  The weak boundedness property associated with a standard alpha-fractional
Calderon-Zygmund operator and a weight pair is good-lambda controlled by the
testing conditions and the Muckenhoupt and energy side conditions. As a
consequence, assuming the side conditions, we can eliminate the weak
boundedness property from Theorem 1 of arXiv:1603.04332v2 to obtain that T is
bounded if and only if the testing conditions hold for T and its dual (an
earlier instance of this type of conclusion appears in Lacey and Wick
arXiv:1312.6163v3). As a corollary we give a simple derivation of a two weight
accretive global Tb theorem from a related T1 theorem. The role of two
different parameterizations of the family of dyadic grids, by scale and by
translation, is highlighted in simultaneously exploiting both goodness and NTV
surgery with families of grids that are common to both measures.
