Extension methods for multilateral index series

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Presentation transcript:

Extension methods for multilateral index series Antonio Chessa CPI unit, Statistics Netherlands ag.chessa@cbs.nl 16th Ottawa Group meeting Rio de Janeiro, 8-10 May 2019

Overview Problem statement Characterisation of extension methods Comparative study Results Conclusions

It’s one out of many choices Product definition (‘relaunches’) Index formula + weighting schemes Length of time window (ML methods) Index extension method Important: Impact of all these factors on index!

The “revision problem” ML methods allow us to compute transitive indices on a fixed time interval/window The window must be adapted in order to accommodate data of the next month Previously calculated indices may change However, indices cannot be revised in the CPI How could we link index series of subsequent windows?

Characterisation of extension methods Time window: Length: e.g. 13 months, 25 months,… Window type 1: Fixed-length rolling Window type 2: Monthly expanding (with a fixed base month) Linking month Index in the linking month: Linking on a recalculated index Linking on a published index

Extension methods illustrated FBEW = Fixed Base month, Expanding Window; FBRW = same, with rolling window; x = linking month and index

Comparative study: (1) Data Data set # months COICOPs # product categories Supermarket chain 48 01, 05, 12 11 Department store chain 47 01, 03, 05, 11, 12 34 Pharmacy store chain 43 06, 12 20

Comparative study: (2) Methods and choices Choice aspect Choices made in this study Index extension method Splicing: Window and movement splice (WS, MS) Fixed base methods: FBEW and FBRW Index method Geary-Khamis (GK) Time Product Dummy (TPD), only for supermarkets Window length 13 months Product definition By GTIN: COICOP 01, non-clothing items (dept.stores) By characteristics: clothing, pharmacy products

Results: (1) Splicing, GK, chain level

Results: (2) FB methods, GK, chain level

Results: (3) Splicing, GK, lower aggregates

Results: (4) Splicing, GK, lower aggregates

Results: (5) FB methods, GK, lower aggr’s

Results: (6) FB methods, GK, lower aggr’s

Results: (7) Splicing, TPD method

Results: (8) Window length, GK, chain level

Summary of first results Splicing methods: Significant drift Downward drift in WS, mixed behaviour for MS Large deviations in year on year indices at chain level Can be much larger for lower aggregates Fixed base methods: Free of drift by construction Much better performance, also for lower aggregates

Pitfalls with splicing: Clearance prices

Pitfalls with splicing: Clearance prices Clearance prices dominate window Reference price decreases Price index is pushed down Linking is on recalculated indices Drift is likely to persist

Pitfalls with splicing: Clearance prices Clearance prices dominate window Reference price decreases Price index is pushed down Linking is on recalculated indices Drift is likely to persist

Pitfalls with splicing: Clearance prices Clearance prices dominate window Reference price decreases Price index is pushed down Linking is on recalculated indices Drift is likely to persist

Illustration of window splice WindowSplice.ppsx

An amended proposal to splicing Behaviour of published series is what matters Linking on published indices: Calculated year on year index = Published index This is not the case in classical window splice! Drift in published series is excluded over the length of time window Two splicing methods studied: Window splice, with a 13-month window Half splice, with a 25-month window The half splice also links on published indices of 12 months ago

Splicing on published indices Splicing_On_Published_Indices.ppsx

Results: (9) Window splice, GK, chain level

Results: (10) WS, GK, lower aggregates

Results: (11) WS, GK, lower aggregates

Results: (12) Half splice, GK, chain level

Results: (13) HS, GK, lower aggregates

Results: (14) HS, GK, lower aggregates

Conclusions Fixed base extension performs (very) well (no drift) Classical splicing methods may lead to severe drift Splicing should be done on published indices: Drift is avoided over the length of the time window Window splice shows some variability in MoM changes Half splice is more accurate and stable

Additional remarks on half splice Calculated YoY = Published YoY (also for WS) Product contributions to index: Easier to compute for YoY Probably more difficult for MoM 25M window advantageous for (strongly) seasonal items YoY indices should not suffer from switches to new data sources and/or methods in CPI Will differences between ML methods be reduced?

E-mail: ag.chessa@cbs.nl Thank you! Questions? E-mail: ag.chessa@cbs.nl