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Classifying Hopf algebras of a given dimension is a hard and open question.Using the generalized lifting method, we determine all finite-dimensional Hopfalgebras over an algebraically closed field of characteristic zero whosecoradical generates a Hopf algebra $H$ of dimension $16$ without the Chevalleyproperty and the corresponding infinitesimal braidings are simple objects in$\HYD$. In particular, we figure out $8$ classes of new Hopf algebras ofdimension $128$ without the Chevalley property.

Eight classes of new Hopf algebras of dimension $128$ without the Chevalley property