Suppose that a team of anthropologists is studying a set of three small villages that neighbor one another. Each village has 30 people, consisting of 2-3 extended families. Everyone in each village knows all the people in their own village, as well as the people in the other villages. When the anthropologists build the social network on the people in all three villages taken together, they find that each person is friends with all the other people in their own village, and enemies with everyone in the two other villages. This gives them a network on 90 people (i. e., 30 in each village), with positive and negative signs on its edges.

Is this network on 90 people balanced?

Answer and Explanation:

The network of Ninety persons is unstable because these villages would not meet the following requirement that's either that almost all nodes are mates or any of the others are split into two sections each of which is group ' x ' and group ' y, ' so that each pairing of nodes in ' x ' like one another each pairing of nodes in ' y ' groups like each other but each in ' x ' is perhaps the invader of all in ' y '.

That is a loosely balanced network because its nodes should be split into an unit in a certain manner that each of the two nodes that belong to those same group seem to be mates, and each of the two nodes that belong to the different individuals are intruders.