No problem here.
This kind of problem seems to happen from time to time with squeaksource. Try again?
>
> In any case, your lib is excellent.
>
> Cheers,
> Alexandre
>
> <Screen shot 2010-06-11 at 09.29.22.png>
>
> On 11 Jun 2010, at 05:22, Simon Denier wrote:
>
>>
>>
>> Ok I defined a MADisjointSets algorithm to do what you need (indeed forgets that
I needed some node with nextNodes)
>>
>> See tests in MADisjointSetsTest
>>
>>
>> On 11 juin 2010, at 01:20, Alexandre Bergel wrote:
>>
>>>> MOKruskal will return edges to build some trees, not the components.
>>>>
>>>> Nothing out of the box, but it's pretty easy to use MODisjointSetNode
and a graph traversal to do that.
>>>>
>>>> nodes do: [:n|
>>>> n makeSet ].
>>>> nodes do: [:n|
>>>> n nextNodes do: [:next |
>>>> n union: next ]]
>>>> nodes inject: Dictionary new into: [:d :n |
>>>> (d at: n find ifAbsentPut: [OrderedCollection new]) add: n ]
>>>>
>>>> should return a map where each value is a connected component
>>>
>>> I have no idea how to use this.
>>> I tried:
>>> -=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=
>>> | g |
>>> g := MOGraphStructure new.
>>> g nodeClass: MODisjointSetNode.
>>> g edgeClass: MOGraphEdge.
>>> g nodes: (1 to: 5).
>>> g edges: {1 -> 2. 2 -> 3 . 4 -> 5} from: #key to: #value.
>>> g nodes do: [:n|
>>> n makeSet ].
>>> g nodes do: [:n|
>>> n nextNodes do: [:next |
>>> n union: next ]].
>>> g nodes inject: Dictionary new into: [:d :n |
>>> (d at: n find ifAbsentPut: [OrderedCollection new]) add: n ]
>>> -=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=
>>>
>>> There are 5 implementors of nextNodes: MASndNode, MATNodeNode, MOHitsNode,
MOLayerNode, MOTarjanNode.
>>>
>>> What should I do?
>>>
>>> Alexandre
>>>
>>>
>>>>
>>>>
>>>>>
>>>>> Doru
>>>>>
>>>>>
>>>>> On 10 Jun 2010, at 00:58, Alexandre Bergel wrote:
>>>>>
>>>>>> Hi!
>>>>>>
>>>>>> I haven't closely followed the status of the moose algo. I am
looking for a way to get group of interconnected nodes.
>>>>>>
>>>>>> A simple test would be:
>>>>>>
>>>>>> testCycle1
>>>>>> | view |
>>>>>> view := MOViewRenderer new.
>>>>>> view nodes: (1 to: 5).
>>>>>> view edges: {1 -> 2. 2 -> 3 . 4 -> 5} from: #key to:
#value.
>>>>>> view treeLayout.
>>>>>> window := view open.
>>>>>>
>>>>>> self assert: (view root numberOfDistinctGroups = 2).
>>>>>> self assert: (view root distinctGroups first includesAllOf: (1
to: 3)).
>>>>>> self assert: (view root distinctGroups second includesAllOf: (4
to: 5)).
>>>>>>
>>>>>> Is there some material that I can use to code
#numberOfDistinctGroups and #distinctGroups ?
>>>>>>
>>>>>> Cheers,
>>>>>> Alexandre
>>>>>>
>>>>>>
>>>>>> _______________________________________________
>>>>>> Moose-dev mailing list
>>>>>> Moose-dev(a)iam.unibe.ch
>>>>>>
https://www.iam.unibe.ch/mailman/listinfo/moose-dev
>>>>>
>>>>> --
>>>>>
www.tudorgirba.com
>>>>>
>>>>> "Yesterday is a fact.
>>>>> Tomorrow is a possibility.
>>>>> Today is a challenge."
>>>>>
>>>>>
>>>>>
>>>>> _______________________________________________
>>>>> Moose-dev mailing list
>>>>> Moose-dev(a)iam.unibe.ch
>>>>>
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>>>>
>>>> --
>>>> Simon
>>>>
>>>>
>>>>
>>>>
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>>>>
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>>>
>>>
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>>
>> --
>> Simon
>>
>>
>>
>>
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>>
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