orbit-stabilizer theorem
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(algebra) A theorem which states that for each element of a given set that a given group acts on, there is a natural bijection between the orbit of that element and the cosets of the stabilizer subgroup with respect to that element.
orbit-stabilizer theorem
When applying the orbit-stabilizer theorem, we can establish a natural bijection between each element's orbit under the group action and the cosets of its stabilizer subgroup, which simplifies counting orbits.
When applying the orbit-stabilizer theorem, we can establish a natural bijection between each element's orbit under the group action and the cosets of its stabilizer subgroup, which simplifies counting orbits.
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