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The main object of this chapter is to prove Krivine’s Theorem (12.4) stating that the unit vector basis of some ℓ p , 1 ≤ p < ∞ or c0 is block finitely representable on any non degenerate sequences in a Banach space. For later use in the next chapter we also need a version identifying the right p. This is given in 12.5.
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