We examine the Borda voting method, which has numerous interesting mathematical properties. We determine when a candidate can win a Borda election with all tth place votes and present a method of constructing ballots that yield such a victory. Then we present a connection between Borda elections and semi-magic squares. We show how a Borda election result gives rise to a semi-magic square, and we show that given any semi-magic square there exists at least one Borda election result corresponding to it.
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