For the partition x = [x(1) >= x(2) >=...>= x(k)] of the integer n = Sigma(i) x(i) a t-deletion is a partition y = [y(1) >= y(2) >=...>= y(k)] with x(i) >= y(i) >= 0 and Sigma(i) (x(i) - y(i)) = t. We prove that all partitions of n are reconstructible from their t-deletions if n is sufficiently large in relation to t.