Listened to podcast and now I understand that:
Bitcoin currently is not infinitely divisible, there are simply 2.1 quadrillion Satoshis.
(This is a new thing I learned today thanks to you)
What I still don’t understand, is that if we were to actually create millisats (somehow), we would not be increasing the total supply of bitcoin as described here:
nostr:note19et32uy3v44qtk99vuguhu5syf93f4cmmwa2mc7nv8rwl3wt6naqhjnenc
Or am I wrong about the millisats not increasing total supply?
We'll like John said in the podcast by creating an alternate unit that could possibly become more valuable than the actual basic unit of satoshi's therefore you would just run into the same problem with the new current unit. I think a lot of people struggle with this valuation of Bitcoin because they continue to think in fiat dollar terms and think that we will need more units in order to transact but I think they're needs A greater change to come about in society in which we all reprise things insects and no longer try to denominate things in the Fiot denomination because as we all know fiat has no bottom therefore Bitcoin has no top
I think with the current mindset we run into these problems of we need infinite visibility because one sat is gonna become worth entirely way too much to transact in etc etc and I think there's gonna come a point where all that changes because of the human usage of the unit itself
Wait I think I figured it out!
When the government prints money or new gold is mined, that new money goes to a tiny portion of people, it is not evenly distributed, therefore you lose purchasing power as someone holding money outside of those who receive newly minted units.
When you make units more divisble, like adding millisats, that’s like evenly distributing new units to everyone proportionate to their existing purchasing power, so no one’s purchasing power changes.
Is this correct?
Kind of. But even by doing so youre giving more units that represent the actual value of the goods.
Money is one half of every transaction. So if the units that represent said value increase its dilution.
If you keep the distinction between the old units (aka sats) and new units (aka millisats) then it would be fair to say “sats weren’t diluted”?
But then youre creating an altogether " new" unit then it could essentially become worth more than the other. So back to square one.
Could you have started with decimals (instead of integers) from the beginning? Then it’s all the same unit, it’s just names like dollar vs penny to describe amounts.
When I say decimals I really mean “positive real numbers” that starts with some arbitrary cap, like 2.1 quadrillion.
Yeah technically like john stated the 21 million "coins" are just arbitrary software baggage. Actual bitcoin (100 millions sats) dont exist. All Bitcoin see are the 2.1 quadrillion units.
Ive searched for an anwser as to why this idea of grouping 100 million sats came to be but came up empty.
Would decimals not have worked because of computational reasons like floating point division errors?
If we, hypothetically, had a world without those errors and decimal math would be perfect, could we have infinite divisiblity without it actually adding more to the total supply?
See now youre way passed anything ive ever vetured to think or ask!
This has really been my original question (except I didn’t know bitcoin was integer based and not decimal based).
And talking about units was actually tricky
As far as I can see now, if bitcoin was decimal based and infinitely divisible, that alone would not make it inflationary instead of deflationary.
Is ^ true?
This is what I’ve been arguing with my friends about.
I think in my mind it boils down to this concept.
If there can be a way to make more representative units of value there is an inflation regardless of how you slice it, due to how integers work in the abstract sense. Your just adding more units to chase the same number of goods respectively.
This is why i believe value in and of itself its going to HAVE TO reprice itself in the future at some date so that the units we have now actually work in practice.
Perhaps this is just a difference between integer based systems and decimal based systems. In an integer system there’s no way to make it divisible without adding more integers. In a decimal based system, you can go as small as you want but it’s all the same amount of units.
One of my friends was arguing that if you can go to infinitely small amounts that’s a type of inflation and I don’t understand how he thinks that (under a decimal based system)
Thanks for the zap, i didn't see it (hadn't checked my zap wallet in awhile.) Appreciate it
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