The purchase value of tickets depends on the price in UNIT of the cryptocurrencies deposited and the probability of the outcome.
On day 1 of the round, tickets (yUNIT and nUNIT) are priced in UNIT at the rate of
1UNIT=(1−p)yUNIT, 1UNIT=pnUNIT, for p being the probability of "yes".
On subsequent days, ticket prices depend on the updated probability of the outcome on each day.
In the Ethereum network, for V the price of 1 ETH in UNIT and p the updated probability of "yes" we get that 1 ETH will yield the following amount of yUNIT and nUNIT tickets.
1ETH=V∗(1−p)yUNIT, 1ETH=V∗pnUNIT. Example of Ticket Sale Calculation (Day 1)
Question: Will coin A enter The UNIT this round?
Calculate the probability p that coin A will enter The UNIT in this round given equal 0.5 probability that it will satisfy the requirements in any given day.
p=2131[(813)+(913)+(1013)+(1113)+(1213)+(1313)] p=81922380=0.29052734375. Then, if 1 ETH is currently worth 1000 UNIT, then
1ETH=1000∗0.70947265625yUNIT=709.47265625yUNIT, 1ETH=1000∗0.29052734375nUNIT=290.52734375nUNIT. Example of Ticket Sale Calculation (Day 2)
Same Question: Will coin A enter The UNIT this round?
Known Data: On Day 1, coin A met the requirements to enter The UNIT.
Again, calculate the probability p1 that coin A will enter The UNIT in this round given equal 0.5 probability that it will satisfy the requirements in any given day.
p1=2121[(712)+(812)+(912)+(1012)+(1112)+(1212)] p1=40961586=0.38720703125. Then, if 1 ETH is currently worth 1000 UNIT, then
1ETH=1000∗0.61279296875yUNIT=612.79296875yUNIT, 1ETH=1000∗0.38720703125nUNIT=387.20703125nUNIT.