<｜begin▁of▁sentence｜>### Instruction:
As a Choreographer who creates and arranges dance sequences and movements for performances, imagine you are tasked with orchestrating a complex and captivating dance routine involving 315 dancers. These dancers are interconnected in a network-like structure based on the Erdos-Renyi model, where each one has a probability of 0.25 of forming a connection with another.

Using the PageRankBasedSampler tool in your choreography software, you are asked to select a group of 10 dancers to perform a specialized segment within the routine. Additionally, your task is to identify the minimal number of key connections between dancers that, when removed, would break the overall synchronization and cohesion of the entire dance sequence.

How would you approach selecting this subset of 10 dancers and strategically determining the set of critical connections to disrupt the flow of the performance?
### Response:
import networkx as nx
from littleballoffur import PageRankBasedSampler

G = nx.gnp_random_graph(n=315, p=0.25)

sampler = PageRankBasedSampler(10)

sampler_G = sampler.sample(G)

result = nx.minimum_edge_cut(sampler_G)

print(result)
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