Hereditarily indecomposable

We say that a continuum $X$ is hereditarily indecomposable if all of its subcontinua are indecomposable.

References

• 1992: Sam B. Nadler, Jr.: Continuum Theory, an Introduction ... (previous) ... (next)
• Piotr Minc: A hereditarily indecomposable tree-like continuum without the fixed point property (1998)... (previous)... (next)