When it comes to Seasonal-to-Interannual forecasting, we have two possible benchmarks: Previous year's seasonal weather. Historical average climate for that season.
Well you could also add a correction for the measured trend over a longer time period. For example, one can observe that temperature has been generally trending upwards since around 1900, i.e. as the Earth has emerged from the Little Ice Age. In making a basic benchmark prediction, it's reasonable to assume that this trend will continue.
This becomes more of an issue for long-range forecasting, because even if the model does not explicitly use the data it is trying to predict, the researchers working on the model are implicitly aware of the information
I agree, and there also is the file drawer problem, i.e. if a simulation doesn't match history it will be quietly discarded. So when you are presented with a simulation which does match history, you don't know how many simulations were discarded to get to that one. So you don't know how impressive it is that the simulation matches history. Until of course you wait for a few years, observe that the simulation diverges wildly, and conclude that its beautiful fit with history is not very impressive at all.
Prelude: Climate change, in particular the question of anthropogenic global warming (AGW) is both an intellectually complex and a politically loaded topic. Politics has been called the mind-killer here. For a mix of both reasons (the intellectual complexity and the political loadedness), I hope to approach the issue in steps: I'll first lay out my (probably quite flawed, but hopefully still broadly correct) understanding of the scientific questions, and in subsequent posts, I'll tackle some of the trickier and more controversial questions. I'd appreciate any error corrections -- it'll help improve the accuracy of my subsequent posts.
In a previous post, I discussed weather forecasting through numerical weather simulation. With numerical weather simulation, we first construct a series of equations using the laws of physics that describe the evolution of the weather system. Then, we discretize the system in space and time (we break up the spatial region into a grid and we break the time into discrete time steps). We compute the evolution of the discretized system numerically. We tackle uncertainty in the measurement by computing several alternate scenarios and assigning probabilities to them.
Is this the way we predict long-term climate? Sort of, but not quite. The equations describing the evolution of the system are the same for weather and climate, and the only thing that's different in principle is the longer timescale. However, some mechanisms matter a lot in the short term, and others matter more in the long term.
Six time horizons for weather forecasting
There are qualitative differences between the challenges of forecasting for different time horizons. The set of time horizons spans a continuum, but to simplify the discussion, I'll identify five different types of time horizons:
Three sources of uncertainty
NASA scientist and Real Climate blogger Gavin Schmidt identifies three sources of uncertainty in climate forecasting, as described by Nate Silver in Chapter 12 of The Signal and the Noise:
Different sorts of uncertainty emerge at different timescales: the atmosphere versus the ocean
Short-range weather forecasting (and most of medium-range weather forecasting, as far as I understand) basically involves modeling the behavior of the atmosphere. The standard approach of numerical weather simulation discretizes the three spatial dimensions of the atmosphere and chooses a discrete time step, then runs a simulation to figure out how the atmosphere will evolve.
Long-range weather and climate forecasting, ranging from SI forecasting to decadal forecasting to centennial forecasting, involves modeling the behavior of the oceans.
Why the distinction? The oceans have a thousand times the thermal capacity of the atmosphere, and they obviously contain a lot more of the water, so one would expect them to play a bigger role in temperature and precipitation over longer timescales. But the oceans also equilibrate more slowly. Some of the stabilizing currents in the ocean take centuries. The atmosphere is much more fast-moving. Thus, variation in the atmosphere dominates over shorter timescales. In particular, the initial conditions that matter in the short run are the initial conditions of the atmosphere, whereas the initial conditions that matter on the SI or decadal timescale are the initial conditions of the ocean. More information is in this overview provided by the UK Met Office.
Of course, the oceans aren't acting alone, and long-term changes to atmospheric composition (in particular, the increase in atmospheric concentrations of greenhouse gases such as carbon dioxide) can have significant effects on the climate. So what we need is a model (preferably a numerical simulation, though we might begin with statistical models) that considers the evolution of both the atmospheric and the ocean system, and the interaction between them. Such models are termed coupled models (i.e., coupled atmosphere-ocean models). The general term for the types of models used in long-range weather and climate prediction is general circulation model, so we'll call the coupled ones coupled general circulation models or coupled GCMs (as opposed to purely atmospheric GCMs).
SI Forecasting: of hot boys and cool girls
When it comes to Seasonal-to-Interannual forecasting, we have two possible benchmarks:
The forecast skill of any model can be measured in relation to either of these two benchmarks.
So what can a SI forecasting model do to improve on historical climate? Initial atmospheric conditions can have ballooning effects over short time ranges such as a week or two weeks, but over a month or two, we expect them to equilibrate. In other words, initial atmospheric conditions probably add little signal to our ability to predict the average temperature for forthcoming seasons. But ocean conditions do matter: there are seasonal currents in the ocean (and wind patterns that these ocean currents cause) and we can use the current condition of the oceans to make educated guesses about whether how the currents in coming seasons will differ from historical averages.
An example is the El Niño Southern Oscillation (ENSO) in the Pacific Ocean (off the South American coast). I actually don't understand the details much, but my rough understanding is that there are two phases: the warm water phase, called El Nino (Spanish for "the boy" and intended as a reference to Jesus Christ) and the cold water phase La Nina (Spanish for "the girl" and named as such simply as an appropriate counter-name to El Nino). When El Nino conditions prevail, they also cause a corresponding movement in the atmosphere called the Southern Oscillation (hence the name ENSO) and overall, we get warmer weather than we otherwise would. When La Nina conditions prevail, we get colder weather than we otherwise would. Successful prediction of whether a particular year will see a strong El Nino can help determine whether the weather will be warmer than usual. For instance, it's believed that a strong El Nino will develop this year, leading to warmer weather than usual (see here for instance; the canonical source for El Nino forecasts is the NOAA page, which, per the most recent update, forecasts a 70% probability of El Nino conditions this summer and a 80% probability of El Nino conditions this fall/winter).
For an overview on seasonal-to-interannual forecasting, see here.
Decadal forecasting
We noted above that the atmospheric conditions matter over the range of a few hours to a few weeks but the oceans have a longer memory. But even within the oceans, there are different types of currents and different phases and oscillations. At the very extreme are the stabilizing deep ocean currents, that take about a thousand years to run their course. But more relevant for decadal forecasting are the decadal and multidecadal oscillations. In particular, two oscillations are of particular importance:
Apart from the oceans, two other factors that matter at the decadal level are atmospheric composition (specifically, greenhouse gas concentrations, since they affect the level of warming) and solar activity. Solar activity has its own cycles and phases, and therefore is (or might be) moderately predictable over the decadal timescale. Greenhouse gas concentrations don't change too fast, relative to the levels they already are, so they too can be predicted with reasonable confidence on the decadal timescale without needing to consider different scenarios about changes to emissions levels.
Finally, there are unpredictable events that can affect climate over decadal timescales. The classic example is volcanic eruptions. However, these are by nature unpredictable, so they limit the potential predictability of climate on a decadal timescale. Forecasts may be prepared conditional to the occurrence of such events, in addition to an unconditional forecast that assumes no such events.
For more information, see this overview provided by the UK Met Office or this overview of whether decadal forecasting can be skillful.
In what ways is decadal forecasting different from century-long forecasting and scenario analyses of the sort seen in IPCC reports?
As far as I can understand:
Some terminology
If you plan to read stuff on weather and climate, you might encounter some terms that have technical meanings that are slightly more specific than you might naively expect. I'm listing a few below.