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A Borel probability measure μ onℝ{\mathbb{R}}is called a spectral measure if it has an exponential orthonormal basis forL2⁢(μ){L^{2}(\mu)}. In this paper, we consider the spectrality of the self-similar measureμρ,D{\mu_{\rho,D}}generated by0&lt;ρ&lt;1{0&lt;\rho&lt;1}and the product-form digit set

Spectrality of self-similar measures with product-form digits