Há duas formas de razão, segundo o filósofo Max Horkheimer: ...
Próximas questões
Com base no mesmo assunto
Ano: 2021
Banca:
CEFET-MG
Órgão:
CEFET-MG
Prova:
CEFET-MG - 2021 - CEFET-MG - Médico - Área Cardiologista |
Q1841715
Raciocínio Lógico
Há duas formas de razão, segundo o filósofo Max Horkheimer: a razão
subjetiva e a razão objetiva. A razão subjetiva representa a capacidade
de inferir, deduzir e classificar que proporciona o “funcionamento
abstrato do mecanismo de pensamento” (Horkheimer, 1976); e,
segundo o autor, é a capacidade de estabelecer uma conclusão apenas
quando houver dados para isso. A razão objetiva é explicada por
Horkheimer “como a dimensão capaz de definir os fins das ações”, não
se tratando apenas da capacidade mental, pois é expressa num mundo
objetivo. A razão objetiva não precisa de dados para comprovar sua
verdade.
Disponível em: https://meuartigo.brasilescola.uol.com.br/educacao/modernidaderazao-instrumental-e-educacao-uma-analise-filosofica-a-partir-das-contribuicoes-deadorno-e-horkheimer.htm/. Acesso em: 25 ago. 2021.
De acordo com o texto, associe os exemplos da coluna 2 com os respectivos tipos de razão da coluna 1.
![Imagem associada para resolução da questão](data:image/png;base64,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)
A associação correta é
Disponível em: https://meuartigo.brasilescola.uol.com.br/educacao/modernidaderazao-instrumental-e-educacao-uma-analise-filosofica-a-partir-das-contribuicoes-deadorno-e-horkheimer.htm/. Acesso em: 25 ago. 2021.
De acordo com o texto, associe os exemplos da coluna 2 com os respectivos tipos de razão da coluna 1.
A associação correta é