The current formula used for the Daily Reward calculation assumes that the total number of shares of a pool are fixed, when in fact the number of shares would grow by the amount being "estimated" to be put into the pool to gain rewards. This has the effect of inflating the rewards, drastically so for pools with low Pool Values.
Example:
PAIR⬍
VOTE %⬍
REWARD PER $⬍
REWARD PER $ (DAY)⬍
TOTAL VALUE INVESTED⬍
REWARD PER HOUR⬍
HOURLY REWARD⬍
DAILY REWARD⬍
TOTAL SHARES⬍
POOL VALUE⬍
DAILY AMM REWARD⬍
AQUA/KELP
5.0%
0.11458 AQUA
2.75 AQUA
10000
1145.81 AQUA
12.79$
307.06$
457036
$53456
147000 AQUA
You can see here that when inputting $10,000 into the AQUA/KELP pool (with 1 AQUA == $0.01128374), it currently renders $311.82 as the estimated daily rewards, based on the current formula:
However.. in this example inserting $10,000 into this pool would represent a near 20% increase in the number of LP shares. The daily reward should be $261.03 after depositing $10,000 into this pool. This calculation would be to take into account the new pool value (replacing 'delta' with 'value':
The current formula used for the Daily Reward calculation assumes that the total number of shares of a pool are fixed, when in fact the number of shares would grow by the amount being "estimated" to be put into the pool to gain rewards. This has the effect of inflating the rewards, drastically so for pools with low Pool Values.
Example:
You can see here that when inputting $10,000 into the AQUA/KELP pool (with 1 AQUA == $0.01128374), it currently renders $311.82 as the estimated daily rewards, based on the current formula:
However.. in this example inserting $10,000 into this pool would represent a near 20% increase in the number of LP shares. The daily reward should be $261.03 after depositing $10,000 into this pool. This calculation would be to take into account the new pool value (replacing 'delta' with 'value':