Let 
and 
be two consecutive critical indices of 
and let 
be 
-normal. If the polynomials 
are defined by
 |  |  |
(1)
|
 |  |  |
(2)
|
for 
,
1, ... and 
,
..., 
,
then, under the hypothesis below, there exists an infinite set 
of positive integers such that
 |
(3)
|
where
 |
(4)
|
By hypothesis, if 
,
the polynomials 
are identical to the Hadamard polynomials 
, and if 
, the algorithm for constructing the 
is applied to the 
scheme suitably bounded by columns 
and 
(Henrici 1988, pp. 642-643).
