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

How Much Money Would It Take? | Brain Games


2m read
·Nov 11, 2024

To find out what it would take to get someone to change their beliefs, we've asked several people of various backgrounds to take part in a little experiment.

“Hey, hi, welcome to bringing, as my friend.”

“Thank you!”

“So I'm gonna ask you a series of questions and you'll answer them. Do you prefer sunny days or cloudy days?”

“Sunny.”

“What is your favorite planet?”

“Gotta be Jupiter.”

“What's your favorite color?”

“No basic questions, basic beliefs, right?”

“Well, let's change up the game. If I give you 200 shekels, would you say that you prefer cloudy days?”

“So what do you think? Now, for 200 shekels, about $50, would you change your preference for sunny weather?”

“Clemmy's good. Cloudy good, right? You prefer cloudy day?”

“Yeah.”

“Alright, thank you.”

“You're welcome. Let's see what other beliefs we can buy. If I was to give you 200 shekels, would you say that red is your favorite color?”

“What kind of some nice?”

“So red is now your favorite?”

“What? Yes.”

“Okay, for 200 shekels, would you say that Saturn is your favorite?”

“That's my second favorite, and so it could obviously be my first, so yes.”

“Yes, I would.”

“So Saturday's your favorite?”

“Saturn is my favorite planet. Gotta love those rings.”

“You gotta love the better ones. Yes. Superman or Batman?”

“Superman.”

“200 shekels, would you tell me that you prefer Batman?”

“That is fine. Batman's fine, right?”

“In the favorite?”

“Yeah.”

“For about $50, most people were willing to Reba leave their beliefs. Not always. For 200 shekels, will you say that you hate necklaces?”

“No, for foreigners.”

“Yeah, for 800 shekels.”

“Okay, okay, so you hate necklaces?”

“I hate necklaces for 800 shekels. If I gave you 200 shekels, are you willing to say that you don't like purple?”

“No. What about for 800? Can you say that you don't like purple?”

“Okay, so say I don't like purple.”

“I don't like where.”

“But yeah, well, there you go. Clearly, some beliefs were more closely held but still had their price."

“So how far do you think we'll have to raise our price to buy the biggest belief of all? How do you feel about God?”

“A part of me, I believe in leaving God.”

“For 200 shekels, would you say that you were an atheist?”

“No way. No way. That's a bit different.”

More Articles

View All
What Happened To My $100,000 Remodel
What’s up you guys, it’s Graham here. So I know a lot of you guys have been asking for an update on the status of my now over $100,000 renovation. I guess it’s about time I give everyone an update and discuss what’s going on because it’s been over a month…
Why Beautiful Things Make us Happy – Beauty Explained
A lot of things can be beautiful. Landscapes, faces, fine art, or epic architecture; stars in the sky. Or simply the reflection of the sun on an empty bottle. Beauty is nothing tangible; it only exists in our heads as a pleasant feeling. If we have to def…
Identifying proportional relationships from graphs | 7th grade | Khan Academy
We are asked how many proportional relationships are shown in the coordinate plane below, and we have the choices. But let’s actually look at the coordinate plane below to think about how many proportional relationships are depicted here. So pause this vi…
STOICISM | The Power Of Indifference (animated)
Emperor Marcus Aurelius was the most powerful man on earth. He commanded an army that was feared in all corners of the known world. And if he wanted, he could have sex with any woman he desires and be drunk and partying for the rest of his life. It’s quit…
The Simple Secret of Runway Digits
While waiting on a plane during taxi ‘till takeoff, looking out the window, you may have noticed the giant number numbering the runway, say eight, which implies seven others exist, at least, but this is a flight out of L.O.L. Airport, in Nevada’s desert o…
Worked example: p-series | Series | AP Calculus BC | Khan Academy
So we have an infinite series here: one plus one over two to the fifth plus one over three to the fifth, and we just keep on going forever. We could write this as the sum from n equals one to infinity of 1 over n to the 5th power, 1 over n to the 5th powe…