From af55ae13a9722a4d0611e64ea21522a6e760818e Mon Sep 17 00:00:00 2001
From: Eduardo Junior <edujrrib@gmail.com>
Date: Mon, 6 Jun 2016 10:32:21 -0300
Subject: [PATCH] =?UTF-8?q?Corrige=20refer=C3=AAncia=20=C3=A0=20figura=20e?=
 =?UTF-8?q?=20divide=20par=C3=A1grafo?=
MIME-Version: 1.0
Content-Type: text/plain; charset=UTF-8
Content-Transfer-Encoding: 8bit

---
 docs/01-tcc.pdf                      | Bin 597718 -> 597764 bytes
 docs/cap02_revisao-de-literatura.Rnw |  16 +++++++++-------
 2 files changed, 9 insertions(+), 7 deletions(-)

diff --git a/docs/01-tcc.pdf b/docs/01-tcc.pdf
index 0b91f7203677bee62647f7f19c34fb803d11f270..505bb3ef26edd83056f2c0d4e83ccd63fb924f18 100644
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diff --git a/docs/cap02_revisao-de-literatura.Rnw b/docs/cap02_revisao-de-literatura.Rnw
index 84c0ffc..07ccef3 100644
--- a/docs/cap02_revisao-de-literatura.Rnw
+++ b/docs/cap02_revisao-de-literatura.Rnw
@@ -359,13 +359,7 @@ acomodar somente superdispersão, pois $E(Y)$ é menor que $V(Y)$ para
 qualquer $\phi$. Percebemos também quanto maior o parâmetro $\phi$ mais
 $E(Y)$ se aproxima de $V(Y)$, e no limite $\phi \rightarrow \infty$,
 $E(Y) = V(Y)$ fazendo com que a distribuição Binomial Negativa se reduza
-a Poisson. A relação funcional entre média e variância é ilustrada na
-figura \ref{fig:mv-binombeg} onde apesentamos as médias e variâncias
-para $\mu$ entre 0 e 10 e $\phi$ entre 0 e 50. O comportamento dessa
-relação proporciona um mairo flexibilidade à distribuição em acomodar
-superdispersão, uma característica importante exibida nesta figura é que
-para a Binomial Negativa se aproximar a Poisson em contagens altas o
-$\phi$ deve ser extremamente grande.
+a Poisson.
 
 <<mv-binomneg, fig.cap="Relação Média e Variância na distribuição Binomial Negativa", fig.height=4, fig.width=4, fig.show="hide", results="asis">>=
 
@@ -407,6 +401,14 @@ mtext(text = expression(phi), side = 3, cex = 1.5,
 wrapfigure()
 @
 
+A relação funcional entre média e variância é ilustrada na
+figura \ref{fig:mv-binomneg} onde apesentamos as médias e variâncias
+para $\mu$ entre 0 e 10 e $\phi$ entre 0 e 50. O comportamento dessa
+relação proporciona um mairo flexibilidade à distribuição em acomodar
+superdispersão, uma característica importante exibida nesta figura é que
+para a Binomial Negativa se aproximar a Poisson em contagens altas o
+$\phi$ deve ser extremamente grande.
+
 O emprego do modelo Binomial Negativo em problemas se regressão ocorre
 de maneira similar aos MLG's, com excessão de que a distribuição só
 pertence a família exponencial de distribuições se o parâmetro $\phi$
-- 
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