Abstract
We develop a construction of the unitary type anti-involution for the quantized differential calculus over in the case . To this end, we consider a joint associative algebra of quantized functions, differential forms and Lie derivatives over , which is bicovariant with respect to coactions. We define a specific non-central {\em spectral extension} of this algebra by the spectral variables of three matrices of the algebra generators. In the spectrally expended algebra we construct three-parametric family of its inner automorphisms. These automorphisms are used for construction of the unitary anti-involution for the (spectrally extended) calculus over .
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