<｜begin▁of▁sentence｜>### Instruction:
In our upcoming sci-fi epic, we have a scene where our hero must navigate through a futuristic labyrinth designed like an icosahedral structure, something that echoes both naturally occurring geodes and the classic 20-sided dice used in many games. The challenge here is to create a suspenseful sequence where node 0 represents the protagonist's entry point, and node 6 is the location of the crucial item they need to retrieve.

For the sake of dramatic tension, we want to craft a moment where the hero is thwarted by a series of barriers — these are represented by a set of pivotal control rooms within our icosahedral set. The crux of this scene lies in identifying the fewest number of these control rooms that, once shut down, would make it impossible for the hero to reach from entry point, node 0, to the target, node 6.

Let's capture the intensity of the protagonist's strategy to overcome this obstacle. We'll need to work closely with our writers and concept artists to visualize this scenario, so let's think about the smallest set of control rooms to block and strategize a visually compelling way our hero could bypass or confront this dilemma.
### Response:
import networkx as nx
from networkx.algorithms.connectivity import minimum_st_node_cut

G = nx.icosahedral_graph()
cutset = minimum_st_node_cut(G, 0, 6)
print('Minimum ST node cut:', cutset)
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