polliwog/plane/plane.py
def canonical_point(self):
        """
        A canonical point on the plane, the one at which the normal
        would intersect the plane if drawn from the origin (0, 0, 0).

        This is computed by projecting the reference point onto the
        normal.

        This is useful for partitioning the space between two planes,
        as we do when searching for planar cross sections.

        """
        return self._r0.dot(self._n) * self._n

        A canonical point on the plane, the one at which the normal
        would intersect the plane if drawn from the origin (0, 0, 0).

        This is computed by projecting the reference point onto the
        normal.

        This is useful for partitioning the space between two planes,
        as we do when searching for planar cross sections.

        
A canonical point on the plane, the one at which the normal
would intersect the plane if drawn from the origin (0, 0, 0).

This is computed by projecting the reference point onto the
normal.

This is useful for partitioning the space between two planes,
as we do when searching for planar cross sections.
A canonical point on the plane the one at which the normal would intersect the plane if drawn from the origin ( 0 0 0 ) . This is computed by projecting the reference point onto the normal . This is useful for partitioning the space between two planes as we do when searching for planar cross sections .
def canonical_point(self):
        return self._r0.dot(self._n) * self._n
def canonical_point ( self ) : return self . _r0 . dot ( self . _n ) * self . _n
A canonical point on the plane, the one at which the normal
would intersect the plane if drawn from the origin (0, 0, 0).
A canonical point on the plane the one at which the normal would intersect the plane if drawn from the origin ( 0 0 0 ) .
"""
        A canonical point on the plane, the one at which the normal
        would intersect the plane if drawn from the origin (0, 0, 0).

        This is computed by projecting the reference point onto the
        normal.

        This is useful for partitioning the space between two planes,
        as we do when searching for planar cross sections.

        """
self