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📄 unitexpressionsexplain.dfm

📁 一个多元非线性回归分析源码以及其中的公式列表
💻 DFM
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object frmEE: TfrmEE
  Left = 216
  Top = 80
  BorderStyle = bsDialog
  Caption = #34920#36798#24335#35828#26126
  ClientHeight = 603
  ClientWidth = 746
  Color = clBtnFace
  Font.Charset = GB2312_CHARSET
  Font.Color = clWindowText
  Font.Height = -12
  Font.Name = #23435#20307
  Font.Style = []
  Icon.Data = {
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    0000000000000000000000000000000000000000000000000000000000000000
    0000000000000000000000000000000000000000000000000000000000000000
    0000000000000000000000000000000000000000000000000000000000000000
    000000000000000000000000000000000000000000000000000000000000}
  OldCreateOrder = False
  Position = poScreenCenter
  OnClose = FormClose
  PixelsPerInch = 96
  TextHeight = 12
  object Label2: TLabel
    Left = 32
    Top = 88
    Width = 100
    Height = 20
    Caption = #21464#37327#35201#27714#65306
    Font.Charset = GB2312_CHARSET
    Font.Color = clBlue
    Font.Height = -20
    Font.Name = #23435#20307
    Font.Style = []
    ParentFont = False
  end
  object ScrollBox1: TScrollBox
    Left = 0
    Top = 0
    Width = 746
    Height = 603
    HorzScrollBar.Smooth = True
    HorzScrollBar.Tracking = True
    VertScrollBar.Smooth = True
    VertScrollBar.Tracking = True
    Align = alClient
    Color = clWhite
    ParentColor = False
    TabOrder = 0
    object Panel1: TPanel
      Left = 0
      Top = 8
      Width = 724
      Height = 1315
      BevelOuter = bvNone
      Color = clWhite
      TabOrder = 1
      object Label1: TLabel
        Left = 274
        Top = 8
        Width = 165
        Height = 33
        Caption = #34920#36798#24335#35828#26126
        Font.Charset = GB2312_CHARSET
        Font.Color = 12976128
        Font.Height = -32
        Font.Name = #23435#20307
        Font.Style = [fsBold]
        ParentFont = False
      end
      object Memo1: TMemo
        Left = 15
        Top = 56
        Width = 697
        Height = 1185
        Lines.Strings = (
          ''
          ''
          '    1.'#25903#25345#24102#21442#25968#32534#35793','#21442#25968#40664#35748#20540#20026'0;'#36816#34892#21069#35831#36171#20540';'
          ''
          '    2.'#24120#25968#21487#20197#29992#31185#23398#35745#25968#27861#34920#31034','#22914': -1.4E-4=-0.00014;'
          '      '#31995#32479#23450#20041#30340#24120#25968':  '#22278#21608#29575' PI=3.1415926535897932384626433832795'
          '                       '#33258#28982#25968'  e=2.7182818284590452353602874713527'
          '                       ('#20801#35768#37325#26032#36171#20540')'
          ''
          '    3.'#20351#29992#22810#37325#25324#21495#24182#19981#20250#38477#20302#36895#24230','#29305#21035#26159#22312#19981#23481#26131#20998#28165#26970#35745#31639#20248#20808#32423#30340#26102#20505','#35831#22810#20351#29992#25324#21495';'
          ''
          '    4.'#34920#36798#24335#20013#20989#25968#21517#21644#21442#25968#21517#31561#19981#21306#20998#22823#23567#20889';'
          ''
          '    5.'#31995#32479#20351#29992#30340#26631#35782#31526#38500#21435#19979#38754#21015#20986#30340#20989#25968#21517'('#21253#25324#21035#21517')'#22806#36824#26377' :'
          
            '      '#39'Const_SYS_N'#39' '#12289#39'Const_ff_SYS_x_N'#39#21644' '#39'ff_SYS_N'#39' ,'#33258#23450#20041#30340#21442#25968#21517#31216#35831#19981#35201 +
            #20877#27425#20351#29992#23427#20204';'
          '      '#22914#26524#21442#25968#21517#31216#20026' '#39'PI'#39' '#21644' '#39'e'#39'  ,'#37027#40664#35748#20540#35265#19978#38754','#20294#36825#21482#26159#23427#30340#40664#35748#20540','#31243#24207#20013#21487#20197#37325#26032#36171#20540';'
          ''
          '    6.'#25903#25345#30340#20989#25968#65306
          ''
          
            '    ('#36825#37324#30340#23454#25968#22495#20026':  R'#39' , R'#39' '#20026' (-1.1E+4932,-3.6E-4951) and [ 0 ] and (' +
            '+3.6E-4951,+1.1E+4932) . )'
          '    ('#24403#23454#25968#23646#20110'(+-3.6E-4951,0) '#26102#35748#20026#23454#25968#31561#20110'0)'
          '    ('#27809#26377#29305#21035#35828#26126#30340#21464#37327#21462#20540#33539#22260#20026#23454#25968#22495' R'#39')'
          '    '
          '    ('#20989#25968#35745#31639#30340#32467#26524#20063#19981#33021#36229#20986#23454#25968#22495' R'#39')'
          ''
          '     '#31639#31526'('#20989#25968')'#21517#31216'        '#20070#20889#26684#24335#21644#21464#37327#21462#20540#33539#22260'                      '#20363#23376
          ''
          
            '    +        '#21152#27861'        x+y     '#25110#32773#65306' Add(x,y)                     ' +
            ' 3.5+5=8.5'
          
            '    -        '#20943#27861'        x-y     '#25110#32773#65306' Sub(x,y)                     ' +
            ' 8-3=5'
          
            '    *        '#20056#27861'        x*y     '#25110#32773#65306' Mul(x,y)                     ' +
            ' 2*3=6'
          
            '    /        '#38500#27861'        x/y     '#25110#32773#65306' Div(x,y)   ; y<>0            ' +
            ' 3/2=1.5'
          
            '    \        '#25972#38500'        x\y     '#25110#32773#65306' DivE(x,y)  ; y<>0            ' +
            ' 25\10=2'
          
            '    Mod      '#27714#20313'        x mod y   '#25110#32773#65306' Mod(x,y) ; y<>0            ' +
            ' 14 mod 5=4'
          
            '    ^        '#25351#25968'        x^y     '#25110#32773':  power(x,y)                  ' +
            '  2^3=8'
          '                         ; x<0'#26102',y'#24517#39035#20026#25972#25968
          '                         ; x=0'#26102',y>0'
          ''
          
            '    Max      '#26368#22823#20540'      Max(x,y)                                  ' +
            '   Max(3,4)=4'
          
            '    Min      '#26368#23567#20540'      Min(x,y)                                  ' +
            '   Min(3,4)=3'
          
            '    Sqr      '#24179#26041'        Sqr(x)                                   ' +
            '    Sqr(3)=9  //'#27880#24847#24179#26041#21644#24320#26041#30340#20989#25968#21517#31216
          
            '    Sqrt     '#24320#26041'        Sqrt(x)    ; x>=0                        ' +
            '    Sqrt(3)=1.73205080756888'
          ''
          
            '    Sin      '#27491#24358'        Sin(x)                                   ' +
            '    Sin(pi/6)=0.5'
          
            '    Cos      '#20313#24358'        Cos(x)                                   ' +
            '    Cos(0)=1'
          
            '    Tan      '#27491#20999'        Tan(x)   '#25110#32773': tg(x)                       ' +
            '  Tan(pi/4)=1'
          
            '    ArcSin   '#21453#27491#24358'      ArcSin(x) '#25110#32773': ASin(x)  ; -1<=x<=1         ' +
            ' ArcSin(1)=1.5707963267949=pi/2'
          
            '    ArcCos   '#21453#20313#24358'      ArcCos(x) '#25110#32773': ACos(x)  ; -1<=x<=1         ' +
            ' ArcCos(0)=1'
          
            '    ArcTan   '#21453#27491#20999'      Arctan(x) '#25110#32773': ATan(x)'#12289'Atn(x)'#12289'Arctg(x)    A' +
            'rctan(1)=0.785398163397448=pi/4'
          
            '    ArcTan2  '#21453#27491#20999'2     Arctan2(y,x)                              ' +
            '   Arctan2(2,1)=1.10714871779409'
          ''
          
            '    Exp      '#33258#28982#25351#25968'    Exp(x)                                     ' +
            '  Exp(2)=e*e=e^2'
          
            '    Ln       '#33258#28982#23545#25968'    Ln(x)                    ; x>0             ' +
            '  Ln(e)=1'
          
            '    Log      10'#30340#23545#25968'    Log(x)   '#25110#32773': Log10(x)  ; x>0              ' +
            ' Log(100)=2'
          
            '    Log2     2'#30340#23545#25968'     Log2(x)                  ; x>0            ' +
            '   Log2(8)=3'
          ''
          
            '    Abs      '#32477#23545#20540'      Abs(x)                                    ' +
            '   Abs(-2)=2 ; Abs(2)=2'
          
            '    Int      '#21462#25972'        Int(x)   '#25110#32773': Floor(x)                    ' +
            '  Int(2.3)=2 ; Int(-2.3)=-3'
          
            '    Sgn      '#31526#21495#20989#25968'    Sgn(x)                                     ' +
            '  Sgn(-2)=-1 ;  Sgn(0)=0 ; Sgn(2)=1'
          ''
          
            '    Sinh     '#21452#26354#27491#24358'    Sinh(x)                                    ' +
            '  Sinh(2)=3.62686040784702=(e^2-e^(-2))/2'
          
            '    Cosh     '#21452#26354#20313#24358'    Cosh(x)                                    ' +
            '  Cosh(2)=3.76219569108363=(e^2+e^(-2))/2'
          
            '    Tanh     '#21452#26354#27491#20999'    Tanh(x)  '#25110#32773': tgh(x)                        ' +
            'Tanh(2)=0.964027580075817=Sinh(2)/Cosh(2)'
          
            '    ArcSinh  '#21453#21452#26354#27491#24358'  ArcSinh(x) '#25110#32773': ASinh(x)                    A' +
            'rcSinh(3.62686040784702)=2'
          
            '    ArcCosh  '#21453#21452#26354#20313#24358'  ArcCosh(x) '#25110#32773': ACosh(x) ; x>=1             A' +
            'rcCosh(3.76219569108363)=2'
          
            '    ArcTanh  '#21453#21452#26354#27491#20999'  Arctanh(x) '#25110#32773': ATanh(x)'#12289'Arctgh(x)         Ar' +
            'ctanh(0.761594155955765)=1'
          ''
          
            '    ff       '#23450#31215#20998#20989#25968'  ff(a,b,x,g(x)) '#25110#32773': ff(a,b,x,N,g(x))        f' +
            'f(-1,1,y,sqrt(1-y*y))=pi/2'
          ''
          ''
          '         (ff'#20989#25968#29305#21035#35828#26126':'
          '             '#20989#25968'g(x)'#26159#20851#20110#39'x'#39#30340#20989#25968'('#20063#21487#20197#19981#21547#26377#21464#37327'x),'#36825#37324#30340#33258#21464#37327'x'#19982#26412#20989#25968'ff'#20197#22806#30340'x'#27809#26377#20851#31995';'
          ''
          '             ff'#20989#25968#34920#31034' '#23545#20989#25968' g(x) '#20174' a '#31215#21040' b '#31215#20998','
          '                        x'#34920#31034#20197'x'#20026#31215#20998#21464#37327#23545#20989#25968'g(x)'#31215#20998', '
          
            '                        N (N>0) '#34920#31034' '#25226#31215#20998#21306#38388#20998#25104' N '#20221#26469#31215' ,'#30465#30053' N '#26102#40664#35748#20026' 1000' +
            ' ;'
          ''
          '             '#31215#20998#20989#25968#25903#25345#22810#37325#31215#20998
          '             ('#27880#24847': '#22810#37325#31215#20998#21644#31215#20998#22871#23884#19981#26159#19968#20010#24847#24605')'
          ''
          '             '#27604#22914#27714#21333#20301#29699#20307#30340#20307#31215#65288'R=1)'
          '             '#20108#37325#31215#20998#34920#36798#24335#20026':'
          '             ff(-1,1,x,'
          '                ff('
          '                   -sqrt(1-x*x),sqrt(1-x*x),y,'
          '                   2*sqrt(1-x*x-y*y)'
          '                  )'
          '               )'
          ''
          '             =4.18883330446894'
          '             =4*Pi/3'
          '             =ff(-1,1,x,PI*(1-x*x));  // ('#27714#21333#20301#29699#20307#20307#31215#30340#19968#37325#31215#20998#34920#36798#24335')'
          '')
        ReadOnly = True
        TabOrder = 0
      end
      object BitBtn1: TBitBtn
        Left = 320
        Top = 1264
        Width = 75
        Height = 25
        Cancel = True
        Caption = #30830#23450
        Default = True
        TabOrder = 1
        OnClick = BitBtn1Click
      end
    end
    object Edit1: TEdit
      Left = 16
      Top = -32
      Width = 97
      Height = 41
      BorderStyle = bsNone
      ReadOnly = True
      TabOrder = 0
    end
  end
end

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