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)
Metas Nacionais do Poder Judiciário - 2022
Glossário e Esclarecimentos – TST e TRTs
Versão 1 – Abril / 2022
7
Esclarecimento da Meta
A meta 1 será monitorada com base em definições e parametrizações de acordo com a Resolução
CNJ nº 76/2009, levando-se em conta as observações a seguir.
As expressões “caso (s)” e “processo(s)” são sinônimas, conforme a terminologia utilizada no
Justiça em Números.
Para efeitos desta meta, por julgamento deve ser entendida a primeira sentença/decisão contida
nas variáveis “Sent” e “Dec”. Se houver mais de uma, contabilizar apenas a primeira.
Em caso de processo com sentença ou acórdão anulados em 2022, o respectivo quantitativo
deverá ser informado na pergunta P1.7, passando a se enquadrar novamente nos critérios da meta.
Quando ocorrer novo julgamento, o respectivo quantitativo deverá ser informado na pergunta P1.3.
Para cumprir a meta, os tribunais não precisam julgar exclusivamente os processos distribuídos no
ano de medição, ou seja, podem julgar inclusive os casos distribuídos em anos anteriores.
Processos pendentes de julgamento cujas classes processuais hajam sido extintas pelo novo
Código de Processo Civil ou em virtude de qualquer outra alteração legislativa são contabilizadas
na meta até a respectiva solução.
Devem ser incluídos os dados de julgamentos realizados em 2022 de processos distribuídos em
anos anteriores, inclusive processos de conhecimento das demais Metas.
Regras de Lançamento no Sistema de Metas
A parametrização de classes e movimentos listados nas variáveis abaixo serão as mesmas
utilizadas no painel de estatísticas do DataJud. O painel e a parametrização mais recente estão
disponíveis neste link. Caso a variável não esteja listada na parametrização do DataJud, utilizar a
parametrização do Justiça em Números neste link.
Observação: Os processos que entram na Meta 1 através da pergunta P1.7 são de qualquer
período de distribuição. Já os que saem da Meta 1 através das perguntas P1.5 e P1.9 devem ter
sido informados em algum mês de 2022 nas perguntas P1.1 e P1.7.
P1.1 – os processos físicos e eletrônicos compreendidos no período de referência da meta para
cada instância e contidos nas seguintes variáveis do Justiça em Números:
1º grau