So despite the huge depreciation of the UK pound over almost 300 years, buying UK bonds in 1720 was a much better investment than gold.
And yet buying a property in London probably would have been an even better investment - a 'barrel store' in Picadilly cost about £2,500 [2]. Today it might be worth 10,000 times as much, giving a compound return of 3.2% per year plus a significant rental income.
[1] http://www.measuringworth.com/
[2] http://www.independent.co.uk/arts-entertainment/books/review...
However, this rate cannot be directly compared with a bond coupon rate. Bond coupons are cash flows that are not automatically reinvested/compounded.
Even if one were to reinvest them, one would have to reinvest at the prevailing yields at the time the cash flows were received, a somewhat more involved calculation. So that 2.5%-4.0% coupon rate does not represent an annually-compounded rate and thus is not directly comparable to a CAGR.
Apples and oranges, so to speak.
The fixed price was set by Newton, btw.
Simple interest, not reinvested: £42.32 Compount interest: £25,622.49
As the parent poster pointed out, the actual return for a bond bought in 1720 depends on what the holder did with the returns.
Whereas with gold, merely holding £4.31 worth of gold from 1720 would yield £768 of gold today.
I found this calculation interesting in that it demonstrates the true power of compound interest if maintained. Of course, such a return is actually very hard to maintain over a 300 century timespan.
The article does not claim that UK bonds have been paying 2.5~4% since 1720. That range refers to the current nominal rate for those bonds. Those bonds have been restructured/refinanced several times along the years. That is, the UK "soft-defaulted" a few times.
Sovereign bonds aren't risk-free, especially not in the very long term.
Related : in the finance industry, there's a term called basis points (written bps, pronounced "bips"). 1 bps = 1/100th of a percentage. So that 0.20% is actually 20 bps, a royal magnitude in this new perspective of compounding :-)
So a 6.7% increase in intrest rate (3.2 vs 3.0) makes a 79% difference in return after 300 years.
I believe you never really own a property in GB. I think you own it for 99 years and then it goes back to the crown.
Britain still has some consols outstanding. They're perpetual bonds, paying interest at a fixed rate, forever. (Or at least as long as the UK lasts.) Some date back to the 18th century. It takes an act of Parliament to call them in and pay them off. That's finally happening, at least for the 4% consols.
I think the 4% ones had gone to a premium (ie price had gone over 100 ) so it makes sense to redeem then.
About five years ago, the Greek government tried to slice 6% off every Greek bank account as a once only tax. There were riots and a change of government.
The UK, over a similar period ran inflation "just above" it's target of 2%. And so sliced 11% off everybody's bank accounts anyway, and 11% off what it owed us.
Governments never pay back the capital unless thy have to.
I'm hoping inflation will eat my mortgage capital away.
That's not the case when a governments freezes withdrawal of certain assets whilst proposing to give them a 6% haircut.
Some do. See https://en.wikipedia.org/wiki/List_of_countries_by_public_de... as a starting point.
I can not realistically picture them ever paying the debt off or going back to a zero deficit. I bet the most likely endgame will be some kind of future war against The Bad Guys (which they'll make sure to do sufficient propaganda demonization against for the low-brow general public) and then they could use that situation to justify "retiring" (not honoring) the debt. There is historical precedent. And while there are many good and honest human beings working throughout the US gov it would be a naive mistake to think the most important decisions are made by "good" people. History suggests the opposite. In (almost) all countries. Throughout history. And again, ignore words. Any words that come out of a politician's mouth just ignore. Only weigh actions, results and tangibles. Looking at those, the weight of evidence suggests they'll never eliminate the yearly deficit or debt. Just keep increasing it until some huge "oopsie!" reset excuse is found. The kind that will likely involve much loss of blood by the working/labor/non-wealthy classes, world-wide
That's the historical record, reinforced many times over millenia.
You mean to tell me that after the horrors of slavery finally ceased, it was the slaveholders that got reparations?
Slavery was not considered a "horror" at the time, it was considered "injust" and it was seen as equally "injust" to take away a right society had given someone and not compensate them.
It's interesting that they also say "expedient". To me that means they felt their economy would continue just fine without the slaves. And they were freeing them as a sort of "eh, why not".
Remember these slave holders were not people on the fringes of society, they were ordinary people. Society did not consider what they did to be evil, so why would that same society punish them?
You have to look at people's actions through the lens of their own life, not the lens of yours. Well, you can look at them through your own lens, but that only lets you condemn the result, not the people, and not the actions.
Basically, NOT compensating slaveholders cost more than twice as much and many more lives in the US.
http://www.washingtoncitypaper.com/articles/40820/straight-d...
How would you have done things differently? The slave holders were powerful people. Even the Church of England apparently owned slaves. Compromise is a part of life. Yes, even difficult compromises like these...
Law change is forever, compensation is short-term - of course it's worth it (that's one thing that paradox grand-strategy games taught me - never grant priviledges to provinces for gold ;) ).
BTW there's a lesson there - it shows how we should deal with the CO2 problem and global warming. Countries that industrialized recently won't stop becoming rich just because it's bad for someone else. We can try to make everybody pay, or we can compensate these that need coal industry the most (i.e. developing countries) to make them switch to better (and more expansive) alternatives.
However, it is all a bit immaterial. If the debt was denominated in pounds sterling, then it will be repaid in pounds sterling. If it was in guilders, then it will be repaid in guilders (or in sterling, at whatever the current nominal sterling/guilder exchange rate is).
One thing the United Kingdom of Great Britain really excels at, is continuity of government. It would be much more difficult for, say, Germany or France to deal with debts from 1720, considering they went through several revolutions and dissolutions and likely defaulted or simply ignored previous obligations at various points.
Although there has been a huge amount of inflation since then you'd expect that the interest payments have more than made up for this.
"Reissuing bonds was a big administrative endeavor in earlier eras. In 1932, the conversion of an earlier war loan to one paying lower interest required so many temporary clerks that 700 lambs were prepared to feed them one evening, according to a history of Britain’s debt by Jeremy Wormell. Now, in the computer age, the task is relatively straightforward, officials say."
Am I missing something?
exp(-r * T)
and a stream of payments C1, C2, ... CN at times T1, T2, ... TN is worth C1 * exp(-r * T1) + C2 * exp(-r * T2) + ... + CN * exp(-r * TN)
In particular, N can be infinite, so that the value of a never-ending stream of payments is C1 * exp(-r * T1) + C2 * exp(-r * T2) + ...
which can sum to a finite value. For example, if all the C's are constant, and T1 = 1 year, T2 = 2 years etc, then the present value is C * exp(-r) + C * exp(-2r) + C * exp(-3r) + ...
= C * (exp(-r) + exp(-2r) + exp(-3r) + ...)
= C * exp(-r) / (1 - exp(-r))
so, for example, if C = $1,000 and r = 4%, then the value of this infinite stream of payments is about $24,500 - so if you had to lend more than $24,500 for a 4% consol paying $1,000 you would be getting a bad deal.This is before taking account of the possibility of default, which means that what you thought was an infinite payment stream turns out to be quite finite.
Right now, when interest rates are low, a 4% consol looks like a great deal. But you obviously can't buy a 4% consol at the moment. Maybe you could buy a 1.5% consol, if you're lucky.
1. Prevailing interest rates can go way above 4%, leaving you with a less-valuable investment. This is what happened for most of the period.
2. Prevailing interest rates can go way below 4%, so your investment ought to be more valuable, but the issuer retained the right to call in and repay the bond at face value. This is what just happened.
[1] http://www.moneychimp.com/calculator/compound_interest_calcu...
Basically you look at the interest paid over the whole issue yearly and linear sum it, not apply a compound interest calculation.