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@ -33,7 +33,7 @@ What is the largest possible $n$, and how is it achieved?
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A 11-way tie is possible, with a top score of 28:
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- Four players finish $1^#text("st")$, $3^#text("ed")$, $11^#text("th")$, and $12^#text("th")$;
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- Four players finish $2^#text("nd")$, $4^#text("th")$, $9^#text("th")$, and $10^#text("th")$; // spell:disable-line
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- Four players finish $2^#text("nd")$, $4^#text("th")$, $9^#text("th")$, and $10^#text("th")$;
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- Two players finish fifth twice and seventh twice,
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- One player finishes sixth in each race.
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The final player always finishes eighth, with a non-tie score of 20.
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@ -62,7 +62,7 @@ Brackets `{min, max}` are the most flexible quantifier. \
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They specify exactly how many tokens to match: \
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`ab{2}a` will match only `abba`. \
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`ab{1,3}a` will match only `aba`, `abba`, and `abbba`. \
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`ab{2,}a` will match any `ab...ba` with at least two `b`s. // spell:disable-line
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`ab{2,}a` will match any `ab...ba` with at least two `b`s.
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#problem()
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Write the patterns `a*` and `a+` using only `{ }`.
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