3D line segment plots?

I have used the following code (taken from a matplotlib example) to
produce a 3D plot of planar polygons,

`from mpl_toolkits.mplot3d import Axes3D
  from matplotlib.collections import PolyCollection
  from matplotlib.colors import colorConverter
  import matplotlib.pyplot as plt
  import numpy as np

  np.random.seed(40040157) # Used to allow repeatable experiments

(plots)

  fig = plt.figure()
  ax = fig.gca(projection='3d')

  cc = [colorConverter.to_rgba(c,alpha=0.6) for c in

(‘r’,‘g’,‘b’,‘c’,‘y’,‘m’,‘k’)]
ncc = len(cc)

  nxs = 5
  xs = np.arange(1, nxs+1, 1) # (X's)

  # Add boundary X's
  xs = np.insert(xs,0,1);
  xs = np.append(xs,nxs) 

  # Create array for Z's
  ys = np.zeros(len(xs))

  # Create list for all Y's
  npolys = 9
  zs = [zs+1 for zs in range(npolys)] # Y coordinates (list of

integers)
# Create list of colors (cyclic) for all polygons
colorlist = [cc[j%ncc] for j in range(npolys)]

  verts = []
  # Generate vertices for polygons
  for j in zs: # loop on polys
      ys = np.random.rand(len(ys))    
      ys[0], ys[-1] = 0,0              # end points for filled

polygons (1,0),(n,0)
verts.append(zip(xs, ys))

  poly = PolyCollection(verts, facecolors = colorlist)
  poly.set_alpha(0.7)
  ax.add_collection3d(poly, zs=zs, zdir='y')

  # Right-handed coordinate system
  ax.set_xlabel('X')   # points to right (X)
  ax.set_xlim3d(0, nxs+1)    
  ax.set_ylabel('Y')   # points into screen (Y)
  ax.set_ylim3d(0, npolys+1)
  ax.set_zlabel('Z')  # points up (Z)
  ax.set_zlim3d(0, 1)

  plt.show()`

and this works fine. I then tried to produce a 3D plot of the same

form as this one, but with only the top of the polygons plotted
(4 connected line

segments for each of the 9 polygons).  I thought this would be

easily accomplished, by replacing PolyCollection with
LineCollection. However, I have been unable to produce a 3D plot for
line segments connecting the tops of the polygons.

Note, I am using Python 2.6.6, numpy 1.5.1, and matplotlib 1.0.1.

Any help on producing 3D line segment plot would be appreciated.