  We reconsider the determinations of the strange quark mass m_s from e+e- into
hadrons data using a new combination of FESR and revisiting the existing
tau-like sum rules by including non-resonant contributions to the spectral
functions. To order alpha_s^3 and including the tachyonic gluon mass lambda^2
contribution, which phenomenologically parametrizes the UV renormalon effect
into the PT series, we obtain the invariant mass m_s=(119 +- 17)MeV leading to:
m_s(2 GeV)=(104+- 15)MeV. Combining this value with the recent and independent
phenomenological determinations from some other channels, to order alpha_s^3
and including lambda^2, we deduce the weighted average: m_s (2 GeV)=(96.1 +-
4.8)MeV . The positivity of the spectral functions in the (pseudo)scalar [resp.
vector] channels leads to the lower [resp. upper] bounds of m_s(2 GeV): (71 +-
4) MeV < m_s(2 GeV) < (151 +- 14) MeV, to order alpha_s^3. Using the ChPT mass
ratio r_3 = 2m_s/(m_u+m_d)=24.2 +- 1.5, and the average value of m_s, we
deduce:
  (m_u+m_d)(2 GeV)=(7.9 +- 0.6) MeV, consistent with the pion sum rule result,
which, combined with the ChPT value for m_u/m_d, gives: m_d(2 GeV)=(5.1 +-
0.4)MeV and m_u(2 GeV)=(2.8 +- 0.2)MeV. Finally, using (m_u+m_d) from the pion
sum rule and the average value of m_s (without the pion sum rule), the method
gives: r_3= 23.5 +- 5.8 in perfect agreement with the ChPT ratio, indicating
the self-consistency of the sum rule results. Using the value: m_b(m_b)=(4.23
+- 0.06) GeV, we also obtain the model-building useful scale-independent mass
ratio: m_b/m_s=50 +- 3.
