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Discrimination \thanks{Version 1.0 2004JUL31 +% {\tt twocolconf} class.}} +% { +% R P Clark\thanks{footnote}\\ +% \em Written as a by product of constraint editor production \\ +% \email{r.clark@energytechnologycontrol.com} \\ +%\and +%Second author \\ +%\em Affiliation \\ +%\em Affiliation \\ +%\email{x@any.tld}\\ +%\and +%Third author \\ +%\em Affiliation \\ +%\em Affiliation \\ +%\email{y@any.tld}\\ +%} + +%\headertitle{Enables an alternate running header, if applicable to current layout} + + +% \begin{abstract} + +% This paper concentrates on an algorithmic method for determining the +% available zones in an Euler Diagram. It introduces the concepts of pure +% and enclosing relations between contours and chains of pure intersections. +% By representing +% spider/constraint diagrams as directed graphs, this then develops rules and +% a recursive strategy +% determining the available zones, and by deduction, eliminating examining contour combinations that +% will not contain available zones. +% \end{abstract} + + + +\section{Introduction : Euler Diagram and Zones Available for use} + + +\subsection{Defining Available Zones} + +An Euler diagram as opposed to a Venn diagram defines a universe of discourse. +In a Venn diagram all possible zones are visible and available +for placing of existential objects.% \cite{wiki}. +\par +An Euler diagram, by not having to make all possible zones available +restricts this and can place conjunctive constraints on the number combinations of +attributes that the diagram respesents. +\par +When performing logical reasoning on euler diagrams with added existential objects, +it is important to note which available zones do not have objects associated with them. +These represent cases where the user has left them undefined, or considers them to +be a general case. Either way they need to be flagged as an ommission error or +collected. In order to do this a method of finding all available zones in an euler diagram is necessary. + +\par + +For a zone to be available for use it must + +\begin{itemize} +\item {Exist} meaning that the contours making up the zone must intersect. +\item {Not be Obscured} The intersection must not be covered by other zones. +\end{itemize} + + +\par + +Thus for a diagram $ D $ consisting of a set of zones $ Z $ where the zones in the diagram +$ Z_{n} $ + are defined as a sets of intersection contours $ A_{n} $, and exclusion sets +$ B_{n} $. + +\subsubsection{Testing for Obscuration} + +Obscuration is tested for by being able to subtract one shape from another +with a resultant shape only containg the remainder of the subtraction. +This is as defined in the Java Area classes \cite{javaarea} . +A zone obscured by other contours is one that forms the area of intersection +of the set $ A_{n} $ and then having all the areas from set $ B_{n} $ subtracted from it +no surface area left. + +Firstly let us define the meaning of availability in concrete area terms. +In figure \ref{fig:ex1}, there is an Euler diagram with the following zones available. + + +\par +\vspace{0.3cm} +\begin{tabular}{||l|l|c|c||} \hline \hline + {\em Included set $A_{n}$ } & {\em Excluded $set B_{n}$ } & & {\em Available} \\ \hline + \{ \} & \{ D C B A \} & 1 & Y \\ \hline + \{ A \} & \{ D C B \} & 2 & Y \\ \hline + \{ B \} & \{ D C A \} & 3 & Y \\ \hline + \{ B A\} & \{ D C \} & 4 & Y \\ \hline + \{ C \} & \{ D B A \} & 5 & N \\ \hline + \{ C A \} & \{ D B \} & 6 & N \\ \hline + \{ C B \} & \{ D A \} & 7 & N \\ \hline + \{ C B A \} & \{ D \} & 8 & N \\ \hline + \{ D \} & \{ C B A \} & 9 & Y \\ \hline + \{ D A \} & \{ C B \} & 10 & N \\ \hline + \{ D B \} & \{ C A \} & 11 & Y \\ \hline + \{ D B A\} & \{ C \} & 12 & N \\ \hline + \{ D C \} & \{ B A \} & 13 & Y \\ \hline + \{ D C A \} & \{ B \} & 14 & N \\ \hline + \{ D C B \} & \{ A \} & 15 & Y \\ \hline + \{ D C B A \} & \{ \} & 16 & N \\ \hline + \hline +\end{tabular} +\vspace{0.3cm} + + Note $B \cap C$ and $ C $ are not available in this diagram because it is impossible to place objects on them. + Objects could be placed on $ B \cap C \cap D $ and $ B \cap D $ however. + + + \begin{figure} + \vskip 4.2cm + \special{psfile=fzd/exampleareasubtraction1.eps hoffset=0 voffset=-10 hscale=60 vscale=60}\caption[Area Intersection]{ + Simple Euler Diagram + \label{fig:ex1}} + \end{figure} + + Examining the intersection $ A \cap B $ the corresponding Area is shown in red + in figure \ref{fig:ex2}. + + + \begin{figure} + \vskip 4.2cm + \special{psfile=fzd/exampleareasubtraction2.eps hoffset=0 voffset=-10 hscale=60 vscale=60}\caption[Area Intersection]{ + Area representation of intersection between set A and B + \label{fig:ex2}} + \end{figure} + + The area to be subtracted is shown in blue in figure \ref{fig:ex3}. + Note that here the intersection exists + and is not obscured by the areas made up from the other contours. + It is therefore available. + It can be seen that the zone $ B \cap C $ is not available in the + diagram because it is obscured by the + areas comprised of the other contours $ C \cup D $ + (in fact in this diagram only $ D $ is required to prove obscuration + because $ C \subset D $ ). + +\begin{figure} +\vskip 4cm +\special{psfile=fzd/exampleareasubtraction3.eps hoffset=0 voffset=-10 hscale=60 vscale=60}\caption[Area Intersection]{ +Area representation of exclusion Zone to be subtracted +\label{fig:ex3}} +\end{figure} + +%\begin{picture}(200,200)(10,10) +%\put(20,0){\circle{20}} +%\end{picture} + + +%\clearpage + +\subsubsection{Formal expression of Area Operations} + +This section deals with operations on the concrete diagrams using Areas. +An intersection for instance therefore represents an intersection of the Areas +denoted by the contours. + + +\equation +\label{available5} +{AreaIntersection}_{n} = \; \stackrel{\bigcap a }{a \in A_{n} \wedge a \not\in B_{n}} +\endequation + +Note this implies contours in $B_{n}$ could intersect with the zone formed by $A_{n}$, but where all +contours in $B_{n}$ represent those excluded from the zone under scrutinty. + +\par +The $AreaIntersection_{n}$ may form a zonal region,% \cite{cried}, +but for the purposes of this investigation, +may be interpreted as a boolean variable. +There is either surface area or not. The zone exists or does not. + +\equation +\label{available6} +{AreaExclusion}_{n} = \; \stackrel{\bigcup b }{b \not\in A_{n} \wedge b \in B_{n} } +\endequation + + + +%\begin{eqnarray} +\equation +\label{available7} +\begin{array}[t]{c} + {RemainingIntersection}_{n} = \\ + {AreaIntersection}_{n} - {AreaExclusion}_{n} +\end{array} +\endequation +%\end{eqnarray} +Note the subtraction here is again, an Area operation. +The remaining intersection could be one or more visible zones on the diagram, +but as long as there is some surface area +left, then the zone has not been obscured. +It can thus be used as a boolean variable. If $surface\_area > 0 $ exists in the ${RemainingIntersection}_{n}$ then +the expression is true. + + +%\clearpage + +\subsubsection{Testing for zone Availability} + +Firstly that the intersection exists in the concrete diagram. +\equation +\label{available1} +%Z_{n} = (A_{n},B_{n}) \Rightarrow \forall \; A_{n} \; \mid \; a \cap A_{n} +Z_{n} = (A_{n},B_{n}) \; \Rightarrow \; AreaIntersection_{n} +\endequation + +If the above implication is true we can go on to test for obscuration. +. +\equation +\label{available2} +Z_{n} = (A_{n},B_{n}) \Rightarrow \; RemainingIntersection_{n} +\endequation + +And finally the sets A and B added together must be equal to the set of all countours in +diagram D, i.e. all contours must be represented in $A_{n}$ and $B_{n}$. + +\equation +\label{available3} + B_{n} \cup A_{n} = D +\endequation + +A zone is thus considered {\em available} if the above criteria (i.e. equations \ref{available1},\ref{available2},\ref{available3} ) are true. + +\subsection {Algorthms for finding Available Zones} + +One could take all possible combinations of contours and check each case. +For all combinations of contours, examine to find out if the intersection exists, and then if it does, examine all +the excluded contours and ensure that they do not obscure the intersection. If both conditions are trus the zone is 'available'. +\par +Checking all possible combinations is henceforth referred to as the 'Brute force method'. +\par +The brute force method is simple, and +would be practical for small numbers of contours. However as constraint/spider +diagrams become used in practise larger numbers of contours and very large diagrams will become common. +\par +For instance were a diagram to contain 32 contours, to brute forcecheck for the existance of all contours would take +all possible combinations of 32 objects. This corresponds to a binary count and thus $ 2^{32} $ possible zones to check for. +\par +A diagram with 32 contours would contain a potential of over 4 billion zones. +\par +Multiply that by the on average 16 operations ( area intersection compares ) that must be carried +out for each zone, added to an average of 16 obscuration comparisons, +and an astronomical number of area comparisons would be required ($ 32.2^{32} $). +%A similar problem existed with computational frequency analysis +%in the mid 1960's where the algorithmically more efficient FFT \cite{fft} became the industry standard +%as opposed to the DFT. +\par +In general then the brute force zone search, with obscuration testing, takes +\equation +2^{N}.2.\frac{N}{2} +\endequation + +or + +\equation +\label{bruteforce} +N.2^{N} +\endequation + +\par + + This author therefore sees an efficient algorithm for determining available zones as a necessity +for a practical euler/spider diagram analyser. + +\par +The algorithm described in this paper works on the principle of examining the +contours for two types of relationships. +This information is then used to create directed graphs, which are then traversed. From the spanning trees, +most of the non available zones are eliminated early on. For zones which may be available, two tests are required. +The first that they actually exist in the concrete diagram, and secondly that they are not obscured by + combinations of other contours. +The initial searches form two cross products of the contours (see \ref{detpe} ) + performing $2.N^2$ area operations. + +After these initial area operations subsets of the contours can be defined (pure intersection chains) +by traversing the pure intersection relationships. The pure intersection chains +are subsets of the contours in the diagram. +These subsets of the contours are denoted as the set $G$. +In searching for the availability of zones, area operations only need be applied +within each set $G$. +By only having to search within subsets of the contours effeciency of the algorithm is improved. +For the brute force algorithm, $ G \equiv N $. + +For each potential zone identified, it must be checked against $G\#$ other contours +where $ G \subseteq N$ + for proof of concrete existence and +for obscuration. The set $ G $ is divided into two, those included in the prospective zone $I$ + and those outside and +used to check for obscuration $ O $ . Note $ O + I \leq N $ because $ G \subseteq N $. +Thus for this algorithm, where $ Z\# $ is the number of potential zones as identified by tree spanning + +\equation +\label{seteq} +2.N^{2} + Z\#.G +\endequation + +\equation +\label{incobs} +2.N^{2} + Z\#.(O + I) +\endequation + +Thus for a $ Venn N $ diagram this algorithm is less efficient by $ 2.N^{2} $ +i.e. for a Venn N diagram $Z\# = N^{2}$ + +\equation +%\label{fzditer1} +2.N^{2} + 2^{N}.2.\frac{N}{2} +\endequation + +\equation +%\label{fzditer1} +2.N^{2} + 2^{N+1} +\endequation + + + But for any diagram less +complicated than Venn N, where $ Z\# $ +is small in comparison with $2^{N}$ the algorithm becomes far more efficient. + +Examples of complexity savings are shown in section \ref{complexity}. + + + +\begin{figure} +\vskip 6cm +\special{psfile=fzd/piee.ps hoffset=0 voffset=-10 hscale=40 vscale=40}\caption[Pure Intersection Zone Capture Method]{ +A Pure Intersection and an Enclosure +\label{fig:piee}} +\end{figure} +\subsection { Relationships between Contours } + +The algorithm for fast finding of available zones depends upon defining three new relationships between contours. + +\begin{itemize} +\item {Pure Intersection} +\item {Enclosure} +\item {Belonging to a Pure Intersection Chain} +\end{itemize} + +\subsubsection { Pure Intersection } + +A pair of contours are said to have 'pure intersection' if the contours overlap. + +\subsubsection{Enclosure} + +A countour is said to be enclosed if it fits completely within another contour. + +\subsubsection { Pure Intersection Chains } + +\begin{figure} +\vskip 6cm +\special{psfile=fzd/pic.ps hoffset=0 voffset=0 hscale=40 vscale=40}\caption[Pure Intersection Zone Capture Method]{ +Pure Intersection Zone Chain +\label{fig:pic}} +\end{figure} + +Pairs of contours may belong to the same pure intersection chain. +Pure Intersection chains are a chain of contours that can all +be linked together by pure intersection relationships ( see figure \ref{fig:pic} ). +Contours in the pure intersection chain may enclose other members +in the same chain, but not the contour that they are purely intersected with (see figure \ref{fig:picwaie}). +\par +Pure intersections relationships for the diagram in figure \ref{fig:pic} are :- +$$ +\begin{array}{lcl} +A & \stackrel{pi}\longrightarrow & B \\ +B & \stackrel{pi}\longrightarrow & A \\ +B & \stackrel{pi}\longrightarrow & C \\ +C & \stackrel{pi}\longrightarrow & B \\ +D & \stackrel{pi}\longrightarrow & C \\ +C & \stackrel{pi}\longrightarrow & D \\ +\end{array} +$$ + +\par +Relationships for the diagram in figure \ref{fig:picwaie} include one enclosure. + +$$ +\begin{array}{lcl} +A & \stackrel{pi}\longrightarrow & B \\ +B & \stackrel{pi}\longrightarrow & A \\ +B & \stackrel{pi}\longrightarrow & C \\ +C & \stackrel{pi}\longrightarrow & B \\ +D & \stackrel{pi}\longrightarrow & C \\ +C & \stackrel{pi}\longrightarrow & D \\ +E & \stackrel{pi}\longrightarrow & C \\ +C & \stackrel{pi}\longrightarrow & E \\ +\\ +E & \stackrel{enc}\longrightarrow & D \\ +\end{array} +$$ + +Because {\em A,B,C,D} all share pure intersection connections they all belong to the same pure intersection chain. + +NB: Three or more linked pure intersections contitute a 'pure intersection chain'. + +\subsubsection { Determining the Pure Intersection and Enclosure Relationships } +\label{detpe} +By applying java Area searches for enclosure and intersection on each +contour against all others a collection of pure intersection relationships +and enclosure relationships can be determined. +This forms a list of relationship pairs from the cross product of all the contours. + +\equation +%\label{crossprodsingle} +\begin{array}{l} + pi(a,b) \; \Rightarrow +%\stackrel{\Delta}{=} + \; \forall \; C \; \bullet \; a \; X \; \forall C \; \bullet \; b \\ + \; \bullet (a \cap b) \; \wedge \; \neg (a \supseteq b) \; \wedge \; \neg (b \supseteq a) \\ +\end{array} +\endequation + + + +\begin{figure} +\vskip 6cm +\special{psfile=fzd/pice.ps hoffset=0 voffset=0 hscale=40 vscale=40}\caption[Pure Intersection Zone Capture Method]{ +Pure Intersection Chain with an implicit Enclosure +\label{fig:picwaie}} +\end{figure} + +\subsubsection {Determining Enclosure } + +When a contour completely encloses another contour, it has an enclosing relationship. +See figure \ref{fig:piee} + +To determine the enclosure relationships for the diagram, + all contours are checked for enclosure relationships with each other. +This again, forms a list of relationship pairs from cross product of all the contours. + + +\equation +%\label{crossprodsingle} +\begin{array}{l} + enc(a,b) \; +%\stackrel{\Delta}{=} +\Rightarrow \; \forall \; C \; \; \bullet a \; X \; \forall \; C \; \bullet \; b \\ + \; \bullet (a \supset b) \\ +\end{array} +\endequation + + +\subsection { Rules that can be derived from the three relationships } + +\subsubsection { Rule 1: Simple Zone Creation } + +Any contour not belonging to a pure intersection chain, will create a zone containing itself, and any enclosing contours. + +\subsubsection { Rule 2: All Pure Intersection chains and enclosures can be represented on a directed graph } + +By displaying pure intersection relations and enclosure relations in different colours +both can be represented on the same coloured directed graph (CDG). I have chosen blue for pure +intersections and red for enclosures for the examples that follow. + + +Figure \ref{fig:pig1} Shows a CDG for the diagram in figure \ref{fig:pic}. Note that traversing through this graph reveals all the intersections, and that there are no loops in the traversal, meaning that no multiple intersections exist. +\begin{figure} +\vskip 6cm +\special{psfile=fzd/pig1.ps hoffset=0 voffset=0 hscale=40 vscale=40}\caption[Pure Intersection Zone Capture Method]{ +Coloured Directed Graph of Pure Intersection Chain +\label{fig:pig1}} +\end{figure} + + + +\begin{figure} +\vskip 6cm +\special{psfile=fzd/pig2.ps hoffset=0 voffset=0 hscale=40 vscale=40}\caption[Pure Intersection Zone Capture Method]{ +Coloured Directed Graph of Pure Intersection Chain with an implicit Enclosure +\label{fig:pig2}} +\end{figure} + + +\subsubsection { Graph Traversal } + +By traversing the graphs and applying tests for implicit enclosure within a pure intersection chain +from each contour belonging to it, and applying any enclosure relations all possible +zone combinations are revealed. +A path may not loop, i.e. it cannot branch to a contour all ready examined in the path. + +\subsubsection{ Rule 3: Traversal Reduction : Avoiding Repeated Area checking } +As each potential zone is discovered and checked it is temporarily stored, + and if re-discovered on a new path, is not subjected to Area testing. + +\subsubsection { Rule 4: Pure Intersection Pair Zone Creation } + +If any pure intersection exists, a potential zone exists. This zone +will intersect with any contour which has an enclosure relationship with +any of the pair in the pure intersection. +It may also be enclosed by a member of the pure intersection chain it belongs to. +Thus where a pair intersection exists, checking for its existence is unnecessary, +but checking for obscuration is. +\par +Note by only searching within the pure intersection chain, unnecessary obscuration tests are avoided +and this refines the obscuration test in equation \ref{available7}. +\par +If a zone does not belong to a pure intersection chain, no obscuration testing is necessary. +\par +Note : In figure \ref{fig:picwaie} note that contours \em{D} and \em{E} are in + the same pure intersection chain, but that +\em{E} also encloses \em{D}. + + + + +\subsubsection { Rule 5: Multiple Zone Creation } + + +A circular reference (often described as a circuit \cite{gtl} \cite{alggraph}) containing more than one pair of pure intersections + indicates the possibility +of a multiple intersection of the contours in the path. The converse is true. +Should there be no circular path, there can be +multiple intersection along this path. +\par +This is best shown as an example, see figures \ref{fig:abc1}, \ref{fig:abc2} and \ref{fig:abc3}. + Consider the three contours A, B and C. +These belong to the same pure intersection chain, +and the graph has a circular reference. However one contains a an $ A \cap B \cap C $ + zone and the other does not. +\par +Multiple intersections due to enclosure are discovered by traversing the +enclosure relations. +\par + +\label{fzd} +\begin{figure} +\vskip 6cm +\special{psfile=fzd/abc1.eps hoffset=0 voffset=0 hscale=60 vscale=60}\caption[Pure Intersection Zone Capture Method]{ +Circular reference with multiple zone +\label{fig:abc1}} +\end{figure} + + +\label{fzd} +\begin{figure} +\vskip 6cm +\special{psfile=fzd/abc2.eps hoffset=0 voffset=-20 hscale=60 vscale=60}\caption[Pure Intersection Zone Capture Method]{ +Circular reference without multiple zone +\label{fig:abc2}} +\end{figure} + + +\label{fzd} +\begin{figure} +\vskip 6cm +\special{psfile=fzd/abcgraph.ps hoffset=0 voffset=-10 hscale=30 vscale=30}\caption[Pure Intersection Zone Capture Method]{ +Pure Intersection Zone and Enclosure +\label{fig:abcgraph}} +\end{figure} + +In order to examine multiple intersections, the spanning tree from the contour under inspection must be +recursively iterated (only within the pure intersection chain it belongs to i.e. within the subset $G$). + +Should a path arrive back at its start vertex, a circular reference has been found +and there is the possibility of a multiple intersection zone, see figure \ref{fig:abcgraph}. +\par +Note that the contour maps for {A,B,C} in figure \ref{fig:abc1} and \ref{fig:abc2} +are identical. The actual presence of the multiple intersection zone existing in the concrete diagram, must be tested for +using area comparisions. +The test must use coordinates from the concrete diagram to perform an Area comparison. +\par +However, by only searching for them when a circular path is found, unnecessary searches are not undertaken. +This is the principal strength of this algorithm. + +This will eliminate most non visible zones from requiring area searches. + +\subsection{Zone Obscuration Test} + +A zone enclosed by a member of its pure intersection, or enclosed completely will + be correctly cwdiscovered by the recursive and iterative process. However, it is possible that two or + more contours may combine to obscure a contour. This must be tested for, by + taking the area intersection of all contours comprising the potential zone, +and then subtracting all other areas. If any area remains, the zone is unobscured. +\par +Note that the obscuration test only need be applied within the pure intersection chain. +This is because a contour can only have a pure intersection chain or enclosure relationship with any other contour. +If the contour is enclosed it simply adds to the 'included ' contours. +Now only one (or more members in combination) of the same pure intersection chain can obscure a zone within it. +This reduces the number of obscuration tests to perform. + +\par +If a zone is discovered and is not obscured, it is deemed a visible zone see equations \ref{available1},\ref{available2},\ref{available3},\ref{available4}. + + +\section{ Graph Traversal and Algorithm Development } + +Using the rules from the previous section and some dry runs of the +procedure an efficient recursive algorithm has been developed. +Essentially, a spanning tree is created originating from each contour +in the diagram, using the pure intersection relationships. + +\subsection { Traversal of a Simple Pure Intersection Chain } + +Starting with the pure intersection chain in figure \ref{fig:pic}, with the contour A. + Note that create zone -or- CZ means that the potential zone, with intersecting elements +is checked for enclosure by all contours in the diagram with an enclosing relationship, and then +specifically created as an Area\cite{javaarea}, and this Area object is checked for +existence and for obscuration. NP means a repeated path, where zones rediscovered will not be +re-investigated as area objects. +\par +Iteration 1. Contour A +$$ +\begin{array}{lclcl} +A & & & CZ & A \\ +A & \stackrel{pi}\longrightarrow & B & CZ & A \cap B \\ +B & \stackrel{pi}\longrightarrow & C & CZ & B \cap C\\ +C & \stackrel{pi}\longrightarrow & D & CZ & C \cap D \\ +\end{array} +$$ +Note the individual case of A is considered, and then on through the chain of pure intersections. +Contour A is now marked as processed. +Next contour B is processed. +\par +Iteration 2. Contour B +$$ +\begin{array}{lclcl} +B & & & CZ & B\\ +B & \stackrel{pi}\longrightarrow & A & NP \\ +B & \stackrel{pi}\longrightarrow & C & CZ & B \cap C \\ +C & \stackrel{pi}\longrightarrow & D & CZ & C \cap D\\ +\end{array} +$$ +Iteration 3. Contour C +$$ +\begin{array}{lclcl} +C & & & CZ & C\\ +C & \stackrel{pi}\longrightarrow & B & NP & \\ +C & \stackrel{pi}\longrightarrow & D & CZ & C \cap D \\ +\end{array} +$$ + +Iteration 4. Contour D +$$ +\begin{array}{lclcl} +D & & & CZ & D \\ +D & \stackrel{pi}\longrightarrow & C & NP \\ +\end{array} +$$ + +Using these iterations we have found all seven zones and only rediscovered +three during the iterations. +Only simple area searches were used to build the relation tables, + also for a brute for concrete area compare method, +we would have had to examine $ 2^{N} $ or 16 searches with an average of 4 compares (64 operations). + +\subsection { Traversal of a Pure Intersection Chain with Implicit Enclosure } + +The iteration for the diagram in figure \ref{fig:picwaie} is very similar to that +above, but the zones $ D \cup E \cup C $ would be created because of checking for enclosure within +a pure intersection chain, and $ C \cup E $ following the pure intersection path +$ C \; \stackrel{pi}\longrightarrow \; D $ and the standalone zone $ E $. + + +\subsection { Traversal of a Pure Intersection Chain with Circular Reference } + +Here we encounter the possibility of a multiple intersection zone. The {\em CZ} action +must find the intersection, and then check that it really exists using area compares. +The iteration chain then for Figure \ref{fig:abc1} or \ref{fig:abc2}. + +\par +Iteration 1. Contour A +$$ +\begin{array}{lclcl} +A & & & CZ & A \\ +A & \stackrel{pi}\longrightarrow & B & CZ & A \cap B \\ +B & \stackrel{pi}\longrightarrow & C & CZ & B \cap C \\ +C & \stackrel{pi}\longrightarrow & A & CZ & C \cap A \\ +C & \stackrel{pi}\longrightarrow & C & CZ & B \cap C \cap A \\ +\end{array} +$$ +Note the last iteration has discovered a circular path. The CZ action will now investigate the presence +of the $ B \cap C \cap A $ intersection and register it if it is in the concrete diagram. + +Iteration 2. Contour B. +$$ +\begin{array}{lclcl} +B & & & CZ & B \\ +B & \stackrel{pi}\longrightarrow & A & NP & \\ +B & \stackrel{pi}\longrightarrow & C & NP & \\ +\end{array} +$$ + +Iteration 3. Contour C. +$$ +\begin{array}{lclcl} +C & & & CZ & C \\ +C & \stackrel{pi}\longrightarrow & A & NP & \\ +C & \stackrel{pi}\longrightarrow & B & NP & \\ +\end{array} +$$ +So, using the unordered relationships, determined by individual area compares, we are able to determine the +7 visible zones by graph traversal, and one Area check (for $ A \cup B\cup C $). + +\section{Algorithm Efficiency : Iteration Comparisons against Brute Force Method} +\label{complexity} +The examples show in diagram form here use 8 contours per diagram. Using the Brute force method these would require $N 2^{N}$ or +2048 area compares to determine all visible zones. +By duplicating the structures, iteration values can be calculated for 16 contour diagrams of the same visual complexity. + +\subsection { Simple pairs of contours} + +The simple diagram, shown in figure \ref{fig:simple}, consists of four +overlapping pairs of contours. To determine the + enclosure and pure intersection relations, two cross products of area +searches are required. Thus $2 \;N^{2} $, i.e. 128 searches. +\par +Zones derived from single or pair contours do not need to be checked for existence. The pure intersection + relation has already determined the pair zone exists and a single contour always creates a zone. +Checking is required for obscuration is not required because none of the contours belong to a pure intersection. +\par +The total number of area compares/operations is therefore $2.64 \equiv 128 $ +\par +As a general case, for extrapolating larger diagrams of the same pattern + +\equation +\label{gensp} +2.N^{2} +\endequation + + + +\begin{figure} +\vskip 6cm +\special{psfile=fzd/simple.ps hoffset=0 voffset=-10 hscale=40 vscale=40}\caption[Simple Pure Intersection Pairs]{ +Simple Pure Intersection Pairs +\label{fig:simple}} +\end{figure} + +\subsection {Two Venn 3 totally Enclosed Once : a more Complex Diagram} + +The second diagram, see figure \ref{fig:tev3}, contains two Venn 3 configurations each enclosed by a contour. +Breaking this down, we have two single zones (i.e. G and H). These do not belong to a pure intersection chain and therefore require tests no for obscuration. +\par +Examining the two Venn3 structures, these require an existance check for the tripple intersection ( 3 area operations ). As the number of +contours to check for obscuration against it is 0, they do not obscuration testing. +\par +The 3 pairs require obscuration testing with the other countour. Thus 2 area operations to construct the shape of the zone, +and 1 area operation to test for obscuration, thus 3 per pair. +\par +The three single zones in the pure intersection require 1 area operation to construct the shape of the contour, and two to test for obscuration. +Thus 3 per pair. + + + +This diagram therefore requires $128 + 2.(9 + 9) \equiv 146 $ area compares. + + + +\equation +\label{genev3} +2.N^{2} + \frac{N}{4}.(18) +\endequation + +\begin{figure} +\vskip 6cm +\special{psfile=fzd/tripples.ps hoffset=0 voffset=-10 hscale=40 vscale=40}\caption[Two Enclosed Venn 3]{ +Two Enclosed Ven 3 +\label{fig:tev3}} +\end{figure} + + +\subsection {Extrapolating for N Contour Diagrams} + +Duplicating the structures in the diagrams in figures \ref{fig:tev3} and \ref{fig:simple}, + and using the general +case equations (\ref{genev3} and \ref{gensp}), a plot of area searches required +against diagram complexity +can be drawn. These graphs clearly shows that the fzd method efficiency increases with the +number of contours in a diagram. + + +\begin{figure} +\vskip 6cm +\special{psfile=fzd/perf1.ps hoffset=0 voffset=-10 hscale=60 vscale=60}\caption[Performance Comparison]{ +Perfomance from 0 to 8 contours +\label{fig:perf1}} +\end{figure} + +\begin{figure} +\vskip 6cm +\special{psfile=fzd/perf2.ps hoffset=0 voffset=-10 hscale=60 vscale=60}\caption[Performance Comparison]{ +Performance from 8 to 64 contours +\label{fig:perf2}} +\end{figure} + + +%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% +% ALREADY DONE ! Obscuration is now only looked at within pure intersection chains. +% 05AUG2006 +%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% + +% \subsection { A general Case and Algorithm efficiency plotted against number of Contours } + +% \subsection {Further Optimisation} + +% If sections of the diagram can be identified that do not interact (enclose or purely intersect with other parts) +% these can be analysed separately and reduce the $I$ and $O$ values. For instance in the Venn3 enclosed once, +% the tests for existence and obscuration, need only be applied within each of the two identical +% (in the abstract sense) separate structures. This would make the set G, discussed in equation \ref{seteq} +% half the size of the number of contours in the diagram. Work on identifying separate areas and the +% potential for nesting Euler diagrams is discussed in \cite{nied}. + + + +% \equation +% \label{gopt} +% \begin{array}{l} +% G_{optimal} \; \stackrel{\Delta}{=} \; \forall \; C \; \bullet \; a \; X \; \forall \; C \; \bullet \; b \\ +% \; \bullet (a \stackrel{pi}\longrightarrow b) \; \vee \; (a \stackrel{enc}\longrightarrow b) \; \vee \; +% (b \stackrel{enc}\longrightarrow a) \\ +%:wq +%:wq \end{array} +% \endequation + +% The optimal G sets are those within the diagram connected by any pure intersection or enclosure relationship. +% This is expressed formally in equation \ref{gopt}. + +% \parsep=0pt +% \itemsep=0pt +% \parskip=3pt +% +% \small +% \begin{thebibliography}{119} +% +% +% +% \bibitem{javaapp1} Gosling et. all {\em The Java Application Programming Interface Vol I : Addisson Wesley : ISBN 0 201 63453 8 } +% +% \bibitem{javaapp2} Gosling et. all {\em The Java Application Programming Interface Vol II : Addisson Wesley : ISBN 0 201 63459 7 } +% +% \bibitem{fft} Robert D Stum, Donald E Kirk {\em Discrete Systems and Digital Signal Processing : Addison-Wesley : ISBN 0-201-09518-1 } +% +% \bibitem{sem} Jim Woodcock, Martin Loomes {\em Software Engineering Mathematics : Pitman : ISBN 0-273-02673-9 } +% +% \bibitem{alggraph} Alan Gibbons {\em Algorithmic Graph Theory : Cambridge University Press : ISBN 0-521-28881-9 } +% +% +% \bibitem{gtl} Cadwell {\em http://www.utm.edu/cgi-bin/caldwell/tutor/departments/math/graph/intro} +% +% \bibitem{dmnt} R Garnier, J Taylor {\em Discrete Mathematics for New Technology : IoP : ISBN 0-7503-0135-X } +% +% \bibitem{dmfss} D C Ince {\em An Introduction to Discrete Mathematics, Formal System Specification and Z : Oxford : ISBN 0-19-853836-7 } +% +% \bibitem{wiki} R.P. Clark et. all {\em http://en.wikipedia.org/wiki/Euler\_diagram : Wikipedia Euler Diagram reference } +% +% \bibitem{nied} J.A. Flower, J Howse, J Taylor {\em Nesting in Euler Diagrams } http://www.cmis.brighton.ac.uk/Research/vmg/papers/GTVMT02.pdf +% +% \bibitem{cried} Howse J, Stapleton G, Flower J, Taylor J {\em Corresponding regions in Euler diagrams} http://www.cmis.brighton.ac.uk/Research/vmg/papers/D2K2HSFT.pdf +% +% \bibitem{geneuler} Jean Flower, John Howse {\em Generating Euler Diagrams :Proceedings of Diagrams 2002, Callaway Gardens, Georgia, April 2002, Springer Verlag } http://www.it.bton.ac.uk/research/vmg/VisualModellingGroup.html +% +% \bibitem{javaarea} Sun Micro Systems {\em http://java.sun.com/j2se/1.3/docs/api/java/awt/geom/Area.html } +% +% \end{thebibliography} +% + +%\end{document} + +%\theend + + + + + diff --git a/fzd/perf1.ps b/fzd/perf1.ps new file mode 100644 index 0000000..f95f006 --- /dev/null +++ b/fzd/perf1.ps @@ -0,0 +1,1643 @@ +%!PS-Adobe-3.0 +%%Creator: GIMP PostScript file plugin V 1.17 by Peter Kirchgessner +%%Title: perf1.ps +%%CreationDate: Sat Aug 5 14:10:21 2006 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