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\noindent\parbox{2.85cm}{\includegraphics*[keepaspectratio=true,scale=1.75]{BJMA.jpg}}
\noindent\parbox{4.85in}{\hspace{0.1mm}\\[1.5cm]\noindent
Banach J. Math. Anal. 3 (2009), no. 2, 49--54\\
$\frac{\rule{4.55in}{0.05in}}{{}}$\\
{\footnotesize
\textcolor[rgb]{0.65,0.00,0.95}{\textsc{\textbf{\large{B}}anach
\textbf{\large{J}}ournal of \textbf{\large{M}}athematical
\textbf{\large{A}}nalysis}}\\
ISSN: 1735-8787 (electronic)\\
\textcolor[rgb]{0.00,0.00,0.84}{\textbf{http://www.math-analysis.org }}\\
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\title[$\ell_2$-subspaces of $L_p$]{Good $\ell_2$-subspaces of $L_p$, $p>2$}
\author[D. Alspach]{Dale E. Alspach}

\address{Department of Mathematics, Oklahoma State University, Stillwater, OK 74078, USA.}
\email{\textcolor[rgb]{0.00,0.00,0.84}{alspach@math.okstate.edu}}

\dedicatory{{\rm Communicated by K. Jarosz}}

\subjclass[2000]{Primary 46B20; Secondary 46E30.} \keywords{types,
projection, Central Limit Theorem.}

\date{Received: 30 December 2008; Accepted: 13 May 2009.}

\begin{abstract} We give an alternate proof of the result due to Haydon,
Odell and Schlumprecht that subspaces of $L_p$, $p>2$, which are
isomorphic to $\ell_2$ contain subspaces which are well isomorphic
to $\ell_2$ and well complemented.
\end{abstract}
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