VertexGroups, Groups, Matrices...

Ok I need some help, who helps me gets rep of course . Here's a part of peasant.mdl without faces part.

(46 vertices)

VertexGroup {
2,
2,
1,
1,
0,
0,
2,
1,
1,
0,
2,
3,
1,
3,
0,
0,
3,
3,
1,
1,
1,
0,
5,
4,
5,
4,
4,
2,
2,
4,
5,
2,
5,
2,
7,
3,
7,
7,
6,
7,
6,
6,
6,
3,
3,
3,
}
Groups 8 13 {
Matrices { 2, 10 },
Matrices { 10 },
Matrices { 10, 11 },
Matrices { 10, 14 },
Matrices { 11 },
Matrices { 11, 12 },
Matrices { 14 },
Matrices { 14, 15 },
}

OK now clarify what these means. Correct me:

Vertex groups are obvious. Every vertex is listed and v. group he is assigned to.
But the matrices part. I know there is assignment vertex group -> bone. What these numbers mean? And how is this applied at bone?

no, vertex groups, select the matrices that vertices will follow, matrices say to which bones the vertex linked to the matrice by vertex group, follows (can be more than 1 bone).

example:

VertexGroup {
2,----> this one links with (bolded-red matrice)
2,
1,
1,
0,
0,
2,
.............
Groups 8 13 {
Matrices { 2, 10 },
Matrices { 10 },
Matrices { 10, 11 },---> links to the bones of object id 10 and 11
Matrices { 10, 14 },
...................................

Ok... I understand that stuff, even you told it so messy :) REP

The numbers of the vertex group correspond to the position of the matrix.
Example:
Vertex Group {
2, -- corresponds to the matrix position number
2, -- corresponds with Matrix position 2
1, -- corresponds with Matrix position 1
......

Groups 8 13 {
Matrices { 2, 10 }, -- Matrix position 0, links every vertex group labeled 0 to ObjectIds 2 and 10
Matrices { 10 }, -- Matrix position 1, links every vertex group labeled 1 to ObjectId 10
Matrices { 10, 11 }, -- Matrix position 2, links every vertex group labeled 2 to ObjectIds 10 and 11

Too late. But I'll rep you, at least you wrote it little clearer

EDIT:I can't rep today. I'll rep you if I won't forget.

And to add
Obviously there's 8 matrices, with 13 bone assignments in total.

No rep for you... you got to much and I hit a limit... :)

I'll rep SF then :)

OK and rep yourself :D