<｜begin▁of▁sentence｜>### Instruction:
Imagine we're in an art therapy session, and I ask you to visualize a simple, soothing line drawing. This line represents a journey, connecting different points in life. In our picture, there are four points, where we've connected them in the following order: starting at point 0, we draw a line to point 1, then from point 1 to point 2, and finally from point 2 to point 3, completing the path.

Now, let's consider a concept of balance in our drawing, akin to the harmony we strive for in our lives. We're looking at two special points on our path, points 1 and 3, and we're wondering if it's possible to group these two points, looking at them as moments of introspection, separately from the other points, representing external interactions, in a way that maintains balance.

To translate this into a therapeutic activity using our line drawing as a metaphor, could these introspective moments (points 1 and 3) and the points of external interactions be seen as two distinct and harmonious groups, following the rules of balance and symmetry we often find in art and life?

In this reflective exercise, we don't need to actually draw anything or perform any computations. I'm simply inviting you to ponder this scenario and consider if such a balance is possible within the artwork of our connected journey.
### Response:
import networkx as nx
from networkx.algorithms import bipartite

# Create a path graph with 4 nodes
G = nx.path_graph(4)

# Define a set of nodes
X = set([1, 3])

# Check if X and the rest of the nodes in G form a bipartition
is_bipartite = bipartite.is_bipartite_node_set(G, X)

print('Is the set X a bipartite node set of graph G?', is_bipartite)
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