Erdős problem 677Denote by M(n,k)M(n, k) the least common multiple of the finite set {n+1,…,n+k}\{n+1, \dotsc, n+k\}. Is it true that for all m≥n+km \geq n + k, we get M(m,k)≠M(n,k)M(m, k) \neq M(n, k)?WorkspaceContinue locallyOpen sourceSign in to contributeOpen this exact Problem, source revision, and authority Repository in Workbench. This handoff does not clone, switch, upload, or execute anything.FilesErdős problem 6773 retained source recordsCanvaspublic previewSource#677→ResultNone→Checks0