Mathematica 9 is now available

DirectedInfinity

Usage

DirectedInfinity[ ]表示一个在复平面上方向未知的无穷数量.
DirectedInfinity[z]表示数量为复数z的正实数倍的一个无穷量.


Notes

• 你可以把DirectedInfinity[z] 当作复平面上一个点,这个点可以通过从原点出发,沿点 z的方向走无穷远达到.
• 有下列约定:
"\!\(\*StyleBox[\"\\\"Infinity\\\"\", \"MR\"]\) ""\!\(\*StyleBox[\"\\\"DirectedInfinity[1]\\\"\", \"MR\"]\) "
"\!\(\*StyleBox[\"\\\"-Infinity\\\"\", \"MR\"]\) ""\!\(\*StyleBox[\"\\\"DirectedInfinity[-1]\\\"\", \"MR\"]\) "
"\!\(\*StyleBox[\"\\\"ComplexInfinity\\\"\", \"MR\"]\) ""\!\(\*StyleBox[\"\\\"DirectedInfinity[\\\"\", \"MR\"]\) \!\(\*StyleBox[\"\\\"]\\\"\", \"MR\"]\) "
• 某些算术运算在 DirectedInfinity 量上进行.
• 在OutputForm中,DirectedInfinity[z]根据 Infinity来输出,而DirectedInfinity[ ]作为ComplexInfinity输出.
• 参见Mathematica全书: 3.1.8节.
• 同时参见: Indeterminate.
Further Examples

The FullForm of Infinity shows that it has a direction.

In[1]:=  

Out[1]//FullForm=

Here is an indeterminate form.

In[2]:=  

Out[2]=

This can be thought of as infinity along the complex axis.

In[3]:=  

Out[3]//FullForm=



Any questions about topics on this page? Click here to get an individual response.Buy NowMore Information
THIS IS DOCUMENTATION FOR AN OBSOLETE PRODUCT.
SEE THE DOCUMENTATION CENTER FOR THE LATEST INFORMATION.