Private Function RSEncode(ByRef data() As Byte, ByVal ecLevel As ECCLevel) As Byte() Dim generatorPoly() As Integer, remainder() As Integer ' Generator polynomial for Version 1, Level M: x^10 + 251x^9 + ... ' Algorithm omitted for brevity (requires 200+ lines) End Function The QR standard defines 8 masking patterns to balance module distribution. VB6 must iterate through matrix positions while avoiding alignment patterns and timing strips. Module 4: Rendering to Graphics Public Sub DrawQRCode(ByRef matrix() As Byte, ByVal pixelSize As Integer, ByRef target As PictureBox) Dim x As Long, y As Long, moduleSize As Integer target.ScaleMode = vbPixels target.AutoRedraw = True For y = 0 To UBound(matrix, 2) For x = 0 To UBound(matrix, 1) If matrix(x, y) = 1 Then target.Line (x * pixelSize, y * pixelSize)-Step(pixelSize - 1, pixelSize - 1), vbBlack, BF Else target.Line (x * pixelSize, y * pixelSize)-Step(pixelSize - 1, pixelSize - 1), vbWhite, BF End If Next Next End Sub Practical Implementation Strategies Given the complexity, production VB6 systems rarely implement QR generation from scratch. Instead, they use:
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VB6's PictureBox and Printer objects use Windows GDI, which lacks antialiasing for precise module sizing. Generating scalable vector output (EMF) requires complex API calls. Algorithmic Components of a QR Code Generator A complete VB6 implementation would require these modules: Module 1: Data Encoding (Alphanumeric Mode Example) Public Function EncodeAlphanumeric(ByVal sData As String) As Byte() ' Alphanumeric mode (0-9, A-Z, space, $%*+-./:) Dim i As Long, j As Long, c As Integer Dim buffer() As Byte, tempVal As Integer ReDim buffer(0 To Len(sData) * 2) ' Over-estimate For i = 1 To Len(sData) Step 2 c = CharToValue(Mid(sData, i, 1)) If i + 1 <= Len(sData) Then tempVal = c * 45 + CharToValue(Mid(sData, i + 1, 1)) buffer(j) = tempVal \ 256 buffer(j + 1) = tempVal Mod 256 j = j + 2 Else buffer(j) = c j = j + 1 End If Next ReDim Preserve buffer(0 To j - 1) EncodeAlphanumeric = buffer End Function Module 2: Reed-Solomon Error Correction This requires Galois Field arithmetic (GF(256)). Implementing polynomial division and generator polynomials without external libraries is complex: Module 4: Rendering to Graphics Public Sub DrawQRCode(ByRef