Renting (Rental Reward Pool)
The rental reward pool is a pool of MBLK rewards for owners of Bezogi NFTs. When a player rents a Bezogi in-game, a percentage (to be confirmed) of player earnings are added to the Rental Reward pool. Each rarity of Bezogi pays 10% of its earnings as a tax to all rarer Bezogi in supply.
For example, Common Bezogi pay 10% of earnings to Rare, Epic, Mixed-Breed and Purebred Bezogi. Mixed-Breed Bezogi on the other hand only pay 10% tax to Purebreds. This brings significant additional rental reward value to higher rarity Bezogi on top of their increased power level in-game.
Total earnings of each Bezogi NFT owner can be calculated as follows:
$C$
= Total Common Bezogi earnings
$R$
= Total Rare Bezogi earnings
$E$
= Total Epic Bezogi earnings
$M$
= Total Mixed-breed Bezogi earnings
$P$
= Total Purebred Bezogi earnings
$N_c$
= Common Bezogi Count (
$N_c≥1$
)
$N_r$
= Rare Bezogi Count (
$N_r≥1$
)
$N_e$
= Epic Bezogi Count (
$N_e≥1$
)
$N_m$
= Mixed-breed Bezogi Count (
$N_m≥1$
)
$N_p$
= Purebred Bezogi Count (
$N_p≥1$
)
$O_c$
= No. of Common Bezogi owned (
$O_c≥0$
)
$O_r$
= No. of Rare Bezogi owned (
$O_r≥0$
)
$O_e$
= No. of Epic Bezogi owned (
$O_e≥0$
)
$O_m$
= No. of Mixed Bezogi owned (
$O_m≥0$
)
$O_p$
= No. of Purebred Bezogi owned (
$O_p≥0$
)
$S$
= Total income of Bezogi Owner
Total earnings can be divided into three parts:
Purebred Earnings (No Tax):
$\Large \frac{P}{N_p} \cdot O_p$
Common, Rare, Epic, Mixed-breed earnings after tax (90%):
$0.1 \cdot\left(\left(\frac{C(O_r+O_e+O_m+O_p)}{N_r+N_e+N_m+N_p}\right)+\left(\frac{R(O_e+O_m+O_p)}{N_e+N_m+N_p}\right)+\left(\frac{E(O_m+O_p)}{N_m+N_p}\right)+\frac{M \cdot O_p}{N_p}\right)$
Common, Rare, Epic, Mixed-breed tax earnings (10%):
\begin{aligned} &S=\frac{P}{N_p} \cdot O_p+0.9 \cdot\left(\frac{C}{N_c} \cdot O_c+\frac{R}{N_r} \cdot O_r+\frac{E}{N_e} \cdot O_e+\frac{M}{N_m} \cdot O_m\right) \\\\ &+0.1 \cdot\left(\left(\frac{C(O_r+O_e+O_m+O_p)}{N_r+N_e+N_m+N_p}\right)+\left(\frac{R(O_e+O_m+O_p)}{N_e+N_m+N_p}\right)+\left(\frac{E(O_m+O_p)}{N_m+N_p}\right)+\frac{M \cdot O_p}{N_p}\right) \end{aligned}