Fixed minor typos in chow.tex

Capitalized Greek/Roman, "vectorbundle" to "vector bundle" and
"succesive" to "successive".

chow.tex

@@ -1720,7 +1720,7 @@ \section{Periodic complexes}
 \medskip\noindent
 To shorten the formulas below we are going to write $\alpha x$ instead
 of $\alpha(x)$ in the following. No confusion should result since
-all maps are indicated by greek letters and elements by roman letters.
+all maps are indicated by Greek letters and elements by Roman letters.
 We are going to choose
 \begin{enumerate}
 \item an admissible sequence $z_1, \ldots, z_k \in K$
@@ -6576,7 +6576,7 @@ \section{Affine bundles}
 \begin{remark}
 \label{remark-when-isomorphism}
 We will see later (Lemma \ref{lemma-vectorbundle})
-that if $X$ is a vectorbundle over $Y$ then
+that if $X$ is a vector bundle over $Y$ then
 the pullback map $A_k(Y) \to A_{k + r}(X)$ is an isomorphism.
 Is this true in general?
 \end{remark}
@@ -7940,7 +7940,7 @@ \section{Degrees of zero cycles}
 Assume $X$ is a proper curve over $k$.
 By Divisors, Lemma \ref{divisors-lemma-filter-after-modification}
 there exists a modification $f : X' \to X$ such that $f^*\mathcal{E}$
-has a filtration whose succesive quotients are invertible
+has a filtration whose successive quotients are invertible
 $\mathcal{O}_{X'}$-modules. Since $f_*[X']_1 = [X]_1$ we conclude
 from Lemma \ref{lemma-pushforward-cap-cj} that
 $$