Similar to my last problem (B_Harshad Numbers), B-Zuckerman Numbers are numbers that are divisable by the product of their digits when the numbers are written in base-B. Find and output all the B-Zuckerman numbers from an input listing of decimal numbers for a given base-B.
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In test #1, why are 1, 2, 4 and 8 not considered B-Zuckerman numbers in base-3? For example, 8 is 22 (base-3) and 2*2 = 4.
You are absolutely correct. My algorithm was incorrect. Problem should now be fixed.