Cette table fournit des métadonnées pour l'indicateur réel disponible à partir des statistiques US les plus proches de l'indicateur SDG global correspondant. Veuillez noter que même lorsque l'indicateur global des ODD est entièrement disponible à partir des statistiques US, ce tableau devrait être consulté pour obtenir des informations sur la méthodologie nationale et d'autres informations sur les métadonnées spécifiques à un pays_adjectif.
| Actual indicator available | |
|---|---|
| Actual indicator available - description | |
| Date of national source publication | |
| Method of computation | Computation of the indicator requires the availability of a series of monthly prices and involves three steps. Step 1. Calculating the quarterly and annual compound growth rates. A CGR is the growth rate in a time series over a certain amount of time. It is computed as [see report]. A quarterly CGR (CQGR) is calculated by considering periods of three months between ____ and __0, while an annual CGR (CAGR) is calculated by considering a period of 12 months. The importance to consider both CQGR and CAGR derives from the need to take into account the presence of marked seasonal variability in many agricultural prices, with prices growing more or less steadily over the year from their minimum, occurring at harvest period. Step 2. Calculating the weighted average and standard deviation of both CQGR and CAGR. The historic distributions of CGRs are characterized by the mean and the standard deviation of past CGR values. A different distribution of CGRs is computed per each calendar month. Time weights are used to make sure that the more recent past has a higher weight in the calculation of the mean and standard deviation of the distribution of CGRs, so that more recent price dynamics are not overshadowed by past extreme events which could prevent the detection of significant market shocks on prices. Step 4. Computing the indicator of price anomalies. First, the difference between the monthly CGR and the historic average CGR is computed for each month and then normalized with respect to the historic standard deviation. Based on the results, a price anomaly is recorded in each month for which the normalized difference is equal or greater than one. Then, the frequency of price anomalies is computed for both the quarterly and the annual CGRs and the final indicator of price anomalies for month t (________ ) is computed as a weighted average of the frequency of price anomalies in the quarterly CGR and the frequency of price anomalies based on the annual CGR. For further details, see Baquedano 2014 (2015?) |
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| U.S. method of computation | |
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| Scheduled update by SDG team |