More complex metrics have also been developed based on multiple observables in present day climate, and have been shown to have the potential to narrow the uncertainty in climate sensitivity across
a given model ensemble (Murphy et al., 2004; Piani et al., 2005).
Not exact matches
I am inclined to stay on the southwestern side of the
model guidance,
given the rather consistent forecasts of the ECMWF and its
ensemble.
The Schneider et al.
ensemble constrained by their selection of LGM data
gives a global - mean cooling range during the LGM of 5.8 + / - 1.4 ºC (Schnieder Von Deimling et al, 2006), while the best fit from the UVic
model used in the new paper has 3.5 ºC cooling, well outside this range (weighted average calculated from the online data, a slightly different number is stated in Nathan Urban's interview — not sure why).
It's a cool - looking
ensemble dress though
given the petite stature of the
model I was worried about the length on me.
Neither is there reason to shift the range — most
models (including large
ensembles with systematic variation of uncertain paramaters)
give values smack in the middle of the traditional range, near 3 ºC.
[Response: The
model ensemble is supposed to be a collection of possible realisations
given the appropriate forcing.
1) Regarding the 1970s shift, Ray mentions that: «It's not evident why the smooth trend in 20th century climate forcing should
give rise to such an abrupt shift, and indeed the individual members of the
model ensemble do not show a clearly analogous shift.»
It's not evident why the smooth trend in 20th century climate forcing should
give rise to such an abrupt shift, and indeed the individual members of the
model ensemble do not show a clearly analogous shift.
We can derive the underlying trend related to external forcings from the GCMs — for each
model, the underlying trend can be derived from the
ensemble mean (averaging over the different phases of ENSO in each simulation), and looking at the spread in the
ensemble mean trend across
models gives information about the uncertainties in the
model response (the «structural» uncertainty) and also about the forcing uncertainty — since
models will (in practice) have slightly different realisations of the (uncertain) net forcing (principally related to aerosols).
Unlike the ENSO and IOD SST forecasts, the seasonal outlooks are based on the last three weeks of forecasts, i.e. five separate
model runs combining to make a 165 - member
ensemble, as this was shown to
give higher skill.
Careful calibration and judicious combination of
ensembles of forecasts from different
models into a larger
ensemble can
give higher skill than that from any single
model.
These budgets
give the lowest estimates of allowed emissions and are the simplest to convert into policy advice, but they suffer from the same problem of probabilistic interpretation as TEBs since they are dependent on simple climate
models with uncertainty ranges calibrated to the CMIP5
ensemble.
Given that it seems that averages of
ensembles of
model results is the only accepted method of presenting results of chaotic response for practical use, what is gained by attempting to tune a single «realization».
In this way, we can obtain the expected range of projected climate trends using the interannual statistics of the observed NAO record in combination with the
model's radiatively - forced response (
given by the
ensemble - mean of the 40 simulations).
For example, seven of the twenty
ensemble members from the Alfred Wegener Institute
modeling group
gave Outlook estimates above 5.0 million square kilometers.
Don't they
give away the game when they use «
ensembles» of
model runs to get the best fit for hindcasting?
The weighted
ensemble average for CMIP3 (blue thick line) and CMIP5 (red thick line) are estimated by
given equal weight to each
model's
ensemble mean.
The weighted
ensemble average for CMIP5 (red thick line) is estimated by
given equal weight to each
model's
ensemble mean.
A much more sensible thing to do is invert the order of importance — assume that nature did what nature is most likely to do, so that the systematic deviation from this in even a small
ensemble of samples is rather unlikely
give an correct
model.
It is true that the
model replications of past conditions are not perfect, which is to be expected
given the chaotic variations of the climate about its now - changing baseline; however, the
ensemble of
model simulations has been tested against previously observed perturbations to climate (such as the response to volcanic eruptions) and overall they correspond well with what is observed to occur.
Due to internal climate variability, in any
given 15 - year period the observed GMST trend sometimes lies near one end of a
model ensemble an effect that is pronounced in Box 9.2, Figure 1a, b since GMST was influenced by a very strong El Niño event in 1998
Given an
ensemble of
models from which an observable variable takes the mean value m 1 = 0 (without loss of generality) and standard deviation s 1, and an observation of this variable which takes the value m 2 with associated uncertainty s 2, the observation is initially at a normalised distance m 2 / s 1 from the
ensemble mean.
Nature provides only one single realization of many possible realizations of temperature variability over time from a whole distribution of possible realizations of a chaotic system for the
given climate conditions, whereas the
ensemble mean of
models is an average over many of the possible realizations (117
model simulations in this case).
Re «
model in a
given run» They have used initial condition
ensembles where available.
What should happen is that people should stop trying to think that counting finite samples of
model ensembles can
give a probability.
The
model outputs are generally presented as an average of an
ensemble of individual runs (and even
ensembles of individual runs from multiple
models), in order to remove this variability from the overall picture, because among grownups it is understood that 1) the long term trends are what we're interested and 2) the coarseness of our measurements of initial conditions combined with a finite
modeled grid size means that
models can not predict precisely when and how temps will vary around a trend in the real world (they can, however, by being run many times,
give us a good idea of the * magnitude * of that variance, including how many years of flat or declining temperatures we might expect to see pop up from time to time).