image This construction of image as the closure of the space of the cylindrical functions of smooth connections in the scalar product (14Popup Equation) shows that image can be defined without the need of recurring to image algebraic techniques, distributional connections or the Ashtekar-Lewandowski measure. The casual reader, however, should be warned that the resulting image topology is different than the natural topology on the space of connections: if a sequence image of graphs converges pointwise to a graph image, the corresponding cylindrical functions image do not converge to image in the image Hilbert space topology.