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

ChatGPT Asked: What is the Most Important Principle for Investing


less than 1m read
·Nov 8, 2024

I was asked a question from chat GPT. Interesting, so I'll tell you. Although I suspect you probably can get an equally good answer from chat GPT, the most important principle is about what I call the Holy Grail of investing.

And that's about diversification. What it means is, in a nutshell, I could describe it as if you can get 10 or 15 good uncorrelated investments, you can reduce your risk by up to 80 percent without reducing your return. That means you increase your return to risk ratio by a factor of five. Risk reduction is really key.

So, uh, it's how, it's a know-how to diversify well in the area of 10 or 15 investments. If you can do that, then you will make a fortune, because making a fortune is not just a matter of the upside. It eliminates or reduces the downside so you continue to play the game.

A lot of people think that the way you make a lot of money is to come up with the best single or a few bets. That's wrong. That approach to the game will knock you out of the game. You'll have one terrible situation. Mind that what you don't know is greater than what you do know, and so the power of diversification is a really great power.

So I'd like you to understand what are you good at, what do you know, and what don't you know, and then how do you diversify well to have a good return relative to your risk. That's the most important principle.

More Articles

View All
Subtraction strategies with hundredths
About some strategies subtracting decimals that involve hundreds. So, for example, if I have 0.69 or 69 hundredths, and from that I want to subtract 0.34 or 34 hundredths, what is that going to be? Pause this video and see if you can compute this. So, t…
Dilations and shape properties
What we’re going to do in this video is think about how shapes’ properties might be preserved or not preserved from dilations. And so here we have this quadrilateral and we’re going to dilate it about point P here. I have this little dilation tool. So th…
Laplacian computation example
In the last video, I started introducing the intuition for the Laplacian operator in the context of the function with this graph and with the gradient field pictured below it, and here I’d like to go through the computation involved in that. So, the func…
What the Ice Gets, the Ice Keeps | Podcast | Overheard at National Geographic
Foreign large ice floors in the first months of 2022, Esther Horvath sailed through the frigid waters of the Weddell Sea off the coast of Antarctica. Esther’s a photographer, and she was documenting life aboard a research ship that can break through ice s…
Soil Secrets | Explorers in the Field
(Rhythmic music) (Train horn) - I feel like that saying, if they say, you can make it in New York, you can make it anywhere. I am from Brooklyn, so I feel like I can do anything. My name is Carter Clinton, and I’m a genetic anthropologist and a National G…
Carolynn Levy And Panel (Jon Levy, Jason Kwon) - Startup Legal Mechanics
I would like to introduce my colleague Carolyn Levy to my right here, who’s going to talk about startup mechanics, and then with John Levy and Jason Quan they’ll answer some questions about getting your startup started, legal issues. I will point out that…