Per Capita GDP
Predictor
In a recent discussion about China and India, I shot off
something about being able to approximate GDP per capita in countries by their
free market rules and average citizenry IQ. The usual half-cocked blathering. I
was challenged to provide evidence. The f-ing nerve! But it actually worked
out.
In fact, it reflected remarkably accurate results. Accuracy
increased even more by tweaking it a bit, adding membership in EU or NAFTA and
oil production.
The result: Using just the two major factors -- Economic
Freedom and average citizenry IQ -- plus slight tweaks from trading block
membership and oil, the predicted GDP per capita for every country registered a
shockingly high .97 correlation (r) with actual GDP per capita.
To be
clear, this is about as scientific as the Duke boys running the General Lee over
Schrodinger's cat to escape over the quantum state line. But interesting,
nonetheless.
The following chart shows the actual and projected per
capita GDPs (I left on the labels for a few countries):

So how was it done? The following
describes the basic process:

This excel file contains
all of the data.
The four-step process is described in more detail
below.
PROCESS
(1) Derived a "Base Power" from Testing and
Economic Freedom
Before anyone goes AlSharptonic rhyming scheme on my ass re
"IQ", lets forget the nature vs.
nurture debate. Let the Bell Curve authors duel Jesse Jackson over that. To
help stem inflammation caused by implications of its mention, lets just refer to
it perhaps more accurately, as "testing." Accordingly, this just examines the
relationships of populations engaging in simple such testing and economic
production. It should also be noted that several extremely poor nations over the
last five decades had citizens that scored very highly (e.g., Vietnam averages
96, Belarus 96, Mongolia 98, Ukraine 96, Moldova 95, Russia 96, China 100, North
Korea 105). Such testing is not just a test of how rich a country is. Some
interesting scholarship on significance has been done by Garett Jones and W. Joel
Schneider.
The process first derives a "Base Power" from average
citizenry testing and Economic Freedom. This Base Power figure accounted for
most of the predictive power of the projections. Base Power alone has a .87
correlation with actual GDP. Regarding its components, EF by itself registers a
.79 correlation, while average citizenry testing alone was a .69.
Using
average citizenry testing as a proxy for domestic economic productivity, I took
simple country average testing scores from Richard
Lynn. Hardly exact science, but we're going for broad brush correlations. I
knocked out tiny countries (population less than 2.2 million) to dampen noise
associated with tiny tourist meccas, tax havens, banking islands, tiny
town-sized countries within others, etc.
Whether such testing reflects
inherited traits or cultural norms is of no importance here in terms of
projections. Even if its the latter, perhaps reflecting cultural emphasis on
education, changing such ingrained emphasis would take decades, followed by
decades of educational infrastructure changes and then decades for the student
products of that infrastructure to age and fill out the entire working age
populous (18-65 years old). So whether its nature, nurture or a mix, wholesale
testing change of huge country-wide populations is likely numerous decades (or
centuries) away, at best.
The following is a map of those testing figures
(darker purple is higher):

Using those Lynn figures, I created a "Base Power", increasing or
decreasing based upon the Fraser
Institute's famous Economic Freedom Index. The Fraser Institute spearheaded
a cooperative effort of international economic organizations to produce an index
measuring the economic freedom of countries based upon a variety of factors.
Economists debate about each of the individual factors utilized, but I'm going
for a simple broad index here (e.g., Burma very low while economically free
Switzerland was very high). This also does not merely test the wealth of
countries. For example, poor countries such as Mauritius, Botswana, El Salvador
and Jordan scored 7.0 or higher on the index -- considerably higher than rich
western European mainstays Italy, France and Greece. A country doesn't have to
be rich to deregulate and create a friendly economic environment (in fact,
sometimes its politically harder for entrenched somewhat wealthy
economies).
In addition, I didn't just use the latest (2003) Economic
Freedom ("EF") numbers. Doing so would have ignored all prior restrictive
policies, such as communist economic regulation. Instead, I averaged together
(where available), 1990, 1995, 2000 and 2003 EFs. To give more impact to recent
economic freedom, I weighted 2003 by an extra 50% and cut the weight of 1990
(where available) by 50%.
The following is a map of those Economic
Freedom figures (darker red is higher):

Where a country's EF exceeded 7.1, I added the
following to average citizenry testing to get Base Power: 7.5 x (EF -
7.1).
Where EF dipped below 7.0, but average testing was below 76, I did
nothing -- Base Power simply equaled Avg testing. However, where EF was below
7.0 and Avg testing was above 75, I added the following for Base Power: (testing
- 75) x (EF - 3)/4 + 75.
In very few instances, the Fraser
Institute did not provide an EF score. Those instances almost always involved a
hot war or strict authoritarian rule (worse than current communist Chinese or
Vietnamese rule). When that occurred, I cut by 80% the amount of average testing
in excess of 75 to arrive at a Base Power. If average citizenry testing was under
75 to begin with, I did nothing.
Note: For a tiny handful of
instances where the Fraser Institute provided no EF, I substituted others EFs.
For example, because Puerto Rico is a U.S. territory, the Fraser Institute
provided no separate EF. So I used the United State's EF score. For Belarus, I
used the Ukraine's figures, which were lower than nearby Poland and Lithuania,
but higher than Russia's. The institute provided 2003 EF figures for Vietnam,
but none for years before 2003, so I used figures from another index to produce
3.9 for 1990, 4.3 for 1995 and 5.0 for 2000. Similarly, Mozambique had 2003
figures, but no pre-2003 EF figures, so I just used its 2003 figure for all
dates. The same was true for Georgia, so I substituted Russian numbers for 1990,
1995 and 2000.
The following is a map of the Base Power figures (darker
green is higher):
(2) Derived Predicted Per Capita GDP from
Base Power
Once Base Power ("BP") was established, I used it to begin to
formulate a predicted per capita GDP ("PGDP").
Where Base Power dipped
below 90, I assigned PGDP using the following: $1,000 + (BP -
60)^2.63
Where Base Power exceeded 90, the following formula was used to
produce PGDP: $12,000 + (BP - 90) x $1,030
(3)
Increased PDGP for EU and NAFTA Trading Block
For countries in the huge land-connected contiguous European and
North American trading blocks, I increased predicted per capita GDP to reflect
the increased economic activity that comes along with trading, as well as
additional business investment in country's companies located with access to
those blocks.
I added $6,000 to PDGP for North American Free Trade
Agreement ("NAFTA") countries United States, Canada , Mexico and Puerto Rico
(member via U.S. territory).
I added $6,500 to PDGP for European Union ("EU")
countries. I included a few longstanding western European non-EU members --
Switzerland, Norway, Iceland -- that could easily qualify for EU entry (near the
top) and have long traded as if they were virtual EU members by changing
regulations for such trading ease and because of their location. To that end,
one primary reason those countries do not join the EU is that their location,
regulations and corporate relationships already afford them most of the trading
benefits of such membership. For example, Switzerland literally sits at the
heart of Europe, between Germany, France, Italy and Austria, is a European
international banking megacenter, and enjoys virtually all economic advantages
from EU trading block activity, but is not officially a member.
For the
brand new 2004 EU members, only $2,000 was added to PDGP.
The following
is a map of the Trading Block countries (green for NAFTA, orange for EU block,
yellow for new EU block):

(4) Finally, PDGP was tweaked up for oil
for a few countries.
I originally wanted to include all natural resource production,
but didn't find an adequate source (at least in the short time I looked).
Instead, I chose only oil, using the often-cited CIA
World Factbook Oil Production figures.
Those figures provide barrels
of oil produced by a country a day. I divided that number by the total number of
citizens in each corresponding country, multiplied that by 365 (days in a year),
then multiplied that figure by $63, which reflects a very gross estimate of
total added domestic product (not just profit) to any economy per barrel.
Only an extremely small handfull of countries possessed in excess of
$1,000 per capita GDP from this factor, but it was large for many of those few,
such as Kuwait, Norway and the UAE.
The following is a map of Oil
Production per capita figures (darker orange is higher):

COMMENTS
Surprising Accuracy & A Historical Look
Back.
To test accuracy, I compared the Final PDGP to GDP
per capita figures of the CIA World Factbook.
The following is a map
of per capita GDP figures (darker green is higher) from the CIA
factbook:

As mentioned, the statistical correlation (r) came in at a
stunning .97 (.9669; .934 r2) with just two main variables (testing and EF) and
two tweak bumps (trading block and oil).
The following is the chart of
actual per capita GDP and that predicted by the simple process outlined
above:

The median amount of
difference between actual and predicted per capita GDP was only $1,826.
So I did some digging. As it turns out, all of this comports with
historical increases over the last few decades of economically free high testing
countries that were poor at the end of World War II, as well. In fact, Asia and
Europe have been a virtual laboratory for this.
In short, it appears
drastic global economic changes, including the easy spread of international
business models, now permit countries with high average citizenry testing to
achieve drastic per capita GDP boosts by maintaining relatively high economic
freedom for a few decades.
For example, looking at 1960 historical GDP
information in the Penn World Tables,
the traditionally most productive economic powers possessed per capita GDPs of
around $2,000 to $3,500, such as the United States (around $2,900), the U.K.
($2,200), Switzerland ($3,400), Canada ($2,400), Australia ($2,500), Denmark
($2,500), New Zealand ($2,700) and France ($1,900).
Meanwhile, in 1960,
several high average testing countries that now have relatively free economies
then had miniscule per capita GDPs, such as Hong Kong ($681), Taiwan ($315),
Ireland ($1,100), Singapore ($482), Spain ($1,100) and Japan ($1,100). This is a
quarter century after the end of World War II. Several decades later, while much
of the world still remains in low per capita GDP territories, every one of those
countries now enjoys a per capita GDP in excess of $20,000, placing them among
the world's most productive economies. Here they are as a percentage of the
U.K.s 1960 and 2005 GDP per capita:
| Country |
Avg Testing |
1960 GDP/cap |
% U.K. 1960 |
EF (15 yr weight) |
Cur GDP/cap |
%U.K. 2005 |
| Taiwan |
104 |
$315 |
14.3% |
7.2 |
$26,700 |
86.4% |
| Hong Kong |
107 |
$681 |
31.% |
8.8 |
$36,800 |
119.1% |
| Ireland |
93 |
$1,100 |
50.% |
7.9 |
$34,100 |
110.4% |
| Singapore |
100 |
$482 |
21.9% |
8.6 |
$29,700 |
96.1% |
| Spain |
99 |
$1,100 |
50.% |
7. |
$25,100 |
81.2% |
| Japan |
105 |
$1,100 |
50.% |
7.2 |
$30,400 |
98.4% |
| Korea, South |
106 |
$337 |
15.3% |
6.8 |
$20,300 |
65.7% |
Demonstrating the economic freedom
relationship, their communist counterparts with high average citizenry testing
have not been so lucky. The contrast is stark. In 1960, ethnically similar (Han
Chinese) Hong Kong and China were both under $700 GDP (a small fraction of the
most productive economies). Then British leased Hong Kong kept economic freedom
high, and its economy exploded upwards to the potential of its average citizenry
testing, now existing as one of the world's most productive economies, with per
capita GDP in excess of $35,000. Meanwhile, communist China's per capita GDP is
still around $6,200 (the difference was even more stark before China's reforms
started). Similarly, South Korea, which experienced a peninsula destroying war
and the wrenching away of the northern half of its country in 1953, has brought
its per capita GDP above $20,000, while ethnically identical communist North
Korea has a per capita GDP of a paltry $1,800. Despite a sub-7.0 EF index, South
Korea has increased closer to the potential of its 106 average testing
citizenry. Where historical data existed, here are some comparisons versus 1960
and 2005 UK's per capita GDP to show -- despite very high average citizen
testing -- the lack of growth where communism existed until relatively
recently:
| Country |
Avg Testing |
1960 GDP/cap |
% U.K. 1960 |
EF (15 yr weight) |
Cur GDP/cap |
%U.K. 2005 |
| Korea, North |
106 |
$130 |
5.9% |
-- |
$1,800 |
5.8% |
| China |
100 |
$154 |
7.% |
5.3 |
$6,200 |
20.1% |
| Russia |
96 |
$510 |
23.2% |
4.5 |
$10,700 |
34.6% |
| Vietnam |
96 |
$93 |
4.2% |
4.9 |
$3,000 |
9.7% |
Of the potentially promising (from an
average testing standpoint) former Eastern Bloc communist countries, East
Germany (through unification), Hungary and the Czech Republic have started
reforms most quickly, and all already enjoy per capita GDPs in excess of $15,000
(ditto for tiny former Yugoslavia ruled Slovenia). Most of the other former
Eastern Bloc countries have been much more slow to reform.
At the same
time, several potentially promising Asian countries are still mired in
semi-communist (or related) rule. Vietnam (96), North Korea (106), Mongolia(98)
and China(100) are the most notable examples. Other slightly less promising
countries are in similar situations, such as Cambodia(89) and
Laos(89).
Biggest Off-Spikes - High Scoring Ethnic
Minority Multiplier?
Out of all 130 countries, only one,
South Africa, had an actual per capita GDP that differed by more than $10,000
from predicted per capita GDP. In addition to South Africa, only Israel had a
difference in excess of $7,000.
Interestingly, those two countries are
often linked in political discussions. But that linkage consists of accusations
by Israeli political opponents of South Africa-style "apartheid" treatment of
Palestinians.
Consequently, interest is piqued when those two countries
in particular spike highest above expected values, along with a high spike for
the United States of around $5,700 over its predicted PDGP.

In that regard, all three of those
countries are also famous for having noted ethnic mixes (sometimes cast in a
favorable light, sometimes not) with some portion of that mix averaging on tests
well in excess of the country's average. For example, Israel's testing
average per Lynn is 94, which includes substantial Arab, African and South Asian
populations that, in looking at figures elsewhere, do not score highly on such
tests. Meanwhile, Israel's Ashkenazi Jewish minority famously averages
highly on such tests, around 112-115. Likewise, ten percent of South
Africa's population consists of largely the descendents of Dutch and British
settlers who generally average considerably better (around 100) than the
country's 72 average per Lynn. Similarly, the United States' is well
known for being the destination point for vast numbers of the elite performers
from every country and ethnicity worldwide for a variety of reasons, including
its unrivaled university system, its entrepreneurial environment, its culture of
mass immigration, as well as being the world's corporate epicenter. For example,
sizeable numbers of the most successful (in business and academia) European,
Asian and Ashkenazi Jewish populations from all over have settled in the United
States for business, academic, political and cultural reasons.
Perhaps
this is an arrow in multiculturalists' quivers. Maybe high scoring "minorities"
in key top skill positions might, through some multiplier effect, add far more
to actual GDP than their rather slight increase to the country's average testing
would indicate. Consequently, perhaps such a "multicultural" mix leads to a
higher average output overall than separating the two groups and aggregating
their economic activity, through some kind of additional overall multiplier
effectuated by the high performing group being paired with the lower performing
overall average pop. Obviously, pure speculation, but a thought that I'm sure
has been studied at length.
Similarly, Brazil registers another smaller
spike, and it has a sizable population with European ancestry that likely
clusters around a significantly higher 98-100 average than the country's overall
87 average.
Pacific
Variances
Most of the larger spikes above predicted value
besides the above three were Pacific economic powers. While all come in with
both relative high predicted and actual GDP per capita, several scored below
predicted values. For example, South Korea came in around $6,800 below
predicted values, New Zealand $6,600 under and Hong Kong around
$6,000 under. Meanwhile, Australia came in around $5,800 over predicted
values.

Perhaps relative
geographic isolation is a factor, though Australia and Japan appear to be
flourishing under the same circumstances.
Interesting
Future Prospects -- Former Communist Countries
Reform
Applying the formulas herein, a gargantuan economic
expansion could follow from worldwide reforms in former economically repressive
countries. As a starting point, the following are countries with GDP's per
capita under $15,000, but average citizen testing at 94 or above:
| Country |
Avg Testing |
Curr EF |
GDP/cap |
GDP |
| Moldova |
95 |
-- |
$2,100 |
$9,367,000,000 |
| Mongolia |
98 |
-- |
$2,200 |
$6,010,000,000 |
| Vietnam |
96 |
4.9 |
$3,000 |
$251,800,000,000 |
| China |
100 |
5.3 |
$6,200 |
$8,158,000,000,000 |
| Ukraine |
96 |
4.7 |
$6,800 |
$321,200,000,000 |
| Belarus |
96 |
4.7 |
$7,600 |
$77,770,000,000 |
| Romania |
94 |
4.7 |
$8,300 |
$186,400,000,000 |
| Uruguay |
96 |
6.3 |
$10,000 |
$32,920,000,000 |
| Russia |
96 |
4.5 |
$10,700 |
$1,535,000,000,000 |
| Poland |
99 |
5.4 |
$12,700 |
$489,300,000,000 |
| Latvia |
97 |
6.1 |
$12,800 |
$29,420,000,000 |
| Argentina |
96 |
6.2 |
$13,600 |
$537,200,000,000 |
| Lithuania |
97 |
6.0 |
$13,700 |
$49,380,000,000 |
As expected, most of those
countries came in at low expected GDPs because of low Economic Freedom:

To illustrate the effect of their policies,
if one takes Economic Freedom (EF) out of our projections, such that their
repressive current and former economic policies aren't accounted for, these
countries all sag very low below projected values (sidenote: correlation falls
to .88): 
Those countries were mostly
former, or current, communist countries in various states of economic
awakening.
Let's examine the projected economic change if those countries
reformed Economic Freedom index numbers up to a weighted average 7.0:
| Country |
Avg Testing |
Curr EF |
GDP/cap |
GDP |
Proj EF |
Proj GDP/cap |
Proj GDP |
Proj-Act GDP Diff |
| Moldova |
95 |
-- |
$2,100 |
$9,367,000,000 |
7. |
$17,150 |
$76,410,470,150 |
$67,043,470,150 |
| Mongolia |
98 |
-- |
$2,200 |
$6,010,000,000 |
7. |
$20,244 |
$56,507,808,570 |
$50,497,808,570 |
| Vietnam |
96 |
4.9 |
$3,000 |
$251,800,000,000 |
7. |
$18,290 |
$1,527,874,771,680 |
$1,276,074,771,680 |
| China |
100 |
5.3 |
$6,200 |
$8,158,000,000,000 |
7. |
$22,362 |
$29,211,372,487,600 |
$21,053,372,487,600 |
| Ukraine |
96 |
4.7 |
$6,800 |
$321,200,000,000 |
7. |
$18,222 |
$856,391,175,000 |
$535,191,175,000 |
| Belarus |
96 |
4.7 |
$7,600 |
$77,770,000,000 |
7. |
$18,260 |
$188,090,600,940 |
$110,320,600,940 |
| Romania |
94 |
4.7 |
$8,300 |
$186,400,000,000 |
7. |
$16,243 |
$362,695,634,240 |
$176,295,634,240 |
| Uruguay |
96 |
6.3 |
$10,000 |
$32,920,000,000 |
7. |
$18,183 |
$62,111,428,425 |
$29,191,428,425 |
| Russia |
96 |
4.5 |
$10,700 |
$1,535,000,000,000 |
7. |
$19,647 |
$2,817,785,467,620 |
$1,282,785,467,620 |
| Poland |
99 |
5.4 |
$12,700 |
$489,300,000,000 |
7. |
$23,285 |
$897,808,355,030 |
$408,508,355,030 |
| Latvia |
97 |
6.1 |
$12,800 |
$29,420,000,000 |
7. |
$21,210 |
$48,575,926,770 |
$19,155,926,770 |
| Argentina |
96 |
6.2 |
$13,600 |
$537,200,000,000 |
7. |
$18,613 |
$735,931,078,740 |
$198,731,078,740 |
| Lithuania |
97 |
6. |
$13,700 |
$49,380,000,000 |
7. |
$21,289 |
$76,568,464,770 |
$27,188,464,770 |
| Total |
|
|
|
|
|
|
|
$25,234,356,669,535 |
The increase is
staggering. Over 25 trillion dollars added to the world economy -- a 43%
increase. Also, those are current 2005 dollars and populations, without taking
into account the normal growth associated with technological and standard
economic annual productivity increases.
The vast majority of that (83%)
comes from China's incredible growth. It illustrates why economists are
so excited about China's future even though it remains communist, and seemingly
far less excited about non-communist India.
In short, China's slowly
unleashing its whopping 1.3 billion 100 average testing citizenry that have been
held back by communist regulation. Its massive growth over the last few years is
no accident, and its likely just going to ramp up. This reality reflects the
basic rule illustrated by the relationships on this page -- with equal Economic
Freedom ("EF") numbers, countries gravitate generally toward a production based
on average citizenry testing. In addition, countries must wait several years
before economic reforms fully bear fruit in terms of domestic
product.
China registers slightly under its predicted per capita GDP, but
the projection was roughly accurate. Even though its citizenry measured a 100
testing average, its projected per capita GDP was only around $8,500 because its
average EF index for 15 years is a lowly 5.34, while its actual per capita GDP
came in at $6,200. China's obviously a slowly emerging former communist power.
However, its current (2003) EF index is already up to a 6.0.
Even if we
just assumed that no more reforms occurred for the next 15 years, we'd still get
just the next 15 years of 6.0 EF in China's economy. That projects to a Chinese
per capita GDP of around $15,900 (those are real numbers, not nominal). But
that's for 1.3 billion people. The added economic growth from this minimum
expectation alone will be $12.6 trillion/year in GDP, in excess of the United
States. That's monstrous for a global economy currently totaling only $59
trillion.
But, as demonstrated above, if we assume that China continues
with deregulation and economic reforms, inching up in the high 7's on the EF
Index (at the level of, say, the United Arab Emirates) such that its weighted EF
average for the next 15 years is around a 7.0. China would then shoot up to a
projected $22,362 per capita GDP, with an economic explosion of over $29 trillion
total GDP per year -- well above that of the United States. This essentially
would add over a third (36%) to the entire world's yearly economy from just this
one country.
A Few Other Dips and
Spikes
Only one country differs from projected GDP per
capita by more than $7,000 (South Africa), most of the rest above $5,000 are
discussed above. There are only a few others with actual-projected differences
greater than $5,000, and many of these are very small countries barely over my
2.2 million population cutoff (e.g., Kuwait 2.3 million, Ireland 4 million,
Croatia 4.4 million):
| Country |
Act GDP |
Proj GDP |
Act-Proj Diff |
%Diff |
| United Kingdom |
$30,900 |
$37,867 |
-$6,967 |
-18.4% |
| Croatia |
$11,600 |
$5,079 |
$6,521 |
128.4% |
| Ireland |
$34,100 |
$27,768 |
$6,332 |
22.8% |
| Kuwait |
$22,100 |
$28,432 |
-$6,332 |
-22.3% |
| Chile |
$11,300 |
$17,199 |
-$5,899 |
-34.3% |
| Portugal |
$18,400 |
$23,658 |
-$5,258 |
-22.2% |

Most of those economies possess large
per capita GDPs, so while the end difference is large, its not particularly
large as a percentage of the whole.
The contiguous U.K. and Ireland both
differ by between $6,000-$7,000, but in opposite directions. An interesting
result. Nearly the same is true for South Pacific neighbors New Zealand and
Australia (Australia about $6K above while New Zealand nearly the same amount
below).
A few of these possess relatively easy to explain possible
variations.
For example, Ireland's testing figure could easily be
too low. Its listed at 93, or the testing level of Kazakhstan ("In Kazakhstan we
have many hobbies: disco dancing, archery, rape and table tennis."). This is
well below the rest of Western Europe, and far below its contiguous British Isle
neighbor (U.K. at 100).
| Country |
Testing |
| Netherlands |
102 |
| Germany |
102 |
| Austria |
102 |
| Italy |
102 |
| Switzerland |
101 |
| Sweden |
101 |
| Luxembourg |
101 |
| United Kingdom |
100 |
| Belgium |
100 |
| Spain |
99 |
| Norway |
98 |
| Denmark |
98 |
| Iceland |
98 |
| France |
98 |
| Finland |
97 |
| Portugal |
95 |
| Ireland |
93 |
| Greece |
92 |
Celtic isolation from Roman, Anglo-Saxon and
Norman invasions aside, one might guess this is lower than actual numbers. Another chart lists a more recent
(but less widespread) average test of 98 in Ireland, which would be closer to
Western Europe. In fact, were that assumed for Ireland's testing, its predicted
and actual GDPs draw to within around $1,000 of each
other.
Croatia possesses similarly easy potential explanations.
Croatia broke off from Tito's formerly communist Yugoslavia. Many of those
former Yugoslavian countries are too small for this page's analysis, but their
per capita GDP's now vary extremely widely:
| Country |
Act GDP/Capita |
| Croatia |
$11,600 |
| Serbia & Montenegro |
$2,600 |
| Slovenia |
$20,900 |
| Macedonia |
$7,400 |
| Bosnia and Herzegovina |
$6,800 |
A few possibilities exist here for
Croatia's higher than projected performance. First, I think its 1990 and 1995 EF
numbers might have been depressed by the war following Yugoslavia's breakup,
thus decreasing its weighted average EF index and its projected GDP. Perhaps its
current (2003) 6.0 EF Index number should be weighted much higher in its
weighted average EF. In addition, both Croatia, and a tiny nearby mountain
neighbor too small for our analysis (Slovenia), quickly began trading with very
close by Western European countries like Italy and Austria, as well as
contiguous Hungary. While Croatia is not in the EU, it is a candidate for the
next round of membership, and its location and rail network access may have
permitted it to leverage European trade and investment to boost economic
performance much quicker than other much farther East reforming communist
countries. In addition, its substantial Greek and Roman ruins, plus its long
Adriatic coastline across from Italy, have already made it a hot spot for
tourists seeking value (Rick Steves just ran a glowing Croatian episode on his
European travel show).

All of these
factors can have huge impacts on per capita GDP for a country of only 4.4
million.
Fairly simple explanations also exist for tiny Kuwait
(barely over the 2.2 mil pop cut). Kuwait's difference could easily be related
to Kuwait's incredibly odd labor structure and my oil production addition
procedure. To begin with, Kuwait's a weird place -- only 45% of its people are
Kuwaiti nationals. Kuwait's per capita oil production is so high that its
government cuts Kuwaiti nationals huge oil checks and, consequently, many do not
work. Accordingly, they've imported massive numbers of immigrant workers to
perform large portions of the nation's labor needs (not just menial tasks). In
fact, 80% of Kuwait's labor force is made up of non-nationals. To make a long
story short, any per capita figures could likely skewer wildly in that
environment. I tried to eliminate odd situations such as this with my 2.2
million population cutoff, but Kuwait scooted in just over it with a 2.3 million
population, though only 1.1 million of those are Kuwaiti nationals. In addition,
my procedures attribute 84% of this year's Kuwait projected GDP to oil
production (oil prices were very high this year), so any issues related thereto
will lead to huge projection differences. The following are all countries for
which projected GDP capita from oil production exceeds $1,000 (many of these do
not make our 2.2 mil pop cut):
| Country |
Population |
Oil Prod/Capita |
Proj GDP/Cap |
% of Proj GDP |
Act GDP |
| Kuwait |
2,335,648 |
$23,806 |
$28,432 |
83.7% |
$22,100 |
| United Arab Emirates |
2,563,212 |
$21,495 |
$27,967 |
76.9% |
$29,100 |
| Qatar |
863,051 |
$21,062 |
$23,436 |
89.9% |
$26,000 |
| Equatorial Guinea |
529,034 |
$18,256 |
$19,256 |
94.8% |
$50,200 |
| Norway |
4,593,041 |
$16,121 |
$44,456 |
36.3% |
$42,400 |
| Saudi Arabia |
26,417,599 |
$8,247 |
$10,865 |
75.9% |
$12,900 |
| Libya |
5,765,563 |
$6,553 |
$9,222 |
71.1% |
$8,400 |
| Bahrain |
688,345 |
$6,290 |
$11,179 |
56.3% |
$20,500 |
| Oman |
3,001,583 |
$5,891 |
$10,734 |
54.9% |
$13,400 |
| Gabon |
1,394,307 |
$4,435 |
$5,546 |
80.% |
$5,800 |
| Angola |
11,827,315 |
$3,111 |
$4,434 |
70.2% |
$2,500 |
| Venezuela |
25,375,281 |
$2,792 |
$6,815 |
41.% |
$6,400 |
| Canada |
32,805,041 |
$2,152 |
$33,856 |
6.4% |
$32,800 |
| Kazakhstan |
15,185,844 |
$1,969 |
$5,150 |
38.2% |
$8,700 |
| Iraq |
26,074,906 |
$1,846 |
$4,677 |
39.5% |
$3,400 |
| Congo (Brazzaville) |
3,602,269 |
$1,705 |
$3,556 |
48.% |
$800 |
| Denmark |
5,432,335 |
$1,595 |
$31,397 |
5.1% |
$33,500 |
| Russia |
143,420,309 |
$1,467 |
$6,333 |
23.2% |
$10,700 |
| Azerbaijan |
7,911,974 |
$1,386 |
$4,217 |
32.9% |
$4,600 |
| Iran |
68,017,860 |
$1,345 |
$4,866 |
27.6% |
$8,100 |
The procedure used a simple $63/barrel
addition. That could easily be off for Kuwait because of a particular oil deal
leading to a theoretical decrease in the addition to the domestic economy below
that of $63/barrel for this year. In fact, variances from that simple $63/barrel
figure can be seen all over in smaller mostly oil economies, like Equatorial
Guinea.
The final three -- Chile, Portugal and the UK -- do not possess
the odd potential easily explanations for very small oddities like Croatia,
Ireland and Kuwait.
Chile is an interesting case. Its performing
excellently relative to other Latin American economies -- #2 behind Argentina
for those observed.
| Country |
Testing |
Weight EF |
Act GDP/Cap |
Proj GDP/Cap |
| Argentina |
96 |
6.2 |
$13,600 |
$14,168 |
| Chile |
93 |
7.4 |
$11,300 |
$17,199 |
| Uruguay |
96 |
6.3 |
$10,000 |
$14,614 |
| Mexico |
87 |
6.2 |
$10,000 |
$12,309 |
| Costa Rica |
91 |
7.1 |
$10,000 |
$13,030 |
| Brazil |
87 |
5.1 |
$8,500 |
$4,326 |
| Panama |
84 |
7.1 |
$7,300 |
$5,265 |
| Colombia |
88 |
5.5 |
$7,100 |
$5,078 |
| Dominican Republic |
84 |
6.2 |
$6,500 |
$4,431 |
| Venezuela |
88 |
4.9 |
$6,400 |
$6,815 |
| Peru |
90 |
6.3 |
$6,000 |
$7,096 |
| El Salvador |
84 |
6.8 |
$5,100 |
$5,013 |
| Paraguay |
85 |
6.3 |
$4,900 |
$4,954 |
| Guatemala |
79 |
6.4 |
$4,300 |
$3,166 |
| Jamaica |
72 |
6.6 |
$4,300 |
$1,689 |
| Ecuador |
80 |
5.5 |
$3,900 |
$3,898 |
| Cuba |
85 |
-- |
$3,300 |
$2,868 |
| Honduras |
84 |
6.2 |
$2,900 |
$4,456 |
| Nicaragua |
84 |
5.6 |
$2,800 |
$4,038 |
| Bolivia |
85 |
6.4 |
$2,700 |
$5,126 |
| Haiti |
72 |
5.8 |
$1,600 |
$1,689 |
But it still registers about $5,900
below expected values for my projected per capita GDP calculations. One reason
its projections are so high (over $17,000 -- the most for a Latin American
country) is that it has very good Economic Freedom Index numbers, which had
helped it with high growth for a decade (a screaming 8% in the 1990s). However,
it was dragged down by very sluggish performance between 1999 and 2003, which
coincided with a global slowdown (Chile is heavily reliant on foreign trade) and
the election of a socialist government. Its growth is expected to rise
considerably in 2005 and 2006, and likely beyond. In that regard, its
positioning itself for a big economic explosion should the Free Trade of the
Americas Agreement go into effect. Similarly, its already poised to take
advantage of U.S. trade opening to it within 10 years based on an already
executed U.S. bilateral FTA in 2004.
Portugal's recent economic
output overall (not just my chart) has been difficult to analyze in many
regards. Portugal had been reforming from its former relatively centralized
economy, but its growth greatly slowed starting in 2001. Various explanations
have been thrown around (severe education system criticisms). It possesses
relatively low weighted average Economic Freedom numbers for Western Europe
(7.1).
| Country |
Weight EF |
| United Kingdom |
8.16 |
| Switzerland |
8.06 |
| Ireland |
7.9 |
| Netherlands |
7.76 |
| Luxembourg |
7.64 |
| Finland |
7.51 |
| Denmark |
7.5 |
| Germany |
7.49 |
| Iceland |
7.47 |
| Austria |
7.34 |
| Belgium |
7.33 |
| Norway |
7.31 |
| Sweden |
7.2 |
| Portugal |
7.05 |
| Spain |
7.04 |
| France |
6.88 |
| Italy |
6.65 |
| Greece |
6.54 |
Perhaps more likely is that its hitting
somewhat troubling output ceilings on major portions of its economy such as
textiles, clothing, footwear, cork and wood products, beverages (wine),
porcelain and earthenware, and glass and glassware. It also elected a socialist
government in early 2005. While its geographically far from Europe's center, so
are Norway and Ireland, which are performing very well. To be honest, one might
think it would get an additional boost being the only high GDP/capita country
that shares the primary language with the massive Brazilian economy -- if not
just in terms of economic trade, labor sharing and investment efficiencies --
but that doesn't appear to be boosting it above expectations.
Finally,
there's the U.K. First, the U.K.'s former primarily English speaking
colonies and territories almost all possess high EF numbers and perform very
well, but most seem to either register GDPs well above or below expected
values:
| Country |
Testing |
Weight EF |
Proj GDP/Cap |
Act GDP/Cap |
Diff |
Diff% |
Population |
| United Kingdom |
100 |
8.16 |
$37,867 |
$30,900 |
-$6,967 |
-18.4% |
60,441,457 |
| United States |
98 |
8.29 |
$36,039 |
$41,800 |
$5,761 |
16.% |
295,734,134 |
| New Zealand |
100 |
8.17 |
$30,735 |
$24,100 |
-$6,635 |
-21.6% |
4,035,461 |
| Ireland |
93 |
7.9 |
$27,768 |
$34,100 |
$6,332 |
22.8% |
4,015,676 |
| Australia |
98 |
7.79 |
$26,215 |
$32,000 |
$5,785 |
22.1% |
20,090,437 |
| Hong Kong |
107 |
8.81 |
$42,721 |
$36,800 |
-$5,921 |
-13.9% |
6,898,686 |
| Canada |
97 |
7.94 |
$33,856 |
$32,800 |
-$1,056 |
-3.1% |
32,805,041 |
| South Africa |
72 |
6.49 |
$1,801 |
$11,900 |
$10,099 |
560.6% |
44,344,136 |
They've quite literally set the
standard for economic excellence in nearly every area of the globe on which they
exist. Somewhat interestingly, all of those English speaking former territories
but New Zealand and South Africa now surpass the U.K. in per capita GDP, though
most just slightly. With countries sharing a common language combined with the
ease of modern movement, one wonders if brain drain doesn't start to go from a
fringe activity to something that shows up in bottom line economic figures. For
example, as the world's entrepreneurial, research, academic and corporate leader,
the U.S. attracts top talent worldwide. But that likely increases from countries
with very close ties and a common language, such as the U.K. and Canada. Not
only have I seen this in droves in even the state-regulated legal world, but
large participation by U.K. and Canadian talent can also be observed by everyone
in industries as relationship-driven as the entertainment world, with top TV and
movie stars leaving for U.S. shores in droves. Recently, U.S. networks even
swiped whole top Britcoms The Office and Da Ali G Show. Down in the extremely
isolated South Pacific -- almost its own world -- the same might occur from very
small New Zealand to five times larger Australia. The effect of such brain drain
might parallel that in the above discussion of possibly high testing minority
populations potentially causing large GDP multiplier effects in places like the
U.S., Israel and South Africa (well above their effects on average testing).
email:rpongett@pacbell.net