Creating a plausible future history is such a daunting task that most SF authors don't even bother to try. The future history page suggests many rules-of-thumb and shortcuts, but it is still a lot of work. Wouldn't it be nice if one could automate the process?
This is an area which has not been explored in any detail, but is not totally without any trailblazers. Who knows? You might be the one to make a real contribution in this field. A computer spread-sheet that calculates graphs plotting historical trends would be a major help. But the ultimate tool would be some sort of computer program that is an SF Future History Generator.
I gave a very simplistic example of modeling future history on this page.
There is a more complicated but more entertaining way to create a future history: Simulation. This is not strictly automation, but it is easier to just making everything up.
There was a (sadly defunct) game company called Game Designer's Workshop. For their hard-SF role playing game 2300 AD, they needed a future history. So they simulated it with a game, the so-called "Great Game." A team of expert players was each assigned one nation and the game was played until the time reached 2300 AD. The events that occurred were recorded, and became the future history.
An overview of the rules can be found here. Please note that there is not enough detail in the overview to actually play the game, one will have to flesh out the rules yourself.
A more cinematic but powerful method is to use the role-playing game Microscope to create your future history time line. With this game, the players generate their history fractally. It is an innovative and surprisingly effective technique. You can read more about it here and here. The game is played with index cards on a table, but there is an iOS app Microscope Journal.
More recently, a gentleman named Steve Walmsley has created a computer based game called Aurora. On the surface it is just another game where players vie to create the largest interstellar empire. But the game's purpose is to provide an environment in which the players can build detailed interstellar empires and write associated fiction.
If you are interested, go to the Aurora forum, register, and you will be allowed into the download forum.
The best guide to calculating history that I've managed to find is John Barnes' How to Build a Future. Dr. Barnes stated in the essay that his imagination is not up to creating an entire future history from scratch, so he uses spreadsheets to plot trends for inspiration. He goes into great detail about the theory behind the forecasts, but leaves the gathering of hard data to feed into the forecasts as an exercise for the reader. After all, Dr. Barnes does not want to make it easy for any other authors to compete with him.
…Assuming that interstellar colonization would be a relatively low priority for future civilization (important for prestige or PR, perhaps, but not truly vital), how long before colony ships would be cheap enough to represent little or no strain on the global budget? That would mark the beginning of a plausible colonization era.
Where physical worldbuilding uses equations, social worldbuilding generally must use models. A model, technically, is a “system state vector” (a set of numbers, like population, growth rate, GNP, economic growth, and per capita income, that characterizes the system at one moment in time [say 1989]) plus a “transformation rule” for calculating a next vector in the same format (“multiply the growth rate by the population and add it to population to get new population,” “divide GNP by population to get per capita income,” etc.). By applying the transformation rule over and over, you can project a set of values indefinitely into the future.
To do modeling, I usually set up a spreadsheet (a columnar pad, for the rare Analog reader not yet computer-initiated). Each row is a system state vector, the values for one time period; each column is a social variable of interest. The cell formulas are the transformation rule. The values of social variables are calculated partly from present-day, and partly from lagged (previous period, next row up) values of other social variables. You simply record the initial state of the world in the ﬁrst row, set up the cell formulas to calculate the next row, and then generate more rows until you reach the desired year.
Initially I just wanted a quick-and-dirty estimate of the earliest quarter century in which a colony starship might reasonably depart Earth, so I set up my spreadsheet with one row equal to twenty-ﬁve years.
I started forward from 1985 with the following assumptions:
1. The fully loaded ship, exclusive of fuel, masses about 330 million kg. (60 percent of the size of the biggest present-day oil tankers). Dividing by 25 percent gives 1.33 billion kg of mass at launch, so 1 billion kg of fuel are required (regardless of destination because the ship travels ballistic most of the time).
2. GWP (gross world product, the annual total value of all production and services worldwide) grows at a conservative 2.5 percent indeﬁnitely. (This and other unattributed speciﬁc numbers are either found, or calculated from values found, in the 1989 World Almanac. There are better and more esoteric sources of numbers, but you can do just ﬁne with that one simple source.) Working in increments of twenty-ﬁve years, that’s about 85 percent per iteration.
3. The starship is a government venture. As Earth continues to industrialize, the public/ private mix, and the growth of the public sector, will tend to approximate those of the Westem democracies of today.
(If you think that’s a whopper of an assumption, you’re right. Feel free to play around with drastically different values.)
Right now the average size of total government budget among Western democracies is about 37.9 percent of GDP (gross domestic product—GNP without foreign trade, to more accurately reﬂect the actual size of a national economy) and the public sector claims an additional 7 percent per twenty-five years (Heidenheimer, Heclo, and Adams, page 173). We might simply ﬁgure a future date at which the government budget becomes 100 percent of GWP, but I chose to assume that the private sector is actually losing 10 percent share per twenty-ﬁve years. Thus the private sector dwindles but does not disappear (in fact it continues to grow in absolute terms—just more slowly than government.)
4. The ﬁrst colonizing starships will be built when one of them represents one half of one percent of ﬁve years of global government budgets. Modern nations rarely pursue non-vital projects of more than ﬁve years’ duration, and one half of one percent of total government budget is about two-thirds the proportion of all federal, state, and local outlays going to NASA, and thus a conservative estimate of what the future civilization might ﬁnd a sustainable funding level.
5. Fuel is the cost bottleneck. (A century or more of unmanned or small-crew exploration has developed the necessary technology.) This seems especially credible because the fuel converts to ﬁve million times present American annual energy production.
6. The price of energy remains constant. Energy price automatically sets a boundary on fuel price because the price of any fuel must lie between the price of the energy it will yield, and the price of the energy it takes to obtain it—below that range, none will be made; above, it will be too valuable to burn. I assumed starship fuel (antimatter or balonium) could be produced from electricity with perfect conversion, so it cost exactly what electricity did—good enough for the one-digit-or-so accuracy needed. For greater precision, I’d have had to specify a fuel-to-energy conversion efficiency and an energy consumption per unit fuel made, and calculated prices based on those.
Given a starship budget and a price of fuel, I just put a column for "starships per year” (annual starship budget divided by the price of one billion kg of fuel) on the modeling spreadsheet, and scanned down the sheet to see where it exceeded .2; that date plus ﬁve years would be a good ﬁgure for the ﬁrst launch.
Unfortunately, with energy prices at present levels, launch year came to 3165. From past experience, that’s much too far into the future to model at all, not to mention being extremely discouraging.
To get out of that situation, I added more balonium to the technology mix. I came up with the “Von Neumann powersat” of “VNP”—a space-borne electric power plant that puts out ﬁfty trillion watts and reproduces itself every eight years. Whether VNPs are solar, nuclear, antimatter generators, or balonium transformers didn’t matter to me any more than it usually matters to a mainstream author whether the electric power in his ﬁctional house comes from hydro or coal. If it were relevant to the story, I’d simply work up some speciﬁc physical rationale to ﬁt those economic parameters.
So this gave me a new Assumption 6, to replace the one above:
6. Sometimes in the early 2000s the ﬁrst VNP is constructed; within a few decades, their rapidly growing population is virtually the whole electric production for the solar system.
VNPS increase about eightfold every quarter century. GWP increases 1.85-fold in the same time. Demand for electricity is roughly a function of the square of national GDP, so presumably that means demand is going up (1.85)2 = 3.24 fold per quarter century at the same time supply is increasing eightfold.
In the very long run—and in twenty-ﬁve years you can modify machines, homes, practically anything—you can use an almost inﬁnite amount of electricity if it’s cheap enough. Assuming society holds growth in its electric bill at the same proportion of total expenditures, then, every twenty-ﬁve years the planet is buying 8 times as much electricity for 3.24 times as much money. Or, to the one digit of accuracy we needed, the VNP causes price of electricity to halve every twenty-ﬁve years.
Under the new assumptions 2285 began the quarter century in which launching was feasible. Humankind’s ﬁrst interstellar colony would be launched in 2290.
Three centuries is still a very long way into the future—think back to 1690—and that’s just the beginning of the colonization era. Since the idea I started out to work on pretty much demands that other solar systems have been colonized for some centuries, it takes a while to build and launch hundreds of starships, and it might take as much as eighty-ﬁve years travel time to some of the colonies, the date of the story is still further away from the present than any reasonable ability to extrapolate. (My experienced-based general rule is that ﬁve hundred years is the absolute maximum.)
I didn’t want the world to get utterly unrecognizable (though that might make another good story), but clearly I would need a reason why it wasn't unrecognizable. I decided to add an event to the background: at or around the time the colony ships are leaving, for some reason or other, the global human culture decides change in general is bad, and begins the Inward Turn (a period like the Enlightenment or Renaissance). There will be much refinement but little new development after A.D. 2300.
Such things have happened. The familiar case is Tokugawa Japan, but China, Persia, and India have done similar things at times, and the tendency was clearly there in other cultures (e. g., Dark Ages Ireland, fourth century Rome). So it’s a reasonable human possibility.
…What triggers the Inward Turn? We need to have some major event happen three hundred years from now, give or take fifty. What could it be?
If I already had a clear picture of the society of 2285, I might simply make up a shock to impose. Since I don’t, I’ll develop the society ﬁrst. Because good social models tend to be unstable, there may be a big enough shock occurring “naturally” near the desired date.
For this projection, I calculated annual values of the social variables, giving a more elaborate ﬁne structure, because the social event I was looking for would lie somewhere in the rich detail of history. I’ll discuss only the seven variables that gave me a result I would use for the story, but I actually modeled more than forty variables. (Like photographers, modelers have to shoot a lot more pictures than they keep.)
We’ll start with the economy, taking Woodward and Bernstein’s advice—as good in the social sciences as it is in investigative journalism—to “follow the money.” It also happens to be a good example of cyclic phenomena.
Economic Cycles Kondratiev
Cycle Length 45–60 yrs 15–25 yrs 7–11 yrs 3–5 yrs Cycle Length
54 yrs 18.3 yrs 8.3 yrs 3.5 yrs Quarter Cycle
13.5 yrs 4.575 yrs 2.075 yrs 0.875 yr Effect
1930 to 1939
1930 to 1939
1930 to 1939
Info details details details details
The major cycles in economic growth rate are the Kondratiev (54 years), Kuznets (18.3 years), Hansen 1 (Juglar cycle) (8.3 years), and Hansen 2 (Kitchin cycle) (3.5 years). The error bars on those times are so wide that you can arbitrarily flex values plus or minus 10 percent. (Kondratiev: 45–60 years, Kuznets: 15–25 years, Hansen 1: 7–11 years, Hansen 2: 3–5 years)
There are cycles in the rate of growth, not in the actual size of the economy itself. You can take growth of GWP as varying from 1 percent to about 6 percent annually (postwar values for industrial nations except for peculiar cases like japan and Germany during postwar reconstruction) with the average at around 3.8 percent; or, taking data going much further back in history, you can assume annual economic growth can ﬂuctuate between -3 percent and +9 percent, with an average of around 2.7 percent. I chose the smaller range.
The effect of each cycle is about 1.8 times as large as the effect of the next shortest—thus the Hansen 1 is 1.8 times as big, the Kuzents 1.82 =3.24 times as big, and the Kondratiev 1.83 = 5.83 times as big as the Hansen 2. (these are called "coefﬁcients")
I usually just use a sine wave with a period equal to the length of the cycle.
First pick a year when the cycle “troughed”—went through a minimum. The year 1795 seems to have been the last four-cycle trough, but all cycles except the Kondratiev seem” to “reset” during very deep depressions, so you might arbitrarily pick three years during the 1930s for the Kuznets and Hansen troughs.
The trough will be one quarter cycle before the start of a new cycle, so you add one quarter of the period to that year, and now you have the zero year for that cycle (e.g., Kondratiev trough at 1795, period is 54 yrs, so zero year is 1795 + (54/4) = 1808.5).
For the economic cycles (of a newly colonized planet, not Terra), I suggest (instead) starting the Kondratiev wave with its minimum value on the landing date, the Kuznets cycle whenever you think they’d start putting up buildings, the Hansen 1 cycle at the point where they’d be setting up factories, and the Hansen 2 cycle whenever they’d start making their own goods rather than living on what came in the ship, because the three shorter cycles are traditionally identiﬁed with building (infrastructural investment), physical capital (fixed investment), and inventory investment (inventory, e.g. pork cycle). (Kondratiev wave is identified with technological basis) (don't forget to add a quarter of a cycle)
For the value of each of the four cycles at all future dates, then:
Cycle_value = sin ((Current_date - zero_year) / (Period / 2π))
(ed note: Basically the equation is generating a sine wave with a cycle time equal to Period. So Period is 54 years for Kondratiev, 18.3 for Kuznets and so on. zero_year is the year zero for that cycle: 1808.5 for Kondratiev, etc.
A sin(x) function creates one cycle per full circle for reasons I'm not going to try and explain, but are taught in Trigonometry 101 class.
Here the sin(x) function is expecting "x" to be in radians, as most spreadsheets and computer programming languages do. That's why the period is divided by 2π, the number of radians in a circle. If your sin(x) uses degrees, you'd divide by 360 which is the number of degrees in a circle.)
Total_cycle_value = sum of all four cycle_values times their respective coefﬁcient (those powers of 1.8) (e.g., mutiply Kondratiev cycle_value by 5.83, Kuznets cycle_value by 3.24, etc.)
Growth = average_growth + k(total_cycle_value), where k is a normalizing constant, a simple fudge factor to make the results come out within the range of growth you’ve selected.
The value of GWP in year Y is then simply:
GWPY = GWPY-1 * (1 + growth_rate)
(ed note: where GWPY is value of GWP in year Y and GWPY-1 is value of GWP in previous year)
As you can see in ﬁgure 1, in the next three centuries the growth rate ﬂexes all over the place, but in the long run of history what we see is simply the same explosive growth that has characterized the last century or so. By the time of the Inward Turn, everyone is a lot richer. But what is available for them to buy?
I need not tell an SF audience that technological advance has dramatic effects. There are a lot of different ways to model it; this time I used the “shopping list” approach—gadgets are invented at a steady rate, but they are economically deployed (that is, come into actual widespread use) in bursts. Schumpeter suggested deployment might correlate with the upswing in the Kondratiev wave; it’s also a truism that war brings rapid technical development.
To express this, I simply assume signiﬁcant new inventions go onto a “shopping list” or “technological backlog” of potential technology, and move off the list and into real deployment at a rate that varies between 0 and 100 percent, depending on the Kondratiev cycle value and the values of warfare indicators (see below).
As you can see in figure 2, this gives a fairly credible situation: technology sometimes stagnates as nothing new is deployed for a long time, and at other times skyrockets, especially after a long hiatus. This gave me as much information as I really wanted: eight major surges of technological innovation between now and the beginning of interstellar colonization. (A “major surge” is something on the order of the highly innovative periods 1900-20 or 1940-65.)
To envision the surges, I use a general rule that has no justification other than gut feeling. Each new surge is 90 percent what you might have expected from the last one, plus 10 percent magic (in its Clarke’s Law sense). So from the viewpoint of 1920, 90 percent of the gadgets of the (roughly) Manhattan Project through Apollo Project boom would be imaginable (indeed, some, like TV, were abortively available in the previous boom). But 10 percent (lasers, nuclear power, transistors) would be absolutely incomprehensible—magic.
I further arbitrarily assume that the major discoveries for the next surge have all been made as of today.
The graph shows a major surge in the 2000s and 2010s, Surge Zero, which should deploy everything in SF that seems pretty likely right now. Everything.
Surge One must be an immense extension of everything in Surge Zero, plus a 10 percent addition of things that work according to as-yet-undiscovered principles. Surge Two must be extensions on everything in Surge One (including the 10 percent of magic) plus 10 percent new magic. From our viewpoint it’s now 19 percent magic.
And Surge Three … well, you see where this gets to. Since the Inward Turn starts at the end of Surge Seven, 52 percent of signiﬁcant new technology in the culture we’re imagining must be stuff we currently would not ﬁnd comprehensible.
Realistically, the world should be half magic. Who’d have thought calculations, the lifeblood of hard SF, could drive us that far into fantasy?
Magic Percentage Surge 0 1 2 3 4 5 6 7 8 9 10 11 12 13 % Magic 0 10 19 27 34 41 47 52 57 61 65 69 72 75
THREE HUNDRED YEARS OF SEX AND VIOLENCE
Since we’ve already been through the business of setting up cycles, I’ll just mention that there are four prominent cycles in the (Wheeler) Index of International Battles, of lengths 142, 57, 22, and 11 years, in battles per year. (Any separable clash of armed forces between competing sovereignties is a “battle.”)57 year cycle
Use horizontal scroll bar to pan the graph. Yes, I know there is a gap in the center, sorry about that.22.2 year cycle
Use horizontal scroll bar to pan the graph. Yes, I know there is a gap in the center, sorry about that.
The same cycles apply to “battle days per year.” Each day contains as many “battle days ” as it does battles—so that, for example, if ten distinct battles go on for ten days duration, that’s a hundred battle days.
Like the economic cycles, the longer the cycle the bigger its effect, but it’s not quite so pronounced, and one-digit accuracy is about as far as I can comfortably go, so I suggest coefﬁcients of 3, 2, 2, and 1 for those cycles.
Estimates on actual numbers of battle days per year vary wildly; all sorts of international, defense, and peace organizations publish estimates, and no two are even remotely close to each other. (The problems include deﬁning when a battle starts and stops, which incidents are big enough to be battles, and how separated things must be to be separate battles.) Thus there’s no good guidance on what the numbers actually should be.
Once again flying by the seat of my pants, I simply estimated a range. In all of human history, I doubt there’s been a day of peace—somewhere on the Earth, two military forces were probably ﬁghting each other on every day of history. So an absolute minimum would be four hundred battle days per year (one-digit accuracy, again).
On the maximum side, the most battles probably occurred either during the nineteenth-century European colonial conquests or during World War II. There were eight major European colonial powers, and most of them were ﬁghting one insurrection or another most of the time. Add in the American Indian wars, and assume the larger British and French empires were usually ﬁghting two insurrections at once, and you get eleven battle days/day.
In World War II, counting four Allied fronts against Japan and ﬁve against Germany/Italy, plus partisan activities in occupied areas, and counting each front as a battle day every day, we get eleven battle days/day.
Either way it comes to about four thousand battle days per year, which is obligingly one order of magnitude greater.
After about 1900, the percentage of global population killed in war per annum is an exponential function of the number of battle days. (This is just something I’ve found in playing with UN and various other statistics. It’s purely do-it-yourself social science and comes with no institutional pedigrees, so if you don’t like it please feel free to cook up your own.)
Again, I set this up as a function that would flex between a minimum and a maximum. According to UN ﬁgures, in a very good year only about 1 in 100,000 people worldwide die of something directly war-related.
About the highest ﬁgure I can conceive (excluding genuine nuclear wars of annihilation so that there will be a future to write about) is that a twenty-year war might kill half the global population. That’s about an order of magnitude worse than World War II, which, if you extend to include the Sino-Japanese, Ethiopian, Spanish, and Russo-Finnish wars leading into it and the many aftershock wars (Greece, Malaya, Korea, China, Ukraine, Palestine, etc.), killed around 5 percent of the global population between 1931 and 1952. So the global fatality rate varies between .00001 percent and 3.4 percent per annum, as an exponential function of battle days.
Wars are allegedly about something or other. We aren’t interested in every little brushﬁre conflict, of course, and neither will our descendants be—when was the last time you heard anyone refer to the War of the Pacific, Queen Anne’s War, or Prussian-Danish War in passing, and expect you to follow the reference? But the two really heavy periods of ﬁghting that appear in the three hundred years should have some global signiﬁcance.
In the theory of international competition, the classiﬁcation “great power” comes up frequently. I like a modiﬁed version of Kennedy’s definition: a great power is, ﬁrst, a nation that can, if it has the will, militarily enforce its wishes on any other nation not classiﬁed as a great power, and on credible alliances of non-great powers; and second, a nation that is able to make conquest by any other great power too painful for the aggressor to contemplate.
If you apply those rules the way I do, there are five great powers in the world today: the United States, Japan, the Soviet Union, China, and the European part of the NATO alliance.
Great powers come into being from sustained periods of economic growth. Major wars against other great powers produce very high death tolls and economically ruin great powers, busting them back to secondary status, sometimes permanently and often for decades.
The great powers normally get and consume the bulk of the world’s wealth, so an ambitious secondary power needs a generation—twenty-ﬁve years—of fast world growth to rise to great-power status. Success for one rising power precludes anyone else’s success. There are ﬁnitely many resources, power vacuums, and unclaimed turf in the world, and the secondary power that gets all or most of them is the one that becomes a great power---while shutting out everyone else, so I also allowed only one new great power to emerge per decade.
To express the way wars between great powers quickly knock them down the scale, I assumed that if annual global war deaths exceed 1 percent, twice their WWII value, all the great powers must be involved. I expressed this as a simple fraction--every time war deaths went over 1 percent, I busted three-eighths of the great powers (to the nearest integer) to secondary status. Thus a three- or four-year war at those historically unprecedented levels is enough to break all the great powers in the world.
The numbers of great powers, along with war deaths, are shown in ﬁgure 3. There are two truly big wars in this future—World War III and IV, let us cleverly call them—and the starship launches come right when a second power manages to lurch up to great powerhood again. Normally that would be time for another war … so why not this time?
Let’s look at population statistics. (This stage of the creative process approaches sex, like violence, in terms of its quantitative results, rather than its messy particulars.)
How many people are there in 2290, and where do they live?
The results of the model can be seen in ﬁgure 4.
Virtually all the growth of population in the long run comes from rural populations. This is caused by something that always startles elitists: people are not stupid. Agriculture is labor-intensive, and as long as an additional person can produce food in excess of its consumption, it pays to have another baby. (Famines are generally caused by a drastic change from the expected future—war, drought, or land conﬁscation changes the value of children after they’re born.) In most parts of the world, the expected value of children doesn’t reach zero right out to the limit of human fertility.
By contrast, life in cities is expensive, and work children can do there is less valuable, so having kids really doesn’t pay. Thus over the long run (it takes time to alter perceptions, and peasants who move to the city don’t suddenly de-acquire children), city dwellers will have children at or below a replacement rate and rural people will have all they can. “All they can” globally currently corresponds to a global rural population increase of about 2.3 percent per year.
Luckily, practically everyone would rather live in the city. (The American back-to-the-land fetish is an extreme minority taste.) Currently a bit under half of one percent of global population moves from country to city per year. If that continues, by 2056, the growth of rural areas has reversed, and as they decline in population the rate of population growth slows. In fact, World War IV is so big that global population actually peaks at around ﬁfteen billion in 2237 and declines to just under eleven billion by the beginning of the colonization era. Global population is then more than 95 percent urban (as opposed to 22 percent today).
For a quick extrapolation of spaceborne populations, assume a VNP makes work for 100 people and the percentage of spaceborne population that would be working in the energy industry declines steadily by 10 percent every twenty-ﬁve years. That gives a population growth rate of 6 percent (most of it supplied by immigration at ﬁrst).
By the beginnings of interstellar colonization, there are 1.256 billion people living permanently in space. Go ahead and gasp—but it’s a slower rate than the European population increase in Australia 1788 to 1900, and Australia effectively cost more to get to…
THE TIME OF THE INWARD TURN
…In A.D. 2290, global population is steady at eleven billion, down 27 percent after World War IV, forty-one years ago. Practically everyone lives in town, and about 17 percent of the population lives in giant high-density towns—the equivalent of twentieth century LA or bigger. Half the technology is, by twentieth-century standards, magic. Global per capita income is about 110 times 1985 American per capita income. World War IV reduced transpoli (freaking huge cities) from seven to ﬁve, and hyperpoli (merely huge cities) from twenty-three to seventeen, well within living memory. There are many veterans, former refugees, and survivors around, and the ruins of the destroyed hyperpoli and transpoli are still in existence, raw scars visible even from the cities on the moon, visited by grieving pilgrims as Auschwitz is today. In the last few years, the hegemony of one super-power has been challenged by the rise of another, and the fear of another war is in the air.
And that seems to me enough to explain the Inward Turn. At such a moment a charismatic leader might successfully move for an effective global sovereignty. The Earth becomes a loose federation, committed to develop internally, reﬁning and integrating its culture, bringing technical, social, and political change to a near stop, letting humanity ﬁnd time to knit together. (Again, that sounds unattractive to us—but we don’t have four billion dead in a landscape of ruins, and a recent scare that it might happen again. People whose world was shattered only forty years ago might feel very differently.)
I have an unhelpful note I wrote in the early 1980's that shows a tiny bit of a macroeconomic model created by Dr. Barnes using an ancient icon-based software package called STELLA (Systems Thinking Experiential Learning Laboratory) for the early Apple Macintosh. (STELLA is from Isee Systems, formerly High Performance Systems. It is quite expensive.) The note is unhelpful since I appear to have neglected to write down the magazine it was published in. The diagram shows a "Macroeconomic model long-wave generator, used as a driver for other models", and includes cryptic icons with names like Merchant Balances, Seller Deposits, Production, Consumption, Inventory, Depreciation, and other things. If anybody knows where this magazine article came from, please send me an email. (William Seney suggests that it was an issue of MacWorld, and that does ring a bell. Now to find what issue it was.)
The way I'd create a history generator is to develop a computer program that was some species of 4X computer game. These games have the primary goals of eXplore, eXpand, eXploit and eXterminate. The best known example is Sid Meier's Civilization.
So you would start with a star map of your SF universe, set up mathematical models for population growth, types of government and mechanisms for governmental change, technological advancement, interstellar transit times, colonization techniques, interstellar war and conquest, revolutionary colonies splitting from the parent empire, and interrelations between these factors. Begin with an initial population on planet Earth with however many nations you care to track, start the program, then relax with your favorite beverage as you watch it crank out your future history.
Obviously much easier said than done.
Before you can start making mathematical models, you have to settle on metrics to quantify the various factors. Here are some examples:
For nations, the state of the citizen's well-being can be measured by the Human Development Index. This factors in life expectancy, literacy, education, and standard of living into one number. Among other things it can indicate whether a country is a developed, developing, or underdeveloped country.
The economic Misery index is found by adding the unemployment rate to the inflation rate. This tends to predict the relative crime rate of one year in the future.
The Gini coefficient is a measure of inequality of a distribution of income. If the difference in income between the rich and the poor becomes too absurdly large, the society becomes increasingly unstable. Historians often point to a large Gini coefficient and the disappearance of the middle class as two of the warning signs of the downfall of the Roman empire.
The above three metrics were suggested by Stephen Rider.
Jerry Pournelle's Political Axis and the Inglehart-Welzel Cultural Map of the World have possibilities. Each nation would have a ranting in the two values used in each graph, and as the values changed so would the nation's classification. For instance, on the Pournelle chart, if the government of Zeta Reticuli II had a Rationalism rating of 4' and a Statism rating of 3.5, it would be in the Socialist classification and would make decisions using whatever you programmed for that classification. If for whatever reason its Rationalism rating dropped to 3.5', it would change to Welfare Liberal classification with corresponding changes in its decision making process.
There are some equations for modeling interstellar colonization here.
There are tons of equations for modeling interstellar trade in the classic book GURPS Traveller: Far Trader.
A book over-flowing with useful equations for modeling geopolitical situations is Chris Crawford's BALANCE OF POWER International Politics as the Ultimate Global Game (Microsoft Press 1986, ISBN 0-914845-97-7, do NOT make the mistake of ordering the game manual as it has no equations). In the book, Mr. Crawford discusses the mechanisms inside his eponymous award-winning computer game. The book is out of print but copies can be found at Bookfinder.com.
Stephen Rider is mulling over the factors involved with such a program:
Here are some of the equations from Chris Crawford's BALANCE OF POWER International Politics as the Ultimate Global Game (Microsoft Press 1986, ISBN 0-914845-97-7). You should read the book for the theory behind the equations. The game pits the USA player vs the Soviet player in a geopolitical fight for world domination.
Please note that the equations were for a game, not a simulation. Also note that due to game development constraints, many factors were left out of the game. These include the influence of trade (trade restrictions, trade barriers, trade boycotts, trade embargoes), multipolarity (in the game there is a bipolar situation between the US and the Soviet Union, and all other nations are allied with one or the other. Things get more complicated if there are more than two superpowers), warfare between two minor powers (in the game all wars have at least one and sometimes two superpowers involved), arms control, and human rights.
Due to technical details of computer programming, the equations use values of 0 to 255 instead of 0 to 100, and values of -127 to +127 instead of values of -100 to +100. For arcane reasons any programmer can explain to you, this gives better accuracy in the calculations.
TotalWeapons = Weapons + MilitaryAid
GovernmentPower = ( (2 * Soldiers * TotalWeapons) / (Soldiers + TotalWeapons) ) + InterventionPower
- Soldiers = number of solders the government has in its army
- Weapons = amount of government money spent on weapons
- MilitaryAid = amount of money for weapons a government receives from a superpower
- GovernmentPower = net military power resulting from soldiers and weapons
- InterventionPower = military power provided to government by any intervening superpower troops
Note the balance between soldiers and weapons. If, for instance, you have vastly more soldiers than weapons, adding more soldiers does little to increase government power. Adding more weapons has a much stronger effect.
InsurgentSuccess = sqrt(6400 * LastYearInsurgencyPower) / LastYearGovernmentPower
Fighters = ((256 - Maturity) * Population * Success) / 20480
- InsurgentSuccess = how successful the insurgents were last year when battling the government
- sqrt(x) = square root of x
- LastYearInsurgencyPower = the value for InsurgencyPower last year
- LastYearGovernmentPower = the value for GovernmentPower last year
- Fighters = number of fighters in the insurgency "army"
- Maturity = 0-255, a measure of the stability of a nation's cultural and governmental institutions. As an example, sub-Saharan African nations have low maturity metrics, and tend to be caught in endless cycles of violence. In the game these were constants, but in a longer term simulation they will be variable. The longer the period of stability, the higher the maturity value will grow.
- The constants 6400, 256, and 20480 are intended to scale things to the 0-255 metric of Maturity.
In the game, Chris Crawford "intuitively selected" the following sample values for the various nations in the year 1980. These appear in the table to the right.
InsurgencyWeapons = 2 * WeaponsShipmentsFromSuperpowers
IF (InsurgencyWeapons < (Fighters/8)+1) THEN InsurgencyWeapons = (Fighters/8)+1
InsurgencyPower = ((2 * Fighters * InsurgencyWeapons) / (Fighters + InsurgencyWeapons)) + InterventionPower
- WeaponsShipmentsFromSuperpowers = amount of money for weapons an insurgency receives from a superpower
- 2* = Insurgents tend to use their weapons more effectively than government troops
- IF x THEN y = if the expression "x" is true, then perform equation "y"
- InterventionPower = military power provided to insurgents by any intervening superpower troops
|512 to 33||Terrorism|
|32 to 2||guerrilla war|
|2 to 1||civil war|
|< 1||Government falls, Insurgents take over|
GovernmentPower = GovernmentPower - (InsurgencyPower/4)
InsurgencyPower = InsurgencyPower - (GovernmentPower/4)
The above is an exceedingly simplistic method of combat resolution, feel free to substitute something more complicated.
InsurgencyRatio = GovernmentPower / InsurgencyPower
In the game, the human player determines how much their superpower gives (if anything) for MilitaryAid, WeaponsShipmentsFromSuperpowers, and/or InterventionPower for each nation's government or insurgency. For our history generator the program will have to somehow make the decisions, influenced by the current ideology of the superpower in question.
The insurgents become the new government. If they had help from a superpower (i.e., any MilitaryAid, WeaponsShipmentsFromSuperpowers, and/or InterventionPower) the new government (former insurgents) will modify their left-wing/right-wing stance to be more like the helper superpower.
GovernmentWing = (GovermentWing + HelperSuperpowerGovernmentWing) / 2
Popularity = 10 + ((128 - abs(GovernmentWing)) / 2)
- GovernmentWing = Political leaning of the government. -128 = extreme left-wing. +128 = extreme right-wing. 0 = moderates. Note: it would be interesting to somehow replace this one-dimensional metric with a two-dimensional one like Jerry Pournelle's Political Axis or the Inglehart-Welzel Cultural Map
HelperSuperpowerGovernmentWing = Political leaning of the superpower that helped the insurgency. USA = +20. Soviet Union = -80.
- abs(x) = Absolute value of x (i.e., make any negative values into positive)
- Popularity = popularity of the government. This is used in figuring the likelihood of a coup d'etat (see below). The equation above gives a new "blank slate" popularity for a new government.
The new government's diplomatic relation with the two superpowers are calculated. The following equations are calculated for both superpowers in turn.
PoliticalCompatibility = abs(GovernmentWing - SuperpowerWing) - abs(FormerGovernmentWing - SuperpowerWing)
GoodAid = WeaponShipmentToFormerInsurgents + (2 * InterventionForFormerInsurgents)
BadAid = WeaponShipmentToFormerGovernment + (2 * InterventionForFormerGovernment)
DiplomaticAffinity = (PoliticalCompatibility / 2) + (8 * (GoodAid - BadAid))
- PoliticalCompatibility = used in the DiplomaticAffinity equation
- GovernmentWing = Political leaning of the new government/former insurgents
- FormerGovernmentWing = Political leaning of the deposed former government
- SuperpowerWing = Political leaning of the superpower in question
- WeaponShipmentToFormerInsurgents = total WeaponsShipmentsFromSuperpowers to the former insurgents from the superpower in question
- InterventionForFormerInsurgents = total InterventionPower to the former insurgents from the superpower in question
- WeaponShipmentToFormerGovernment = total WeaponsShipmentsFromSuperpowers to the deposed former government from the superpower in question
- InterventionForFormerInsurgents = total InterventionPower to the deposed former government from the superpower in question
As previously mentioned, the above equations are calculated for both superpowers. Naturally if a superpower gave lots of help to the deposed former government, the former insurgents/new government will hate that superpower (i.e., have a low DiplomaticAffinity). In the game, changes in DiplomaticAffinity add to or subtract from each superpower's Prestige Points, which help determine which superpower "wins" the game. This is probably worthless in our history generator. There are some elements of insurgencies that the above equations fail to take into account, for details read the book.
A Coup d'etat, unlike an insurgency, only changes the executive. The rest of the government remains intact. Coups also tend to be much less violent than a revolution. In some cases a coup might be an integral part of a government system, for example an election. Since economics plays such a large role in a coup, the economic equation from BALANCE OF POWER will also be presented here.
ConsumerPressure = (20 - GovernmentPopularity) * 10
IF ConsumerPressure < 1 THEN ConsumerPressure = 1
InvestmentPressure = (80 - InvestmentFraction) * 2
IF InvestmentPressure < 1 THEN InvestmentPressure = 1
InsurgencyStrengthRatio = InsurgencyPower / GovernmentPower
MilitaryPressure = sqrt(InsurgencyStrengthRatio) + USA_FinlandizationProb + SovietFindlandizationProb
IF MilitaryPressure < 1 THEN MilitaryPressure = 1
- ConsumerPressure = pressure the government feels to increase consumer spending at the expense of investment spending and military spending.
- InvestmentPressure = pressure the government feels to increase investment spending at the expense of consumer spending and military spending.
- MilitaryPressure = pressure the government feels to increase military spending at the expense of consumer spending and investment spending.
- GovernmentPopularity = measure of the popularity of the government, generally between 1 and 20
- InvestmentFraction = fraction of the total GNP that was spend on investment (new roads, schools, factories, etc). Range is 0 to 255 where 0 = 0% and 255 = 100%
- InsurgencyStrengthRatio = ratio of insurgency strength to government strength.
- USA_FinlandizationProb, SovietFindlandizationProb = degree to which the government feels vulnerable to and threatened by the two superpowers.
TotalPressure = ConsumerPressure + InvestmentPressure + MilitaryPressure
FractionalPot = 0
IF ConsumerFraction < 16 THEN ConsumerFraction = ConsumerFraction - 8 AND FractionalPot = FractionalPot + 8
IF InvestmentFraction < 16 THEN InvestmentFraction = InvestmentFraction - 8 AND FractionalPot = FractionalPot + 8
IF MilitaryFraction < 16 THEN MilitaryFraction = MilitaryFraction - 8 AND FractionalPot = FractionalPot + 8
Again FractionalPot, ConsumerFraction, InvestmentFraction, and MilitaryFraction are all on a 0 to 256 scale, so 16 = 6.25% and 8 = 3.125%
InvestmentFraction = InvestmentFraction + ((InvestmentPressure + FractionalPot) / TotalPressure)
MilitaryFraction = MilitaryFraction + ((MilitaryPressure + FractionalPot) / TotalPressure)
ConsumerFraction = 255 - (MilitaryFraction + InvestmentFraction)
OldConsumerSpendingPerCapita = (255 * ConsumerSpending) / Population
The 255 scales it to the 0-255 range of the various fractions.
VirtualGNP = GNP + EconomicAidFromSuperpowers
GNP = GNP + ((VirtualGNP * 2 * (InvestmentFraction - 30)) / 1000)
This assumes that if you spend less than about 30 (12%) on investments, your GNP will suffer negative growth.
NewConsumerSpendingPerCapita = (ConsumerFraction * VirtualGNP) / Population
Improvement = (100 * (NewConsumerSpendingPerCapita - OldConsumerSpendingPerCapita)) / OldConsumerSpendingPerCapita
GovernmentPopularity = GovernmentPopularity + Improvement + (abs(GovernmentWing) / 64) - 3
GovernmentPopularity term on the right represents the loyalty of the masses.
Improvement term is how much the masses life situation has improved due to government action
GovernmentWing term assumes that radical governments (both left and right wing) have an advantage over centrist governments. This is due to how radical governments suppress dissent, and the divisiveness that often cripples centrist governments.
-3 term assumes that the masses expect a 3% consumer spending growth rate
IF GovernmentPopularity < (USA_Destabilzation + SovietDestabilization) THEN Trigger a Coup
USA_Destabilzation, SovietDestabilization = level of superpower attempts to trigger a coup, ranges from 0 to 5
Generally the superpower destabilization will be zero, so it reduces to a coup being triggered if the GovernmentPopularity becomes negative.
GovernmentWing = GovernmentWing * -1
Right Wing becomes Left Wing, and vice versa
GovernmentPopularity = a randomly selected positive number
People have an optimistic expectation of the new government
Soldiers = Soldiers * (a randomly selected percentage)
TotalWeapons = TotalWeapons * (a randomly selected percentage)
Soldiers do not fight as well when they do not know who they are fighting for.