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Center (group theory)

Center (group theory)

Set of elements that commute with every element of a group.

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Readers' pathsAug 2026 – Oct 2026

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  1. Normal subgroup

    Subgroup invariant under conjugation.

    18%

  2. Conjugacy class

    In group theory, equivalence class under the relation of conjugation.

    10%

  3. Dihedral group of order 8

    Group of symmetries of the square.

    5.5%

  4. Quotient group

    Group obtained by aggregating similar elements of a larger group.

    4.6%

  5. Superflip

    Rubik's Cube configuration.

    2.8%

  6. Rubik's Cube group

    Mathematical group.

    1.8%

Readers come from

Share of the 533 readers arriving from another article

  1. Rubik's Cube group

    Mathematical group.

    22%

  2. Group extension

    Group for which a given group is a normal subgroup.

    6.8%

  3. Cauchy's theorem (group theory)

    Existence of group elements of prime order.

    4.1%

  4. Normal subgroup

    Subgroup invariant under conjugation.

    3.2%

  5. Special unitary group

    Group of unitary complex matrices with determinant of 1.

    3.2%

  6. Conjugacy class

    In group theory, equivalence class under the relation of conjugation.

    2.1%

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