It is known that the phenomenon of 'Gravitational Lens' is observed very often. This phenomenon takes place due to the curvature of light as it passes through an intense gravitational field (i.e. close to a very massive object, as -e.g.- a black hole or a galaxy). However, the effect is quite different than that of optical lenses, i.e. there is no focusing point, so there is no actual increment of the image of a distant object (e.g. a distant galaxy) as it is observed by us. It is so because the light beams which are passing closer to the intermediate, massive object are deviated more than those which are passing at a longer distance. My next drawing depicts this case.

The black line depicts a light beam which just happened to end up to the observer's eye (while this doesn't happen with the other two light beams (red & green lines)).
For comparison, my next drawing shows the case of an optical lens (focusing).

My next drawing shows the final result of the 'Gravitational Lens' phenomenon, considering that the light beams are deviated from all around the spherical, intermediate object.

It is obvious that the distant object (A) is no more observed as a 'point' by us (B), but rather as a circle. Of course, this is an ideal case where the distant object and the observer are perfectly aligned (i.e. a rather rare case). In most cases, we observe only parts of the circle (i.e. arcs, due to the imperfect alignment).
However, in many cases we observe multiple (almost perfect) images of the original distant object, as in the following pictures.

Picture1

Picture2
Picture1 shows the '4 images' of a distant galaxy and it is known as the "Einstein Cross". In Picture2, the 'white' objects are the 'images' of a distant galaxy, as its light is deviated from intermediate galaxies ('orange' objects).
So, the question that arises is: how is it possible to observe multiple 'images' of the distant object (and not circles or arcs as it was expected)???...
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