|  | Posted by itschy on 01/20/08 01:13 
On 19 Jan., 20:57, The Natural Philosopher <a...@b.c> wrote:> itschy wrote:
 > > On 19 Jan., 17:19, The Natural Philosopher <a...@b.c> wrote:
 > >> itschy wrote:
 > >>> On 18 Jan., 23:31, Jensen Somers <jensen.som...@gmail.com> wrote:
 > >>>> PHP has support to create images, so my guess is - if I understand the
 > >>>> problem correctly - you'll just need to find a way to draw dots and
 > >>>> lines, making them thicker depending on the weight they have.
 > >>> Not quite.
 > >>> You missed the part, where I mentiond that I do not have any
 > >>> coordinates of the nodes. Thus I'cant just draw them, cause I don't
 > >>> know where. :)
 > >>> What I seek is some solution, which finds a representation according
 > >>> to the information I have about the edges (that is, connected or not,
 > >>> and if, what weight/line length do they have).
 > >>> E.g.:
 > >>> I have three nodes A,B,C and 3 connections a(A,B,3), b(B,C,4), c(A,C,
 > >>> 5) (each with infos about from_node, to_node and weight/length.
 > >>> In this szenario, there are only two possible ways to draw that
 > >>> network correctly:
 > >>>    5
 > >>> A-----C      B
 > >>> 3\  /4     3/  \4
 > >>>   B        A-----C
 > >>>               5
 > >>> And their rotations.
 > >>> I try to find some tool/algorithm which is able to do this (and draw
 > >>> it) in php.
 > >>> Tough luck I guess... :(
 > >>> itschy
 > >> Didn't they teach you basic geometry at school?
 >
 > >> three nodes with three paths, defines a unique shape, which is constant.
 > >> It can be rotated and mirrored,without violating the original
 > >> definition, but the shape remains constant.
 >
 > >> To plot it, simply assume  one point (A) is at 0,0, the next one - say
 > >> 'B' is at the correct distance along the X axis, so in your case its
 > >> co-ordinates are 3,0.
 >
 > >> Solving the position of the third point C involves solving a pair of
 > >> simultaneous quadratic equations. Cf Pythagoras and the dropping of
 > >> perpendiculars.
 >
 > >> Namely:-
 >
 > >> Cx^2+Cy^2=(5)^2
 > >> (3-Cx)^2 +Cy^2=(4)^2
 >
 > >> Now there are either two, or none, solutions for Cy as there always are
 > >> for quadratics. One solution is the mirror of the other.
 >
 > >> Now go solve it.
 >
 > >> Its your homework, not mine.
 >
 > > Thanks for teaching me.
 > > Now, have you read anything I wrote?
 > > In short words i will summarize:
 > > 0. They did not only teach me basic geometry in school, but also
 > > analytical geometry, graph theory and such in university.
 > > 1. I try to find an EXISTING solution not write my own.
 > > 2. Jensen Somers misunderstood my initial post, so I clarified, what
 > > kind of solution I seek. I described to him exactly what you did to me
 > > (in a visual way).
 > > 3. I know well how to do it, I wanted to know if it was done before
 > > (because with all the drwaing stuff it is not worth it to implement it
 > > by myself)
 > > 4. Your answer is still welcome, maybe someone searching and finding
 > > this thread can use it. but next time please don't assume everyone
 > > else is stupid! :)
 >
 > I don't assume. I go on the evidence.
 >
 > Maths packages exist.
 > Graphics packages exists.
 > The mathematics of quadratics is well known.
 >
 > So all it needs s an unstupid unlazy person to put them all together.
 >
 > Php doesn't have a package to calculate the net loss in weight of a
 > rutting elephant after sex, either.
 >
 > If you want soenmthing that obscure, write it.
 
 So, the answer to my question would be:
 "No, it doesn't exist"
 All I wanted to know...
 
 PS: I have to admit I never wondered about that elephant thing ;)
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