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z5s)6%#T8HlLV#farxb_pw2n|Mok%FMBPG)X4u2?gW$3Hdj!7lqW0`gTrA5^&!!4#6dZPI1~mLAE7?r9&_;85E#@UIRpxIsIL&1pNZ=T z^kLu#%)x$vqJF-9AdrKi5Qo}@!V%&J`wD@A0r}_%&lv$1M<14h0uI9m<>2_qM$j%$ z_0SjrRv><`pP?8O`rvp#F-Ux(J_3DEz%&l_Gh7^gNDht?!@p7?s0$Yd+;b0>pJ0mCq z&iIhMz>o-FmL8CUqwz122n{&> zI4egWAmP`JJm|8d92y2ykU=P55GYxM3=AWOk`+_Hpu{lp3P>?U1=u;ze;2_&k11T; W%v{`lK94Yf#lk3fc@;DiDgF<@^SYS; diff --git a/doc/dependency.tex b/doc/dependency.tex index a0b52659..0a74abc5 100644 --- a/doc/dependency.tex +++ b/doc/dependency.tex @@ -77,7 +77,7 @@ vertices in which there are only forward edges. The dependency resolution problem may be viewed as a simple forward chaining problem, where we would like to begin from an initial state $S_0$ and by following allowable system transitions $t_i: S -> S$, -arrive at a desired system state $S_f$. +arrive at a desired system state $S_f$ (where $S$ is the set of all states). A system state $S_i$ is defined as the set of installed packages on the system together with their versions, i.e. $S_i = \{ (x,v) : x \text{ is @@ -106,7 +106,7 @@ composed of two conditions for the current set of installed packages. \begin{enumerate} \item All package dependencies are satisfied (we may call this a closed system) -\item No packag conflicts are present. +\item No package conflicts are present. \end{enumerate} Therefore, by atomic transition we also mean one that does not corrupt @@ -148,7 +148,7 @@ construct the graph as follows \STATE done $\gets$ true \FOR{each $u \in V_A$ with out-degree $0$} \FOR{ $v \in adj(u) $ of $G$} - \IF{$v is \notin V_A$} + \IF{$v \notin V_A$} \STATE done $\gets$ false \IF{$v$ is installed} \STATE label $v$ with 'i' @@ -230,21 +230,75 @@ symmetric, it is represented as a bidirectional edge $a \leftrightarrow b$. To distinguish dependencies from conflicts, the edges would have to be labelled in this case, for instance with 'd' and 'c'. -\section{Remove and upgrade operations} - +\subsection{Remove operation} + Dependency resolution for remove operation is similar to install. The -only difference is that we follow the topological sort order, instead -of its reverse when processing packages. +only difference is that we remove the packages in the topological order rather +than installing packages in the reverse topological order. + +\section{Remote repositories and upgrade operation} + The upgrade operation is more complicated. First of all, the system -has to distinguish between the current relation graph -(e.g. dependencies and conflicts), and the future relation graph which -may be different in rather important aspects. In theory, we allow any -dependency and conflict to change. +has to distinguish between the current relation graph (e.g. +dependencies and conflicts), and the future relation graph which may +be different in rather important aspects. In theory, we allow any +dependency and conflict to change. Therefore, we have a $G_0$ which +represents the current relations (among installed packages) in the +system, and a $G_f$ which is probably taken from a remote package +repository. We begin by noting that $G_0$ and $G_f$ have to be +compatible. That is, to say, if a package $(u,v)$ is shared across two +times, then the declarations made by the package are one and the same. -Therefore, we have a $G_0$ which represents the current relations -(among installed packages) in the system, and a $G_f$ which is -probably taken from a remote package repository. +$G_0$ can be calculated from the package information (e.g. metadata) +of the installed packages and is stored by PISI in a dedicated +database. $G_f$ is most likely constructed from a PISI Index file +corresponding to a particular package repository. Accessing both of +these entities is expensive and we should take care to minimize access +as in the previous section. + +To preserve consistency during individual transitions, the planner can +choose to remove a minimal number of packages from the system to bring +it to a clean state, and then install the new versions of these +packages in the correct order. Let us assume that it is indeed +possible to achieve this ``clean state''. Apparently, this is not +always possible because other packages may depend on the package(s) to +upgrade. At any rate, to achieve this, first we need to +calculate subgraphs of $G_0$ and $G_f$. We can calculate alternative +plans from these subgraphs if need be. + +Let $A$ be the set of packages to be upgraded from a given repository. +$G_{A,0}$ is the subgraph of $G_{0}$ induced by the ``upgrade +closure'' of $A$. The ``upgrade closure'' of a set $A$ of packages is +defined as a minimal set of packages $B \supseteq A$ such that there is no +package in $B$ that requires an upgrade for $A$ to be upgraded. This +is found by assuming that the current system state $S_0$ is +consistent, and by constructing a relation graph of the future state +of the system to detect the dependencies that have changed. + +Obviously, to make a plan, we must first know the goal state. In a +multi-package upgrade, the exact details of the goal state depend on +the graph $G_f$ of the repository. Thus, we construct a graph +$G_{A,f}$ that is a vertex-induced subgraph of $G_f$ such that it +contains all information relevant to upgrading packages $A$. We begin +by a vertex induced graph by $A$. These are the packages that will be +upgraded in any case. Then, we make a pass on the vertices, and look +at all the outgoing edges, we compare whether this edge has changed in +any substantial way from the previous version. In particular, we are +interested in whether the predicate of the edge is valid for the +version of the same package in our current system. Every compared +vertex in this manner is marked done, and the edges not valid for the +current system pull new unmarked vertices into $G_f$, this continues +until there are no unmarked vertices left. Hence, the vertices of +$G_f$ are the packages that must be upgraded. + +To actually carry out the upgrade a strategy is to upgrade one by one +all the packages in some order. A good order is again the reverse +topological order order, in fact, the operation is merely a special case of a +multi-package installation code that can install from a remote +repository. However, in case no package depends on the packages to be +upgraded, then we can carry out a completely consistency-preserving +plan as discussed above. \section{Examples} @@ -260,15 +314,37 @@ rules:\\ \\ initial state:\\ $(a,1), (b,1), (c,1)$ installed \\ + +In this case, we can find a consistency-preserving plan in terms of +install and remove operations. + \\ plan:\\ + remove $(a,1)$\\ remove $(b,1)$\\ remove $(c,1)$\\ - remove $(a,1)$\\ install $(c,3)$\\ install $(d,2)$\\ install $(a,2)$\\ +\subsection{Another upgrade} + +objective: upgrade $(b,1) \to (b,2)$\\ +\\ +current dep: $(a,1) \to[=1] (b,1) \to[=1] (c,1) \to[=1] (d,1)$\\ +repo dep: \nobreakspace{} \nobreakspace$(a,1) \to[=2] (b,2) \to[=2] (c,2) \to[=1] (d,1)$\\ + +In this case, we cannot remove $(b,1)$ because it's locked in the +chain. In fact, here there is no consistency-preserving plan in terms +of atomic single package transitions: install, remove, upgrade. In +these cases, it seems best to resort to upgrade in place, and in the +reverse topological order of dependencies. + +plan:\\ + upgrade $(c,1) \to (c,2)$ + upgrade $(b,1) \to (b,2)$ + + \subsection{A multi package remove} plan: remove $(a,2), (b,3), (c,2)$\\ @@ -288,3 +364,4 @@ plan:\\ remove $(c,2)$\\ remove $(a,2)$\\ \end{document} +