  This paper presents a definition of a construction for long polar codes.
Recently, we know that partial order is a universal property of the
construction with a sublinear complexity for polar codes. In order to describe
the partial order, addition and left-swap operators are only defined as
universal up to now. In this study, we first propose $1+\log_2 \log_2 N$
universal operators to describe multiple partial order for the block length
$N=2^n$. By using these operators, some known antichains can be universally
ordered.
  Furthermore, by using a simple geometric property of Gaussian approximation,
we define an attractor that is a pre-defined subset of synthetic channels. They
are universally less reliable than the natural channel $W$. Then, we show that
the cardinality of this attractor is $(n+2)$-th Fibonacci number which is a
significantly large number of channels for long codes. The main contribution is
that there are significant number of synthetic channels explicitly defined as
almost useless by the help of attractor and multiple partial order. As a
result, proposed attractor with multiple partial order can be seen as an
efficient tool to investigate and design extremely long codes.
