Prove or disprove every topological space is metrizible
1
Expert's answer
2020-05-25T15:24:44-0400
There are examples of non Hausdorff spaces (we can consider R with double zero: two points at zero, and the same topology as standard R), but every metrizible topological space is Hausdorff, so not every topological space is metrizible.
"assignmentexpert.com" is professional group of people in Math subjects! They did assignments in very high level of mathematical modelling in the best quality. Thanks a lot
Comments