  An infinite sequence of new non-local conserved quantities for N=1 Super KdV
(SKdV) equation is obtained. The sequence is constructed, via a Gardner
trasformation, from a new conserved quantity of the Super Gardner equation. The
SUSY generator defines a nilpotent operation from the space of all conserved
quantities into itself. On the ring of $C_\downarrow^\infty$ superfields the
local conserved quantities are closed but not exact. However on the ring of
$C_{NL,1}^\infty$ superfields, an extension of the $C_\downarrow^\infty$ ring,
they become exact and equal to the SUSY transformed of the subset of odd
non-local conserved quantities of the appropriate weight. The remaining odd
no-local ones generate closed geometrical objects which become exact when the
ring is extended to the $C_{NL,2}^\infty$ superfields and equal to the SUSY
transformed of the new even non-local conserved quantities we have obtained.
These ones fit exactly in the SUSY cohomology of the already known conserved
quantities.
