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
Responding to a Capsized Boat with the U.S. Coast Guard - Smarter Every Day 277
Hey, it’s me, Destin. Welcome back to Smarter Every Day! Today, on Smarter Every Day, we’re going to continue our deep dive with the US Coast Guard, and we’re going to see how they accomplish their mission of saving people in peril and protecting the nati…
Genetic Evolution Was a Prelude to Memetic Evolution
In fact, I’ve got behind me Popper’s book called Objective Knowledge and it’s subtitled An Evolutionary Approach and that’s no accident at all either. There’s symmetry between the theory of epistemology and the theory of evolution as we understand it. Be…
The Decline in Drug Research | Breakthrough
The interesting thing about bing drugs is that the bands are supposed to reduce recreational use. We’re not sure they do. They stop people perhaps talking about it, but they don’t stop recreation. But what they do do is they stop research. We know that s…
Kevin O'Leary: Don't Vilify Capitalism - Fox and Friends
Our truth on men, women, and money: 50 common money mistakes and how to fix them. He joins us this morning, Kevin. Thanks for joining us; you’re a brave man. The look in that woman’s face—I think she was a stand-in for many who thought, “Huh, you’re defe…
Second partial derivative test
In the last video, we took a look at this function ( f(x, y) = x^4 - 4x^2 + y^2 ), which has the graph that you’re looking at on the left. We looked for all of the points where the gradient is equal to zero, which basically means both partial derivatives …
Population regulation | Ecology | Khan Academy
What I want to do in this video is think a little bit more about how populations can be regulated. Broadly speaking, we can think of the regulation of populations in two different categories: there’s the regulation dependent on density - so, density-depen…