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Maarten Bodewes
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The probability of error is negligible ``as"as a function of n''$n$", meaning that the probability of error will decrease (quickly) as n$n$ grows. Increasing n$n$ should solve your issue.

The probability of error is negligible ``as a function of n'', meaning that the probability of error will decrease (quickly) as n grows. Increasing n should solve your issue.

The probability of error is negligible "as a function of $n$", meaning that the probability of error will decrease (quickly) as $n$ grows. Increasing $n$ should solve your issue.

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LeoDucas
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The probability of error is negligible ``as a function of n'', meaning that the probability of error will decrease (quickly) as n grows. Increasing n should solve your issue.