  We investigate transitive uniform partitions of the vector space $F^n$ of
dimension $n$ over the Galois field $GF(2)$ into cosets of Hamming codes. A
partition $P^n= \{H_0,H_1+e_1,\ldots,H_n+e_n\}$ of $F^n$ into cosets of Hamming
codes $H_0,H_1,\ldots,H_n$ of length $n$ is said to be uniform if the
intersection of any two codes $H_i$ and $H_j$, $i,j\in \{0,1,\ldots,n \}$ is
constant, here $e_i$ is a binary vector in $F^n$ of weight $1$ with one in the
$i$th coordinate position.
  For any $n=2^m-1$, $m>4$ we found a class of nonequivalent $2$-transitive
uniform partitions of $F^n$ into cosets of Hamming codes.
