  We study the relation between two important classes of valued fields: tame
fields and defectless fields. We show that in the case of valued fields of
equal characteristic or rank one valued fields of mixed characteristic, tame
fields are exactly the valued fields for which all algebraic extensions are
defectless fields. In general tame fields form a proper subclass of valued
fields for which all algebraic extensions are defectless fields. We introduce a
wider class of roughly tame fields and show that every algebraic extension of a
given valued field is defectless if and only if its henselization is roughly
tame. Proving the above results we also present constructions of Galois defect
extensions in positive as well as mixed characteristic.
