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)
O
Plano Operacional de Repostas Integradas (PORI) é uma
medida estruturante de âmbito nacional ao nível da intervenção integrada na
área dos comportamentos aditivos e dependências, que procura potenciar as
sinergias disponíveis no território nacional, quer através do desenvolvimento e
implementação de metodologias que permitam a realização de diagnósticos que
fundamentem a intervenção, quer através implementação de
Programas de Respostas Integradas (PRI).
O PRI é um programa de intervenção específico que integra
respostas interdisciplinares e multisectoriais, com alguns ou todos os tipos de
intervenção (prevenção, dissuasão, redução de riscos e minimização de danos,
tratamento e reinserção) e que decorre dos resultados do diagnóstico de um território identificado
como prioritário.
O Plano Operacional de Respostas Integradas (PORI) baseia-se
nos princípios da territorialidade, da integração, da parceria e da
participação que constituem o quadro de orientação estratégica definido pela
Organização Internacional do Trabalho, para o contexto da luta contra a pobreza e exclusão social.
Esquema
síntese do Quadro de Orientação Estratégica do PORI
Estes princípios estratégicos foram-se constituindo como um
património orientador das intervenções e projetos, que atuam em problemáticas
de carácter multidimensional, como é o caso do uso e abuso de substâncias
psicoativas, tipos e padrões de consumo.
Por estas razões, surge a necessidade da integração das
atuações, numa perspetiva de conjugação de esforços dos intervenientes, de
rentabilização de recursos pelo estabelecimento de parcerias, tendo sempre em
vista o interesse dos sujeitos a abranger e o conjunto da população,
estimulando a sua participação nas ações.
Para além destes princípios, considera-se o empowerment um
conceito fundamental do modelo de intervenção no âmbito do consumo de
substâncias psicoativas. Este é entendido como um processo de mudança desejável
no sentido de reforço da autonomia dos ‘territórios’ para a resolução de
problemas, permitindo promover a realização de intervenções coerentes e
sustentáveis no tempo.
O modelo de intervenção que se propõe no âmbito do PORI
concebe que a resposta aos problemas deve partir de um nível mais genérico, o
das grandes opções e orientações, para propostas concretas que lhe dêem corpo,
de modo a garantir que as ações implementadas não sejam soluções avulsas, mas
resultem de uma visão de conjunto.