After months of planning, 13 robbers break into Fort Knox and steal a number of gold bars. They escape with the gold and reach a hideout. They decide to divide the gold bars evenly between them. The leader of the group begins to hand out the bars one by one. But when he gets to the last few bars, he realises there will be 3 extra bars. The robbers begin to argue and one of the robbers pulls out a knife. He is immediately thrown out of the group and forced to return his gold bars. Everyone calms down, and the leader resumes the distribution, handing one bar at a time to each robber. As the pile of bars is almost depleted, the leader realizes again that there are 3 extra bars. Once again, the robbers start arguing over the extra bars and another robber pulls out a gun and is subsequently kicked out of the group and forced to return his bars of gold. The leader then continues handing out the gold bars evenly, one by one. This time, there are no extra bars and each robber gets an equal number of gold bars. Given that there were less than 700 gold bars in total, how many bars did each of the remaining robbers get in the end?