Information on the mid-range solution, and the range of possibilities in accessible map-format
The sub-seasonal ensemble of 100 members runs once per day giving users an early indication of a forecast signal.
The Weekly Mean Anomaly charts show 7-day mean anomalies from the sub-seasonal climate of several forecast parameters. Currently the forecast parameters are 2m air temperature, surface temperature, precipitation and mean sea level pressure. The background colour shading in Fig8.2.9.3 shows the anomaly of the forecast median from the mean of the model sub-seasonal climate (SUBS-M-climate). These are shown in units of the variable displayed.
However, the Weekly Mean Anomaly charts do not give information on the confidence that may be placed upon the anomaly that is presented. Some assessment of this can be made by comparing the spread of the forecast variable against the spread of the model sub-seasonal climate (SUBS-M-climate).
By definition of a median, there is a 50/50 chance of the forecast value of an individual ensemble member being greater or less than the median of the ensemble forecast values. Some of these forecast values may lie within the sub-seasonal climate (SUBS-M-climate), some may lie outside.
It is useful to assess the relative spread of the ensemble forecast against the spread of the sub-seasonal climatology. The inter-decile range (the separation of the 10% and 90% quantiles) is used as this represents the more extreme solutions without considering outliers where sampling maybe an issue.
The relative spread is represented as the ratio of the ensemble forecast inter-decile range divided by the model climate inter-decile range (Fig8.2.9.1).
Fig8.2.9.1: Definition of terms used in deriving a quantile based product. The diagram shows a schematic extract from a meteogram for "Weekly Mean Anomaly of precipitation from Subs-M-climate". Letters denote:
The ratio of the inter-decile spreads of ensemble and climate (B divided by C) gives the inter-decile range ratio, or ‘spread metric’. This is shown as contours and transparent grey shading on the new product charts.
For a given location:
The spread of the climate and the spread of the ensemble normally, but not necessarily, overlap. If they do not overlap and:
It is important to note, however, that all members of an ensemble are equally probable and no result should be discarded out of hand.

Fig8.2.9.2(A,B,C): Three examples of the distribution of sub-seasonal ensemble members compared with the sub-seasonal model climate. The shaded colours show range and probabilities of anomalies from the mean in the sub-seasonal model climate. The box and whisker plots show the range and probabilities of anomalies of the sub-seasonal ensemble members from their median. Cumulative distribution functions are shown to help visualisation. If the spread of the ensemble forecast is:
If the spread of the sub-seasonal model climate and spread of the ensemble forecast do not overlap and:
It is important to note, however, that all members of an ensemble are equally probable and no result should be discarded out of hand.
Fig8.2.9.3 shows a forecast chart for mean 2m temperature for a period about 3 weeks into the future. In the figure:
Typically, on these charts the anomaly magnitudes reduce, as lead time advances. Charts become less colourful, and spread increases. Thus green contours tend to get replaced by black, with increasingly large areas of transparent grey shading.
Purple contours (denoting a forecast spread larger than the climatological spread) are relatively uncommon. When present the user should be particularly cautious and be careful not to over-interpret a forecast. Purple contours can appear, for example, as a result of climate-change-related shifts in the cryosphere, or with forecasts of very wet conditions or with a case of severe drought.
Fig8.2.9.3: A forecast chart for mean 2m temperature for a period about 3 weeks into the future.
The contours show the forecast spread, relative to the model climatology. Contours are coloured:
The inset boxes are extracts from sub-seasonal meteograms; each illustrates a different type of forecast behaviour.
It might be argued that forecast quantiles should be compared with a climatological median rather than a climatological mean. However, there are benefits, and this approach has parallels with an older-style product class; ECMWF’s pre-existing 'anomaly>0' products perform a similar comparison, but display probabilities instead of a dimensioned quantity.