<｜begin▁of▁sentence｜>### Instruction:
Imagine you're strolling through our finest selection of puzzles and brainteasers, where we feature an intriguing Icosahedral Challenge Set. In this premier puzzle, the objective is to strategically determine the fewest number of pieces you must remove to isolate the piece labeled "0" from the piece numbered "6." This set features an intricate network of 20 pieces (vertices), 30 connecting rods (edges), and 12 panels (faces) to add to the complexity.

To enhance your gaming strategy, we offer a digital assistant tool that uses the latest software, akin to NetworkX's minimum_st_node_cut function, to efficiently solve this conundrum. Would you be interested in discovering the minimum removal count to achieve the isolation of the two pieces in question, within our Icosahedral Challenge Set, using our digital assistant?
### Response:
import networkx as nx
from networkx.algorithms.connectivity import minimum_st_node_cut

# Create a graph
G = nx.icosahedral_graph()

# Compute the minimum node cut
node_cut = minimum_st_node_cut(G, 0, 6)

print('Minimum node cut to disconnect node 0 from node 6:', node_cut)
print('Number of nodes in the cut set:', len(node_cut))
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