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

What Hermes Taught MeQT


2m read
·Nov 7, 2024

Hi, Kevin O'Leary, investor at large.

I've just come back from a shopping trip and learned a very important lesson. You know I love Hermès fantastic ties. What I hate about them is the price. So, I like to shop for volume, see if I can get a discount.

I went to the store in Geneva, and I tell you, I like to buy those radioactive bright ties; you know the ones that you need a battery just to keep them lit up because they look great on television. I'll tell you, I think these things are the best in the world. Look at this one, for example! How often can you get the purple tie? It's radioactive. Hmm, just love it; that's Hermès.

But wait, there's more. I like to shop for a lot when they get Hermès rainbow of colors, and this year's design, little HS, is just perfect. So, I go up to the counter and I say to the lady, "I bought five, how about a discount?" You know, I'm a bit of a Phoenician; it's sport to me. I don't mind spending two hours getting a five percent discount.

And she looks at me and she says, "Why you buy somebody ties if you can't afford them?" I thought she was insulting me. I said, "Well, no, no, I want you to step up and buy a lot of ties from you, even though they're outrageously expensive, but I'd like a twelve percent discount knowing that I’d settle for five."

So, she says to me, "But why don't you wait till next month's paycheck, and then you can buy another tie?" And I said, "No, no, no, no, a discount! I want a discount." I couldn't believe it—no discount! I was there for about 30 minutes; there was no way she was going to give me one.

Two important lessons here, I think, from an investment point of view: number one, brand. I wanted those Hermès ties; I ended up paying full price for them, and it killed me. I wept like a child on the way home, broken.

But secondly, think about the last couple of years—Thanks giving mortgages to people. If they had the same attitude and said, "Why are you buying a house you can't afford?" we wouldn't be in this mess we're in today. Sometimes there are things you can't own because you can't afford them, and that's okay.

Just a thought from your investor at large, Kevin O'Leary. Until next time.

More Articles

View All
How Small Is An Atom? Spoiler: Very Small.
Atoms are ridiculous and unbelievably small. A single human hair is about as thick as 500,000 carbon atoms stacked over each other. Look at your fist; it contains trillions and trillions of atoms. If one atom in it were about as big as a marble, how big w…
How to Angel Invest, Part 1
Hey, this is Nivi. You’re listening to the Navall podcast. We haven’t published an episode here in a while, and that’s because we’ve been publishing on another podcast called Spearhead. What we’re discussing on Spearhead is how to be a good angel investor…
Ride Along With a Team of Lion Protectors | Expedition Raw
Right now, we’re looking for a group of lions that we heard were in the area. When we locate them, we want to pass this information on to the lion anti-snaring team so that they can come to the area, check it for snares, and prevent any lions from getting…
Monopsony employers and minimum wages
In this video, we’re going to review what we’ve already learned about monopsony employers that we’ve covered in a previous video. But then we’re going to add a twist of adding a minimum wage and see what happens. And it’s actually interesting; it’s actual…
Millennials Are Ruining The Economy.
Once the guys, it’s Graham here. So if you just read the title and decided to immediately click on my video, well, welcome to a brand new article by CNBC discussing a theory in which stingy Millennials, just like myself, are to blame for the sluggish econ…
2015 AP Calculus AB 6a | AP Calculus AB solved exams | AP Calculus AB | Khan Academy
Consider the curve given by the equation (y^3 - xy = 2). It can be shown that the derivative of (y) with respect to (x) is equal to (\frac{y}{3y^2 - x}). All right, write an equation for the line tangent to the curve at the point ((-1, 1)). So, we could…