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1 / / Single-source unweighted shortest-path algorithm 2 void Graph::unweighted( const string & startName ) 3 I 4 5 vmap::iterator itr = vertexMapfind( startName ) ; 6 if( itr == vertexMapend( ) ) 7 throw GraphException( startName + " is not a vertex" 8 9 clearAll ( 1 ; 10 Vertex *start = (*itr) second; 11 list<Vertex * > q; 12 qpush-back( start ) ; start->dist = 0; 13 while( !qempty( ) 14 15 i 16 Vertex *v = qfront( ) ; 17 q pop-f ront ( ) ; 18 for( int i = 0; i < v->adjsize( 1 ; i++ ) 19 20 ( 21 Edge e = v->adj[ i I ; 22 Vertex *w = edest; 23 if( w->dist == INFINITY ) 24 I 25 w->dist = v->dist + 1; 26 w->prev = v; 27 qpush-back( w ) ; 28 1 29 1 30 1 31 i

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3.8a. We are using SSR to denote the sum of squares of the residuals. In other books you may find SSR used to denote the sum of squares due to regression, which is L( Yi - y)2. You may find the sum of squares of the residuals denoted by SSE, standing for the sum of squares due to error. 3.8b. The expected value of the difference between the residual sums of squares is obtained as follows. Note that SSR full = Since 0- 2 in (3.11) is an unbiased estimate of u 2, it follows that SSR full is an unbiased estimate of (n - 5)u 2 Similarly, if the reduced model is true, then SSRreduced is an unbiased estimate of (n - I)u 2 The 1 in n - 1 corresponds to the fact that the reduced model has 1 regression coefficient. The expected value of SSRreduced - SSR full is (n - I)u 2 - (n - 5)u 2 = 4u 2 when the null hypothesis is true.

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The unweighted shortest-path algorithm is implemented by the method unweighted,as shown in Figure 1523 The code is a line-for-line translation of the algorithm described previously The initialization at lines 9-1 2 makes all the distances infinity, sets Ds to 0, and then enqueues the start vertex The queue is declared at line I I as a 1istivertex * >While the queue is not empty, there are vertices to visit Thus at line 16 we move to the vertex v that is at the front of the queue Line 19 iterates over the adjacency list and produces all the w's that are adjacent to v The test D, = oo is performed at line 23 If it returns true,the update D , = D,,+ 1 is performed at line 25 along with the update of w's prev data member and enqueueing of w at lines 26 and 27, respectively

Tr( y"{l - y5)j y v{1 -

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Recall that the weighted path length of a path is the sum of the edge costs on the path In this section we consider the problem of finding the weighted shortest path, in a graph whose edges have nonnegative cost We want to find the shortest weighted path from some starting vertex to all vertices As we show shortly, the assumption that edge costs are nonnegative is important because it allows a relatively efficient algorithm The method used to solve the positive-weighted, shortest-path problem is known as Dijkstra's algorithm In the next section we examine a slower algorithm that works even if there are negative edge costs

FINDTHE SHORTEST PATH (MEASURED BY TOTAL COST) FROM A DESIGNATED VERTEX S TO EVERY VERTEX ALLEDGE COSTS ARE NONNEGATIVE

Le:.

The positive-weighted, shortest-path problem is solved in much the same way as the unweighted problem However, because of the edge costs, a few things change The following issues must be examined: 1 How do we adjust D, 2 How do we find the vertex v for the eyeball to visit

y5)f,t/) Tr( y,,{l - i)f,tyv{l _ y5)j/)

Graphs and path;

The distance for unvisited vertices represents a path with only visited vertices as intermediate nodes

= 64G 2(k p){k'. pI)

.

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Tutorial in using the Barcode Fonts in Microsoft Excel 2007, 2010, 2013 or ... For example, to encode a Code 39 barcode, set this cell to "=Encode_Code39(A1)".

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