Speaking of prediction markets, many people have heard of Polymarket and know its seemingly simple rule — YES plus NO always equals 1. But to truly understand the logic behind it, it's not that straightforward.
Today, I will explain the shared order book mechanism of Polymarket clearly.
If you look at the official documentation, you'll see explanations about price calculation. At first glance, it might be confusing, but don't worry — a simple example will make it clear.
**A torn one-dollar bill**
Someone might ask: if YES is priced at 0.7 and NO at 0.6, totaling 1.3, can't they be freely priced in a free market?
Wrong. Although it's a free market, YES and NO are not two independent stocks. They are actually two parts of the same one-dollar bill.
Think of it from a different perspective: Polymarket isn't selling a lottery ticket, but a future redemption voucher. The value of each voucher is essentially 1 dollar. The market tears this 1 dollar into two halves, one labeled YES and the other labeled NO.
On the settlement day, if the event actually occurs, the YES voucher is worth 1 dollar, and the NO voucher becomes 0. Conversely — if the event does not occur, the YES voucher becomes zero, and the NO voucher is worth 1 dollar. So:
Event occurs: 1 + 0 = 1 Event does not occur: 0 + 1 = 1
In any case, the total value of these two vouchers is always 1. That’s why, in an efficient market, the prices of YES and NO must sum to 1.
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ReverseFOMOguy
· 01-10 19:22
Oh wow, someone finally explained this clearly. I was really confused before.
View OriginalReply0
LiquidatedThrice
· 01-10 18:54
Wow, someone finally explained this clearly. I couldn't understand why it has to add up to 1 before.
View OriginalReply0
MetaverseVagrant
· 01-08 17:48
Oh wow, someone finally explained this clearly. It's much easier than figuring it out myself.
View OriginalReply0
NeonCollector
· 01-08 01:51
Oh, I see now. I finally understand how the $1 is split in Polymarket.
View OriginalReply0
CryptoComedian
· 01-08 01:40
Oh, so that's why I got liquidated before. No wonder I always felt something was off.
View OriginalReply0
memecoin_therapy
· 01-08 01:37
Oh wow, finally someone explained this logic clearly. I really thought there was a way to arbitrage before.
View OriginalReply0
SandwichDetector
· 01-08 01:28
Oh, I see now. I feel like I misunderstood before.
View OriginalReply0
token_therapist
· 01-08 01:26
Oh wow, someone finally explained this thing clearly. I was completely confused before.
Speaking of prediction markets, many people have heard of Polymarket and know its seemingly simple rule — YES plus NO always equals 1. But to truly understand the logic behind it, it's not that straightforward.
Today, I will explain the shared order book mechanism of Polymarket clearly.
If you look at the official documentation, you'll see explanations about price calculation. At first glance, it might be confusing, but don't worry — a simple example will make it clear.
**A torn one-dollar bill**
Someone might ask: if YES is priced at 0.7 and NO at 0.6, totaling 1.3, can't they be freely priced in a free market?
Wrong. Although it's a free market, YES and NO are not two independent stocks. They are actually two parts of the same one-dollar bill.
Think of it from a different perspective: Polymarket isn't selling a lottery ticket, but a future redemption voucher. The value of each voucher is essentially 1 dollar. The market tears this 1 dollar into two halves, one labeled YES and the other labeled NO.
On the settlement day, if the event actually occurs, the YES voucher is worth 1 dollar, and the NO voucher becomes 0. Conversely — if the event does not occur, the YES voucher becomes zero, and the NO voucher is worth 1 dollar. So:
Event occurs: 1 + 0 = 1
Event does not occur: 0 + 1 = 1
In any case, the total value of these two vouchers is always 1. That’s why, in an efficient market, the prices of YES and NO must sum to 1.