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Preusch had just graduated from Barnard College in math and physics, making them a compatible couple.
Let ((A_{0}, A_{1})) be a compatible couple of normed spaces.
Let ((A_{0},A_{1})) be a compatible couple of normed spaces, and assume that (A_{1} hookrightarrow A_{0}).
Let ((A_{0},A_{1})) be a compatible couple of normed spaces, and let (fin A_{0}).
Let ((A_{0},A_{1})) be a compatible couple of normed spaces, and let (1leq p<infty).
The next result is derived in [4], Theorem 3. Let ((A_{0},A_{1})) be a compatible couple of normed space, and let (fin A_{0}+A_{1}).
Similar(51)
There is no such thing as a perfectly compatible couple, argues Diane Sollee, director of smartmarriages.com, a pro-marriage group.
They couldn't be a more compatible couple which is why they jump into a quickie marriage in Nassau.
Saying "I do" won't magically make you a financially compatible couple.
E&Y and KPMG seem to be a more compatible couple than the free-wheeling Coopers and the slightly more staid Price Waterhouse.
A compatible match, it seems.
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