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Both squaring and multiplication can have higher cases.
For squaring we have $(a_1 B + a_0)^2 = a_1^2 B^2 + 2 a_0 a_1 B + a_0^2$. Compute $a_1^2 B^2$ into result, then compute $a_0^2$ and $2 a_0 a_1 B$ simultaneously and add onto result.
For multiplication, a similar strategy could be used.
The text was updated successfully, but these errors were encountered:
Both squaring and multiplication can have higher cases.
For squaring we have$(a_1 B + a_0)^2 = a_1^2 B^2 + 2 a_0 a_1 B + a_0^2$ . Compute $a_1^2 B^2$ into result, then compute $a_0^2$ and $2 a_0 a_1 B$ simultaneously and add onto result.
For multiplication, a similar strategy could be used.
The text was updated successfully, but these errors were encountered: