[adwaita-icon-theme] Fix up the symlinks at install time

[Matthias Clasen <matthiasc src gnome org>]

commit d5cbbec51c0e1c9faf55b8c2f5ada93c2c7039ec
Author: Matthias Clasen <mclasen redhat com>
Date:   Tue May 17 13:55:36 2016 -0400

    Fix up the symlinks at install time
    
    It appears that the symlinks created by make.sh no longer matter
    for what gets installed in the end. The toplevel Makefile has
    an install-data-hook: that has its own list of symlinks. Thats
    not great; for now just fix up the names to match what make.sh
    does.

 Makefile.am |    4 ++--
 1 files changed, 2 insertions(+), 2 deletions(-)
---
diff --git a/Makefile.am b/Makefile.am
index 4e3bc30..c08f991 100644
--- a/Makefile.am
+++ b/Makefile.am
@@ -144,7 +144,7 @@ install-data-hook:
                $(LN_S) -f  cross$$cur                  cross_reverse$$cur && \
                $(LN_S) -f  cross$$cur                  diamond_cross$$cur && \
                $(LN_S) -f  hand2$$cur                  hand1$$cur && \
-               $(LN_S) -f  hand1$$cur                  grab$$cur && \
+               $(LN_S) -f  grabbing$$cur               grab$$cur && \
                $(LN_S) -f  hand2$$cur                  9d800788f1b08800ae810202380a0822$$cur && \
                $(LN_S) -f  hand2$$cur                  e29285e634086352946a0e7090d73106$$cur && \
                $(LN_S) -f  hand2$$cur                  hand$$cur && \
@@ -178,7 +178,7 @@ install-data-hook:
                $(LN_S) -f  xterm$$cur                  text$$cur && \
                $(LN_S) -f  dnd-link$$cur               alias$$cur && \
                $(LN_S) -f  dnd-copy$$cur               copy$$cur && \
-               $(LN_S) -f  dnd-none$$cur               no-drop$$cur && \
+               $(LN_S) -f  dnd-no-drop$$cur            no-drop$$cur && \
                $(LN_S) -f  crossed_circle$$cur         not-allowed$$cur && \
                $(LN_S) -f  sb_h_double_arrow$$cur      col-resize$$cur && \
                $(LN_S) -f  sb_v_double_arrow$$cur      row-resize$$cur && \