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If you have any questions about our services, you can send an email or contact us and we will contact you soon.Q:
Creating a tuple of values, which is later passed as part of a large list of tuples
I’m working on a project that requires the use of a 3 dimensional array (with 4x4x4 dimensions) to hold variable sized maps. As I am working on a C# windows form, I was looking for ways to store my map so that it’s size could expand, without resorting to using a multidimensional array or a bitmap. (As Windows does not natively support.NET 3.5).
I’ve found that.NET supports tuples, and created something that appears to be doing what I want, but I’m not sure how it could fail to initialize properly.
Here’s an example of what I’m working with.
int[,,] map = new int[4,4,4]
{
{0,0,0,0,0},
{0,0,0,0,0},
{0,0,0,0,0},
{0,0,0,0,0}
};
Unfortunately, I can’t seem to find any reason why this would fail to initialize properly. I’m assuming that each index in the tuple is assigned the value 0, but I don’t see how a value of 0 could cause a compile or runtime exception. What is happening here?
A:
Your array is initialized with four zeroes. The way this is done is to use the default value of the parameter, which is 0.
int[,,] map = new int[4,4,4] { 0, 0, 0, 0 };
There are better ways to do this in C# 3.0, but they require using an iterator.
var map = Array.CreateInstance(typeof(int), new int[,] {
{ 0, 0, 0, 0 },
{ 0, 0, 0, 0 },
{ 0, 0, 0, 0 },
{ 0, 0, 0, 0 } });
int[,,]
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You can free download and use PTC_PRO_ENGINEER_WILDFIRE_WILDFLAME_64.EXE for Windows, Mac OS, WebOS, and Linux, etc. 9 December 2011 You can buy the Pro Engineer Wildfire and FireWild 2.0 with cracked serial key.. · · Adobe Firewire Plug-In· · Adobe Firewire Link to Applications· · Adobe Firewire Plug-in View· · Adobe Firewire Plug-in the new FireWire Plug-In allows you to use Firewire connections .
· · Adobe Firewire Plug-In· · Adobe Firewire Plug-in View· · Adobe Firewire Plug-in the new FireWire Plug-In allows you to use Firewire connections .Q:
How to show that $(\mathbb Z/p\mathbb Z)^*$ is cyclic?
I have to show that $(\mathbb Z/p\mathbb Z)^*$ is cyclic. So far I proved that it is a group. Then I tried to prove that it is cyclic.
Let $a\in(\mathbb Z/p\mathbb Z)^*$ and assume that $b=a^{p-1}$. Then it is $ab=1\Rightarrow ba=1\Rightarrow a=b^{ -1}=a^{p-2}$.
Now, since $a$ is invertible, I can assume that $a=1$ and $b=2$. Then, $$ab=2\Leftrightarrow b=2a^{ -1}=2\cdot a^{p-2}\Rightarrow ab=2\cdot a^{p-1}=2$$
Now, since $2a^{p-1}=2$ it is also $a^{p-1}=2$ but, from here I am stuck.
A:
You have the right idea
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