  Strongly Turing determinacy, or $\mathrm{sTD}$, says that for any set $A$ of
reals, if $\forall x\exists y\geq_T x (y\in A)$, then there is a pointed set
$P\subseteq A$. We prove the following consequences of Turing determinacy
($\mathrm{TD}$) and $\mathrm{sTD}$:
  (1). $\mathrm{ZF+TD}$ implies weakly dependent choice ($\mathrm{wDC}$).
  (2). $\mathrm{ZF+sTD}$ implies that every set of reals is measurable and has
Baire property.
  (3). $\mathrm{ZF+sTD}$ implies that every uncountable set of reals has a
perfect subset.
  (4). $\mathrm{ZF+sTD}$ implies that for any set of reals $A$ and any
$\epsilon>0$,
  (a) there is a closed set $F\subseteq A$ so that $\mathrm{Dim_H}(F)\geq
\mathrm{Dim_H}(A)-\epsilon$.
  (b) there is a closed set $F\subseteq A$ so that $\mathrm{Dim_P}(F)\geq
\mathrm{Dim_P}(A)-\epsilon$.
