Déterminer si les espaces (X,τ)(X,\tau)(X,τ) suivants sont des espaces topologiques: X=RX=\mathbb RX=R muni de τ={R,∅}\tau = \{\mathbb R, \emptyset\}τ={R,∅}. X={0,1}X =\{0,1\}X={0,1} muni de τ={∅,{0},{0,1}}\tau = \{\emptyset,\{0\},\{0,1\}\}τ={∅,{0},{0,1}}. X=RX=\mathbb RX=R muni de τ={R}\tau = \{\mathbb R\}τ={R}. X={a,b,c}X=\{a,b,c\}X={a,b,c} muni de τ={∅,{a},{a,b},X}\tau=\{\emptyset,\{a\},\{a,b\},X\}τ={∅,{a},{a,b},X}. X={0,1,2}X=\{0,1,2\}X={0,1,2} muni de τ={∅,{0,1},{1,2},X}\tau=\{\emptyset,\{0,1\},\{1,2\},X\}τ={∅,{0,1},{1,2},X}. I solved itMark it doneAdd to my listKeep it in your listI like this problem0 likesShow related problems0No related problems yet.Solutions0ReportFor an unclear, ambiguous, or possibly incorrect statement, please use the Discussion tab on the right. Report content that needs moderator intervention, such as dangerous, clearly non-mathematical, or plagiarized content.Submit