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A new quasiperiodic (QP) pattern with dodecagonal symmetry defined by a self-similar inflation/deflation rule is presented. The pattern consists of three kinds of base tiles, thin rhombus, regular triangle and square, and their self-similar inflation/deflation rule is shown to be derived from a regular zonogon with 12-fold symmetry. The self-similar transformation matrix for this pattern is derived and the quasiperiodicity is discussed.
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