//creation of vector
object v →000001= new Vector(1.0, 2.0, 3.0);
object u →000002= new Vector(3);
// all componets in vector will be replaced by zero
→000021u.Zero();
//filling value of compoments by number
FOR(i, 0, u.Count()-1) {
u[i] →000011= i;
}
//number of components in vector
→000041TEXT("number of components in vector");
double numberofcomp →000015= v.Count();
//euclid norm of vector
→000042TEXT("euclid norm of vector ");
double euclidNorm →000016= v.EuclidNorm();
//length of vector
→000043TEXT("length of vector ");
double length →000017= v.Lenght();
//normalization of vector
→000044TEXT("normalization of vector ");
→000018v.Normalize();
FOR(i, 0, v.Count()-1) {
→000019TEXT(VAL(v[i], 1));
}
//compare of two vectors
→000045TEXT("compare of two vectors ");
same →000007= v.CompareVector(→000006u);
//inserting of componet to vector at the end
→000046TEXT("inserting of componet to vector at the end ");
→000023v.InsertComponent(4.0);
FOR(i, 0, v.Count()-1) {
→000024TEXT(VAL(v[i], 1));
}
//inserting of componet to vector at the defined position
→000047TEXT("inserting of componet to vector at the position ");
→000026u.InsertComponentOnPos(u.Count(), 4.0);
FOR(i, 0, u.Count()-1) {
→000025TEXT(VAL(u[i], 1));
}
//addition of value of scalar
→000048TEXT("addition of value of scalar ");
→000027v.AddScalar(5.0);
FOR(i, 0, v.Count()-1) {
→000028TEXT(VAL(v[i], 1));
}
//substraction of value of scalar
→000029v.SubtractScalar(5.0);
→000049TEXT("substraction of value of scalar ");
FOR(i, 0, v.Count()-1) {
→000030TEXT(VAL(v[i], 1));
}
//multiplication by scalar
→000050TEXT("multiplication of vector by scalar ");
→000031v.MultipleByScalar(5.0);
FOR(i, 0, v.Count()-1) {
→000032TEXT(VAL(v[i], 1));
}
//division by scalar
→000051TEXT("division by scalar ");
→000033v.DivideByScalar(5.0);
FOR(i, 0, v.Count()-1) {
→000034TEXT(VAL(v[i], 1));
}
//addition of vector
→000052TEXT("addition of vector ");
→000004v.AddVector(u);
FOR(i, 0, v.Count()-1) {
→000008TEXT(VAL(v[i], 1));
}
//substraction of vector
→000053TEXT("substraction of vector ");
→000005v.SubstractVector(u);
FOR(i, 0, v.Count()-1) {
→000020TEXT(VAL(v[i], 1));
}
//addition of vector and creation of new
→000054TEXT("addition of vector and creation of new ");
object w →000039= →000035v.AddAndCreateVector(u);
FOR(i, 0, w.Count()-1) {
→000036TEXT(VAL(w[i], 1));
}
//substraction of vector and creation of new
→000055TEXT("substraction of vector and creation of new ");
object x →000040= →000037v.SubstractAndCreateVector(u);
FOR(i, 0, x.Count()-1) {
→000038TEXT(VAL(x[i], 1));
}
→000057TEXT("Dot product ");
double a →000058= v.DotProduct(u);
→000068TEXT("Cross product - 2D");
object f →000064= new Vector(1, 2);
object g →000065= new Vector(4, 5);
object h →000066= f.CrossProduct(g);
FOR(i, 0, h.Count()-1) {
→000067TEXT(VAL(h[i], 1));
}
object z →000070= →000069f.Rotate2DVector(90.0);
FOR(i, 0, z.Count()-1) {
→000077TEXT(VAL(z[i], 1));
}
object zz →000071= →000072f.Rotate2DVector(0.7071, 0.7071);
FOR(i, 0, zz.Count()-1) {
→000078TEXT(VAL(zz[i], 1));
}
double alpha →000073= g.Alpha2DVect();
double alphaO →000074= g.GetOrientAngle2DVect(new Vector(0, 1));
object gPerpen →000075= g.GetPerpendicular2DVector();
FOR(i, 0, gPerpen.Count()-1) {
→000079TEXT(VAL(gPerpen[i], 1));
}
object gPerpenNorm →000076= g.GetPerpendicularNormal2DVector();
FOR(i, 0, gPerpenNorm.Count()-1) {
→000080TEXT(VAL(gPerpenNorm[i], 1));
}
object c →000059= new Vector(1, 2, 3);
object d →000060= new Vector(4, 5, 6);
object e →000061= c.CrossProduct(d);
FOR(i, 0, e.Count()-1) {
→000063TEXT(VAL(e[i], 1));
}
//dyadic multiplication
→000056TEXT("dyadic multiplication ");
object M →000012= v.DyadicMultiplication(u);
FOR(i, 0, v.Count()-1) {
FOR(j, 0, v.Count()-1) {
→000014TEXT("matrix[" & i & "][" & j & "] = " & M[i][j]);
}
}
Layout 0
Layout 1
Layout 2
Layout 3
Layout 4
Layout 5
http://sciadesignforms.com/
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"Count " & vector.Count()
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VAL(v[i], 1)
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matrix
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"matrix[" & i & "][" & j & "] = " & M[i][j]
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VAL(v[i], 1)
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VAL(v[i], 1)
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VAL(v[i], 1)
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VAL(u[i], 1)
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VAL(v[i], 1)
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VAL(v[i], 1)
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VAL(v[i], 1)
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VAL(v[i], 1)
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VAL(w[i], 1)
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VAL(x[i], 1)
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"number of components in vector"
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"euclid norm of vector "
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"length of vector "
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"normalization of vector "
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"compare of two vectors "
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"inserting of componet to vector at the end "
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"inserting of componet to vector at the position "
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"addition of value of scalar "
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"substraction of value of scalar "
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"multiplication of vector by scalar "
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"division by scalar "
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"addition of vector "
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"substraction of vector "
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"addition of vector and creation of new "
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"substraction of vector and creation of new "
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"dyadic multiplication "
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"Dot product "
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VAL(e[i], 1)
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VAL(h[i], 1)
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"Cross product - 2D"
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VAL(z[i], 1)
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VAL(zz[i], 1)
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VAL(gPerpen[i], 1)
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VAL(gPerpenNorm[i], 1)