A continuum $X$ is called minimal if it is not a single point and is homeomorphic to all its nontrivial subcontinua. Here a trivial continuum is a single point.

What is an example of a minimal continuum not homeomorphic to the interval?

This question is motivated by the following post and its related linked questions.

Two consecutive continua

A continuum $X$ is called minimal if it is not a single point and is homeomorphic to all its nontrivial subcontinua. Here a trivial continuum is a single point.

What is an example of a minimal continuum not homeomorphic to the interval?

This question is motivated by the following post and its related linked questions.

Two consecutive continua

A continum $X$ is called minimal if it is not a single point and is homeomrphic to all its nontrivial subcontinua. Here a trivial continum is a single point.

What is an example of a minimal continum not homeomorphic to the interval?

This question is motivated by the following post and its related linked questions.

Two consecutive continua

A continuum $X$ is called minimal if it is not a single point and is homeomorphic to all its nontrivial subcontinua. Here a trivial continuum is a single point.

What is an example of a minimal continuum not homeomorphic to the interval?

This question is motivated by the following post and its related linked questions.

Two consecutive continua