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1d
reviewed Approve Compound Interest similarity
1d
comment Does this hold for $p=\infty $, i.e., is it true that $(l^{\infty})'= l^1? $
mathoverflow.net.80bola.com/questions/22661/…
1d
revised Are there spaces “smaller” than $c_0$ whose dual is $\ell^1$?
+1
Apr
29
reviewed Approve Vertical Distance Problem
Apr
29
reviewed Approve Is the adjacency matrix of a given graph (OR any graphs isomorphic to a given graph) a Kronecker product, and if so what are the factors?
Apr
29
reviewed Approve Finding poles and zeros in the z-domain based on the frequency response
Apr
28
revised Is the complex Banach space $C([0,1])$ dual to any Banach Space?
deleted 107 characters in body
Apr
27
revised $f(x)f(1/x)=f(x)+f(1/x)$
edited tags
Apr
27
reviewed Approve REALLY tricky Probability question
Apr
27
revised Is the complex Banach space $C([0,1])$ dual to any Banach Space?
added 94 characters in body
Apr
27
comment Is the complex Banach space $C([0,1])$ dual to any Banach Space?
@Anthony, I expanded my answer.
Apr
27
revised Is the complex Banach space $C([0,1])$ dual to any Banach Space?
added 750 characters in body
Apr
26
reviewed Approve mensuration-Surfaces area and volumes
Apr
26
revised Is the complex Banach space $C([0,1])$ dual to any Banach Space?
added 1 character in body
Apr
26
reviewed Approve If $f(x) = \sin^4 x+\cos^2 x\;\forall x\; \in \mathbb{R}\;,$ Then $\bf{Max.}$ and $\bf{Min.}$ value of $f(x)$
Apr
26
reviewed Approve Find $f(x)$ given $f, g$ such that $\,f(0) =2,\, g(0) =1, \, f'(x) = g(x),\, g'(x) = f(x)$.
Apr
26
reviewed Approve Stationary points of $ \ln(x + 1)$?
Apr
26
revised Is the complex Banach space $C([0,1])$ dual to any Banach Space?
added 299 characters in body
Apr
26
revised Is the complex Banach space $C([0,1])$ dual to any Banach Space?
edited title
Apr
26
answered Is the complex Banach space $C([0,1])$ dual to any Banach Space?