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Desafio Semanal #81
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
Você irá trabalhar com dois conjuntos de dados, o primeiro mostra os pedidos que estão em aberto e o segundo contém informações sobre o envio desses pedidos.
Seu desafio é sinalizar as linhas dentro do arquivo de pedidos que foram totalmente enviadas e aqueles pedidos que ainda possuem linhas pendentes a serem enviadas. Você também deve sinalizar quando uma linha foi completamente ou parcialmente enviada.
Os dados vieram como arquivos de texto no formato CSV, mas a saída deve ser em formato de tabela.
Número do pedido|Número da linha,Parte,Qtt
1|3,A,5
1|4,B,12
3|4,D,2
5|6,R,16
6|1,D,4
6|2,A,1
8|12,H,1
8|14,D,4
10|1,R,7
11|7,B,9
12|2,A,6
13|14,W,10
Pedidos em aberto
Open Orders
Número do pedido|Número da linha|Número do envio,Parte,Qtt
1|1|1,A,5
1|2|1,B,3
1|2|2,B,2
3|3|1,R,5
4|1|1,H,10
7|3|1,W,3
8|12|1,H,1
8|14|1,D,2
13|14|1,W,5
Envios
Shipments
C:\Users\andre\AppData\Local\Temp\Engine_23396_caa3a6b08b924bb8b10858c8a5da29dd_\Engine_7228_b073094658c9405eb93d2fd10460fda2_.yxdb
Single
Perfil
C:\Users\andre\AppData\Local\Temp\Engine_23396_caa3a6b08b924bb8b10858c8a5da29dd_\Engine_7228_f614ae72f92d4e8294f3218b37f7ad4a_.yxdb
Single
Perfil
Saída
1
1
1
A
5
Parcial
Linha completa
1
2
1
B
3
Parcial
Linha completa
1
2
2
B
2
Parcial
Linha completa
13
14
1
W
5
Parcial
Parcial
3
3
1
R
5
Parcial
Linha completa
4
1
1
H
10
Pedido completo
Linha completa
7
3
1
W
3
Pedido completo
Linha completa
8
12
1
H
1
Parcial
Parcial
8
14
1
D
2
Parcial
Parcial
C:\Users\andre\AppData\Local\Temp\Engine_23396_caa3a6b08b924bb8b10858c8a5da29dd_\Engine_7228_787f392816a64b0096c4ec134cba14b8_.yxdb
Single
Perfil
Campo 1
Last
2
Last
2
Campo 1
Last
3
Last
3
FirstRow
Warn
FirstRow
Warn
C:\Users\andre\AppData\Local\Temp\Engine_23396_caa3a6b08b924bb8b10858c8a5da29dd_\Engine_7228_022d9886b88d42aa8b3ccf548b31e768_.yxdb
Single
Perfil
Warning
All
ByName
Número do pedido - Crescente
Número da linha - Crescente
Número do envio - Crescente
Horizontal
PT_Desafio_Semanal_81