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122 |
(dimensional vector spaces.) 2.090000 12.074840 m gs 1 -1 sc sh gr |
2.100000 4.000000 m (&$%#&"'*$3!"$!,*#"$'-&%%#%$!3$0#,"/'$%9&'#%$,*&,$'&+$2#$,"&',&2-8$) |
123 |
() 2.090000 12.374840 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
124 |
/Helvetica-latin1 ff 0.300000 scf sf |
2.100000 4.300000 m (%#&"'*#4) |
125 |
(More research on nearest algorithms in the literature has been ) 2.090000 12.774800 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
126 |
(focused on the Euclidean case. In many practical search problems) 2.090000 13.074800 m gs 1 -1 sc sh gr |
2.100000 4.900000 m (7+$,*/%$9&9#"<$:#$4#;#-!9$&+$#33/'/#+,$48+&0/'$4&,&$%,"1'1,"#$3!") |
127 |
(however, the underlying metric spaces are quite weak, which ) 2.090000 13.374800 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
128 |
(motivates a search for other classes of metric spaces that can be ) 2.090000 13.674800 m gs 1 -1 sc sh gr |
2.100000 5.200000 m ($+#&"#%,$+#/.*2!"$=1#"/#%$/+$."!:,*?$'!+%,"&/+#4$0#,"/'%6$@*#%#$) |
129 |
(tractably searchedkind may occur in networking applications, such ) 2.090000 13.974800 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
130 |
(as the Internet or Peer-to-peer networks, and vector qualizationg ) 2.090000 14.274800 m gs 1 -1 sc sh gr |
2.100000 5.500000 m (0#,"/'%$%&,/%38$,*#$9"!9#",8$,*&,$3!"$&+8$9!//+,$=$&+4$4/%,&+'#$4) |
131 |
(applications, where feature vectors fall into low-dimensional manifolds ) 2.090000 14.574800 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
132 |
(within high- dimensional vector spaces.) 2.090000 14.874800 m gs 1 -1 sc sh gr |
2.100000 5.800000 m (,*#$+102#"$!3$9!/+,%$:/,*/+$4/%,&+'#$A4$!3$=$/%$0!%,$'!+%,&+,$3&',!") |
133 |
() 2.090000 15.174800 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
134 |
|
2.100000 6.100000 m ($3!"$-&".#$,*&+$,*#$+102#""$!3$9!/+,%$:/,*/+$4/%,&+'#$46$B9&'#%$!3$,*/%$) |
135 |
|
gs 1 -1 sc sh gr |
136 |
|
2.100000 6.400000 m (>/+4$$0&8$!''1"$/+$+#,:!">/+.$&99-/'&,/!+%<$%1'*$&%$,*#$7+,#"+#,$!"$) |
137 |
|
gs 1 -1 sc sh gr |
138 |
|
2.100000 6.700000 m (C##"?,!?9##"$+#,:!">%<$&+4$$;#',!"$$=1&-/D&,/!+.$&99-/'&,/!+%<$:*#"#$) |
139 |
|
gs 1 -1 sc sh gr |
140 |
|
2.100000 7.000000 m (3#&,1"#$;#',!"%$$3&--$/+,!$-!:?4/0#+%/!+&-$0&+/3!-4%$:/,*/+$*/.*?) |
141 |
|
gs 1 -1 sc sh gr |
142 |
|
2.100000 7.300000 m (4/0#+%/!+&-$;#',!"$%9&'#%6) |
143 |
|
gs 1 -1 sc sh gr |
144 |
|
2.190000 7.974840 m /Helvetica_e0 ff 0.300000 scf sf |
145 |
|
( !"#$"#%#&"'*$!+$+#&"#%,$&-.!"/,*0%$$/+$,*#$-/,#"&,1"#$*&%$2##+$) |
146 |
|
gs 1 -1 sc sh gr |
147 |
|
2.190000 8.274840 m (3!'1%#4$!+$,*#$$51'-/4#&+$'&%#6$7+$0&+8$9"&',/'&-$%#&"'*$9"!2-#0%) |
148 |
|
gs 1 -1 sc sh gr |
149 |
|
2.190000 8.574840 m (*!:#;#"<$,*#$1+4#"-8/+.$0#,"/'$%9&'#%$&"#$=1/,#$:#&><$:*/'*$0!,/;&,#%) |
150 |
|
gs 1 -1 sc sh gr |
151 |
|
2.190000 8.874840 m (&$%#&"'*$3!"$!,*#"$'-&%%#%$!3$0#,"/'$%9&'#%$,*&,$'&+$2#$,"&',&2-8$) |
152 |
|
gs 1 -1 sc sh gr |
153 |
|
2.190000 9.174840 m (%#&"'*#4) |
154 |
|
gs 1 -1 sc sh gr |
155 |
|
2.190000 9.774840 m (7+$,*/%$9&9#"<$:#$4#;#-!9$&+$#33/'/#+,$48+&0/'$4&,&$%,"1'1,"#$3!") |
156 |
|
gs 1 -1 sc sh gr |
157 |
|
2.190000 10.074840 m ($+#&"#%,$+#/.*2!"$=1#"/#%$/+$."!:,*?$'!+%,"&/+#4$0#,"/'%6$@*#%#$) |
158 |
|
gs 1 -1 sc sh gr |
159 |
|
2.190000 10.374840 m (0#,"/'%$%&,/%38$,*#$9"!9#",8$,*&,$3!"$&+8$9!//+,$=$&+4$4/%,&+'#$4) |
160 |
|
gs 1 -1 sc sh gr |
161 |
|
2.190000 10.674840 m (,*#$+102#"$!3$9!/+,%$:/,*/+$4/%,&+'#$A4$!3$=$/%$0!%,$'!+%,&+,$3&',!") |
162 |
|
gs 1 -1 sc sh gr |
163 |
|
2.190000 10.974840 m ($3!"$-&".#$,*&+$,*#$+102#""$!3$9!/+,%$:/,*/+$4/%,&+'#$46$B9&'#%$!3$,*/%$) |
164 |
|
gs 1 -1 sc sh gr |
165 |
|
2.190000 11.274840 m (>/+4$$0&8$!''1"$/+$+#,:!">/+.$&99-/'&,/!+%<$%1'*$&%$,*#$7+,#"+#,$!"$) |
166 |
|
gs 1 -1 sc sh gr |
167 |
|
2.190000 11.574840 m (C##"?,!?9##"$+#,:!">%<$&+4$$;#',!"$$=1&-/D&,/!+.$&99-/'&,/!+%<$:*#"#$) |
168 |
|
gs 1 -1 sc sh gr |
169 |
|
2.190000 11.874840 m (3#&,1"#$;#',!"%$$3&--$/+,!$-!:?4/0#+%/!+&-$0&+/3!-4%$:/,*/+$*/.*?) |
170 |
|
gs 1 -1 sc sh gr |
171 |
|
2.190000 12.174840 m (4/0#+%/!+&-$;#',!"$%9&'#%6) |
172 |
|
gs 1 -1 sc sh gr |
173 |
|
2.190000 12.724800 m /Helvetica_e0 ff 0.300000 scf sf |
174 |
|
( !"#$"#%#&"'*$!+$+#&"#%,$&-.!"/,*0%$$/+$,*#$-/,#"&,1"#$*&%$2##+$) |
175 |
|
gs 1 -1 sc sh gr |
176 |
|
2.190000 13.024800 m (3!'1%#4$!+$,*#$$51'-/4#&+$'&%#6$7+$0&+8$9"&',/'&-$%#&"'*$9"!2-#0%) |
177 |
|
gs 1 -1 sc sh gr |
178 |
|
2.190000 13.324800 m (*!:#;#"<$,*#$1+4#"-8/+.$0#,"/'$%9&'#%$&"#$=1/,#$:#&><$:*/'*$) |
179 |
|
gs 1 -1 sc sh gr |
180 |
|
2.190000 13.624800 m (0!,/;&,#%$&$%#&"'*$3!"$!,*#"$'-&%%#%$!3$0#,"/'$%9&'#%$,*&,$'&+$2#$) |
181 |
|
gs 1 -1 sc sh gr |
182 |
|
2.190000 13.924800 m (,"&',&2-8$$%#&"'*#4>/+4$$0&8$!''1"$/+$+#,:!">/+.$&99-/'&,/!+%<$%1'*$) |
183 |
|
gs 1 -1 sc sh gr |
184 |
|
2.190000 14.224800 m (&%$,*#$7+,#"+#,$!"$$C##"?,!?9##"$+#,:!">%<$&+4$$;#',!"$$=1&-/D&,/!+.$) |
185 |
|
gs 1 -1 sc sh gr |
186 |
|
2.190000 14.524800 m (&99-/'&,/!+%<$:*#"#$$3#&,1"#$;#',!"%$$3&--$/+,!$-!:?4/0#+%/!+&-$0&+/3!-4%$) |
187 |
|
gs 1 -1 sc sh gr |
188 |
|
2.190000 14.824800 m (:/,*/+$*/.*?$4/0#+%/!+&-$;#',!"$%9&'#%6) |
189 |
|
gs 1 -1 sc sh gr |
190 |
1.000000 1.000000 1.000000 srgb |
1.000000 1.000000 1.000000 srgb |
191 |
n 22.900000 3.300000 m 22.900000 5.700000 l 27.450000 5.700000 l 27.450000 3.300000 l f |
n 22.900000 3.300000 m 22.900000 5.700000 l 27.450000 5.700000 l 27.450000 3.300000 l f |
192 |
0.100000 slw |
0.100000 slw |
195 |
0 slj |
0 slj |
196 |
0.388235 0.486275 0.929412 srgb |
0.388235 0.486275 0.929412 srgb |
197 |
n 22.900000 3.300000 m 22.900000 5.700000 l 27.450000 5.700000 l 27.450000 3.300000 l cp s |
n 22.900000 3.300000 m 22.900000 5.700000 l 27.450000 5.700000 l 27.450000 3.300000 l cp s |
|
/Helvetica-latin1 ff 0.300000 scf sf |
|
198 |
0.000000 0.000000 0.000000 srgb |
0.000000 0.000000 0.000000 srgb |
199 |
(More research on nearest ) 23.390000 3.797500 m gs 1 -1 sc sh gr |
23.390000 3.797500 m /Helvetica_e0 ff 0.300000 scf sf |
200 |
(algorithms in the literature) 23.390000 4.097500 m gs 1 -1 sc sh gr |
( !"#$"#%#&"'*$!+$+#&"#%,$) |
201 |
( has been focused on) 23.390000 4.397500 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
202 |
(the Euclidean case. In ) 23.390000 4.697500 m gs 1 -1 sc sh gr |
23.390000 4.097500 m (&-.!"/,*0%$$/+$,*#$-/,#"&,1"#) |
203 |
(many practical search problems ) 23.390000 4.997500 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
204 |
(however, the underlying ) 23.390000 5.297500 m gs 1 -1 sc sh gr |
23.390000 4.397500 m ($*&%$2##+$$3!'1%#4$!+) |
205 |
(.) 23.390000 5.597500 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
206 |
() 23.390000 5.897500 m gs 1 -1 sc sh gr |
23.390000 4.697500 m (,*#$$51'-/4#&+$'&%#6$7+$) |
207 |
/Helvetica-latin1 ff 0.800000 scf sf |
gs 1 -1 sc sh gr |
208 |
(Document 1) dup sw 2 div 6.450000 ex sub 1.900000 m gs 1 -1 sc sh gr |
23.390000 4.997500 m (0&+8$9"&',/'&-$$%#&"'*$9"!2-#0%$) |
209 |
/Helvetica-latin1 ff 0.800000 scf sf |
gs 1 -1 sc sh gr |
210 |
(Scroll) dup sw 2 div 25.082100 ex sub 2.807900 m gs 1 -1 sc sh gr |
23.390000 5.297500 m (*!:#;#"<$,*#$1+4#"-8/+.$) |
211 |
|
gs 1 -1 sc sh gr |
212 |
|
23.390000 5.597500 m (6) |
213 |
|
gs 1 -1 sc sh gr |
214 |
|
/Helvetica_e0 ff 0.800000 scf sf |
215 |
|
(E!'10#+,$F) sw |
216 |
|
2 div 6.450000 ex sub 1.900000 m (E!'10#+,$F) |
217 |
|
gs 1 -1 sc sh gr |
218 |
|
/Helvetica_e0 ff 0.800000 scf sf |
219 |
|
(B'"!--) sw |
220 |
|
2 div 25.082100 ex sub 2.807900 m (B'"!--) |
221 |
|
gs 1 -1 sc sh gr |
222 |
0.100000 slw |
0.100000 slw |
223 |
[0.200000] 0 sd |
[0.200000] 0 sd |
224 |
[0.200000] 0 sd |
[0.200000] 0 sd |
263 |
0 slj |
0 slj |
264 |
1.000000 0.054902 0.086275 srgb |
1.000000 0.054902 0.086275 srgb |
265 |
n 23.690000 7.195000 m 23.690000 9.100000 l 27.450000 9.100000 l 27.450000 7.195000 l cp s |
n 23.690000 7.195000 m 23.690000 9.100000 l 27.450000 9.100000 l 27.450000 7.195000 l cp s |
|
/Helvetica-latin1 ff 0.600000 scf sf |
|
266 |
0.000000 0.000000 0.000000 srgb |
0.000000 0.000000 0.000000 srgb |
267 |
(Select range) dup sw 2 div 25.450000 ex sub 7.750000 m gs 1 -1 sc sh gr |
/Helvetica_e0 ff 0.600000 scf sf |
268 |
(164-167) dup sw 2 div 25.450000 ex sub 8.350000 m gs 1 -1 sc sh gr |
(B#-#',$"&+.#) sw |
269 |
(-> 'how') dup sw 2 div 25.450000 ex sub 8.950000 m gs 1 -1 sc sh gr |
2 div 25.450000 ex sub 7.750000 m (B#-#',$"&+.#) |
270 |
0.100000 slw |
gs 1 -1 sc sh gr |
271 |
[] 0 sd |
(FGH?FGI) sw |
272 |
[] 0 sd |
2 div 25.450000 ex sub 8.350000 m (FGH?FGI) |
273 |
0 slj |
gs 1 -1 sc sh gr |
274 |
n 19.840000 19.850000 m 19.840000 27.000000 l 25.350000 27.000000 l 25.350000 19.850000 l cp s |
(?J$K*!:K) sw |
275 |
0.100000 slw |
2 div 25.450000 ex sub 8.950000 m (?J$K*!:K) |
276 |
[] 0 sd |
gs 1 -1 sc sh gr |
277 |
[] 0 sd |
0.100000 slw |
278 |
0 slj |
[] 0 sd |
279 |
n 3.440000 19.795000 m 3.440000 26.945000 l 8.950000 26.945000 l 8.950000 19.795000 l cp s |
[] 0 sd |
280 |
/Helvetica-latin1 ff 0.200000 scf sf |
0 slj |
281 |
(More research on nearest algorithms in the literature has been ) 3.740000 20.374800 m gs 1 -1 sc sh gr |
n 19.840000 19.900000 m 19.840000 27.050000 l 25.350000 27.050000 l 25.350000 19.900000 l cp s |
282 |
(focused on the Euclidean case. In many practical search pro) 3.740000 20.574800 m gs 1 -1 sc sh gr |
0.100000 slw |
283 |
(blems however, the underlying metric spaces are quite weak,) 3.740000 20.774800 m gs 1 -1 sc sh gr |
[] 0 sd |
284 |
( which motivates a search for other classes of metric space) 3.740000 20.974800 m gs 1 -1 sc sh gr |
[] 0 sd |
285 |
(s that can be tractably searched) 3.740000 21.174800 m gs 1 -1 sc sh gr |
0 slj |
286 |
() 3.740000 21.374800 m gs 1 -1 sc sh gr |
n 7.190000 19.895000 m 7.190000 27.045000 l 12.700000 27.045000 l 12.700000 19.895000 l cp s |
287 |
(In this paper, we develop an efficient dynamic data strucutr) 3.740000 21.574800 m gs 1 -1 sc sh gr |
7.540000 21.724800 m /Helvetica_e0 ff 0.200000 scf sf |
288 |
(e for nearest neighbor queries in growth- constrained metrics. ) 3.740000 21.774800 m gs 1 -1 sc sh gr |
( !"#$"#%#&"'*$!+$+#&"#%,$&-.!"/,*0%$$/+$,*#$-/,#"&,1"#$*&%$2##+$) |
289 |
(hese metrics satisfy the property that for any poiint q and) 3.740000 21.974800 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
290 |
( distance d the number of points within distance 2d of q is mo) 3.740000 22.174800 m gs 1 -1 sc sh gr |
7.540000 21.924800 m (3!'1%#4$!+$,*#$$51'-/4#&+$'&%#6$7+$0&+8$9"&',/'&-$%#&"'*$9"!) |
291 |
(st constant factor for large than the numberr of points within di) 3.740000 22.374800 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
292 |
(stance d. Spaces of this kind may occur in networking appli) 3.740000 22.574800 m gs 1 -1 sc sh gr |
7.540000 22.124800 m (2-#0%$*!:#;#"<$,*#$1+4#"-8/+.$0#,"/'$%9&'#%$&"#$=1/,#$:#&><) |
293 |
() 3.740000 22.774800 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
294 |
(cations, such as the Internet or Peer-to-peer networks, and) 3.740000 22.974800 m gs 1 -1 sc sh gr |
7.540000 22.324800 m ($:*/'*$0!,/;&,#%$&$%#&"'*$3!"$!,*#"$'-&%%#%$!3$0#,"/'$%9&'#) |
295 |
( vector qualizationg applications, where ) 3.740000 23.174800 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
296 |
(feature vectors fall into low-dimensional manifolds within hig) 3.740000 23.374800 m gs 1 -1 sc sh gr |
7.540000 22.524800 m (%$,*&,$'&+$2#$,"&',&2-8$$%#&"'*#4) |
297 |
(h- dimensional vector spaces.) 3.740000 23.574800 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
298 |
/Helvetica-latin1 ff 0.200000 scf sf |
7.540000 22.924800 m (7+$,*/%$9&9#"<$:#$4#;#-!9$&+$#33/'/#+,$48+&0/'$4&,&$%,"1'1,") |
299 |
(More research on nearest algorithms in the literature has bee) 3.790000 24.174800 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
300 |
(n focused on the Euclidean case. In many practical search) 3.790000 24.374800 m gs 1 -1 sc sh gr |
7.540000 23.124800 m (#$3!"$$+#&"#%,$+#/.*2!"$=1#"/#%$/+$."!:,*?$'!+%,"&/+#4$0#,"/'%6$) |
301 |
( problems however, the underl ying metric spaces are quite) 3.790000 24.574800 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
302 |
( weak, whi ch motivates a search for other classes of met) 3.790000 24.774800 m gs 1 -1 sc sh gr |
7.540000 23.324800 m (*#%#$$0#,"/'%$%&,/%38$,*#$9"!9#",8$,*&,$3!"$&+8$9!//+,$=$&+4) |
303 |
(ric spaces that can be tractably searched) 3.790000 24.974800 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
304 |
() 3.790000 25.174800 m gs 1 -1 sc sh gr |
7.540000 23.524800 m ($4/%,&+'#$4$,*#$+102#"$!3$9!/+,%$:/,*/+$4/%,&+'#$A4$!3$=$/%$0!) |
305 |
/Helvetica-latin1 ff 0.200000 scf sf |
gs 1 -1 sc sh gr |
306 |
(More research on nearest algorithms in the literature has bee) 3.740000 25.398200 m gs 1 -1 sc sh gr |
7.540000 23.724800 m (%,$'!+%,&+,$3&',!"$$3!"$-&".#$,*&+$,*#$+102#""$!3$9!/+,%$:/,*/+$4/) |
307 |
(n focused on the Euclidean case. In many practical search) 3.740000 25.598200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
308 |
( problems however, the underl ying metric spaces are quite) 3.740000 25.798200 m gs 1 -1 sc sh gr |
7.540000 23.924800 m (%,&+'#$46$B9&'#%$!3$,*/%$$>/+4$$0&8$!''1"$/+$+#,:!">/+.$&99-/) |
309 |
( weak, whi ch motivates a search for other classes of met) 3.740000 25.998200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
310 |
(ric spaces that can be tractably searched) 3.740000 26.198200 m gs 1 -1 sc sh gr |
7.540000 24.324800 m ('&,/!+%<$%1'*$&%$,*#$7+,#"+#,$!"$$C##"?,!?9##"$+#,:!">%<$&+4) |
311 |
() 3.740000 26.398200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
312 |
/Helvetica-latin1 ff 0.200000 scf sf |
7.540000 24.524800 m ($$;#',!"$$=1&-/D&,/!+.$&99-/'&,/!+%<$:*#"#$$) |
313 |
(More research on nearest algorithms in the literature has been ) 20.140000 23.198200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
314 |
(focused on the Euclidean case. In many practical search pro) 20.140000 23.398200 m gs 1 -1 sc sh gr |
7.540000 24.724800 m (3#&,1"#$;#',!"%$$3&--$/+,!$-!:?4/0#+%/!+&-$0&+/3!-4%$:/,*/+$*/.) |
315 |
(blems however, the underlying metric spaces are quite weak,) 20.140000 23.598200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
316 |
( which motivates a search for other classes of metric space) 20.140000 23.798200 m gs 1 -1 sc sh gr |
7.540000 24.924800 m (*?$4/0#+%/!+&-$;#',!"$%9&'#%6) |
317 |
(s that can be tractably searched) 20.140000 23.998200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
318 |
() 20.140000 24.198200 m gs 1 -1 sc sh gr |
7.650000 20.245000 m /Helvetica_e0 ff 0.200000 scf sf |
319 |
(In this paper, we develop an efficient dynamic data strucutr) 20.140000 24.398200 m gs 1 -1 sc sh gr |
( !"#$"#%#&"'*$!+$+#&"#%,$&-.!"/,*0%$$$/+$,*#$-/,#"&,1"#$*&%$2##) |
320 |
(e for nearest neighbor queries in growth- constrained metrics. ) 20.140000 24.598200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
321 |
(hese metrics satisfy the property that for any poiint q and) 20.140000 24.798200 m gs 1 -1 sc sh gr |
7.650000 20.445000 m (+$$3!'1%#4$!+$,*#$$51'-/4#&+$'&%#6$7+$0&+8$9"&',/'&-$%#&"'*) |
322 |
( distance d the number of points within distance 2d of q is mo) 20.140000 24.998200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
323 |
(st constant factor for large than the numberr of points within di) 20.140000 25.198200 m gs 1 -1 sc sh gr |
7.650000 20.645000 m ($9"!2-#0%$*!:#;#"<$,*#$1+4#"-$8/+.$0#,"/'$%9&'#%$&"#$=1/,#) |
324 |
(stance d. Spaces of this kind may occur in networking appli) 20.140000 25.398200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
325 |
() 20.140000 25.598200 m gs 1 -1 sc sh gr |
7.650000 20.845000 m ($:#&><$:*/$'*$0!,/;&,#%$&$%#&"'*$3!"$!,*#"$'-&%%#%$$!3$0#,) |
326 |
(cations, such as the Internet or Peer-to-peer networks, and) 20.140000 25.798200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
327 |
( vector qualizationg applications, where ) 20.140000 25.998200 m gs 1 -1 sc sh gr |
7.650000 21.045000 m ("/'$%9&'#%$,*&,$'&+$2#$,"&',&2-8$$%#&"'*#4) |
328 |
(feature vectors fall into low-dimensional manifolds within hig) 20.140000 26.198200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
329 |
(h- dimensional vector spaces.) 20.140000 26.398200 m gs 1 -1 sc sh gr |
7.490000 25.448200 m /Helvetica_e0 ff 0.200000 scf sf |
330 |
/Helvetica-latin1 ff 0.200000 scf sf |
( !"#$"#%#&"'*$!+$+#&"#%,$&-.!"/,*0%$$$/+$,*#$-/,#"&,1"#$*&%$2##) |
331 |
(More research on nearest algorithms in the literature has bee) 20.140000 21.748200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
332 |
(n focused on the Euclidean case. In many practical search) 20.140000 21.948200 m gs 1 -1 sc sh gr |
7.490000 25.648200 m (+$$3!'1%#4$!+$,*#$$51'-/4#&+$'&%#6$7+$0&+8$9"&',/'&-$%#&"'*) |
333 |
( problems however, the underl ying metric spaces are quite) 20.140000 22.148200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
334 |
( weak, whi ch motivates a search for other classes of met) 20.140000 22.348200 m gs 1 -1 sc sh gr |
7.490000 25.848200 m ($9"!2-#0%$*!:#;#"<$,*#$1+4#"-$8/+.$0#,"/'$%9&'#%$&"#$=1/,#) |
335 |
(ric spaces that can be tractably searched) 20.140000 22.548200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
336 |
() 20.140000 22.748200 m gs 1 -1 sc sh gr |
7.490000 26.048200 m ($:#&><$:*/$'*$0!,/;&,#%$&$%#&"'*$3!"$!,*#"$'-&%%#%$$!3$0#,) |
337 |
/Helvetica-latin1 ff 0.200000 scf sf |
gs 1 -1 sc sh gr |
338 |
(More research on nearest algorithms in the literature has bee) 20.090000 20.298200 m gs 1 -1 sc sh gr |
7.490000 26.248200 m ("/'$%9&'#%$,*&,$'&+$2#$,"&',&2-8$$%#&"'*#4) |
339 |
(n focused on the Euclidean case. In many practical search) 20.090000 20.498200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
340 |
( problems however, the underl ying metric spaces are quite) 20.090000 20.698200 m gs 1 -1 sc sh gr |
20.240000 23.248200 m /Helvetica_e0 ff 0.200000 scf sf |
341 |
( weak, whi ch motivates a search for other classes of met) 20.090000 20.898200 m gs 1 -1 sc sh gr |
( !"#$"#%#&"'*$!+$+#&"#%,$&-.!"/,*0%$$/+$,*#$-/,#"&,1"#$*&%$2##+$) |
342 |
(ric spaces that can be tractably searched) 20.090000 21.098200 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
343 |
() 20.090000 21.298200 m gs 1 -1 sc sh gr |
20.240000 23.448200 m (3!'1%#4$!+$,*#$$51'-/4#&+$'&%#6$7+$0&+8$9"&',/'&-$%#&"'*$9"!) |
344 |
|
gs 1 -1 sc sh gr |
345 |
|
20.240000 23.648200 m (2-#0%$*!:#;#"<$,*#$1+4#"-8/+.$0#,"/'$%9&'#%$&"#$=1/,#$:#&><) |
346 |
|
gs 1 -1 sc sh gr |
347 |
|
20.240000 23.848200 m ($:*/'*$0!,/;&,#%$&$%#&"'*$3!"$!,*#"$'-&%%#%$!3$0#,"/'$%9&'#) |
348 |
|
gs 1 -1 sc sh gr |
349 |
|
20.240000 24.048200 m (%$,*&,$'&+$2#$,"&',&2-8$$%#&"'*#4) |
350 |
|
gs 1 -1 sc sh gr |
351 |
|
20.240000 24.448200 m (7+$,*/%$9&9#"<$:#$4#;#-!9$&+$#33/'/#+,$48+&0/'$4&,&$%,"1'1,") |
352 |
|
gs 1 -1 sc sh gr |
353 |
|
20.240000 24.648200 m (#$3!"$$+#&"#%,$+#/.*2!"$=1#"/#%$/+$."!:,*?$'!+%,"&/+#4$0#,"/'%6$) |
354 |
|
gs 1 -1 sc sh gr |
355 |
|
20.240000 24.848200 m (*#%#$$0#,"/'%$%&,/%38$,*#$9"!9#",8$,*&,$3!"$&+8$9!//+,$=$&+4) |
356 |
|
gs 1 -1 sc sh gr |
357 |
|
20.240000 25.048200 m ($4/%,&+'#$4$,*#$+102#"$!3$9!/+,%$:/,*/+$4/%,&+'#$A4$!3$=$/%$0!) |
358 |
|
gs 1 -1 sc sh gr |
359 |
|
20.240000 25.248200 m (%,$'!+%,&+,$3&',!"$$3!"$-&".#$,*&+$,*#$+102#""$!3$9!/+,%$:/,*/+$4/) |
360 |
|
gs 1 -1 sc sh gr |
361 |
|
20.240000 25.448200 m (%,&+'#$46$B9&'#%$!3$,*/%$$>/+4$$0&8$!''1"$/+$+#,:!">/+.$&99-/) |
362 |
|
gs 1 -1 sc sh gr |
363 |
|
20.240000 25.848200 m ('&,/!+%<$%1'*$&%$,*#$7+,#"+#,$!"$$C##"?,!?9##"$+#,:!">%<$&+4) |
364 |
|
gs 1 -1 sc sh gr |
365 |
|
20.240000 26.048200 m ($$;#',!"$$=1&-/D&,/!+.$&99-/'&,/!+%<$:*#"#$$) |
366 |
|
gs 1 -1 sc sh gr |
367 |
|
20.240000 26.248200 m (3#&,1"#$;#',!"%$$3&--$/+,!$-!:?4/0#+%/!+&-$0&+/3!-4%$:/,*/+$*/.) |
368 |
|
gs 1 -1 sc sh gr |
369 |
|
20.240000 26.448200 m (*?$4/0#+%/!+&-$;#',!"$%9&'#%6) |
370 |
|
gs 1 -1 sc sh gr |
371 |
|
20.290000 21.798200 m /Helvetica_e0 ff 0.200000 scf sf |
372 |
|
( !"#$"#%#&"'*$!+$+#&"#%,$&-.!"/,*0%$$$/+$,*#$-/,#"&,1"#$*&%$2##) |
373 |
|
gs 1 -1 sc sh gr |
374 |
|
20.290000 21.998200 m (+$$3!'1%#4$!+$,*#$$51'-/4#&+$'&%#6$7+$0&+8$9"&',/'&-$%#&"'*) |
375 |
|
gs 1 -1 sc sh gr |
376 |
|
20.290000 22.198200 m ($9"!2-#0%$*!:#;#"<$,*#$1+4#"-$8/+.$0#,"/'$%9&'#%$&"#$=1/,#) |
377 |
|
gs 1 -1 sc sh gr |
378 |
|
20.290000 22.398200 m ($:#&><$:*/$'*$0!,/;&,#%$&$%#&"'*$3!"$!,*#"$'-&%%#%$$!3$0#,) |
379 |
|
gs 1 -1 sc sh gr |
380 |
|
20.290000 22.598200 m ("/'$%9&'#%$,*&,$'&+$2#$,"&',&2-8$$%#&"'*#4) |
381 |
|
gs 1 -1 sc sh gr |
382 |
|
20.090000 20.298200 m /Helvetica_e0 ff 0.200000 scf sf |
383 |
|
( !"#$"#%#&"'*$!+$+#&"#%,$&-.!"/,*0%$$$/+$,*#$-/,#"&,1"#$*&%$2##) |
384 |
|
gs 1 -1 sc sh gr |
385 |
|
20.090000 20.498200 m (+$$3!'1%#4$!+$,*#$$51'-/4#&+$'&%#6$7+$0&+8$9"&',/'&-$%#&"'*) |
386 |
|
gs 1 -1 sc sh gr |
387 |
|
20.090000 20.698200 m ($9"!2-#0%$*!:#;#"<$,*#$1+4#"-$8/+.$0#,"/'$%9&'#%$&"#$=1/,#) |
388 |
|
gs 1 -1 sc sh gr |
389 |
|
20.090000 20.898200 m ($:#&><$:*/$'*$0!,/;&,#%$&$%#&"'*$3!"$!,*#"$'-&%%#%$$!3$0#,) |
390 |
|
gs 1 -1 sc sh gr |
391 |
|
20.090000 21.098200 m ("/'$%9&'#%$,*&,$'&+$2#$,"&',&2-8$$%#&"'*#4) |
392 |
|
gs 1 -1 sc sh gr |
393 |
0.100000 slw |
0.100000 slw |
394 |
[0.200000] 0 sd |
[0.200000] 0 sd |
395 |
[0.200000] 0 sd |
[0.200000] 0 sd |
396 |
0 slj |
0 slj |
397 |
0.054902 0.815686 0.200000 srgb |
0.054902 0.815686 0.200000 srgb |
398 |
n 1.900000 2.700000 m 1.900000 9.150000 l 11.100000 9.150000 l 11.100000 2.700000 l cp s |
n 1.900000 2.650000 m 1.900000 9.100000 l 11.100000 9.100000 l 11.100000 2.650000 l cp s |
399 |
0.100000 slw |
0.100000 slw |
400 |
[0.200000] 0 sd |
[0.200000] 0 sd |
401 |
[0.200000] 0 sd |
[0.200000] 0 sd |
402 |
0 slc |
0 slc |
403 |
0.164706 0.772549 0.203922 srgb |
0.164706 0.772549 0.203922 srgb |
404 |
n 13.440000 3.795000 m 11.100000 2.700000 l s |
n 13.440000 3.795000 m 11.100000 2.650000 l s |
405 |
0.100000 slw |
0.100000 slw |
406 |
[0.200000] 0 sd |
[0.200000] 0 sd |
407 |
[0.200000] 0 sd |
[0.200000] 0 sd |
408 |
0 slc |
0 slc |
409 |
0.180392 0.792157 0.243137 srgb |
0.180392 0.792157 0.243137 srgb |
410 |
n 13.440000 11.050000 m 11.100000 9.150000 l s |
n 13.440000 11.050000 m 11.100000 9.100000 l s |
411 |
0.100000 slw |
0.100000 slw |
412 |
[] 0 sd |
[] 0 sd |
413 |
[] 0 sd |
[] 0 sd |
414 |
0 slj |
0 slj |
415 |
0.200000 0.741176 0.250980 srgb |
0.200000 0.741176 0.250980 srgb |
416 |
n 13.440000 3.795000 m 13.440000 11.050000 l 17.990000 11.050000 l 17.990000 3.795000 l cp s |
n 13.440000 3.795000 m 13.440000 11.050000 l 17.990000 11.050000 l 17.990000 3.795000 l cp s |
|
/Helvetica-latin1 ff 0.800000 scf sf |
|
417 |
0.000000 0.000000 0.000000 srgb |
0.000000 0.000000 0.000000 srgb |
418 |
(Enfilade) dup sw 2 div 15.600000 ex sub 3.400000 m gs 1 -1 sc sh gr |
/Helvetica_e0 ff 0.800000 scf sf |
419 |
/Helvetica-latin1 ff 0.300000 scf sf |
(5+3/-&4#) sw |
420 |
(More research on nearest algor) 13.740000 4.274840 m gs 1 -1 sc sh gr |
2 div 15.600000 ex sub 3.400000 m (5+3/-&4#) |
421 |
(ithms in the literature has been ) 13.740000 4.574840 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
422 |
(focused on the Euclidean case. ) 13.740000 4.874840 m gs 1 -1 sc sh gr |
13.740000 4.274840 m /Helvetica_e0 ff 0.300000 scf sf |
423 |
(In many practical search proble) 13.740000 5.174840 m gs 1 -1 sc sh gr |
( !"#$"#%#&"'*$!+$+#&"#%,$&-.!") |
424 |
(ms however, the underlying met) 13.740000 5.474840 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
425 |
(ric spaces are quite weak, which ) 13.740000 5.774840 m gs 1 -1 sc sh gr |
13.740000 4.574840 m (/,*0%$$/+$,*#$-/,#"&,1"#$*&%$2##+$) |
426 |
(motivates a search for other cla) 13.740000 6.074840 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
427 |
(sses of metric spaces that can) 13.740000 6.374840 m gs 1 -1 sc sh gr |
13.740000 4.874840 m (3!'1%#4$!+$,*#$$51'-/4#&+$'&%#6$) |
428 |
( be tractably searched In this ) 13.740000 6.674840 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
429 |
(aper, we develop an efficient dyn) 13.740000 6.974840 m gs 1 -1 sc sh gr |
13.740000 5.174840 m (7+$0&+8$9"&',/'&-$%#&"'*$9"!2-#) |
430 |
(amic data strucutre for neares) 13.740000 7.274840 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
431 |
(t neighbor queries in growth- con) 13.740000 7.574840 m gs 1 -1 sc sh gr |
13.740000 5.474840 m (0%$*!:#;#"<$,*#$1+4#"-8/+.$0#,) |
432 |
(strained metrics. These metrics) 13.740000 7.874840 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
433 |
( satisfy the property that for any) 13.740000 8.174840 m gs 1 -1 sc sh gr |
13.740000 5.774840 m ("/'$%9&'#%$&"#$=1/,#$:#&><$:*/'*$) |
434 |
( poiint q and distance d the numb) 13.740000 8.474840 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
435 |
(er of points within distance 2d of) 13.740000 8.774840 m gs 1 -1 sc sh gr |
13.740000 6.074840 m (0!,/;&,#%$&$%#&"'*$3!"$!,*#"$'-&) |
436 |
( q is most constant factor for ) 13.740000 9.074840 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
437 |
(arge than the numberr of points ) 13.740000 9.374840 m gs 1 -1 sc sh gr |
13.740000 6.374840 m (%%#%$!3$0#,"/'$%9&'#%$,*&,$'&+) |
438 |
(within distance d. Spaces of this ) 13.740000 9.674840 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
439 |
(kind may occur in networking ) 13.740000 9.974840 m gs 1 -1 sc sh gr |
13.740000 6.674840 m ($2#$,"&',&2-8$%#&"'*#4$$7+$,*/%$) |
440 |
(applications, such as the Internet) 13.740000 10.274840 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
441 |
( or Peer-to-peer networks, and ) 13.740000 10.574840 m gs 1 -1 sc sh gr |
13.740000 6.974840 m (&9#"<$:#$4#;#-!9$&+$#33/'/#+,$48+) |
442 |
(vector qualizationg applications, ) 13.740000 10.874840 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
443 |
(.) 13.740000 11.174840 m gs 1 -1 sc sh gr |
13.740000 7.274840 m (&0/'$4&,&$%,"1'1,"#$3!"$$+#&"#%) |
444 |
() 13.740000 11.474840 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
445 |
/Courier-latin1 ff 0.800000 scf sf |
13.740000 7.574840 m (,$+#/.*2!"$=1#"/#%$/+$."!:,*?$'!+) |
446 |
() dup sw 2 div 24.500000 ex sub 3.400000 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
447 |
/Courier-latin1 ff 0.800000 scf sf |
13.740000 7.874840 m (%,"&/+#4$0#,"/'%6$@*#%#$$0#,"/'%) |
448 |
() dup sw 2 div 3.090000 ex sub 3.512140 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
449 |
/Helvetica-latin1 ff 0.800000 scf sf |
13.740000 8.174840 m ($%&,/%38$,*#$9"!9#",8$,*&,$3!"$&+8) |
450 |
(Span) dup sw 2 div 25.050000 ex sub 6.900000 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
451 |
|
13.740000 8.474840 m ($9!//+,$=$&+4$4/%,&+'#$4$,*#$+102) |
452 |
|
gs 1 -1 sc sh gr |
453 |
|
13.740000 8.774840 m (#"$!3$9!/+,%$:/,*/+$4/%,&+'#$A4$!3) |
454 |
|
gs 1 -1 sc sh gr |
455 |
|
13.740000 9.074840 m ($=$/%$0!%,$'!+%,&+,$3&',!"$$3!"$) |
456 |
|
gs 1 -1 sc sh gr |
457 |
|
13.740000 9.374840 m (&".#$,*&+$,*#$+102#""$!3$9!/+,%$) |
458 |
|
gs 1 -1 sc sh gr |
459 |
|
13.740000 9.674840 m (:/,*/+$4/%,&+'#$46$B9&'#%$!3$,*/%$) |
460 |
|
gs 1 -1 sc sh gr |
461 |
|
13.740000 9.974840 m (>/+4$$0&8$!''1"$/+$+#,:!">/+.$) |
462 |
|
gs 1 -1 sc sh gr |
463 |
|
13.740000 10.274840 m (&99-/'&,/!+%<$%1'*$&%$,*#$7+,#"+#,) |
464 |
|
gs 1 -1 sc sh gr |
465 |
|
13.740000 10.574840 m ($!"$C##"?,!?9##"$+#,:!">%<$&+4$$) |
466 |
|
gs 1 -1 sc sh gr |
467 |
|
13.740000 10.874840 m (;#',!"$$=1&-/D&,/!+.$&99-/'&,/!+%<$) |
468 |
|
gs 1 -1 sc sh gr |
469 |
|
13.740000 11.174840 m (6) |
470 |
|
gs 1 -1 sc sh gr |
471 |
|
/Helvetica_e0 ff 0.800000 scf sf |
472 |
|
(B9&+) sw |
473 |
|
2 div 25.050000 ex sub 6.900000 m (B9&+) |
474 |
|
gs 1 -1 sc sh gr |
475 |
0.100000 slw |
0.100000 slw |
476 |
[0.200000] 0 sd |
[0.200000] 0 sd |
477 |
[0.200000] 0 sd |
[0.200000] 0 sd |
478 |
0 slj |
0 slj |
479 |
0.992157 0.000000 0.819608 srgb |
0.992157 0.000000 0.819608 srgb |
480 |
n 2.050000 13.650000 m 2.050000 15.000000 l 11.100000 15.000000 l 11.100000 13.650000 l cp s |
n 1.900000 13.650000 m 1.900000 15.000000 l 10.950000 15.000000 l 10.950000 13.650000 l cp s |
|
0.100000 slw |
|
|
[0.200000] 0 sd |
|
|
[0.200000] 0 sd |
|
|
0 slc |
|
|
0.000000 0.000000 0.000000 srgb |
|
|
n 6.175000 21.900000 m 6.575000 15.000000 l s |
|
|
0 slj |
|
|
n 6.928030 15.821809 m 6.575000 15.000000 l 6.129371 15.775510 l f |
|
481 |
0.100000 slw |
0.100000 slw |
482 |
[0.200000] 0 sd |
[0.200000] 0 sd |
483 |
[0.200000] 0 sd |
[0.200000] 0 sd |
484 |
0 slj |
0 slj |
485 |
0.992157 0.000000 0.819608 srgb |
n 7.500000 20.150000 m 7.500000 21.087097 l 12.550000 21.087097 l 12.550000 20.150000 l cp s |
|
n 3.650000 21.900000 m 3.650000 22.495000 l 8.700000 22.495000 l 8.700000 21.900000 l cp s |
|
|
/Helvetica-latin1 ff 0.800000 scf sf |
|
486 |
0.000000 0.000000 0.000000 srgb |
0.000000 0.000000 0.000000 srgb |
487 |
(Transclusion) dup sw 2 div 10.358500 ex sub 18.307900 m gs 1 -1 sc sh gr |
/Helvetica_e0 ff 0.800000 scf sf |
488 |
|
(@"&+%'-1%/!+) sw |
489 |
|
2 div 10.508500 ex sub 17.457900 m (@"&+%'-1%/!+) |
490 |
|
gs 1 -1 sc sh gr |
491 |
0.100000 slw |
0.100000 slw |
492 |
[0.200000] 0 sd |
[0.200000] 0 sd |
493 |
[0.200000] 0 sd |
[0.200000] 0 sd |
494 |
0 slc |
0 slc |
495 |
n 7.918965 20.061156 3.495116 3.495116 251.327944 314.071225 ellipse s |
n 10.012548 21.507498 5.079259 5.079259 232.329022 281.883490 ellipse s |
496 |
0 slj |
0 slj |
497 |
n 7.429833 16.114933 m 6.800000 16.750000 l 7.685954 16.872826 l f |
n 7.297256 16.681583 m 6.908480 17.487097 l 7.786157 17.314809 l f |
498 |
/Helvetica-latin1 ff 0.700000 scf sf |
7.508480 18.607900 m /Helvetica_e0 ff 0.700000 scf sf |
499 |
(Use 1500 bytes of ) 0.258480 17.307900 m gs 1 -1 sc sh gr |
(L%#$FMNN$28,#%$!3$) |
500 |
(block Y, offset = 563) 0.258480 18.007900 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
501 |
0.100000 slw |
7.508480 19.307900 m ('!+,#+,$O<$!33%#,$P$MGQ) |
502 |
[0.200000] 0 sd |
gs 1 -1 sc sh gr |
503 |
[0.200000] 0 sd |
22.517500 13.231300 m /Helvetica_e0 ff 0.700000 scf sf |
504 |
0 slc |
(@*#$FNFA$28,#%$!3$$'!+,#+,$O<$) |
505 |
n 16.248911 18.140051 2.256250 2.256250 223.044893 335.377160 ellipse s |
gs 1 -1 sc sh gr |
506 |
0 slj |
22.517500 13.931300 m (!33%#,$P$MGQ<$&"#$'!++#',#4$,!$) |
507 |
n 14.853729 15.742316 m 14.600000 16.600000 l 15.438385 16.288373 l f |
gs 1 -1 sc sh gr |
508 |
/Helvetica-latin1 ff 0.700000 scf sf |
22.517500 14.631300 m (IIA$28,#%$!3$'!+,#+,$R<$!33%#,) |
509 |
(The 1012 bytes of block Y, ) 18.767500 14.131300 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
510 |
(offset = 563, are connected to ) 18.767500 14.831300 m gs 1 -1 sc sh gr |
22.517500 15.331300 m (IHM<$2#'&1%#$4!'10#+,%K) |
511 |
(772 bytes of block X, offset) 18.767500 15.531300 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
512 |
(745, because documents') 18.767500 16.231300 m gs 1 -1 sc sh gr |
22.517500 16.031300 m (&1,*!"%$,&->$&2!1,$%&0#$,*/+.) |
513 |
(writers talk about same thing) 18.767500 16.931300 m gs 1 -1 sc sh gr |
gs 1 -1 sc sh gr |
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