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But Ryan told me there were a couple that were totally positive, and that was OK.
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"He's been totally positive," said Fred O'Neill, referring to Archbishop O'Malley.
"I go by what he does here, and what he does here is totally positive".
"You cannot compete with Romney if you are totally positive and he is running three-and-a-half million of attack ads," he said.
(April, Steve Evans: "I have very positive communications with the president, it's been totally positive. He respects me". Sept 2015, Uwe Rösler: "Mr Cellino and myself have a special relationship. It's exciting, fascinating, I learn something every day".
Then every solution of (1.5) cannot be totally positive or totally negative on ([ t_{0},tau^{-N} ( t_{0} ) ] _{mathbb{T}}).
Recall that a real-valued function k on R2 is totally positive of order two (TP 2), a notion of strong positive dependence, if k (x1,y1 k (x2,y2)≥ k x1,y2 k (x2,y1) for all x1≤ x2, y1≤ y1≤
A non-negative measurable function (beta x,y)) is said to be totally positive of order 2 (TP2) [reverse regular of order 2 (RR2)] in ((x,y in chitimesgamma), if begin{vmatrix} beta(x_{1},y_{1}) & beta(x_{1},y_{2}) beta(x_{2},y_{1}) & beta(x_{2},y_{2})end{vmatrix} geq[leq] 0, for all (x_{1}leq x_{2}inchi) and (y_{1}leq y_{2}ingamma), in which χ and γ are two real subsets of (mathbb{R} ).
MATTHEWS: Here's my theory, and I'm going to be totally positive.
"Every interaction I had with him was totally positive," she said.
But other than him, everyone has been totally positive, no negative feedback whatsoever.
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