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is stored If you search for documents across a network or multiple hard drives, the path to the folder is also factored into the sort By default, Acrobat collapses the path of a search result to the directory and document filename If desired, you can display the full path by deselecting the Collapse Paths option at the bottom of the Search PDF pane

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Next we turn to multiplication of matrices This is a bit more subtle than addition, and the form it takes may be something of a surprise A rst guess might be that the product of matrices A = (aij ) and B = (bij ) will be A B = (aij bij ) In other words, we guess that we would multiply matrices componentwise This turns out not to be a satisfactory way to de ne matrix multiplication, for it would result in equations like 0 1 1 0 1 0 0 0 = 1 0 0 0

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When you search for information in an index that contains a large number of documents, Acrobat finds every document that matches your query If the sheer volume of documents is overwhelming, you can fine-tune your search by conducting a Boolean query When you conduct a Boolean query, you can limit your search by using Boolean operators To conduct a search using a Boolean query to filter your search results, follow these steps: 1 Click Search to open the Search PDF pane Alternatively, you can choose Edit | Search 2 Click Use Advanced Search Options 3 Click the triangle to the right of the Look In field and then choose the location where you want to search 4 Click the triangle to the right of the Return Results Containing field and then choose Boolean Query 5 In the What Word Or Phrase Would You Like To Search For field, enter your query using one of the following Boolean operators:

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In other words, the product of two nonzero matrices would be zero This is not an attractive turn of events We need a de nition of matrix multiplication that avoids such problems, and also one that will preserve the essential information that is carried by the component matrices These considerations motivate the de nition that we are about to present The key fact about matrix multiplication is that we can multiply a matrix A times a matrix B (in that order) provide that A is an m n matrix and B is an n k matrix In other words, the number of columns in A must match the number of rows in B As an instance, if 2 A = 5 6 1 4 2 5 4 2 3 6 8 9 12

words in the PDF documents you are searching For example, entering Adobe AND Acrobat would return documents that contain the words Adobe and Acrobat

then we may calculate A B (because the number of columns in A matches the number of rows in B) but we may not calculate B A (because the number of columns in B is four while the number of rows in A is three and these do not match) Now how do we actually calculate a matrix product If A = (aij ) 1 i m and B = 1 j n (br s ) 1 r n (so that the number of columns in A matches the number of rows in B)

first word but not the second For example, enter cat NOT dog to find all PDF documents that contain the word cat but not dog

This is a all a bit abstract, so let us look at a concrete example EXAMPLE 73 Let A= 3 6 2 4 10 9 1 B = 2 6 1 2 5 3 1 2 6 4 9

contain either word For example, entering Adobe OR Acrobat and your search yields documents that contain either word

Let C = (ctu ) = A B According to the rule,

appear in the exact order you enter them between quotation marks For example, enter Boolean query to find all documents that contain the phrase Boolean query

c11 =

documents that contain the phrase John or Jane, as opposed to a Boolean search phrased John OR Jane, which would return PDF documents that contained the names John or Jane

c12 =

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