Ex parte AIKAWA et al. - Page 4




            Appeal No. 1998-2378                                                                         
            Application No. 08/390,862                                                                   


                  The examiner cites various portions of Robb purporting to show extracting common       
            portions from two three-dimensional sets, superposing the two sets, calculating a number     
            of points paired to form a common portion between the two sets, and accumulating             
            distances between paired points.  The examiner hedges on whether Robb provides for           
            extracting common portions with the greatest length but contends that Robb suggests          
            considering the greatest length “(which is considered as the greatest number of points -     
            claim 1, line 13) in the abstract, lines 15-16, by using a large number of starting points, and
            where this is most desirable as noted in column 5, lines 12-13" [answer-page 5].             
                  The examiner then notes that Eisenberg also provides for extracting a common           
            portion from two 3-D sets, superposing for partial matching, calculating a number of points  
            paired for a common portion where length is specifically noted.                              
                  The examiner concludes that it would have been obvious to extract common               
            portions with the greatest length “since it is well known to extract common portions such as 
            residues...as taught by Eisenberg...because both Robb and Eisenberg both provide for         
            matching common portions...and because Eisenberg provides for the further advantage of       
            analyzing three-dimensional proteins” [answer-page 5].                                       








                                                    4                                                    





Page:  Previous  1  2  3  4  5  6  7  8  9  Next 

Last modified: November 3, 2007