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2024-04-24 15:33:33 -07:00
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@ -27,8 +27,9 @@ How many bits will we need? \par
\problem{}<naivelen>
Similarly, we can use a na\"ive coding scheme to encode an $n$-symbol string over an alphabet of size $k$ \par
using $n \times \lceil \log_2k \rceil$ bits. Convince yourself that this is true.
Similarly, we can encode an $n$-symbol string over an alphabet of size $k$ \par
using $n \times \lceil \log_2k \rceil$ bits. Show that this is true. \par
\note[Note]{We'll call this the \textit{na\"ive coding scheme}.}
\vfill