love the warmth of summer and the chill of winter. Others love the smell of hot coffee in the morning and the coziness of their bed at night. Some love to travel and go on crazy adventur…
Seek Wealth, Not Money or Status
You probably known evolved from his Twitter account, and we’re gonna be talking about his epic tweets storm on how to get rich without getting lucky. We’re going to go through most of the tweets in detail, giving the ball a chance to expand on them and ju…
Don't Watch This If You're Hungry - Chef's Outrageously Good Lobster & Tuna Salads!
Look, I need eggs now! I can’t make this new sauce without eggs. All right, I’m on it, so chop chop, on my way! Chef: Wonderful! Here, Nantucket Island, it’s a classic. We do this every year. Now, the reason we’re gonna talk is it’s time to discuss the m…
Integrating power series | Series | AP Calculus BC | Khan Academy
So we’re told that ( f(x) ) is equal to the infinite series we’re going from ( n = 1 ) to infinity of ( \frac{n + 1}{4^{n + 1}} x^n ). What we want to figure out is what is the definite integral from 0 to 1 of this ( f(x) ). And like always, if you feel i…