The Savoy-Gold Ratio: What Can a Luxury Dinner Teach Us About the Value of Gold?
- Aug 6
- 3 min read
Updated: 7 hours ago
In London, a dinner for two at the exclusive Savoy Grill costs around £470 in 2026. In 1971, the same dining experience cost just over £11. At first glance, prices appear to have skyrocketed over the years. However, when measured in gold rather than pounds, the picture becomes remarkably different.
Comparing the price of a luxury dinner with the value of one ounce of gold gave rise to an intriguing financial metric known as the Savoy-Gold Ratio. The concept was recently revisited by George Cooper, founder of Equitile Investments, and cited by The Times on January 16, 2026. The ratio measures how many dinners at the Savoy Grill can be purchased with a single ounce of gold. By tracking this relationship over time, it is possible to observe both the evolution of gold's purchasing power and the erosion of the purchasing power of fiat currencies.
How Does the Savoy-Gold Ratio Work?
The original idea was popularized in the 1970s by Julian Baring, a member of the historic Baring banking dynasty. His objective was straightforward: to demonstrate in practical terms how gold preserves its purchasing power while fiat currencies gradually lose value over time.
In 1971—the year the United States abandoned the gold standard —a dinner for two at the Savoy cost £11.33. At that time, it required approximately 0.68 ounces of gold to pay for the meal.
By 2026, the same dining experience costs more than £470. Yet, thanks to gold's appreciation, only 0.15 ounces of gold are now required to pay for it.
The result is striking. In 1971, one ounce of gold could cover approximately three dinners of this kind. In 2026, the same ounce of gold can pay for approximately thirteen. This does not mean the Savoy has become less expensive. Rather, it illustrates that gold has strengthened its purchasing power relative to the British pound, whose purchasing power has steadily declined.
1971: The Monetary Turning Point
The comparison is no coincidence. In 1971, President Richard Nixon suspended the U.S. dollar's convertibility into gold, marking the beginning of the modern era of fiat money—currencies backed solely by confidence in the governments that issue them.
In the years that followed, many other countries adopted similar monetary systems, giving rise to a global financial framework characterized by sustained monetary expansion, steadily increasing public debt, and recurring inflationary cycles.
Meanwhile, the price of gold rose from US$35 per ounce in 1971 to more than US$4,000 per ounce by August 2026.
This reinforces a fundamental principle: gold serves both as a store of value and as an alternative unit for measuring wealth. Unlike fiat currencies, gold's value does not depend on government policy, nor can it be created at will. As a result, it is not subject to the same risks of depreciation caused by monetary expansion.
The Lesson Behind the Dinner
The Savoy-Gold Ratio is far more than an interesting anecdote. It transforms an abstract economic concept into something tangible by answering two essential questions: How much purchasing power does money lose over time? And is gold a better long-term store of value?
The following table illustrates how the ratio evolved every five years from 1970 to 2026 by tracking how many people could dine for an ounce of gold at the Savoy Grill. It demonstrates that while the British pound steadily lost purchasing power—causing a sustained rise in restaurant prices— gold appreciated at an even faster rate, net-increasing its real-world purchasing power across six decades of modern monetary history.
The Savoy-Gold Ratio illustrates a fundamental truth about the nature of money: currencies and monetary systems change over the decades, while gold continues to preserve its role as a long-term store of value.
That is why, for thousands of years—and still today—gold has remained one of the world's most trusted stores of value, especially during periods of inflation, rising government debt, and economic uncertainty.
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