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Gentile statistics describes fractional statistical systems in the occupationnumber representation. Anyon statistics researches those systems in the windingnumber representation. Both of them are intermediate statistics betweenBose-Einstein and Fermi-Dirac statistics. The second quantization of Gentilestatistics shows a lot of advantages. According to the symmetry requirement ofthe wave function, we give the general construction of transformation betweenanyon and Gentile statistics. In other words, we introduce the secondquantization form of anyons in a easy way. Basic relations of secondquantization operators, the coherent state and Berry phase are also discussed.

Intermediate symmetric construction of transformation between anyon and Gentile statistics