Changes for page 12 Validation and Transformation Language (VTL)
Last modified by Helena on 2025/09/10 11:19
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... ... @@ -431,7 +431,8 @@ 431 431 432 432 This is equivalent to the application of the VTL “sub” operator only to the identifier //INDICATOR//: 433 433 434 -[[image:1747388244829-693.png]] 434 +‘DF1(1.0.0)/POPULATION.’ := 435 +DF1(1.0.0) [ sub INDICATOR=“POPULATION” ]; 435 435 436 436 Therefore the VTL Data Set ‘DF1(1.0.0)/POPULATION.’ would have the identifiers COUNTRY and TIME_PERIOD. 437 437 ... ... @@ -458,17 +458,36 @@ 458 458 459 459 Some examples follow, for some specific values of INDICATOR and COUNTRY: 460 460 461 - [[image:1747388222879-916.png]]462 +‘DF2(1.0.0)/GDPPERCAPITA.USA’ <- expression11; ‘DF2(1.0.0)/GDPPERCAPITA.CANADA’ <- expression12; 462 462 463 -[[image:1747388206717-256.png]] 464 +… … … 465 +‘DF2(1.0.0)/POPGROWTH.USA’ <- expression21; 466 +‘DF2(1.0.0)/POPGROWTH.CANADA’ <- expression22; 467 +… … … 464 464 465 465 As said, it is assumed that these VTL derived Data Sets have the TIME_PERIOD as the only identifier. In the mapping from VTL to SMDX, the Dimensions INDICATOR and COUNTRY are added to the VTL data structure on order to obtain the SDMX one, with the following values respectively: 466 466 467 - [[image:1747388148322-387.png]]471 +VTL dataset INDICATOR value COUNTRY value 468 468 473 +‘DF2(1.0.0)/GDPPERCAPITA.USA’ GDPPERCAPITA USA 474 +‘DF2(1.0.0)/GDPPERCAPITA.CANADA’ GDPPERCAPITA CANADA … … … 475 +‘DF2(1.0.0)/POPGROWTH.USA’ POPGROWTH USA 476 +‘DF2(1.0.0)/POPGROWTH.CANADA’ POPGROWTH CANADA 477 +… … … 478 + 469 469 It should be noted that the application of this many-to-one mapping from VTL to SDMX is equivalent to an appropriate sequence of VTL Transformations. These use the VTL operator “calc” to add the proper VTL identifiers (in the example, INDICATOR and COUNTRY) and to assign to them the proper values and the operator “union” in order to obtain the final VTL dataset (in the example DF2(1.0.0)), that can be mapped oneto-one to the homonymous SDMX Dataflow. Following the same example, these VTL Transformations would be: 470 470 471 -[[image:1747388179021-814.png]] 481 +DF2bis_GDPPERCAPITA_USA := ‘DF2(1.0.0)/GDPPERCAPITA.USA’ [calc identifier INDICATOR := ”GDPPERCAPITA”, identifier COUNTRY := ”USA”]; 482 +DF2bis_GDPPERCAPITA_CANADA := ‘DF2(1.0.0)/GDPPERCAPITA.CANADA’ [calc identifier INDICATOR:=”GDPPERCAPITA”, identifier COUNTRY:=”CANADA”]; … … … 483 +DF2bis_POPGROWTH_USA := ‘DF2(1.0.0)/POPGROWTH.USA’ 484 +[calc identifier INDICATOR := ”POPGROWTH”, identifier COUNTRY := ”USA”]; 485 +DF2bis_POPGROWTH_CANADA’ := ‘DF2(1.0.0)/POPGROWTH.CANADA’ [calc identifier INDICATOR := ”POPGROWTH”, identifier COUNTRY := ”CANADA”]; … … … 486 +DF2(1.0) <- UNION (DF2bis_GDPPERCAPITA_USA’, 487 +DF2bis_GDPPERCAPITA_CANADA’, 488 +… , 489 +DF2bis_POPGROWTH_USA’, 490 +DF2bis_POPGROWTH_CANADA’ 491 +…); 472 472 473 473 In other words, starting from the datasets explicitly calculated through VTL (in the example ‘DF2(1.0)/GDPPERCAPITA.USA’ and so on), the first step consists in calculating other (non-persistent) VTL datasets (in the example 474 474
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