导出pdf文件问题
怎样控制导出pdf文件页面的大小?也就是一页A4的大小就是21*29.7cmhttp://data:image/png;base64,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**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导出的大小都不固定,页边距就没法固定,导出代码如下:string st = "@1.5@1.5@2.5@1.5@0.5@0.5@0@0@0@1@0@Hide@Hide";
string[] ss = st.Substring(1).Split('@');
FarPoint.Web.Spread.PrintInfo prinf = new FarPoint.Web.Spread.PrintInfo();
prinf.Margin = new PrintMargin(0, 0, 0, 0, 0, 0);//.Top = int.Parse(ss);
prinf.Margin.Top = Convert.ToInt32(Convert.ToDouble(ss) * 100 / 2.54);
prinf.Margin.Left = Convert.ToInt32(Convert.ToDouble(ss) * 100 / 2.54);
prinf.Margin.Right = Convert.ToInt32(Convert.ToDouble(ss) * 100 / 2.54);
prinf.Margin.Bottom = Convert.ToInt32(Convert.ToDouble(ss) * 100 / 2.54);
prinf.HeaderHeight = Convert.ToInt32(Convert.ToDouble(ss) * 100 / 2.54);
prinf.FooterHeight = Convert.ToInt32(Convert.ToDouble(ss) * 100 / 2.54);
if (ss == "0")
{
prinf.Centering = FarPoint.Web.Spread.Centering.None;
}
else if (ss == "1")
{
prinf.Centering = FarPoint.Web.Spread.Centering.Horizontal;
}
else if (ss == "2")
{
prinf.Centering = FarPoint.Web.Spread.Centering.Vertical;
}
else if (ss == "3")
{
prinf.Centering = FarPoint.Web.Spread.Centering.Both;
}
if (ss == "1")
{
prinf.Orientation = PrintOrientation.Landscape;
}
else prinf.Orientation = PrintOrientation.Portrait;
if (ss == "1")
{
prinf.ShowBorder = true;
}
else prinf.ShowBorder = false;
if (ss == "1")
{
prinf.ShowColor = true;
}
else prinf.ShowColor = false;
if (ss == "1")
{
prinf.ShowGrid = true;
}
else prinf.ShowGrid = false;
if (ss == "Hide")
{
prinf.ShowRowHeader = PrintHeader.Hide;
}
else if (ss == "Inherit")
{
prinf.ShowRowHeader = PrintHeader.Inherit;
}
else if (ss == "Show")
{
prinf.ShowRowHeader = PrintHeader.Show;
}
if (ss == "Hide")
{
prinf.ShowColumnHeader = PrintHeader.Hide;
}
else if (ss == "Inherit")
{
prinf.ShowColumnHeader = PrintHeader.Inherit;
}
else if (ss == "Show")
{
prinf.ShowColumnHeader = PrintHeader.Show;
}
prinf.SmartPrintPagesTall = Convert.ToInt32(29.7 * 100 / 2.54);
prinf.SmartPrintPagesWide = Convert.ToInt32(21 * 100 / 2.54);
prinf.UseSmartPrint = true;
prinf.ZoomFactor = 1.0f;
prinf.BestFitRows = false;
prinf.BestFitCols = false;
FpSpread1.Sheets.PrintInfo = prinf;
filepath = dataDir + "aa.pdf";
FpSpread1.SavePdf(filepath);
您好,这个和页面内容有关,spread web没有办法直接指定最终生成PDF的大小,这个是前端的一个限制。 prinf.SmartPrintPagesTall = Convert.ToInt32(29.7 * 100 / 2.54);
prinf.SmartPrintPagesWide = Convert.ToInt32(21 * 100 / 2.54);
这不是设置页面内容大小了吗,怎么生成pdf的大小还会超了呢 还有margin , 您需要考虑将margin 去掉或者剪掉margin
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