Dihedral group homomorphisms
Let D4 be the dihedral group of order 4....
This question has the following supporting file(s):
- ma6.pdf
- modern_abstract_algebra-1.pdf
- modern_abstract_algebra-2.pdf
Solution Summary
This provides an example of finding group homomorphisms for dihedral groups.
This answer includes:
- Plain text
- Cited sources when necessary
- Attached file(s)
- ma6.docx
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Active since 2005
MSc, Gorkiy State, Gorkiy, Russia
PhD, The Weizmann Institute, Rehovot, Israel
Responses 1086

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"This is exactly what I needed. Thank you. I will be able to encorporate this into other projects that I have as well."
"Hi, this is the program I have written. It works, provided you use something like 0.0000001 and 0.9999999 as limits. The result is exactly pi squared / 6 to five decimal places. Could you have a look and tell me if there is a better formulation? (I mean, programming style and so on). Thanks. /* Numerical evaluation of the integral from 0 to infinity of x/(exp(x)-1) with the trapezoidal rule*/ #include
#include
float f(float);
float a; float b; float x; float h; float sum; int n; int i;
int main()
{
printf("Enter value for a: "); scanf("%f", &a);
printf("Enter value for b: "); scanf("%f", &b);
printf("Enter number of intervals: "); scanf("%d", &n);
h = (b - a) / n;
sum = (0.5 * h) * (f(a) + f(b));
for (i = 1; i < n; i++) {
sum = sum + h * f(a + (i * h));
}
printf("The value of the integral is: %f\n", sum);
}
float f(float x)
{
float value;
value = -(9*x*x*log(x))/(1-x*x*x); /* function is defined here */
return value;
}"