No, this page is not about insulting visitors; it's about teaching. You may have a high intelligence quotient and you might think that you know a lot of stuff, but there are probably a few more things that you could learn.
At Inside ALPHA, we believe that many smart investors make the wrong decision, even when they have analyzed the data. Here's a famous example, called the "Monty Hall problem".
Suppose you're on a game show, and you're given the choice of three doors. Behind one door is a car, the others, goats. You pick a door, say #1, and the host, who knows what's behind the doors, opens another door, say #3, which has a goat. He says to you: "Do you want to pick door #2?" Is it to your advantage to switch your choice of doors?
Please click on the correct radio button to reveal the answer.
Correct answer! The chance of initially choosing the car is one in three, which is the chance of winning the car by sticking with this choice. By contrast, the chance of initially choosing a door with a goat is two in three. If the player originally picked the door hiding the car, the game host has shown one of the two goats. If the player originally picked the door hiding Goat A, the game host has shown the other goat. If the player originally picked the door hiding Goat B, the game host has shown the other goat. Thus, if the player chooses to switch, the player wins the car in the last two cases. So choosing to switch doubles your chances to win, from one third to two thirds.
You are wrong. The chance of initially choosing the car is one in three, which is the chance of winning the car by sticking with this choice. By contrast, the chance of initially choosing a door with a goat is two in three. If the player originally picked the door hiding the car, the game host has shown one of the two goats. If the player originally picked the door hiding Goat A, the game host has shown the other goat. If the player originally picked the door hiding Goat B, the game host has shown the other goat. Thus, if the player chooses to switch, the player wins the car in the last two cases. So choosing to switch doubles your chances to win, from one third to two thirds.
If you bet 40% each time, your probable payout after 100 flips will be $4,700. This is seven to eight times less than the optimal choice, but you might find comfort in knowing that most people choose this answer.
If you bet 51% each time, your probable payout after 100 flips will be $31, or 1,161 times less than the optimal choice. Are you a gambler?
Similarly, you might rely on good old-fashioned intuition when investing; by doing so, you are leaving much of the low-risk, high-performance trades to someone who knows. Unless you learn, you will fail.
"The analyses always ended up being correct. Stock selection has always been very careful, and the rethoric of Marc’s recommendations is outstanding. He is experienced and I trust him." Rolf Rufener, Private Investor
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