<｜begin▁of▁sentence｜>### Instruction:
Imagine you've initiated a fascinating project, aiming to model the structure of celestial orbits within two different cosmic systems, one consisting of a six-body cycle representing a local star cluster and another a seven-body wheel to depict a more complex gravitational interaction with a central mass. Your cosmic maps are meticulously represented as graphs, with nodes as celestial bodies and edges as the gravitational connections between them. To unravel the mysteries of these systems and understand how one might transition from the simple cyclic constellation to the more intricate wheel structure, you need to quantify the alterations needed in the stellar arrangement and connections. To accomplish this, employ NetworkX to calculate the minimal graph edit distance between these cosmic graphs. This computation will reveal the least number of additions or removals of stars and the rewiring of their gravitational links required to transmute the six-body cycle into the seven-body wheel configuration.
### Response:
import networkx as nx

G1 = nx.cycle_graph(6)
G2 = nx.wheel_graph(7)

def compute_ged(G1, G2):
    min_dist = float('inf')
    for dist in nx.optimize_graph_edit_distance(G1, G2):
        if dist < min_dist:
            min_dist = dist
    return min_dist

min_ged = compute_ged(G1, G2)
print(f'Minimum Graph Edit Distance: {min_ged}')
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