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We determine the singularity category of an arbitrary finite‐dimensional gentle algebra   Λ  . It is a finite product of   n  ‐cluster categories of type    A  1   . Equivalently, it may be described as the stable module category of a self‐injective gentle algebra. If   Λ   is a Jacobian algebra arising from a triangulation   T   of an unpunctured marked Riemann surface, then the number of factors equals the number of inner triangles of   T  .

Singularity categories of gentle algebras