The figure has been expanded to include the binary128 floating-point
representation of data in the binary interchange format described in
the 2019 Floating-Point Arithmetic Standard IEEE
754-2019 IEEE (2019). The figure caption has been updated
using the terminology of the 2019 Floating-Point Arithmetic Standard.
Suggested 2019-02-22 by Nicola Torracca
![\begin{picture}(152.0,38.0)(-1.0,-1.0)\put(0.0,31.0){\makebox(2.0,6.0)[]{%
\small 1}}
\put(0.0,26.0){\framebox(2.0,6.0)[]{$s$}}
\put(3.0,31.0){\makebox(8.0,6.0)[]{\small 8}}
\put(3.0,26.0){\framebox(8.0,6.0)[]{$E$}}
\put(12.0,31.0){\makebox(23.0,6.0)[]{\small 23 bits}}
\put(12.0,26.0){\framebox(23.0,6.0)[]{$f$}}
\put(133.0,31.0){$N=32$,}
\put(135.0,27.0){$p=24$}
\put(0.0,18.0){\makebox(2.0,6.0)[]{\small 1}}
\put(0.0,13.0){\framebox(2.0,6.0)[]{$s$}}
\put(3.0,18.0){\makebox(11.0,6.0)[]{\small 11}}
\put(3.0,13.0){\framebox(11.0,6.0)[]{$E$}}
\put(15.0,18.0){\makebox(52.0,6.0)[]{\small 52 bits}}
\put(15.0,13.0){\framebox(52.0,6.0)[]{$f$}}
\put(133.0,17.0){$N=64$,}
\put(135.0,13.0){$p=53$}
\put(0.0,5.0){\makebox(2.0,6.0)[]{\small 1}}
\put(0.0,0.0){\framebox(2.0,6.0)[]{$s$}}
\put(3.0,5.0){\makebox(15.0,6.0)[]{\small 15}}
\put(3.0,0.0){\framebox(15.0,6.0)[]{$E$}}
\put(19.0,5.0){\makebox(112.0,6.0)[]{\small 112 bits}}
\put(19.0,0.0){\framebox(112.0,6.0)[]{$f$}}
\put(133.0,4.0){$N=128$,}
\put(135.0,0.0){$p=113$}
\end{picture}](./3/1/F1.mag.png)
