update destroying.md
Update the full-replacement example graph to show the transitive dependency that is required for the destroy-then-update case. Add another example describing the case where we reduce the graph to only an update and replace and the dependency on the destroy node remains.
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@ -114,6 +114,7 @@ digraph replacement {
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}
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}
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a -> a_d;
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a -> a_d;
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a -> b_d [style=dotted];
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b -> a_d [style=dotted];
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b -> a_d [style=dotted];
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b -> b_d;
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b -> b_d;
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}
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}
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@ -158,6 +159,28 @@ While the dependency edge from `B update` to `A destroy` isn't necessary in
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these examples, it is shown here as an implementation detail which will be
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these examples, it is shown here as an implementation detail which will be
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mentioned later on.
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mentioned later on.
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A final example based on the replacement graph; starting with the above
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configuration where `B` depends on `A`. The graph is reduced to an update of
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`A` while only destroying `B`. The interesting feature here is the remaining
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dependency of `A update` on `B destroy`. We can derive this ordering of
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operations from the full replacement example above, by replacing `A create`
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with `A update` and removing the unused nodes.
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![Replace All](./images/destroy_then_update.png)
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<!--
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digraph destroy_then_update {
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subgraph update {
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rank=same;
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a [label="A update"];
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}
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subgraph destroy {
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rank=same;
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b_d [label="B destroy"];
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}
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a -> b_d;
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}
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-->
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## Create Before Destroy
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## Create Before Destroy
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Currently, the only user-controllable method for changing the ordering of
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Currently, the only user-controllable method for changing the ordering of
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