Fix typo.
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fp.texi
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fp.texi
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@ -871,7 +871,7 @@ exact, and unwanted rounding errors are introduced.
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As computers usually represent numbers in a base other than 10,
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As computers usually represent numbers in a base other than 10,
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numbers often must be converted to and from different bases, and
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numbers often must be converted to and from different bases, and
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rounding errors can occur during conversion. This problem is solved
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rounding errors can occur during conversion. This problem is solved
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in C using hexademical floating-point constants. For example,
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in C using hexadecimal floating-point constants. For example,
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@code{+0x1.fffffcp-1} is the number that is the IEEE 754 32-bit value
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@code{+0x1.fffffcp-1} is the number that is the IEEE 754 32-bit value
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closest to, but below, @code{1.0}. The significand is represented as a
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closest to, but below, @code{1.0}. The significand is represented as a
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hexadecimal fraction, and the @emph{power of two} is written in
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hexadecimal fraction, and the @emph{power of two} is written in
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