In the multiplication given below, all the digits, except one, were consistently
replaced by another digit:
617
* 702
_______
1639
3733
2807
__________
265699
Find the substitution code and restore the original multiplication.
What I meant:
Solving the ABC*CDE=EAIAGG (forget the partial products) yields two distinct solutions (Charlie's or any similar program):
a) 754*493=371722
b) 516*693=357588
Compare with the given numbers (forget the partial products):
c) 617*702=357599
Only b) solution has one digit (digit "1") invariant while coded.