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Is there an example of a Banach lattice with the approximation property of Grothendieck, but without the MAP (metric approximation property)?

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What does MAP refer to? –  Jesse Madnick Jul 12 '10 at 13:36
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Vote to close. 3rd junk post by this member. –  supercooldave Jul 12 '10 at 13:45
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MAP = metric approximation property. –  Yemon Choi Jul 12 '10 at 18:01
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Definitely NOT a junk post. Unlike Reinov's other question, this one is not a well known problem and the answer might be simple given known techniques. While Reinov should become aware of proper MO protocol, he deserves respect. I do not know him personally, but along with many other experts I value highly his research on approximation properties. –  Bill Johnson Jul 12 '10 at 18:49
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Casting 2nd vote to reopen. While I don't know enough about Banach spaces to judge the question, I am happy to take Bill Johnson's word for it. Can I also suggest that deleting the banach-spaces tag seems to have been unwise, because it reduced the chances of the question being seen by (specialist) people who could judge it. –  Yemon Choi Jul 12 '10 at 20:14
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