go 中的 hypot 实现疑问。 - V2EX
The Go Programming Language
http://golang.org/
Go Playground
Go Projects
Revel Web Framework
sxshi110

go 中的 hypot 实现疑问。

  •  
  •   sxshi110 Dec 11, 2019 3611 views
    This topic created in 2348 days ago, the information mentioned may be changed or developed.

    go 中的 hypot 实现源码:

    func hypot(p, q float64) float64 { // special cases switch { case IsInf(p, 0) || IsInf(q, 0): return Inf(1) case IsNaN(p) || IsNaN(q): return NaN() } p, q = Abs(p), Abs(q) if p < q { p, q = q, p } if p == 0 { return 0 } q = q / p return p * Sqrt(1+q*q) } 

    为什么不直接这样实现:

    func hypot(p, q float64) float64 { switch { case IsInf(p, 0) || IsInf(q, 0): return Inf(1) case IsNaN(p) || IsNaN(q): return NaN() } return Sqrt(p*p+q*q) } 

    请教其中有什么差别

    4 replies    2019-12-12 12:28:06 +08:00
    wangsyi13
        1
    wangsyi13  
       Dec 11, 2019
    不知道,等大神解答。。
    0ZXYDDu796nVCFxq
        2
    0ZXYDDu796nVCFxq  
       Dec 11, 2019 via Android   1
    防止溢出
    StarUDream
        3
    StarUDream  
       Dec 11, 2019
    二楼正解,p*p+q*q 这个值可能溢出
    sxshi110
        4
    sxshi110  
    OP
       Dec 12, 2019
    @gstqc
    感谢,想想确实是这个思路。
    About     Help     Advertise     Blog     API     FAQ     Solana     997 Online   Highest 6679       Select Language
    创意工作者们的社区
    World is powered by solitude
    VERSION: 3.9.8.5 118ms UTC 23:06 PVG 07:06 LAX 16:06 JFK 19:06
    Do have faith in what you're doing.
    ubao msn snddm index pchome yahoo rakuten mypaper meadowduck bidyahoo youbao zxmzxm asda bnvcg cvbfg dfscv mmhjk xxddc yybgb zznbn ccubao uaitu acv GXCV ET GDG YH FG BCVB FJFH CBRE CBC GDG ET54 WRWR RWER WREW WRWER RWER SDG EW SF DSFSF fbbs ubao fhd dfg ewr dg df ewwr ewwr et ruyut utut dfg fgd gdfgt etg dfgt dfgd ert4 gd fgg wr 235 wer3 we vsdf sdf gdf ert xcv sdf rwer hfd dfg cvb rwf afb dfh jgh bmn lgh rty gfds cxv xcv xcs vdas fdf fgd cv sdf tert sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf sdf shasha9178 shasha9178 shasha9178 shasha9178 shasha9178 liflif2 liflif2 liflif2 liflif2 liflif2 liblib3 liblib3 liblib3 liblib3 liblib3 zhazha444 zhazha444 zhazha444 zhazha444 zhazha444 dende5 dende denden denden2 denden21 fenfen9 fenf619 fen619 fenfe9 fe619 sdf sdf sdf sdf sdf zhazh90 zhazh0 zhaa50 zha90 zh590 zho zhoz zhozh zhozho zhozho2 lislis lls95 lili95 lils5 liss9 sdf0ty987 sdft876 sdft9876 sdf09876 sd0t9876 sdf0ty98 sdf0976 sdf0ty986 sdf0ty96 sdf0t76 sdf0876 df0ty98 sf0t876 sd0ty76 sdy76 sdf76 sdf0t76 sdf0ty9 sdf0ty98 sdf0ty987 sdf0ty98 sdf6676 sdf876 sd876 sd876 sdf6 sdf6 sdf9876 sdf0t sdf06 sdf0ty9776 sdf0ty9776 sdf0ty76 sdf8876 sdf0t sd6 sdf06 s688876 sd688 sdf86