$AURO

The total supply of $AURO is fixed, we have implemented a buyback burn mechanism that will continuously reduce the available $AURO. The initial total supply of $AURO tokens is 3,000,000,000, structured as follows:

Object	Composition	Percentage	Quantity
Community	Platform Users	35%	1,050,000,000
	Ecosystem Partners	10%	300,000,000
	Community Airdrop	5%	150,000,000
Investor	Private Sale/Investors	10%	300,000,000
Team	Founding Team	20%	600,000,000
Liquidity	Liquidity Pool	10%	300,000,000
Reserve	Launchpad/Staking	10%	300,000,000

The 20% allocated for the Founding Team will be unlocked gradually over one year on a monthly basis.

Platform users earn $AURO through obtaining pAURO, which is converted into $AURO based on a specific exchange rate (Today's Rate). Today's Rate is calculated daily and is influenced by the total number of users, the amount of pAURO generated on the previous day, and the base token supply for the day. The token model takes early participant incentives into account, and as time progresses, the difficulty of conversion gradually increases. The calculation rule for Today's Rate is as follows:

1. Early Stage: To incentivize users during the early stage, the exchange rate is fixed at 0.05.

2. Maturity Stage: The Today's Rate is calculated by the platform daily and is applied to the conversion for that day.

During Maturity Stage, Today's Rate fluctuates daily. Our calculation model is designed with two key considerations: first, the gradual reduction of token supply to increase exchange difficulty over time, incentivizing early users. Second, ensuring a sustainable token supply to prevent rapid depletion, with an algorithm that guarantees effective distribution over an extended period. This model may be updated based on the platform's operational status.

The formula for Today's Rate is:

$$Today's Rate = Min(Q/TP, 0.02)$$

Q represents Today's Token Supply, and TP represents the total points generated on the previous day.

The formula for Today's Token Supply is:

$$Q=M×i×e^{-kt}×f(U_t)$$

Where:

• M: Fixed parameter, M=2,500,000

• i: Initial distribution ratio, i=0.01

• k: Decay rate control parameter, k=0.0001

• t: The number of days since the project started

• f(Ut): Supply adjustment function for total users

$$f(U_t)=\frac{U_t}{(U_{base}+U_t)}$$

Where:

$U_t$：The current total number of users,

$U_{base}$: The user base adjustment parameter.

$$U_{base}= \begin{cases} 100000, & \text{$U_t$<10000} \\[2ex] 1000000, & \text{10000≤$U_t$<100000} \\[2ex] 10000000, & \text{100000≤$U_t$<1000000} \\[2ex] 100000000, & \text{1000000≤$U_t$} \\[2ex] \end{cases}$$