But investing in producing goods is less attractive under deflationary conditions.
You are missing the second half of the picture, the "unseen" as Bastiat would say. It is less attractive to invest into some production processes, but this is offset by other business processes becoming relatively more attractive.
The same as I said in previous paragraph. It's only valid if you disregard the compensating effects.
Ok, I get it. The "invetment attractiveness" shifts from certain types of capital to others rather than from real capital to money-capital.
In my example, the bakery is capital that suffers with deflation. Can you make an example with a business that would be more attractive with deflation?
Although I agree that with or without deflation nominal nor real interest rates can drop below zero (aside from central banking manipulated money of course), I'm not sure I understand the theory about how investments would change with deflation in a way that's beneficial for the economy as a whole.
Well, lets first avoid the question of whether this would be beneficial. The point is that this unattractiveness of investment A will be compensated by attractiveness of investment B. I also described it somewhere on the example with apples and apple pies, maybe even in this thread.
Ok, deflation affects capital-intensive industries first (I think I got this from Hayek). What are the industries that benefit from deflation?
Other Austrians (Hayek) admit that deflation is problematic.
"It is agreed that hording money, whether in cash or in idle balances, is deflationary in its effects. No one thinks that deflation is in itself desirable."
Printing and government spending is not the answer, that's all.
Deflation is not problematic per se. It is problematic when it is sharp and unexpected by most market participants. From this point of view, it is similar to inflation. But normally, circulating money does not contract on its own. People do not suddenly get the idea to sharply switch to ascetic living style en masse. But if you have a credit expansion, then a credit contraction must follow: money supply shrinks and there is downward pressure on prices. This is exacerbated by central banking and state's interference in money. Without it, credit expansion might, hypothetically, end up in an equillibrium state in the long run.
Then you disagree with Hayek. It seems that the austrian school is more fragmented than I first thought.
My classification was the ones that believe in so called "instrinsic value" and the ones that can love bitcoin.
But it seems there's more divisions or Hayek is out of the school.
The price of money often means the interest rather than the exchange value. We can use that term but that may be confusing.
Credit, when used as a mean of exchange certainly affects the exchange value of money, just like barter or any other thing competing with money as a tool for exchange.
Yes. But if credit is performed by the creditor abstaining from consumption (i.e. no change of money supply), then this effect does not take place.
No. What you mean is money being lent. When no new money is created with the loan (i.e. the creditor holds his consumption) no monetary inflation is created.
We agree.
What I'm saying is price inflation created by people TRADING directly with debt instruments such as promissory notes (or through barter).
That medium of exchange credit would compete with money for being that, the medium of exchange.
If you have bimetalism and then you demonetize silver, the price of gold will increase.
I agree (all other assumptions being the same).
The opposite should happen if other systems can be used for trade.
All the products offered on the market represent the offer. All the monetary base at offer (not counting hoarded money) plus the bills of exchange (credit) plus the barter credits, plus LETS hours, etc. represent the demand. If that's true, an increase in barter (for example) should cause price inflation (even with the monetary supply untouched).
It is possible if there is a permanent shift between monetary and barter exchanges, for example, or credit vs. credit expansion, that this is accompanied by a change in the interest rate. But I would say that both are just symptoms of the same cause: a change in the preferences of the human actors.
What Gesell says is that these shifts happen precisely to maintain the basic interest rate constant. That basic interest that I see as a
rent and you don't.
Anyway the main point here is whether those shifts affect prices or not. If they do, we can have deflation that is not caused by "efficiency and growth".
Gesell claims that the basic interest is a purely monetary phenomenon and therefore does not exist when there's no money.
Austrians would heavily disagree. There is interest even in a non-monetary economy. It's just a ratio of the value of future vs. present goods, i.e. a consequence of the time preference.
Bernard Lietaer would heavily disagree. According to him, the time preference is a consequence of the structure of money and not the other way around.
That explains why different monetary systems produce different time preferences. While capital-money produces "short-term thinking", monies with demurrage favor long term thinking.
That's the tree metaphor I posted here before.
I'll repeat it, because I like to say it at least once every few months: Long-term, predictable currency-driven deflation is essentially impossible.
I don't think deflation can stay for long neither. I would say that is fast doing its destructive job.
If I give you 10 Bitcoins today, you can hold onto them and have 10 Bitcoins next year. You also have the option of doing anything else with those 10 Bitcoins during that year if you wish. So 10 Bitcoins today must be worth at least as much as 10 Bitcoins next year -- because it's that and then some.
Long-term, predictable deflation says that 10 Bitcoins next year can be reliably and predictably more valuable than 10 Bitcoins now. That would require the option to use the Bitcoins early to have less than no value at all, which is impossible.
I don't understand the last sentence.
As for deflation's effect on loans, permit me to quote my favorite expert on economics arguing that loans and borrowing are not affected by currency-driven inflation or deflation:
The benefit to the borrower is from being able to consume earlier than he could otherwise. This value is currency-neutral and it is this surplus that is split between the lender and the borrower. There are two fallacies that lead people to the opposite conclusion:
I think that price inflation and deflation don't affect real interest too. I call it inflation premium and I substract it from the nominal interest to obtain the real interest.
Monetary inflation reduces real interest when only when the new money is loaned into existence (which is the case today). If it's spent into existence (or found in a mine) it actually rises the rates (by increasing the inflation premium).
Deflation can reduce the rates in the same way but to a certain point. The nominal rates must be always greater than zero with capital money.
But interest is not currency neutral !!
Lenders accept lower interest rates when their money suffers demurrage than when it doesn't.
That's obvious to me. But maybe Bernard Lietaer can convince you that money is not value neutral.
Different forms of money produce different values and different societies. Monies are not value neutral.
1) Thinking that a deflationary currency is extra valuable to hold and forgetting that this means it has greater spending value too because the person you spend it with gets to hold it if they want. The value of the deflation comes from the lender and is carried through the transaction to the end.
2) Forgetting that the cost of inflation comes from the expansion of the money supply. This expansion acts as a tax on all wealth since the newly-printed money can claim any wealth in the economy. The cost of the inflation acts as a claim against the lender's wealth and is also carried through the transaction to the end.
I remember your point "deflationary currency is more valuable today because it will be more valuable later".
It just seems a conceptual cheat for me.
Again, please, try to solve this problem:
Let's say we have a unit of value called stablecoin (STC) that is not really issued and it's defined as 1 BTC today = 1 STC today, 1 BTC next year = 1STC next year - btc CPI
Let's say that BTC remains deflationary for ten years (let's forget for a while that it's impossible for a while).
What's the price in STC of 1 BTC today if the deflation rate for the next 10 years is 1%?
What's the price in STC of 1 BTC today if the deflation rate for the next 10 years is 5%?
What's the price in STC of 1 BTC today if the deflation rate for the next 5 years is 1%?
What's the price in STC of 1 BTC today if the deflation rate for the next 5 years is 5%?
In the problem we've defined that 1 BTC is 1 STC for all the questions. But we're not taking into account that btc is worth more today because it will be worth more next year.
Btc1 = btc0 + (deflation_rate * btc0)
Btc2 = btc1 + (deflation_rate * btc1) = btc0 + ((deflation_rate^2) * btc0)
But wait, you're saying that
btc0 = f(btc1)
worse, that btc0 = f(btc1, btc2...)
So if
btc0 = btc0 + a * (btc1 - btc0) ?? I don't think so.
With all due respect, your claim doesn't make any mathematical sense to me.
Sorry for the very long post...