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Reword the conclusion from theorem A.3.4 for precision.
Signed-off-by: Daira Hopwood <daira@jacaranda.org>
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@ -11100,8 +11100,9 @@ Therefore the left hand side has at least one hex digit not equal to $4$ such th
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the corresponding right hand side digit is $4$; contradiction.
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\end{proof}
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This implies that the terms in the Montgomery addition, as well as any
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intermediate result formed from adding a distinct subset of terms, have distinct indices.
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This implies that the terms in the Montgomery addition --as well as any intermediate
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results formed from adding a distinct subset of terms-- have distinct indices
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disregarding sign, hence distinct $x$-coordinates by \theoremref{thmdistinctxcriterion}.
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(We make no assumption about the order of additions.)
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\todo{Describe the lookup subcircuit.}
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