  We have extended some known results of the approximate golden spirals to
generalized m-spirals built with whirling squares for any $m$ ratio ($m>1$). In
particular, we have proved that circumscribed circles around squares intercept
the pole. This implies that poles of any m-spirals lie on a circumscribed
circle about the first square. We show here that these and other fascinating
properties are not exclusive of golden rectangles. The classical golden
constructors may not be alone.
