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Fix signedness in the floating point example.
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@ -35,13 +35,13 @@ $1.significand \times 2^{exponent}$ where the {\em significand}
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is the portion of the {\em mantissa} that is to the right of the binary-point.
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\begin{itemize}
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\item The unnormalized binary value of $-2.625$ is $10.101$
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\item The normalized value of $-2.625$ is $1.0101 \times 2^1$
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\item The unnormalized binary value of $-2.625$ is $-10.101$
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\item The normalized value of $-2.625$ is $-1.0101 \times 2^1$
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\end{itemize}
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\item We need not store the `1.' because {\em all} normalized floating
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\item We need not store the `1.' part because {\em all} normalized floating
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point numbers will start that way. Thus we can save memory when storing
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normalized values by adding 1 to the significand.
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normalized values by inserting a `1.' to the left of significand.
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{
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\small
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