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RE: The Inflation of Steem Explain - Why is it good for you?

in #inflation8 years ago (edited)

As far as I know, the currency inflate by 100% every year, and 90% goes to steempower holder. So the return on your Stempower depends on how many people have SteemPower.

Say in another way:
There is a predicatable amount of steem that will be given away to SteemPower holder which is 90% of market cap every year.

Ex: If 60% of all the available Steem on the platform are in users SteemPower account. Then 90% of the inflation would be shared with 60% of the available currency. So you would have higher than 90% return.
But If 100% of all the available Steem on the platform are in users SteemPower account. 90% of the inflation would be shared with 100% of the currency which would give exactly 90% return. (This is unlikely because at all time you will have at least some users holding Steem)

So, at the minimum, Steempower holder will have 90% return/year on their Steem.

Edit: You can calculate the interest you earn on Steem anytime by refreshing the browser when looking at your wallet and calculate how much time it takes to increase.

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What is the interest rate on holding Steempower? Is that a constant? @noisy @alexfortin

As far as I know, It is not constent, depends on how many steems of the total supply are hold in SteemPower

90% of the steem rewards will be distributed between whoever hold steempower

"90% of the steem rewards will be distributed between whoever hold steempower"

The reward for using Steemit is 50% Steem Dollar and 50% Steem Power correct?

@ynotplay
The reward you are pointing to 50%-50% is for content creator only. And this is only 10% of the all the token that get created.
There is another 90% that get given away to SteemPower holder, no need to create content.

Ok, this makes some sense. So actually I described on edge case, possible in theory, but edge case.

Do you know where information as proportion how much STEEM and STEEM POWER now are right now, can be found? Also some historical data...

Calculating average annual interest rate based on daily constantly changing daily intrest... can be IMO not so accurate.

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