Any digit set of base K can be expressed in excess K notation as:
$$D=d_n (K^n)+ d_{n-1} (k^{n-1}) +...+d_1 (K^1) + d_0(K^0)-K (k^0)$$
Where
- \(K \) is the radix or base.
- \(n\) is the number of digits.
- \(d_n,..., d_0\) are digits that belong to the set {0, 1, 2, ..., K-1}.
When K = 10, the excess-K representation is often called decimal excess notation or Stibitz notation.
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