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Описание
Источник публикации
М.: Издательство стандартов, 1991
Примечание к документу
Документ утратил силу с 01.09.2025 в связи с изданием Приказа Росстандарта от 15.04.2025 N 299-ст. Взамен введен в действие ГОСТ 13738-2025.
С 01.07.2003 до вступления в силу технических регламентов акты федеральных органов исполнительной власти в сфере технического регулирования носят рекомендательный характер и подлежат обязательному исполнению только в части, соответствующей целям, указанным в п. 1 ст. 46 Федерального закона от 27.12.2002 N 184-ФЗ.
Текст документа приведен с учетом поправки, опубликованной в "ИУС", N 4, 2005.
Введен в действие с 01.01.1992.
Взамен ГОСТ 13738-80.
Название документа
"ГОСТ 13738-91. Профили прессованные прямоугольные неравнополочного уголкового сечения из алюминиевых и магниевых сплавов. Сортамент"
(утв. Постановлением Госстандарта СССР от 03.04.1991 N 418)

"ГОСТ 13738-91. Профили прессованные прямоугольные неравнополочного уголкового сечения из алюминиевых и магниевых сплавов. Сортамент"
(утв. Постановлением Госстандарта СССР от 03.04.1991 N 418)


Утвержден и введен в действие
Постановлением Госстандарта СССР
от 3 апреля 1991 г. N 418
ГОСУДАРСТВЕННЫЙ СТАНДАРТ СОЮЗА ССР
ПРОФИЛИ ПРЕССОВАННЫЕ ПРЯМОУГОЛЬНЫЕ
НЕРАВНОПОЛОЧНОГО УГОЛКОВОГО СЕЧЕНИЯ
ИЗ АЛЮМИНИЕВЫХ И МАГНИЕВЫХ СПЛАВОВ
СОРТАМЕНТ
Extruded rectangular unequishelf
angle-section shapes of aluminium
and magnesium alloys. Dimensions
ГОСТ 13738-91
Группа В52
ОКП 18 1142
Дата введения
1 января 1992 года
ИНФОРМАЦИОННЫЕ ДАННЫЕ
1. Разработан и внесен Министерством авиационной промышленности СССР.
Разработчики: Г.С. Макаров, В.Ф. Николаев, В.К. Николаев.
2. Утвержден и введен в действие Постановлением Государственного комитета СССР по управлению качеством продукции и стандартам от 03.04.1991 N 418.
3. Взамен ГОСТ 13738-80.
4. Периодичность проверки стандарта - 10 лет.
5. Ссылочные нормативно-технические документы
??????????????????????????????????????????????????????????????????
Обозначение НТД, на который дана ссылка ? Номер пункта
??????????????????????????????????????????????????????????????????
ГОСТ 8617-81 ?
Настоящий стандарт устанавливает сортамент прессованных прямоугольных профилей неравнополочного уголкового сечения из алюминия, алюминиевых и магниевых сплавов, изготовляемых методом горячего прессования. Требования стандарта являются обязательными.
1. Номера профилей и их размеры должны соответствовать приведенным на чертеже и в табл. 1.
Таблица 1
?????????????????????????????????????????????????????????????????????????????????
Номер ? Размеры, мм ?Площадь ?Диа-?Теоретическая
профиля ? ?сечения,?метр?масса 1 м, кг
????????????????????????????????????????????см2 ?опи-????????????????
? Н ? В ? S ? S ? R ? R ? R ? ?сан-?алюми- ?магни-
? ? ? ? 1 ? ? 1 ? 2 ? ?ной ?ниевый ?евый
? ? ? ? ? ? ? ? ?ок- ?сплав ?сплав
? ? ? ? ? ? ? ? ?руж-? ?
? ? ? ? ? ? ? ? ?нос-? ?
? ? ? ? ? ? ? ? ?ти, ? ?
? ? ? ? ? ? ? ? ?мм ? ?
?????????????????????????????????????????????????????????????????????????????????
410502 ?9,5 ?9,0 ?3,0 ?3,0 ?- ?- ?- ?0,465 ?13 ?0,133 ?0,084
412097 ?10,0 ?6,5 ?3,5 ?5,0 ?0,5 ?- ?- ?0,501 ?12 ?0,143 ?0,090
410504 ?12,0 ?6,0 ?1,0 ?1,0 ?1,5 ?- ?- ?0,175 ?13 ?0,050 ?0,031
410505 ?12,0 ?8,0 ?1,0 ?1,0 ?1,5 ?- ?- ?0,195 ?14 ?0,056 ?0,035
410506 ?12,0 ?10,0 ?1,0 ?5,5 ?- ?- ?0,5 ?0,615 ?16 ?0,175 ?0,111
411830 ?13,0 ?9,0 ?4,0 ?3,0 ?3,0 ?1,0 ?1,0 ?0,685 ?16 ?0,195 ?0,123
410508 ?13,0 ?12,0 ?1,0 ?1,5 ?1,5 ?0,7 ?0,5 ?0,298 ?18 ?0,085 ?0,054
412098 ?14,0 ?10,15 ?2,0 ?3,0 ?0,8 ?0,8 ?0,8 ?0,523 ?17 ?0,149 ?0,094
410509 ?14,0 ?13,0 ?1,0 ?1,0 ?1,5 ?- ?- ?0,265 ?19 ?0,075 ?0,048
411831 ?15,0 ?8,0 ?3,0 ?3,0 ?2,0 ?1,5 ?1,5 ?0,599 ?17 ?0,171 ?0,108
410511 ?15,0 ?10,0 ?3,0 ?3,0 ?3,0 ?2,0 ?2,0 ?0,662 ?18 ?0,189 ?0,119
410513 ?15,0 ?13,0 ?1,0 ?1,5 ?1,5 ?0,7 ?0,5 ?0,333 ?20 ?0,095 ?0,060
410515 ?15,9 ?12,7 ?3,2 ?3,2 ?- ?- ?- ?0,813 ?20 ?0,232 ?0,146
410517 ?16,0 ?13,0 ?1,6 ?1,6 ?1,6 ?0,8 ?0,8 ?0,441 ?21 ?0,126 ?0,079
410518 ?16,0 ?15,0 ?3,0 ?3,5 ?3,0 ?- ?- ?0,919 ?22 ?0,262 ?0,165
410519 ?16,0 ?15,6 ?4,0 ?3,5 ?2,0 ?0,5 ?0,5 ?1,054 ?22 ?0,300 ?0,190
410521 ?18,0 ?10,0 ?1,2 ?1,2 ?3,0 ?- ?- ?0,340 ?21 ?0,097 ?0,061
410522 ?18,0 ?10,0 ?1,5 ?1,5 ?3,0 ?- ?- ?0,417 ?21 ?0,119 ?0,075
410523 ?18,0 ?12,0 ?1,5 ?1,5 ?2,0 ?0,7 ?0,7 ?0,434 ?22 ?0,124 ?0,078
410524 ?18,0 ?16,0 ?1,5 ?1,0 ?2,0 ?0,5 ?0,5 ?0,423 ?24 ?0,120 ?0,076
410525 ?18,0 ?16,0 ?1,5 ?1,0 ?2,0 ?1,0 ?1,5 ?0,417 ?24 ?0,119 ?0,075
410526 ?20,0 ?5,0 ?2,0 ?2,5 ?- ?- ?- ?0,475 ?21 ?0,135 ?0,086
410527 ?20,0 ?6,0 ?1,0 ?1,0 ?1,5 ?- ?- ?0,254 ?21 ?0,073 ?0,046
410530 ?20,0 ?6,0 ?3,0 ?3,0 ?- ?- ?- ?0,690 ?21 ?0,197 ?0,124
410532 ?20,0 ?8,0 ?1,2 ?1,2 ?2,0 ?- ?- ?0,330 ?22 ?0,094 ?0,059
410533 ?20,0 ?8,0 ?1,5 ?1,5 ?2,0 ?- ?- ?0,406 ?22 ?0,116 ?0,073
410535 ?20,0 ?8,0 ?2,0 ?2,0 ?0,5 ?- ?- ?0,521 ?22 ?0,148 ?0,094
412100 ?20,0 ?9,0 ?2,0 ?2,0 ?1,0 ?- ?- ?0,542 ?22 ?0,155 ?0,098
410536 ?20,0 ?10,0 ?1,5 ?1,5 ?2,0 ?0,7 ?0,7 ?0,434 ?23 ?0,124 ?0,078
410540 ?20,0 ?12,0 ?4,0 ?5,0 ?- ?- ?- ?1,200 ?23 ?0,342 ?0,216
410542 ?20,0 ?14,0 ?2,0 ?2,5 ?2,5 ?- ?- ?0,713 ?25 ?0,203 ?0,128
410543 ?20,0 ?15,0 ?1,0 ?1,0 ?2,0 ?0,5 ?0,5 ?0,348 ?25 ?0,099 ?0,063
410544 ?20,0 ?15,0 ?1,0 ?1,5 ?2,0 ?- ?0,5 ?0,418 ?25 ?0,119 ?0,075
410545 ?20,0 ?15,0 ?1,5 ?1,2 ?2,0 ?0,6 ?0,7 ?0,469 ?25 ?0,134 ?0,084
412101 ?20,0 ?15,0 ?1,5 ?1,5 ?0,5 ?- ?- ?0,503 ?25 ?0,143 ?0,091
410547 ?20,0 ?15,0 ?1,5 ?1,5 ?2,0 ?0,7 ?0,7 ?0,509 ?25 ?0,145 ?0,092
410548 ?20,0 ?15,0 ?1,5 ?2,0 ?2,0 ?1,0 ?0,7 ?0,575 ?25 ?0,164 ?0,104
410549 ?20,0 ?15,0 ?2,0 ?1,5 ?2,0 ?0,7 ?1,0 ?0,600 ?25 ?0,171 ?0,108
410550 ?20,0 ?15,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?0,970 ?25 ?0,276 ?0,175
410553 ?20,0 ?18,0 ?1,0 ?1,0 ?2,0 ?0,5 ?0,5 ?0,378 ?27 ?0,108 ?0,068
410555 ?20,0 ?18,0 ?2,0 ?2,0 ?2,0 ?1,0 ?1,0 ?0,724 ?27 ?0,206 ?0,130
410556 ?20,0 ?18,0 ?2,5 ?1,5 ?2,5 ?1,0 ?1,0 ?0,742 ?27 ?0,211 ?0,133
410557 ?20,0 ?18,0 ?3,0 ?2,5 ?3,0 ?1,2 ?1,5 ?0,986 ?27 ?0,281 ?0,178
410558 ?20,0 ?18,0 ?3,0 ?4,0 ?4,0 ?2,0 ?2,0 ?1,217 ?27 ?0,347 ?0,219
410559 ?20,0 ?18,5 ?1,5 ?3,0 ?3,0 ?- ?- ?0,829 ?27 ?0,236 ?0,149
412018 ?21,0 ?8,0 ?4,0 ?3,0 ?1,0 ?- ?- ?0,962 ?23 ?0,274 ?0,173
410561 ?21,0 ?8,5 ?2,0 ?2,0 ?1,0 ?- ?- ?0,552 ?23 ?0,157 ?0,099
410562 ?21,0 ?18,0 ?1,5 ?2,5 ?2,5 ?0,3 ?0,3 ?0,741 ?28 ?0,211 ?0,133
410563 ?21,0 ?18,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?1,090 ?28 ?0,311 ?0,186
411832 ?22,0 ?10,0 ?2,2 ?2,0 ?0,2 ?- ?- ?0,600 ?24 ?0,171 ?0,108
410566 ?22,0 ?14,0 ?9,0 ?5,0 ?0,5 ?0,5 ?0,5 ?2,229 ?26 ?0,635 ?0,401
411833 ?22,0 ?16,0 ?1,5 ?2,5 ?2,5 ?- ?- ?0,706 ?27 ?0,201 ?0,127
410569 ?22,0 ?20,0 ?1,5 ?1,5 ?2,0 ?0,7 ?0,7 ?0,614 ?30 ?0,175 ?0,111
410570 ?22,0 ?20,0 ?3,0 ?3,0 ?4,0 ?2,0 ?2,0 ?1,187 ?30 ?0,338 ?0,214
410571 ?22,0 ?20,6 ?2,4 ?2,4 ?1,5 ?2,4 ?2,4 ?0,945 ?30 ?0,269 ?0,170
410572 ?22,0 ?21,0 ?1,5 ?1,5 ?2,0 ?0,7 ?0,7 ?0,629 ?31 ?0,179 ?0,113
410574 ?23,0 ?15,0 ?3,0 ?3,0 ?0,5 ?1,5 ?1,5 ?1,041 ?28 ?0,297 ?0,187
410575 ?23,0 ?18,0 ?1,5 ?1,5 ?2,0 ?- ?- ?0,601 ?29 ?0,171 ?0,108
410834 ?23,0 ?18,0 ?3,0 ?3,0 ?4,0 ?1,0 ?1,0 ?1,170 ?29 ?0,333 ?0,211
410576 ?23,0 ?20,0 ?2,5 ?2,5 ?2,0 ?1,2 ?1,2 ?1,015 ?31 ?0,289 ?0,183
410577 ?23,0 ?21,0 ?3,0 ?1,5 ?4,0 ?- ?- ?0,994 ?31 ?0,283 ?0,179
410579 ?24,0 ?19,0 ?2,0 ?5,0 ?2,0 ?- ?- ?1,339 ?31 ?0,381 ?0,241
410581 ?24,5 ?22,0 ?2,5 ?2,5 ?2,5 ?- ?- ?1,113 ?33 ?0,317 ?0,200
410582 ?25,0 ?10,0 ?1,2 ?1,2 ?1,0 ?- ?- ?0,408 ?27 ?0,116 ?0,073
412023 ?25,0 ?10,0 ?1,5 ?1,5 ?2,0 ?- ?- ?0,511 ?27 ?0,146 ?0,092
410583 ?25,0 ?10,0 ?3,0 ?4,0 ?4,0 ?- ?- ?1,064 ?27 ?0,303 ?0,192
410584 ?25,0 ?11,0 ?2,0 ?2,5 ?2,5 ?1,2 ?1,0 ?0,733 ?27 ?0,209 ?0,132
411835 ?25,0 ?12,0 ?4,0 ?12,0 ?- ?0,5 ?0,5 ?1,959 ?28 ?0,558 ?0,353
410586 ?25,0 ?13,0 ?3,0 ?2,5 ?3,0 ?- ?1,2 ?1,016 ?28 ?0,290 ?0,183
410587 ?25,0 ?15,0 ?1,0 ?1,5 ?2,0 ?0,7 ?0,5 ?0,467 ?29 ?0,133 ?0,084
410588 ?25,0 ?15,0 ?1,3 ?1,5 ?2,5 ?0,7 ?0,6 ?0,542 ?29 ?0,154 ?0,098
410589 ?25,0 ?15,0 ?1,5 ?1,0 ?2,0 ?0,5 ?0,7 ?0,517 ?29 ?0,147 ?0,093
410590 ?25,0 ?15,0 ?1,5 ?1,5 ?2,5 ?0,7 ?0,7 ?0,589 ?29 ?0,168 ?0,106
410591 ?25,0 ?16,0 ?2,5 ?2,5 ?2,0 ?- ?- ?0,971 ?30 ?0,277 ?0,175
410592 ?25,0 ?18,0 ?1,5 ?1,5 ?2,0 ?0,5 ?0,5 ?0,630 ?31 ?0,180 ?0,113
410594 ?25,0 ?18,0 ?2,0 ?1,5 ?2,0 ?0,7 ?1,0 ?0,745 ?31 ?0,212 ?0,134
410596 ?25,0 ?18,0 ?2,5 ?2,0 ?2,5 ?1,0 ?1,2 ?0,943 ?31 ?0,269 ?0,170
410597 ?25,0 ?18,0 ?3,0 ?2,5 ?3,0 ?1,2 ?1,5 ?1,136 ?31 ?0,324 ?0,205
411836 ?25,0 ?18,0 ?5,0 ?5,0 ?0,5 ?0,5 ?0,5 ?1,899 ?31 ?0,541 ?0,342
410598 ?25,0 ?19,0 ?1,8 ?1,8 ?1,6 ?0,9 ?0,9 ?0,762 ?32 ?0,217 ?0,137
410599 ?25,0 ?19,0 ?2,4 ?2,4 ?3,2 ?1,2 ?1,2 ?1,014 ?32 ?0,289 ?0,183
410600 ?25,0 ?20,0 ?1,2 ?1,2 ?2,0 ?0,5 ?0,5 ?0,533 ?32 ?0,152 ?0,096
410601 ?25,0 ?20,0 ?1,5 ?1,5 ?2,0 ?- ?- ?0,661 ?32 ?0,188 ?0,119
410602 ?25,0 ?20,0 ?1,5 ?2,5 ?2,5 ?1,2 ?0,7 ?0,846 ?32 ?0,241 ?0,152
410603 ?25,0 ?20,0 ?2,0 ?2,0 ?2,0 ?1,0 ?1,0 ?0,864 ?32 ?0,246 ?0,156
410604 ?25,0 ?20,0 ?2,0 ?2,5 ?2,5 ?1,2 ?1,0 ?0,958 ?32 ?0,273 ?0,172
410605 ?25,0 ?20,0 ?2,0 ?5,0 ?2,0 ?2,5 ?1,0 ?1,393 ?32 ?0,397 ?0,251
410606 ?25,0 ?20,0 ?2,5 ?2,5 ?2,0 ?- ?- ?1,071 ?32 ?0,305 ?0,193
410607 ?25,0 ?20,0 ?2,5 ?3,0 ?3,0 ?1,5 ?1,2 ?1,161 ?32 ?0,331 ?0,209
410608 ?25,0 ?20,0 ?5,0 ?3,0 ?4,0 ?1,0 ?1,0 ?1,730 ?32 ?0,493 ?0,311
410609 ?25,0 ?22,0 ?1,0 ?1,0 ?2,0 ?0,5 ?0,5 ?0,468 ?33 ?0,133 ?0,084
410610 ?25,0 ?22,0 ?2,0 ?2,0 ?2,0 ?1,0 ?1,0 ?0,904 ?33 ?0,258 ?0,168
410612 ?25,0 ?23,0 ?3,0 ?2,5 ?3,0 ?1,2 ?1,5 ?1,261 ?34 ?0,359 ?0,227
411837 ?25,0 ?24,0 ?1,8 ?2,5 ?1,5 ?- ?- ?1,010 ?35 ?0,288 ?0,182
410614 ?25,5 ?22,0 ?2,5 ?2,5 ?2,5 ?- ?- ?1,138 ?34 ?0,324 ?0,205
412025 ?26,0 ?4,0 ?1,2 ?1,2 ?1,0 ?- ?- ?0,348 ?26 ?0,099 ?0,063
410615 ?26,0 ?4,0 ?1,2 ?1,5 ?1,0 ?- ?- ?0,356 ?26 ?0,102 ?0,064
411838 ?26,0 ?18,0 ?8,0 ?4,0 ?0,5 ?0,5 ?0,5 ?2,479 ?32 ?0,707 ?0,446
411839 ?26,1 ?16,0 ?3,0 ?5,5 ?1,0 ?0,5 ?0,5 ?1,499 ?31 ?0,427 ?0,270
411840 ?27,0 ?18,0 ?1,8 ?2,5 ?2,5 ?0,5 ?0,5 ?0,903 ?33 ?0,257 ?0,163
411841 ?27,0 ?20,О ?2,0 ?4,0 ?3,0 ?- ?- ?1,279 ?34 ?0,365 ?0,230
410618 ?27,0 ?20,0 ?3,0 ?3,0 ?3,0 ?- ?- ?1,339 ?34 ?0,382 ?0,241
410619 ?27,0 ?22,0 ?4,0 ?4,0 ?3,0 ?2,0 ?2,0 ?1,802 ?35 ?0,514 ?0,324
410620 ?27,0 ?25,0 ?3,2 ?1,8 ?2,0 ?- ?- ?1,265 ?37 ?0,361 ?0,228
410621 ?27,0 ?25,0 ?3,0 ?5,0 ?4,0 ?1,0 ?1,0 ?1,940 ?37 ?0,553 ?0,349
411842 ?28,0 ?5,6 ?2,0 ?20,0 ?- ?0,8 ?- ?1,279 ?29 ?0,364 ?0,230
410624 ?28,0 ?8,0 ?2,0 ?2,0 ?0,5 ?- ?- ?0,681 ?29 ?0,194 ?0,122
411843 ?28,0 ?18,0 ?2,0 ?2,0 ?0,5 ?0,5 ?0,5 ?0,879 ?33 ?0,251 ?0,158
411844 ?28,0 ?20,0 ?2,0 ?2,0 ?- ?0,5 ?0,5 ?0,919 ?35 ?0,262 ?0,165
411845 ?28,0 ?25,0 ?1,8 ?3,0 ?3,0 ?0,5 ?0,5 ?1,218 ?38 ?0,347 ?0,219
410626 ?28,0 ?25,0 ?5,0 ?2,5 ?3,0 ?- ?2,5 ?1,906 ?38 ?0,543 ?0,343
410627 ?28,0 ?25,0 ?5,5 ?4,5 ?4,0 ?0,5 ?0,5 ?2,451 ?38 ?0,698 ?0,441
410631 ?30,0 ?8,0 ?2,0 ?2,0 ?0,5 ?- ?- ?0,721 ?31 ?0,205 ?0,130
410633 ?30,0 ?12,0 ?6,0 ?4,0 ?- ?- ?- ?2,040 ?33 ?0,581 ?0,367
410634 ?30,0 ?15,0 ?1,5 ?1,5 ?1,5 ?0,7 ?0,7 ?0,655 ?34 ?0,187 ?0,118
410635 ?30,0 ?15,0 ?1,5 ?1,5 ?2,0 ?- ?- ?0,661 ?34 ?0,188 ?0,119
410636 ?30,0 ?15,0 ?3,0 ?3,0 ?2,0 ?1,5 ?1,5 ?1,259 ?34 ?0,359 ?0,227
410637 ?30,0 ?16,0 ?1,5 ?1,5 ?1,5 ?0,7 ?0,7 ?0,670 ?34 ?0,191 ?0,121
410638 ?30,0 ?16,0 ?5,5 ?5,0 ?1,0 ?- ?4,0 ?2,143 ?34 ?0,611 ?0,386
411846 ?30,0 ?16,0 ?6,0 ?5,0 ?5,0 ?0,5 ?0,5 ?2,353 ?34 ?0,670 ?0,423
410639 ?30,0 ?18,0 ?2,0 ?1,5 ?2,0 ?0,7 ?1,0 ?0,845 ?35 ?0,241 ?0,152
410640 ?30,0 ?18,0 ?3,0 ?2,5 ?3,0 ?1,2 ?1,5 ?1,286 ?35 ?0,367 ?0,232
411847 ?30,0 ?18,0 ?8,0 ?4,0 ?2,0 ?0,5 ?0,5 ?2,808 ?35 ?0,800 ?0,505
410641 ?30,0 ?20,0 ?1,5 ?1,5 ?1,5 ?0,7 ?0,7 ?0,730 ?36 ?0,208 ?0,131
410642 ?30,0 ?20,0 ?1,5 ?1,5 ?2,0 ?- ?- ?0,736 ?36 ?0,210 ?0,132
410644 ?30,0 ?20,0 ?1,5 ?2,0 ?2,0 ?1,0 ?0,7 ?0,825 ?36 ?0,235 ?0,149
410645 ?30,0 ?20,0 ?1,5 ?2,5 ?2,5 ?0,5 ?0,5 ?0,925 ?36 ?0,264 ?0,166
410646 ?30,0 ?20,0 ?2,0 ?2,0 ?2,0 ?1,0 ?1,0 ?0,964 ?36 ?0,275 ?0,174
410647 ?30,0 ?20,0 ?2,0 ?2,0 ?2,5 ?2,0 ?2,0 ?0,956 ?36 ?0,273 ?0,172
410648 ?30,0 ?20,0 ?2,0 ?2,5 ?2,5 ?- ?- ?1,063 ?36 ?0,303 ?0,191
410649 ?30,0 ?20,0 ?2,0 ?3,0 ?4,0 ?- ?- ?1,174 ?36 ?0,335 ?0,211
410650 ?30,0 ?20,0 ?2,5 ?2,0 ?3,0 ?1,2 ?1,5 ?1,111 ?36 ?0,317 ?0,200
410651 ?30,0 ?20,0 ?2,5 ?2,5 ?2,5 ?- ?- ?1,201 ?36 ?0,342 ?0,216
410652 ?30,0 ?20,0 ?2,5 ?3,0 ?3,0 ?1,5 ?1,2 ?1,286 ?36 ?0,367 ?0,232
410654 ?30,0 ?20,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?1,420 ?36 ?0,405 ?0,256
410655 ?30,0 ?20,0 ?3,0 ?4,0 ?4,0 ?2,0 ?1,5 ?1,601 ?36 ?0,456 ?0,288
410657 ?30,0 ?21,0 ?3,0 ?8,5 ?3,0 ?- ?- ?2,449 ?37 ?0,698 ?0,441
410658 ?30,0 ?24,5 ?2,5 ?2,5 ?2,5 ?- ?- ?1,313 ?39 ?0,374 ?0,236
410659 ?30,0 ?25,0 ?1,5 ?1,5 ?3,0 ?0,7 ?0,7 ?0,820 ?39 ?0,234 ?0,148
410660 ?30,0 ?25,0 ?2,0 ?2,0 ?2,0 ?- ?1,0 ?1,066 ?39 ?0,304 ?0,192
410661 ?30,0 ?25,0 ?3,0 ?2,5 ?3,0 ?1,2 ?1,5 ?1,461 ?39 ?0,416 ?0,263
410662 ?30,0 ?25,0 ?3,0 ?3,0 ?2,0 ?1,5 ?1,5 ?1,559 ?39 ?0,444 ?0,281
410663 ?30,0 ?25,0 ?3,0 ?5,0 ?5,0 ?1,0 ?1,5 ?2,047 ?39 ?0,583 ?0,368
410664 ?30,0 ?25,0 ?3,0 ?7,0 ?3,0 ?- ?- ?2,459 ?39 ?0,701 ?0,443
410665 ?30,0 ?25,0 ?4,0 ?3,0 ?4,0 ?0,5 ?0,5 ?1,863 ?39 ?0,531 ?0,335
410666 ?30,0 ?25,0 ?4,0 ?4,0 ?4,0 ?1,5 ?1,5 ?2,065 ?39 ?0,588 ?0,372
410667 ?30,0 ?25,0 ?6,0 ?5,0 ?5,0 ?0,5 ?0,5 ?2,803 ?39 ?0,799 ?0,504
410668 ?30,0 ?25,5 ?2,5 ?2,5 ?2,5 ?- ?- ?1,338 ?40 ?0,381 ?0,241
410669 ?30,0 ?27,0 ?4,0 ?5,0 ?5,0 ?0,5 ?0,5 ?2,403 ?41 ?0,685 ?0,432
410671 ?30,0 ?28,0 ?2,5 ?6,5 ?3,0 ?- ?- ?2,427 ?41 ?0,692 ?0,437
411848 ?30,0 ?28,0 ?3,5 ?2,5 ?5,0 ?- ?- ?1,716 ?41 ?0,489 ?0,309
410673 ?30,0 ?28,0 ?4,0 ?2,0 ?3,0 ?- ?- ?1,699 ?41 ?0,484 ?0,306
410674 ?30,0 ?29,0 ?5,0 ?2,0 ?5,0 ?0,5 ?0,5 ?2,033 ?42 ?0,579 ?0,366
410677 ?31,0 ?21,0 ?2,5 ?5,0 ?3,0 ?2,5 ?1,2 ?1,703 ?38 ?0,485 ?0,307
410678 ?31,0 ?25,0 ?2,5 ?5,0 ?3,0 ?2,5 ?1,2 ?1,903 ?40 ?0,542 ?0,343
410679 ?31,0 ?28,0 ?2,5 ?5,0 ?2,5 ?2,5 ?1,2 ?2,047 ?42 ?0,583 ?0,368
410681 ?32,0 ?4,0 ?1,8 ?1,8 ?- ?- ?- ?0,616 ?32 ?0,175 ?0,111
411849 ?32,0 ?15,0 ?8,0 ?14,0 ?2,0 ?1,0 ?1,0 ?3,544 ?36 ?1,010 ?0,638
410684 ?32,0 ?16,0 ?4,0 ?22,0 ?- ?2,0 ?2,0 ?3,903 ?36 ?1,112 ?0,703
410686 ?32,0 ?19,0 ?1,5 ?1,5 ?1,5 ?0,7 ?0,7 ?0,745 ?37 ?0,212 ?0,134
410687 ?32,0 ?19,0 ?1,5 ?1,5 ?2,0 ?- ?- ?0,751 ?37 ?0,214 ?0,135
410688 ?32,0 ?19,0 ?2,0 ?5,0 ?2,0 ?- ?- ?1,499 ?37 ?0,427 ?0,270
410689 ?32,0 ?19,0 ?2,4 ?2,4 ?2,4 ?1,2 ?1,2 ?1,173 ?37 ?0,334 ?0,211
410690 ?32,0 ?20,0 ?2,0 ?2,0 ?2,5 ?- ?- ?1,013 ?38 ?0,289 ?0,182
410691 ?32,0 ?20,0 ?2,5 ?3,0 ?3,0 ?1,5 ?0,5 ?1,339 ?38 ?0,382 ?0,241
411850 ?32,0 ?20,0 ?6,0 ?8,0 ?3,0 ?- ?- ?3,059 ?38 ?0,872 ?0,551
411851 ?32,0 ?25,0 ?2,0 ?4,0 ?4,0 ?- ?- ?1,594 ?41 ?0,454 ?0,287
410693 ?32,0 ?25,0 ?3,5 ?3,5 ?3,0 ?1,7 ?1,7 ?1,879 ?41 ?0,536 ?0,338
410694 ?32,0 ?25,5 ?3,7 ?3,7 ?2,5 ?2,0 ?2,0 ?1,987 ?41 ?0,566 ?0,358
410695 ?32,0 ?26,0 ?2,5 ?3,0 ?3,0 ?1,5 ?1,2 ?1,516 ?41 ?0,432 ?0,273
411852 ?32,0 ?30,0 ?1,5 ?3,0 ?2,5 ?- ?- ?1,348 ?44 ?0,384 ?0,243
410699 ?32,5 ?28,0 ?2,0 ?2,0 ?2,5 ?- ?- ?1,183 ?43 ?0,337 ?0,213
411853 ?32,5 ?30,0 ?2,5 ?5,5 ?2,0 ?0,5 ?0,5 ?2,333 ?44 ?0,665 ?0,420
410700 ?33,0 ?9,0 ?3,0 ?3,0 ?0,5 ?0,5 ?0,5 ?1,169 ?34 ?0,333 ?0,211
410701 ?33,0 ?12,0 ?5,0 ?25,0 ?1,0 ?1,0 ?1,0 ?3,398 ?35 ?0,968 ?0,612
410703 ?33,0 ?30,0 ?4,0 ?7,0 ?3,0 ?0,5 ?0,5 ?3,158 ?45 ?0,900 ?0,568
410704 ?33,0 ?31,0 ?6,0 ?4,0 ?4,0 ?- ?- ?3,014 ?45 ?0,859 ?0,543
410706 ?34,0 ?22,0 ?4,0 ?3,0 ?4,0 ?1,5 ?2,0 ?1,921 ?41 ?0,547 ?0,346
412033 ?34,0 ?25,0 ?6,5 ?3,0 ?3,0 ?1,5 ?1,5 ?2,775 ?42 ?0,791 ?0,499
410707 ?34,0 ?27,0 ?6,0 ?2,0 ?3,0 ?1,0 ?0,5 ?2,477 ?44 ?0,706 ?0,446
411855 ?34,0 ?28,0 ?2,5 ?5,0 ?3,0 ?- ?- ?2,144 ?44 ?0,611 ?0,386
412034 ?34,0 ?28,0 ?6,5 ?3,0 ?3,0 ?1,5 ?1,5 ?2,865 ?44 ?0,816 ?0,516
410709 ?35,0 ?9,0 ?2,5 ?6,5 ?1,5 ?- ?- ?1,302 ?36 ?0,371 ?0,234
412038 ?35,0 ?10,0 ?1,5 ?1,5 ?2,0 ?- ?- ?0,661 ?37 ?0,188 ?0,119
411856 ?35,0 ?10,0 ?2,0 ?30,0 ?2,0 ?- ?- ?3,109 ?37 ?0,886 ?0,560
410710 ?35,0 ?10,0 ?4,0 ?12,0 ?3,0 ?- ?- ?2,139 ?37 ?0,610 ?0,385
410711 ?35,0 ?15,0 ?1,5 ?1,5 ?1,5 ?0,7 ?0,7 ?0,730 ?38 ?0,208 ?0,131
410714 ?35,0 ?16,0 ?2,0 ?1,5 ?2,0 ?1,5 ?2,0 ?0,903 ?39 ?0,258 ?0,163
410715 ?35,0 ?18,0 ?3,0 ?3,0 ?1,0 ?0,5 ?0,5 ?1,501 ?39 ?0,428 ?0,270
411857 ?35,0 ?19,0 ?13,0?10,0 ?2,0 ?1,0 ?1,0 ?5,154 ?40 ?1,469 ?0,928
410716 ?35,0 ?20,0 ?2,0 ?2,0 ?2,0 ?1,0 ?1,0 ?1,064 ?40 ?0,303 ?0,192
410717 ?35,0 ?20,0 ?2,4 ?2,4 ?2,4 ?- ?- ?1,275 ?40 ?0,363 ?0,229
410718 ?35,0 ?20,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?1,570 ?40 ?0,447 ?0,283
410719 ?35,0 ?20,0 ?3,0 ?5,0 ?3,0 ?2,0 ?- ?1,911 ?40 ?0,545 ?0,344
410720 ?35,0 ?20,0 ?4,0 ?4,0 ?3,5 ?1,2 ?1,2 ?2,060 ?40 ?0,587 ?0,371
410721 ?35,0 ?22,0 ?3,5 ?3,5 ?3,5 ?1,7 ?1,7 ?1,886 ?41 ?0,538 ?0,340
410722 ?35,0 ?24,0 ?3,5 ?6,5 ?3,0 ?- ?- ?2,577 ?43 ?0,734 ?0,464
410723 ?35,0 ?25,0 ?2,0 ?2,0 ?3,0 ?0,7 ?0,7 ?1,177 ?43 ?0,336 ?0,212
410724 ?35,0 ?25,0 ?3,0 ?3,0 ?3,0 ?2,0 ?2,0 ?1,712 ?43 ?0,488 ?0,308
410725 ?35,0 ?25,0 ?3,0 ?4,0 ?3,0 ?2,0 ?1,5 ?1,936 ?43 ?0,552 ?0,348
410726 ?35,0 ?25,0 ?6,0 ?4,0 ?2,5 ?0,5 ?0,5 ?2,872 ?43 ?0,819 ?0,517
410727 ?35,0 ?25,0 ?7,0 ?7,0 ?8,0 ?3,0 ?3,0 ?3,809 ?43 ?1,085 ?0,686
410728 ?35,0 ?26,0 ?4,0 ?2,5 ?4,0 ?0,5 ?0,5 ?1,983 ?44 ?0,565 ?0,357
410729 ?35,0 ?28,0 ?2,0 ?2,0 ?2,0 ?1,0 ?1,0 ?1,224 ?45 ?0,349 ?0,220
411858 ?35,0 ?28,0 ?5,0 ?2,5 ?2,0 ?- ?- ?2,334 ?45 ?0,665 ?0,420
410730 ?35,0 ?28,0 ?10,0?3,0 ?5,0 ?- ?- ?4,094 ?45 ?1,167 ?0,737
410731 ?35,0 ?30,0 ?2,0 ?2,0 ?3,0 ?0,7 ?0,7 ?1,277 ?46 ?0,364 ?0,230
410732 ?35,0 ?30,0 ?2,5 ?3,0 ?2,5 ?0,5 ?0,5 ?1,712 ?46 ?0,488 ?0,308
410733 ?35,0 ?30,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?1,870 ?46 ?0,533 ?0,337
410735 ?35,0 ?30,0 ?4,0 ?4,0 ?4,0 ?2,0 ?2,0 ?2,457 ?46 ?0,700 ?0,442
410736 ?35,0 ?30,0 ?5,0 ?5,0 ?4,0 ?1,0 ?1,0 ?3,030 ?46 ?0,864 ?0,545
410738 ?35,0 ?32,0 ?3,5 ?6,5 ?3,0 ?0,5 ?0,5 ?3,096 ?48 ?0,882 ?0,557
410741 ?36,0 ?15,0 ?1,5 ?2,0 ?2,0 ?1,0 ?0,7 ?0,815 ?39 ?0,232 ?0,147
410744 ?36,0 ?20,0 ?3,0 ?2,0 ?3,0 ?3,0 ?3,0 ?1,401 ?41 ?0,399 ?0,252
410745 ?36,0 ?22,0 ?2,0 ?2,0 ?2,4 ?1,0 ?1,0 ?1,128 ?42 ?0,321 ?0,203
410746 ?36,0 ?22,0 ?8,0 ?19,0 ?3,0 ?2,0 ?2,0 ?5,542 ?42 ?1,580 ?0,998
410747 ?36,0 ?23,0 ?2,0 ?2,0 ?2,4 ?- ?1,0 ?1,150 ?43 ?0,328 ?0,207
410749 ?36,0 ?25,0 ?2,5 ?2,5 ?2,0 ?- ?0,5 ?1,471 ?44 ?0,419 ?0,265
411860 ?36,0 ?25,0 ?2,5 ?6,5 ?3,0 ?0,5 ?0,3 ?2,381 ?44 ?0,679 ?0,429
410750 ?36,0 ?30,0 ?2,0 ?5,0 ?2,5 ?- ?- ?2,133 ?47 ?0,608 ?0,384
411861 ?36,0 ?31,0 ?2,5 ?11,0 ?5,0 ?0,5 ?0,5 ?4,088 ?48 ?1,165 ?0,736
410751 ?36,0 ?35,0 ?5,0 ?3,0 ?3,0 ?1,5 ?2,5 ?2,701 ?50 ?0,770 ?0,486
411859 ?36,0 ?35,0 ?5,0 ?18,0 ?2,0 ?0,5 ?0,5 ?7,208 ?50 ?2,054 ?1,297
410753 ?37,0 ?20,0 ?6,0 ?8,0 ?2,0 ?- ?- ?3,349 ?42 ?0,954 ?0,603
410754 ?37,0 ?21,0 ?3,0 ?4,0 ?4,0 ?- ?- ?1,864 ?43 ?0,531 ?0,336
411862 ?37,0 ?35,0 ?4,0 ?12,0 ?3,0 ?0,5 ?0,5 ?5,218 ?51 ?1,487 ?0,939
410756 ?38,0 ?15,0 ?1,5 ?1,5 ?1,5 ?0,7 ?0,7 ?0,775 ?41 ?0,221 ?0,140
410757 ?38,0 ?16,0 ?2,0 ?2,0 ?2,0 ?1,0 ?1,0 ?1,044 ?41 ?0,398 ?0,188
410759 ?38,0 ?19,0 ?1,2 ?1,2 ?2,5 ?- ?- ?0,683 ?43 ?0,195 ?0,123
410760 ?38,0 ?19,0 ?1,5 ?1,5 ?2,0 ?0,7 ?0,7 ?0,839 ?43 ?0,239 ?0,151
410761 ?38,0 ?19,0 ?2,0 ?4,0 ?4,0 ?1,5 ?1,5 ?1,465 ?43 ?0,417 ?0,264
410762 ?38,0 ?22,0 ?2,4 ?2,4 ?2,4 ?1,2 ?1,2 ?1,389 ?44 ?0,396 ?0,250
410763 ?38,0 ?25,0 ?2,4 ?2,4 ?2,4 ?1,2 ?1,2 ?1,461 ?46 ?0,416 ?0,263
410764 ?38,0 ?25,0 ?2,5 ?3,0 ?3,0 ?- ?- ?1,644 ?46 ?0,469 ?0,296
411863 ?38,0 ?25,0 ?4,5 ?3,5 ?3,0 ?0,5 ?0,5 ?2,446 ?46 ?0,697 ?0,440
410765 ?38,0 ?25,0 ?6,0 ?3,0 ?4,0 ?- ?- ?2,884 ?46 ?0,822 ?0,519
411864 ?38,0 ?25,0 ?12,0?6,0 ?2,0 ?- ?- ?5,349 ?46 ?1,524 ?0,963
410766 ?38,0 ?27,5 ?1,5 ?3,0 ?4,0 ?- ?- ?1,384 ?47 ?0,395 ?0,249
410767 ?38,0 ?30,0 ?2,0 ?2,0 ?2,0 ?1,0 ?1,0 ?1,324 ?49 ?0,377 ?0,238
410768 ?38,0 ?30,0 ?3,0 ?5,0 ?4,0 ?- ?- ?2,524 ?49 ?0,719 ?0,454
410769 ?38,0 ?30,0 ?13,0?3,0 ?4,0 ?- ?- ?5,484 ?49 ?1,563 ?0,987
411865 ?38,0 ?30,0 ?5,0 ?3,0 ?3,0 ?- ?- ?2,669 ?49 ?0,761 ?0,480
410770 ?38,0 ?32,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?2,020 ?50 ?0,576 ?0,364
410772 ?38,0 ?32,0 ?5,0 ?5,0 ?4,0 ?2,5 ?2,5 ?3,258 ?50 ?0,928 ?0,586
410773 ?38,0 ?32,0 ?6,5 ?6,5 ?4,5 ?3,2 ?3,2 ?4,127 ?50 ?1,176 ?0,743
411866 ?38,0 ?33,0 ?4,0 ?7,0 ?4,0 ?- ?- ?3,584 ?51 ?1,022 ?0,645
411867 ?38,0 ?34,0 ?4,5 ?3,5 ?3,0 ?- ?- ?2,762 ?51 ?0,787 ?0,497
410775 ?38,0 ?35,0 ?4,0 ?5,0 ?5,0 ?2,5 ?2,0 ?3,102 ?52 ?0,884 ?0,558
410776 ?38,0 ?35,0 ?5,0 ?16,0 ?4,0 ?- ?- ?6,734 ?52 ?1,919 ?1,212
411868 ?38,0 ?35,0 ?8,0 ?3,0 ?6,0 ?0,5 ?0,5 ?3,926 ?52 ?1,119 ?0,707
411869 ?38,0 ?35,5 ?5,0 ?8,0 ?5,0 ?1,0 ?1,0 ?4,389 ?52 ?1,251 ?0,790
410778 ?39,0 ?22,0 ?16,0?12,0 ?2,0 ?1,0 ?1,0 ?6,964 ?45 ?1,985 ?1,254
411870 ?39,0 ?28,0 ?8,0 ?8,0 ?6,0 ?4,0 ?4,0 ?4,729 ?48 ?1,348 ?0,851
410780 ?39,0 ?35,0 ?2,5 ?10,0 ?3,0 ?- ?- ?4,244 ?52 ?1,210 ?0,764
410781 ?39,0 ?35,0 ?3,0 ?10,0 ?4,0 ?- ?- ?4,404 ?52 ?1,255 ?0,793
410782 ?39,0 ?36,0 ?3,0 ?5,0 ?5,0 ?2,5 ?1,5 ?2,855 ?53 ?0,814 ?0,514
410785 ?40,0 ?7,0 ?2,5 ?23,0 ?5,0 ?- ?- ?2,089 ?41 ?0,595 ?0,376
412043 ?40,0 ?7,5 ?1,5 ?14,0 ?1,0 ?- ?- ?1,442 ?41 ?0,411 ?0,260
410786 ?40,0 ?9,0 ?3,0 ?5,0 ?- ?- ?- ?1,500 ?41 ?0,428 ?0,270
412140 ?40,0 ?10,0 ?4,0 ?3,0 ?4,0 ?1,5 ?2,0 ?1,801 ?41 ?0,513 ?0,324
410788 ?40,0 ?15,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?1,570 ?43 ?0,447 ?0,283
411872 ?40,0 ?18,0 ?1,2 ?1,7 ?3,0 ?- ?- ?0,785 ?44 ?0,224 ?0,141
410793 ?40,0 ?20,0 ?2,0 ?2,0 ?2,0 ?1,0 ?1,0 ?1,164 ?45 ?0,332 ?0,210
410794 ?40,0 ?20,0 ?2,0 ?3,0 ?4,0 ?- ?- ?1,374 ?45 ?0,392 ?0,247
411873 ?40,0 ?20,0 ?3,0 ?3,0 ?3,0 ?- ?- ?1,729 ?45 ?0,493 ?0,311
410796 ?40,0 ?20,0 ?5,0 ?5,0 ?5,0 ?3,0 ?3,0 ?2,765 ?45 ?0,788 ?0,498
410798 ?40,0 ?24,0 ?4,0 ?4,0 ?4,0 ?2,0 ?2,0 ?2,417 ?47 ?0,689 ?0,435
410799 ?40,0 ?25,0 ?2,0 ?2,0 ?2,5 ?1,0 ?1,0 ?1,269 ?47 ?0,362 ?0,228
410801 ?40,0 ?25,0 ?2,2 ?3,5 ?3,0 ?- ?- ?1,697 ?47 ?0,484 ?0,306
410802 ?40,0 ?25,0 ?2,5 ?2,5 ?2,5 ?1,2 ?1,2 ?1,570 ?47 ?0,447 ?0,283
410803 ?40,0 ?25,0 ?2,5 ?4,0 ?2,5 ?- ?- ?1,913 ?47 ?0,545 ?0,344
410804 ?40,0 ?25,0 ?2,5 ?9,0 ?3,0 ?3,0 ?1,0 ?3,023 ?47 ?0,862 ?0,544
410805 ?40,0 ?25,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?1,870 ?47 ?0,533 ?0,337
410806 ?40,0 ?25,0 ?3,0 ?4,0 ?4,0 ?2,0 ?1,5 ?2,101 ?47 ?0,599 ?0,378
410808 ?40,0 ?25,0 ?3,5 ?3,5 ?3,0 ?1,5 ?1,5 ?2,162 ?47 ?0,616 ?0,389
410809 ?40,0 ?25,0 ?4,0 ?3,0 ?4,0 ?1,5 ?2,0 ?2,251 ?47 ?0,642 ?0,405
410810 ?40,0 ?25,0 ?4,0 ?5,0 ?5,0 ?2,5 ?2,0 ?2,682 ?47 ?0,764 ?0,483
410811 ?40,0 ?25,0 ?5,0 ?5,0 ?- ?- ?- ?3,000 ?47 ?0,855 ?0,540
411874 ?40,0 ?26,0 ?6,5 ?6,5 ?3,0 ?- ?- ?3,887 ?47 ?1,108 ?0,700
411875 ?40,0 ?27,0 ?5,0 ?4,0 ?5,0 ?0,5 ?0,5 ?2,933 ?48 ?0,836 ?0,528
410812 ?40,0 ?28,0 ?2,0 ?2,0 ?1,0 ?1,0 ?- ?1,320 ?49 ?0,376 ?0,238
410813 ?40,0 ?28,0 ?2,5 ?3,0 ?3,0 ?2,5 ?- ?1,771 ?49 ?0,505 ?0,319
410814 ?40,0 ?28,0 ?2,5 ?5,0 ?3,0 ?2,5 ?- ?2,281 ?49 ?0,650 ?0,411
410817 ?40,0 ?28,0 ?4,0 ?5,0 ?5,0 ?2,5 ?2,0 ?2,832 ?49 ?0,807 ?0,510
411876 ?40,0 ?29,0 ?12,0?16,0 ?1,0 ?0,5 ?0,5 ?7,521 ?50 ?2,144 ?1,354
410818 ?40,0 ?30,0 ?1,5 ?3,0 ?3,0 ?- ?- ?1,474 ?50 ?0,420 ?0,265
410819 ?40,0 ?30,0 ?2,0 ?2,0 ?2,0 ?1,0 ?1,0 ?1,364 ?50 ?0,389 ?0,246
411877 ?40,0 ?30,0 ?2,5 ?2,5 ?2,5 ?- ?- ?1,701 ?50 ?0,485 ?0,306
410820 ?40,0 ?30,0 ?2,5 ?3,0 ?3,0 ?0,5 ?0,5 ?1,843 ?50 ?0,525 ?0,332
410821 ?40,0 ?30,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?2,020 ?50 ?0,576 ?0,364
410822 ?40,0 ?30,0 ?3,0 ?4,0 ?4,0 ?2,0 ?1,5 ?2,301 ?50 ?0,656 ?0,414
410823 ?40,0 ?30,0 ?3,0 ?6,0 ?3,0 ?6,0 ?- ?2,762 ?50 ?0,787 ?0,497
411878 ?40,0 ?30,0 ?3,5 ?6,5 ?3,0 ?- ?- ?3,142 ?50 ?0,895 ?0,566
410824 ?40,0 ?30,0 ?4,0 ?3,0 ?4,0 ?1,5 ?2,0 ?2,401 ?50 ?0,684 ?0,432
410826 ?40,0 ?30,0 ?4,0 ?4,0 ?4,0 ?2,0 ?2,0 ?2,657 ?50 ?0,757 ?0,478
410827 ?40,0 ?30,0 ?4,0 ?12,0 ?5,0 ?0,5 ?0,5 ?4,773 ?50 ?1,360 ?0,859
411879 ?40,0 ?30,0 ?5,0 ?4,0 ?5,0 ?0,5 ?0,5 ?3,053 ?50 ?0,870 ?0,549
411880 ?40,0 ?30,0 ?10,0?11,0 ?3,0 ?- ?- ?6,219 ?50 ?1,773 ?1,119
410829 ?40,0 ?32,0 ?2,5 ?5,0 ?2,5 ?- ?- ?2,488 ?51 ?0,709 ?0,448
410830 ?40,0 ?32,0 ?2,5 ?5,0 ?2,5 ?2,5 ?1,2 ?2,472 ?51 ?0,704 ?0,445
410831 ?40,0 ?33,0 ?10,0?6,0 ?5,0 ?- ?- ?5,434 ?52 ?1,549 ?0,978
411881 ?40,0 ?34,0 ?5,0 ?4,0 ?5,0 ?0,5 ?0,5 ?3,213 ?53 ?0,916 ?0,578
410832 ?40,0 ?35,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?2,170 ?53 ?0,618 ?0,391
410833 ?40,0 ?35,0 ?3,5 ?6,5 ?3,0 ?- ?- ?3,467 ?53 ?0,988 ?0,624
410834 ?40,0 ?35,0 ?4,0 ?4,0 ?4,0 ?2,0 ?2,0 ?2,857 ?53 ?0,814 ?0,514
411882 ?40,0 ?35,0 ?5,0 ?2,9 ?- ?- ?- ?2,870 ?53 ?0,818 ?0,517
411883 ?40,0 ?36,0 ?3,0 ?3,0 ?3,0 ?- ?- ?2,209 ?54 ?0,630 ?0,398
410835 ?40,0 ?36,0 ?3,0 ?4,0 ?3,0 ?- ?- ?2,539 ?54 ?0,724 ?0,457
410837 ?40,0 ?36,0 ?5,0 ?5,0 ?5,0 ?2,5 ?2,5 ?3,577 ?54 ?1,019 ?0,644
411884 ?40,5 ?30,0 ?6,0 ?6,0 ?2,5 ?0,5 ?0,5 ?3,882 ?51 ?1,106 ?0,699
411885 ?41,0 ?34,0 ?10,0?2,0 ?4,0 ?- ?- ?4,614 ?53 ?1,315 ?0,831
410842 ?41,0 ?40,0 ?4,0 ?6,0 ?5,0 ?2,0 ?2,0 ?3,836 ?57 ?1,093 ?0,691
411886 ?42,0 ?15,0 ?8,0 ?8,0 ?2,0 ?0,5 ?0,5 ?3,928 ?45 ?1,119 ?0,707
411887 ?42,0 ?22,0 ?1,2 ?2,0 ?2,5 ?0,5 ?0,5 ?0,932 ?48 ?0,266 ?0,168
410844 ?42,0 ?28,0 ?2,5 ?5,0 ?3,0 ?- ?- ?2,344 ?51 ?0,668 ?0,422
410846 ?42,0 ?30,0 ?3,5 ?2,0 ?4,0 ?- ?- ?2,034 ?52 ?0,580 ?0,366
411888 ?42,0 ?30,0 ?4,0 ?2,0 ?4,0 ?- ?- ?2,234 ?52 ?0,637 ?0,402
411889 ?42,0 ?35,0 ?3,0 ?6,5 ?5,0 ?0,5 ?0,5 ?3,393 ?55 ?0,967 ?0,611
411890 ?42,0 ?35,0 ?4,0 ?11,0 ?5,0 ?1,0 ?1,0 ?5,139 ?55 ?1,465 ?0,925
410848 ?42,0 ?39,0 ?16,0?12,0 ?5,0 ?3,0 ?3,0 ?9,495 ?57 ?2,706 ?1,709
410849 ?42,0 ?40,0 ?3,0 ?4,0 ?4,0 ?- ?- ?2,774 ?58 ?0,791 ?0,499
410850 ?42,0 ?40,0 ?3,5 ?5,0 ?5,0 ?- ?- ?3,349 ?58 ?0,954 ?0,603
410851 ?42,0 ?40,0 ?10,0?10,0 ?6,0 ?- ?- ?7,277 ?58 ?2,074 ?1,310
411891 ?43,0 ?8,0 ?4,0 ?3,0 ?1,0 ?- ?- ?1,842 ?44 ?0,525 ?0,332
411892 ?43,0 ?21,0 ?2,5 ?2,5 ?3,0 ?- ?- ?1,557 ?48 ?0,444 ?0,280
411893 ?43,0 ?30,0 ?2,0 ?8,0 ?2,5 ?- ?- ?3,113 ?53 ?0,887 ?0,560
410855 ?43,0 ?30,0 ?2,5 ?2,5 ?2,5 ?- ?1,0 ?1,774 ?53 ?0,506 ?0,319
411895 ?43,5 ?30,0 ?4,0 ?9,0 ?6,0 ?- ?- ?4,157 ?53 ?1,185 ?0,748
411894 ?43,5 ?30,0 ?7,0 ?3,0 ?3,0 ?- ?- ?3,754 ?53 ?1,070 ?0,676
411896 ?44,0 ?18,0 ?5,0 ?12,0 ?5,0 ?1,0 ?1,0 ?3,809 ?48 ?1,086 ?0,686
410859 ?44,0 ?25,0 ?2,0 ?2,0 ?2,5 ?1,0 ?1,0 ?1,349 ?51 ?0,384 ?0,243
410860 ?44,0 ?25,0 ?2,5 ?1,5 ?2,0 ?- ?- ?1,446 ?51 ?0,412 ?0,260
410862 ?44,0 ?29,0 ?1,6 ?1,6 ?1,6 ?0,8 ?0,8 ?1,145 ?53 ?0,326 ?0,206
410863 ?44,0 ?29,0 ?5,0 ?5,0 ?4,0 ?2,5 ?2,5 ?3,408 ?53 ?0,971 ?0,613
410864 ?44,0 ?31,0 ?5,0 ?12,0 ?4,0 ?0,5 ?0,5 ?5,353 ?54 ?1,526 ?0,964
410866 ?44,0 ?38,0 ?2,4 ?2,4 ?2,4 ?1,2 ?1,2 ?1,917 ?58 ?0,546 ?0,345
411897 ?45,0 ?15,0 ?2,0 ?2,0 ?3,0 ?1,0 ?- ?1,177 ?48 ?0,335 ?0,212
410867 ?45,0 ?16,0 ?2,0 ?1,5 ?2,0 ?0,7 ?1,0 ?1,115 ?48 ?0,318 ?0,201
410868 ?45,0 ?16,0 ?2,0 ?1,5 ?2,0 ?1,5 ?2,0 ?1,105 ?48 ?0,315 ?0,199
410869 ?45,0 ?16,0 ?2,0 ?2,0 ?2,5 ?- ?- ?1,193 ?48 ?0,340 ?0,215
410870 ?45,0 ?18,0 ?2,0 ?2,0 ?2,5 ?1,0 ?1,0 ?1,229 ?49 ?0,350 ?0,221
410872 ?45,0 ?20,0 ?2,0 ?3,0 ?3,0 ?- ?- ?1,459 ?49 ?0,416 ?0,263
410873 ?45,0 ?23,0 ?2,0 ?2,0 ?2,0 ?1,0 ?1,0 ?1,324 ?51 ?0,377 ?0,238
410874 ?45,0 ?24,0 ?5,0 ?5,0 ?5,0 ?1,0 ?2,5 ?3,238 ?51 ?0,923 ?0,583
411898 ?45,0 ?25,0 ?1,5 ?2,0 ?2,5 ?- ?- ?1,158 ?52 ?0,330 ?0,209
410875 ?45,0 ?25,0 ?4,0 ?4,0 ?4,0 ?2,0 ?2,0 ?2,657 ?52 ?0,757 ?0,478
411899 ?45,0 ?25,0 ?6,0 ?6,0 ?6,0 ?0,5 ?1,0 ?3,915 ?52 ?1,116 ?0,705
410877 ?45,0 ?27,0 ?6,0 ?6,0 ?2,0 ?- ?- ?3,969 ?53 ?1,131 ?0,714
410878 ?45,0 ?28,0 ?2,0 ?2,0 ?2,5 ?1,0 ?1,0 ?1,429 ?53 ?0,407 ?0,257
410880 ?45,0 ?28,0 ?16,0?20,0 ?- ?- ?- ?9,600 ?53 ?2,736 ?1,728
410881 ?45,0 ?29,0 ?5,0 ?9,0 ?2,5 ?- ?- ?4,423 ?54 ?1,261 ?0,796
410882 ?45,0 ?29,5 ?3,0 ?6,0 ?3,0 ?- ?- ?2,959 ?54 ?0,843 ?0,533
411900 ?45,0 ?30,0 ?1,5 ?3,0 ?2,0 ?- ?- ?1,539 ?54 ?0,438 ?0,277
410883 ?45,0 ?30,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?2,170 ?54 ?0,618 ?0,391
410886 ?45,0 ?30,0 ?4,0 ?10,0 ?5,0 ?2,0 ?2,0 ?4,436 ?54 ?1,264 ?0,799
410887 ?45,0 ?34,0 ?4,0 ?8,0 ?6,0 ?- ?- ?4,277 ?57 ?1,219 ?0,770
410888 ?45,0 ?35,0 ?2,5 ?2,5 ?4,0 ?- ?- ?1,972 ?57 ?0,562 ?0,355
411902 ?45,0 ?35,0 ?2,5 ?3,0 ?2,0 ?- ?- ?2,109 ?57 ?0,601 ?0,380
411903 ?45,0 ?35,0 ?10,0?5,0 ?3,0 ?0,5 ?0,5 ?5,768 ?57 ?1,644 ?1,038
410890 ?45,0 ?37,0 ?4,0 ?4,0 ?4,0 ?- ?- ?3,154 ?58 ?0,899 ?0,568
410892 ?45,0 ?38,0 ?6,5 ?6,5 ?6,0 ?- ?- ?5,050 ?59 ?1,439 ?0,909
411904 ?45,0 ?40,0 ?3,5 ?3,5 ?4,0 ?1,0 ?1,0 ?2,883 ?60 ?0,822 ?0,519
410893 ?45,0 ?40,0 ?4,0 ?4,0 ?5,0 ?- ?- ?3,294 ?60 ?0,939 ?0,593
410894 ?45,0 ?40,0 ?4,0 ?5,0 ?5,0 ?2,5 ?2,0 ?3,632 ?60 ?1,035 ?0,654
410895 ?45,0 ?40,0 ?5,0 ?4,0 ?5,0 ?- ?- ?3,704 ?60 ?1,056 ?0,667
410896 ?45,0 ?40,0 ?5,0 ?10,0 ?4,0 ?1,0 ?1,0 ?5,780 ?60 ?1,647 ?1,040
410899 ?45,0 ?42,0 ?5,0 ?9,0 ?4,0 ?1,0 ?- ?5,612 ?62 ?1,599 ?1,010
410900 ?45,0 ?42,0 ?7,0 ?4,0 ?6,0 ?- ?- ?4,627 ?62 ?1,319 ?0,833
411905 ?45,5 ?45,0 ?5,0 ?8,0 ?3,0 ?1,0 ?1,0 ?5,490 ?64 ?1,565 ?0,988
412103 ?46,0 ?10,0 ?3,0 ?2,0 ?2,5 ?- ?- ?1,533 ?47 ?0,437 ?0,276
410901 ?46,0 ?20,0 ?2,5 ?3,5 ?2,5 ?1,5 ?- ?1,771 ?50 ?0,505 ?0,319
410902 ?46,0 ?27,0 ?2,0 ?3,5 ?2,0 ?- ?- ?1,804 ?54 ?0,514 ?0,325
411906 ?46,0 ?27,0 ?15,0?22,0 ?2,0 ?- ?- ?9,549 ?54 ?2,721 ?1,719
410903 ?46,0 ?30,0 ?5,0 ?8,0 ?5,0 ?- ?- ?4,354 ?55 ?1,241 ?0,784
410904 ?46,0 ?32,0 ?6,0 ?4,0 ?2,0 ?- ?- ?3,809 ?56 ?1,085 ?0,686
410905 ?46,0 ?35,0 ?3,0 ?4,0 ?3,0 ?0,5 ?0,5 ?2,678 ?58 ?0,763 ?0,482
410906 ?46,0 ?40,0 ?2,5 ?2,5 ?2,5 ?- ?- ?2,101 ?61 ?0,599 ?0,378
410907 ?46,0 ?40,0 ?5,0 ?6,0 ?3,5 ?0,5 ?0,5 ?4,425 ?61 ?1,261 ?0,797
410908 ?46,0 ?45,0 ?4,0 ?8,0 ?3,0 ?2,0 ?1,0 ?5,129 ?64 ?1,462 ?0,923
410909 ?46,5 ?35,0 ?3,5 ?6,5 ?3,0 ?- ?- ?3,694 ?58 ?1,053 ?0,665
410910 ?47,0 ?23,0 ?2,5 ?2,5 ?3,0 ?- ?1,2 ?1,704 ?52 ?0,486 ?0,307
410911 ?47,0 ?40,0 ?3,0 ?11,0 ?4,0 ?2,0 ?- ?5,506 ?62 ?1,569 ?0,991
410912 ?47,0 ?45,0 ?3,0 ?12,0 ?5,0 ?- ?- ?6,504 ?65 ?1,854 ?1,171
410914 ?48,0 ?20,0 ?2,5 ?2,5 ?3,0 ?- ?- ?1,657 ?52 ?0,472 ?0,298
411907 ?48,0 ?22,0 ?12,0?4,0 ?2,0 ?0,5 ?0,5 ?6,168 ?53 ?1,758 ?1,110
410917 ?48,0 ?30,0 ?4,0 ?9,0 ?3,0 ?3,0 ?3,0 ?4,241 ?57 ?1,209 ?0,763
411908 ?48,0 ?33,5 ?3,8 ?2,0 ?2,0 ?- ?- ?2,427 ?59 ?0,692 ?0,437
410919 ?48,0 ?33,5 ?6,5 ?2,0 ?2,0 ?- ?- ?3,669 ?59 ?1,046 ?0,660
410920 ?48,0 ?40,0 ?4,0 ?4,0 ?5,0 ?2,0 ?2,0 ?3,396 ?63 ?0,968 ?0,611
410921 ?48,0 ?41,0 ?8,0 ?15,0 ?5,0 ?- ?- ?8,844 ?63 ?2,520 ?1,592
410922 ?48,0 ?42,0 ?2,5 ?2,5 ?2,5 ?1,3 ?1,3 ?2,194 ?64 ?0,625 ?0,395
410923 ?48,0 ?45,0 ?4,0 ?6,0 ?5,0 ?5,0 ?5,0 ?4,326 ?66 ?1,233 ?0,779
410925 ?49,0 ?45,0 ?3,0 ?5,0 ?5,0 ?2,0 ?1,0 ?3,613 ?67 ?1,030 ?0,650
410926 ?49,0 ?47,0 ?3,0 ?2,5 ?5,0 ?1,0 ?1,0 ?2,619 ?68 ?0,747 ?0,471
411909 ?50,0 ?8,0 ?4,0 ?25,0 ?- ?1,5 ?- ?2,995 ?51 ?0,854 ?0,539
410934 ?50,0 ?16,0 ?2,0 ?1,5 ?2,0 ?1,5 ?2,0 ?1,205 ?53 ?0,343 ?0,217
411910 ?50,0 ?20,0 ?1,8 ?3,0 ?2,0 ?0,5 ?0,5 ?1,454 ?54 ?0,414 ?0,262
410935 ?50,0 ?20,0 ?3,0 ?4,0 ?4,0 ?1,5 ?2,0 ?2,201 ?54 ?0,627 ?0,396
410936 ?50,0 ?20,0 ?3,0 ?4,0 ?4,0 ?2,0 ?1,5 ?2,201 ?54 ?0,627 ?0,396
410937 ?50,0 ?20,0 ?3,0 ?5,0 ?3,0 ?2,0 ?2,0 ?2,352 ?54 ?0,670 ?0,423
410938 ?50,0 ?25,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?2,170 ?56 ?0,618 ?0,391
410939 ?50,0 ?25,0 ?3,0 ?4,0 ?4,0 ?1,5 ?1,5 ?2,405 ?56 ?0,685 ?0,433
410940 ?50,0 ?25,0 ?4,0 ?3,0 ?4,0 ?- ?2,0 ?2,656 ?56 ?0,757 ?0,478
410941 ?50,0 ?26,0 ?3,0 ?4,0 ?3,0 ?- ?- ?2,439 ?56 ?0,695 ?0,439
410942 ?50,0 ?30,0 ?2,0 ?2,5 ?3,0 ?- ?- ?1,719 ?58 ?0,490 ?0,309
410943 ?50,0 ?30,0 ?2,0 ?4,0 ?4,0 ?- ?- ?2,154 ?58 ?0,614 ?0,388
410944 ?50,0 ?30,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?2,320 ?58 ?0,661 ?0,418
410945 ?50,0 ?30,0 ?3,0 ?4,0 ?4,0 ?2,0 ?1,5 ?2,601 ?58 ?0,741 ?0,468
410946 ?50,0 ?30,0 ?3,5 ?5,0 ?3,0 ?- ?- ?3,094 ?58 ?0,882 ?0,557
410947 ?50,0 ?30,0 ?3,5 ?10,0 ?4,0 ?- ?- ?4,434 ?58 ?1,264 ?0,798
410948 ?50,0 ?30,0 ?4,0 ?3,0 ?4,0 ?1,5 ?2,0 ?2,801 ?58 ?0,798 ?0,504
410949 ?50,0 ?30,0 ?4,0 ?5,0 ?5,0 ?0,5 ?0,5 ?3,353 ?58 ?0,955 ?0,603
410950 ?50,0 ?30,0 ?4,0 ?9,0 ?3,0 ?3,0 ?3,0 ?4,321 ?58 ?1,231 ?0,778
410951 ?50,0 ?30,0 ?4,0 ?12,0 ?3,0 ?- ?- ?5,139 ?58 ?1,465 ?0,925
410952 ?50,0 ?30,0 ?5,0 ?3,0 ?5,0 ?1,5 ?2,5 ?3,285 ?58 ?0,936 ?0,591
411911 ?50,0 ?30,0 ?15,0?32,0 ?2,0 ?- ?- ?12,309 ?58 ?3,508 ?2,216
410953 ?50,0 ?35,0 ?2,5 ?4,0 ?4,0 ?- ?- ?2,584 ?61 ?0,737 ?0,465
410954 ?50,0 ?35,0 ?2,5 ?5,0 ?3,0 ?2,5 ?- ?2,881 ?61 ?0,821 ?0,519
410955 ?50,0 ?35,0 ?2,5 ?6,5 ?3,0 ?- ?- ?3,382 ?61 ?0,964 ?0,609
410956 ?50,0 ?35,0 ?4,0 ?12,0 ?3,0 ?- ?- ?5,739 ?61 ?1,636 ?1,033
410957 ?50,0 ?35,0 ?4,0 ?12,0 ?3,0 ?4,0 ?3,0 ?5,686 ?61 ?1,620 ?1,023
410958 ?50,0 ?35,0 ?5,0 ?3,0 ?5,0 ?1,5 ?1,5 ?3,435 ?61 ?0,979 ?0,618
410959 ?50,0 ?35,0 ?5,0 ?5,0 ?5,0 ?2,5 ?2,5 ?4,027 ?61 ?1,148 ?0,725
410960 ?50,0 ?35,0 ?5,0 ?10,0 ?6,0 ?- ?- ?5,577 ?61 ?1,590 ?1,004
410961 ?50,0 ?35,0 ?6,5 ?6,5 ?6,0 ?3,0 ?3,0 ?5,141 ?61 ?1,465 ?0,925
410962 ?50,0 ?37,0 ?3,0 ?4,0 ?3,5 ?- ?- ?2,886 ?62 ?0,823 ?0,520
410963 ?50,0 ?38,0 ?4,0 ?6,0 ?5,0 ?- ?- ?4,094 ?63 ?1,167 ?0,737
410964 ?50,0 ?38,0 ?5,0 ?5,0 ?4,0 ?2,0 ?2,0 ?4,167 ?63 ?1,138 ?0,750
410965 ?50,0 ?38,0 ?8,0 ?12,0 ?5,0 ?6,0 ?4,0 ?7,542 ?63 ?2,149 ?1,358
410967 ?50,0 ?40,0 ?4,0 ?8,0 ?4,0 ?1,0 ?1,0 ?4,910 ?64 ?1,399 ?0,884
410968 ?50,0 ?40,0 ?4,0 ?12,0 ?3,0 ?- ?- ?6,339 ?64 ?1,807 ?1,141
410969 ?50,0 ?40,0 ?5,0 ?10,0 ?3,0 ?5,0 ?0,5 ?6,018 ?64 ?1,715 ?1,083
411912 ?50,0 ?40,0 ?8,0 ?4,0 ?4,0 ?1,0 ?3,0 ?5,293 ?64 ?1,508 ?0,953
411913 ?50,0 ?40,0 ?7,0 ?11,0 ?5,0 ?- ?- ?7,184 ?64 ?2,647 ?1,293
411914 ?50,0 ?42,0 ?7,0 ?7,0 ?2,0 ?0,5 ?0,5 ?5,958 ?65 ?1,698 ?1,072
410970 ?50,0 ?43,0 ?4,0 ?10,0 ?4,0 ?1,0 ?1,0 ?5,930 ?66 ?1,690 ?1,067
411915 ?50,0 ?43,0 ?6,5 ?3,0 ?5,0 ?1,0 ?1,0 ?4,394 ?66 ?1,252 ?0,791
411916 ?50,0 ?44,0 ?5,0 ?4,0 ?3,0 ?3,0 ?3,0 ?4,041 ?67 ?1,152 ?0,727
411917 ?50,0 ?45,0 ?3,5 ?5,0 ?5,0 ?0,5 ?0,5 ?3,878 ?67 ?1,105 ?0,698
410971 ?50,0 ?45,0 ?4,0 ?9,0 ?3,0 ?- ?- ?5,709 ?67 ?1,627 ?1,028
410972 ?50,0 ?45,0 ?4,0 ?12,0 ?3,0 ?2,0 ?2,0 ?6,922 ?67 ?1,973 ?1,246
410975 ?50,0 ?45,0 ?7,0 ?7,0 ?6,0 ?2,0 ?2,0 ?6,220 ?67 ?1,773 ?1,120
411918 ?50,0 ?45,0 ?12,0?5,0 ?4,0 ?0,5 ?0,5 ?7,683 ?67 ?2,190 ?1,383
411919 ?50,0 ?45,5 ?6,0 ?6,5 ?5,0 ?- ?- ?5,621 ?68 ?1,602 ?1,012
410976 ?50,0 ?47,0 ?3,5 ?6,5 ?6,0 ?- ?- ?4,655 ?69 ?1,327 ?0,838
411920 ?50,0 ?48,0 ?9,0 ?2,5 ?3,0 ?3,0 ?3,0 ?5,456 ?69 ?1,555 ?0,982
410977 ?50,0 ?49,0 ?2,0 ?3,0 ?3,0 ?- ?- ?2,429 ?70 ?0,692 ?0,437
410978 ?50,5 ?38,0 ?6,5 ?6,0 ?5,0 ?1,0 ?1,0 ?5,222 ?63 ?1,488 ?0,940
410979 ?50,8 ?31,8 ?3,2 ?5,0 ?3,2 ?- ?- ?3,078 ?60 ?0,877 ?0,554
410980 ?51,0 ?20,3 ?1,7 ?1,7 ?3,0 ?0,5 ?05 ?1,201 ?55 ?0,342 ?0,216
410981 ?51,0 ?22,0 ?2,0 ?2,0 ?2,0 ?- ?- ?1,429 ?56 ?0,407 ?0,257
411921 ?51,0 ?35,0 ?3,5 ?10,0 ?3,0 ?- ?- ?4,954 ?62 ?1,412 ?0,892
410983 ?51,0 ?41,5 ?4,0 ?12,0 ?5,0 ?- ?- ?6,594 ?66 ?1,879 ?1,187
410985 ?52,0 ?23,0 ?8,0 ?24,0 ?3,0 ?- ?- ?7,779 ?57 ?2,217 ?1,400
410986 ?52,0 ?28,0 ?2,5 ?5,0 ?3,0 ?2,5 ?- ?2,581 ?59 ?0,736 ?0,465
410987 ?52,0 ?31,0 ?2,0 ?2,0 ?3,0 ?- ?- ?1,639 ?61 ?0,467 ?0,295
410989 ?52,0 ?45,0 ?11,0?4,0 ?4,0 ?- ?3,0 ?7,095 ?69 ?2,022 ?1,277
410990 ?52,0 ?45,0 ?11,0?5,0 ?5,0 ?- ?- ?7,474 ?69 ?2,130 ?1,345
410991 ?52,0 ?46,0 ?4,0 ?8,0 ?4,0 ?3,0 ?3,0 ?5,436 ?69 ?1,549 ?0,978
410993 ?52,0 ?50,0 ?3,5 ?6,5 ?5,0 ?- ?- ?4,896 ?72 ?1,395 ?0,881
411922 ?52,5 ?11,0 ?3,4 ?45,0 ?- ?- ?- ?5,205 ?54 ?1,483 ?0,937
410994 ?53,0 ?25,0 ?3,5 ?6,5 ?3,0 ?- ?- ?3,272 ?59 ?0,932 ?0,589
410995 ?53,0 ?26,0 ?3,5 ?6,5 ?3,0 ?- ?- ?3,337 ?59 ?0,951 ?0,601
410996 ?53,0 ?28,0 ?3,0 ?5,0 ?5,0 ?- ?- ?2,894 ?60 ?0,825 ?0,521
410997 ?53,0 ?28,0 ?3,5 ?6,5 ?3,0 ?- ?- ?3,467 ?60 ?0,988 ?0,624
410998 ?53,0 ?28,0 ?3,5 ?6,5 ?3,5 ?3,2 ?1,7 ?3,446 ?60 ?0,982 ?0,620
410999 ?53,0 ?30,0 ?3,0 ?5,0 ?5,0 ?- ?- ?2,994 ?61 ?0,853 ?0,539
411001 ?53,0 ?35,0 ?3,5 ?4,0 ?5,0 ?- ?- ?3,169 ?64 ?0,903 ?0,570
411002 ?53,0 ?35,0 ?3,5 ?6,5 ?3,0 ?- ?- ?3,922 ?64 ?1,118 ?0,706
411003 ?53,0 ?41,0 ?16,0?3,0 ?3,0 ?- ?1,0 ?9,249 ?67 ?2,636 ?1,665
411923 ?53,0 ?41,0 ?18,0?12,0 ?- ?2,0 ?2,0 ?12,283 ?67 ?3,501 ?2,211
411004 ?53,0 ?42,0 ?3,5 ?6,0 ?3,5 ?- ?- ?4,191 ?68 ?1,195 ?0,754
411005 ?53,0 ?45,0 ?4,0 ?10,0 ?5,0 ?- ?- ?6,274 ?70 ?1,788 ?1,129
411924 ?53,0 ?48,0 ?18,0?21,0 ?5,0 ?5,0 ?5,0 ?15,786 ?72 ?4,499 ?2,842
411007 ?53,5 ?42,0 ?3,5 ?3,5 ?3,0 ?1,0 ?1,0 ?3,235 ?68 ?0,922 ?0,582
411008 ?54,0 ?22,0 ?1,7 ?2,2 ?2,0 ?- ?- ?1,373 ?58 ?0,391 ?0,247
411009 ?54,0 ?25,0 ?3,5 ?5,0 ?5,0 ?- ?- ?3,019 ?60 ?0,860 ?0,543
411010 ?54,0 ?25,0 ?4,0 ?4,0 ?4,0 ?2,0 ?2,0 ?3,017 ?60 ?0,860 ?0,543
411925 ?54,0 ?31,0 ?2,0 ?3,5 ?4,0 ?- ?- ?2,129 ?62 ?0,607 ?0,383
411926 ?55,0 ?15,0 ?1,5 ?1,5 ?1,5 ?0,8 ?0,8 ?1,030 ?57 ?0,293 ?0,185
411012 ?55,0 ?20,0 ?1,5 ?1,5 ?2,5 ?1,0 ?- ?1,114 ?59 ?0,317 ?0,200
411014 ?55,0 ?22,5 ?4,0 ?4,0 ?4,0 ?- ?- ?2,974 ?60 ?0,848 ?0,535
411015 ?55,0 ?25,0 ?2,5 ?2,5 ?3,0 ?1,2 ?1,2 ?1,951 ?61 ?0,556 ?0,351
411016 ?55,0 ?25,0 ?3,0 ?6,0 ?5,0 ?3,0 ?1,5 ?3,000 ?61 ?0,855 ?0,540
411017 ?55,0 ?30,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?2,470 ?63 ?0,704 ?0,445
411018 ?55,0 ?30,0 ?3,5 ?6,0 ?3,0 ?- ?- ?3,534 ?63 ?1,007 ?0,636
411927 ?55,0 ?30,0 ?5,5 ?5,0 ?4,0 ?- ?- ?4,284 ?63 ?1,221 ?0,771
411019 ?55,0 ?35,0 ?5,0 ?8,0 ?5,0 ?0,5 ?0,5 ?5,203 ?65 ?1,483 ?0,936
411020 ?55,0 ?35,0 ?5,0 ?10,0 ?6,0 ?- ?- ?5,827 ?65 ?1,661 ?1,049
411928 ?55,0 ?38,0 ?6,5 ?3,0 ?3,0 ?- ?- ?4,539 ?67 ?1,294 ?0,817
411022 ?55,0 ?40,0 ?6,0 ?6,0 ?5,0 ?3,0 ?3,0 ?5,355 ?68 ?1,526 ?0,964
411023 ?55,0 ?42,0 ?8,0 ?10,0 ?3,0 ?- ?- ?7,819 ?69 ?2,229 ?1,407
411024 ?55,0 ?42,0 ?10,0?10,0 ?4,0 ?3,0 ?3,0 ?8,696 ?69 ?2,478 ?1,565
411025 ?55,0 ?43,0 ?6,0 ?12,0 ?3,0 ?1,0 ?1,0 ?7,755 ?70 ?2,210 ?1,396
411026 ?55,0 ?45,0 ?1,5 ?1,5 ?3,0 ?- ?- ?1,497 ?71 ?0,427 ?0,269
411028 ?55,0 ?45,0 ?5,0 ?10,0 ?6,0 ?- ?- ?6,827 ?71 ?1,946 ?1,229
411029 ?55,0 ?45,0 ?12,0?14,0 ?4,0 ?- ?- ?11,254 ?71 ?3,207 ?2,026
411030 ?55,0 ?45,0 ?25,0?20,0 ?5,0 ?5,0 ?5,0 ?17,696 ?71 ?5,043 ?3,185
411032 ?55,0 ?48,0 ?5,0 ?12,0 ?5,0 ?3,0 ?2,0 ?7,936 ?73 ?2,262 ?1,428
411929 ?55,0 ?50,0 ?6,0 ?4,0 ?5,0 ?- ?- ?5,114 ?74 ?1,457 ?0,920
411033 ?55,0 ?50,0 ?6,0 ?12,0 ?5,0 ?- ?- ?8,634 ?74 ?2,461 ?1,554
411037 ?55,5 ?17,6 ?10,6?45,0 ?3,0 ?1,0 ?- ?9,050 ?58 ?2,579 ?1,629
411038 ?56,0 ?22,0 ?1,8 ?2,0 ?2,0 ?- ?- ?1,421 ?60 ?0,405 ?0,256
411039 ?56,0 ?22,0 ?8,0 ?26,0 ?3,0 ?- ?- ?8,139 ?60 ?2,320 ?1,465
411040 ?56,0 ?25,0 ?1,8 ?3,0 ?3,0 ?- ?- ?1,723 ?61 ?0,491 ?0,310
411042 ?56,0 ?42,0 ?3,2 ?3,2 ?5,0 ?1,6 ?1,6 ?3,076 ?70 ?0,877 ?0,554
411044 ?56,0 ?42,0 ?3,5 ?3,5 ?5,0 ?1,7 ?1,7 ?3,349 ?70 ?0,954 ?0,603
411045 ?57,0 ?38,0 ?6,5 ?6,5 ?6,0 ?3,2 ?3,2 ?5,786 ?69 ?1,649 ?1,041
411046 ?57,0 ?47,0 ?17,0?15,0 ?4,0 ?- ?- ?14,224 ?74 ?4,054 ?2,560
411930 ?57,5 ?55,0 ?8,0 ?19,5 ?4,0 ?1,0 ?1,0 ?13,795 ?80 ?3,932 ?2,483
411047 ?58,0 ?25,0 ?1,8 ?3,0 ?3,0 ?- ?- ?1,759 ?63 ?0,501 ?0,317
411048 ?58,0 ?29,0 ?14,0?12,5 ?4,0 ?1,0 ?1,0 ?10,025 ?65 ?2,857 ?1,805
411049 ?58,0 ?30,0 ?12,0?27,0 ?3,0 ?3,0 ?- ?11,820 ?65 ?3,369 ?2,128
411050 ?58,0 ?31,0 ?2,5 ?2,5 ?3,0 ?- ?- ?2,182 ?66 ?0,622 ?0,393
411051 ?58,0 ?40,0 ?2,5 ?2,5 ?2,5 ?- ?- ?2,401 ?71 ?0,684 ?0,432
411053 ?58,0 ?46,0 ?5,0 ?3,5 ?5,0 ?- ?- ?4,389 ?74 ?1,251 ?0,790
411931 ?60,0 ?20,0 ?5,5 ?5,0 ?4,0 ?0,5 ?0,5 ?4,058 ?63 ?1,157 ?0,730
411054 ?60,0 ?22,0 ?1,5 ?2,5 ?3,0 ?- ?- ?1,432 ?64 ?0,408 ?0,258
411056 ?60,0 ?24,0 ?4,0 ?2,0 ?3,0 ?2,0 ?2,0 ?2,802 ?65 ?0,799 ?0,504
411057 ?60,0 ?25,0 ?2,2 ?3,5 ?3,0 ?- ?- ?2,137 ?65 ?0,609 ?0,385
411058 ?60,0 ?25,0 ?3,2 ?3,2 ?5,0 ?- ?1,6 ?2,666 ?65 ?0,760 ?0,480
411059 ?60,0 ?25,0 ?3,5 ?5,0 ?5,0 ?- ?- ?3,229 ?65 ?0,920 ?0,581
411932 ?60,0 ?26,0 ?3,0 ?5,0 ?5,0 ?0,5 ?0,5 ?3,003 ?66 ?0,856 ?0,540
411060 ?60,0 ?28,0 ?2,5 ?4,0 ?5,0 ?2,5 ?2,0 ?2,552 ?66 ?0,727 ?0,459
411061 ?60,0 ?28,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?2,560 ?66 ?0,730 ?0,461
411062 ?60,0 ?28,0 ?3,5 ?3,5 ?3,0 ?1,5 ?1,5 ?2,967 ?66 ?0,846 ?0,534
411933 ?60,0 ?28,0 ?6,0 ?6,0 ?6,0 ?0,5 ?0,5 ?4,996 ?66 ?1,424 ?0,899
411063 ?60,0 ?30,0 ?6,0 ?15,0 ?5,0 ?- ?- ?7,254 ?67 ?2,067 ?1,306
411064 ?60,0 ?32,0 ?2,0 ?2,2 ?3,5 ?- ?- ?1,886 ?68 ?0,538 ?0,340
411065 ?60,0 ?35,0 ?3,0 ?3,0 ?4,0 ?2,0 ?2,0 ?2,777 ?70 ?0,791 ?0,500
411066 ?60,0 ?35,0 ?4,0 ?4,0 ?4,0 ?2,0 ?2,0 ?3,657 ?70 ?1,042 ?0,658
411934 ?60,0 ?35,0 ?4,0 ?6,0 ?5,0 ?1,0 ?2,0 ?4,303 ?70 ?1,226 ?0,775
411067 ?60,0 ?35,0 ?4,0 ?10,0 ?4,0 ?- ?2,0 ?5,526 ?70 ?1,575 ?0,995
411068 ?60,0 ?35,0 ?5,0 ?5,0 ?5,0 ?2,5 ?2,5 ?4,527 ?70 ?1,290 ?0,815
411069 ?60,0 ?35,0 ?6,0 ?6,0 ?5,0 ?3,0 ?3,0 ?5,355 ?70 ?1,526 ?0,964
411071 ?60,0 ?37,0 ?2,5 ?2,5 ?2,5 ?1,5 ?1,2 ?2,368 ?71 ?0,675 ?0,426
411072 ?60,0 ?38,0 ?5,0 ?12,0 ?9,0 ?- ?- ?7,134 ?71 ?2,033 ?1,284
411073 ?60,0 ?40,0 ?2,5 ?2,5 ?2,5 ?- ?0,5 ?2,450 ?72 ?0,698 ?0,441
411074 ?60,0 ?40,0 ?4,0 ?4,0 ?4,0 ?2,0 ?2,0 ?3,857 ?72 ?1,099 ?0,694
411075 ?60,0 ?40,0 ?5,0 ?12,0 ?6,0 ?- ?- ?7,277 ?72 ?2,074 ?1,310
411076 ?60,0 ?40,0 ?6,0 ?4,0 ?5,0 ?1,0 ?1,0 ?5,009 ?72 ?1,428 ?0,902
411935 ?60,0 ?40,0 ?6,0 ?6,0 ?6,0 ?0,5 ?0,5 ?5,716 ?72 ?1,629 ?1,029
411078 ?60,0 ?42,0 ?4,0 ?10,0 ?6,0 ?0,5 ?0,5 ?6,276 ?73 ?1,789 ?1,130
411079 ?60,0 ?43,0 ?10,0?18,0 ?5,0 ?0,5 ?0,5 ?11,993 ?74 ?3,418 ?2,159
411080 ?60,0 ?45,0 ?7,0 ?10,0 ?5,0 ?- ?- ?8,054 ?75 ?2,295 ?1,450
411937 ?60,0 ?45,0 ?8,5 ?13,0 ?5,0 ?1,0 ?1,0 ?9,894 ?75 ?2,820 ?1,781
411081 ?60,0 ?45,0 ?10,0?10,0 ?5,0 ?- ?- ?9,554 ?75 ?2,723 ?1,720
411082 ?60,0 ?46,0 ?3,0 ?2,0 ?3,0 ?1,5 ?- ?2,674 ?76 ?0,762 ?0,481
411083 ?60,0 ?46,0 ?4,0 ?3,0 ?3,0 ?1,5 ?- ?3,674 ?76 ?1,047 ?0,661
411084 ?60,0 ?50,0 ?4,0 ?12,0 ?5,0 ?- ?- ?7,974 ?78 ?2,272 ?1,435
411938 ?60,0 ?50,0 ?5,0 ?8,0 ?4,0 ?0,5 ?0,5 ?6,633 ?78 ?1,890 ?1,194
411085 ?60,0 ?50,0 ?5,0 ?12,0 ?6,0 ?- ?- ?8,477 ?78 ?2,416 ?1,526
411086 ?60,0 ?50,0 ?5,0 ?16,0 ?4,0 ?1,0 ?- ?10,232 ?78 ?2,916 ?1,842
411939 ?60,0 ?50,0 ?6,0 ?15,0 ?5,0 ?- ?- ?10,254 ?78 ?2,922 ?1,846
411087 ?60,0 ?50,0 ?8,0 ?6,0 ?5,0 ?0,5 ?0,5 ?7,373 ?78 ?2,101 ?1,327
411088 ?60,0 ?50,0 ?12,0?4,0 ?5,0 ?- ?- ?8,774 ?78 ?2,500 ?1,579
411089 ?60,0 ?50,0 ?14,0?6,0 ?5,0 ?- ?- ?10,614 ?78 ?3,025 ?1,910
411940 ?60,0 ?52,0 ?6,0 ?13,0 ?5,0 ?1,0 ?1,0 ?9,629 ?80 ?2,744 ?1,733
411090 ?60,0 ?52,0 ?8,0 ?15,0 ?5,0 ?2,0 ?2,0 ?11,436 ?80 ?3,259 ?2,059
411091 ?60,0 ?54,0 ?6,0 ?16,0 ?6,0 ?3,0 ?3,0 ?11,319 ?81 ?3,226 ?2,037
411941 ?60,0 ?55,0 ?8,0 ?5,0 ?5,0 ?0,5 ?0,5 ?7,203 ?81 ?2,053 ?1,296
411942 ?60,0 ?55,0 ?8,0 ?10,0 ?5,0 ?2,0 ?2,0 ?9,536 ?81 ?2,718 ?1,717
411092 ?60,0 ?55,0 ?12,0?7,0 ?4,0 ?- ?- ?10,244 ?81 ?2,920 ?1,844
411093 ?60,0 ?55,0 ?15,0?6,0 ?5,0 ?- ?- ?11,454 ?81 ?3,264 ?2,062
411943 ?60,0 ?55,0 ?16,0?6,0 ?4,0 ?0,5 ?0,5 ?11,973 ?81 ?3,412 ?2,155
411946 ?61,0 ?53,0 ?24,0?45,0 ?3,0 ?0,5 ?0,5 ?27,708 ?81 ?7,897 ?4,987
411095 ?61,0 ?56,0 ?3,5 ?7,0 ?3,0 ?- ?- ?5,829 ?83 ?1,661 ?1,049
411097 ?62,0 ?25,0 ?3,2 ?2,0 ?5,0 ?- ?1,0 ?2,472 ?67 ?0,704 ?0,445
411098 ?62,0 ?30,0 ?2,0 ?2,0 ?5,0 ?- ?- ?1,854 ?69 ?0,528 ?0,334
411099 ?62,0 ?33,5 ?3,5 ?7,0 ?3,0 ?7,0 ?- ?4,184 ?70 ?1,192 ?0,753
411100 ?62,0 ?40,0 ?10,0?10,0 ?8,0 ?0,5 ?0,5 ?9,336 ?74 ?2,661 ?1,681
411101 ?62,0 ?50,0 ?5,0 ?10,0 ?5,0 ?0,5 ?0,5 ?7,653 ?80 ?2,181 ?1,377
411944 ?62,0 ?50,0 ?6,0 ?10,0 ?5,0 ?- ?- ?8,174 ?80 ?2,329 ?1,471
411102 ?62,0 ?50,0 ?6,0 ?12,0 ?5,0 ?- ?- ?9,054 ?80 ?2,580 ?1,630
411103 ?62,0 ?50,0 ?6,0 ?13,0 ?5,0 ?1,0 ?1,0 ?9,489 ?80 ?2,704 ?1,708
411945 ?62,0 ?60,0 ?5,0 ?15,0 ?4,0 ?0,5 ?0,5 ?11,383 ?86 ?3,244 ?2,049
411104 ?62,0 ?61,0 ?27,0?17,0 ?6,0 ?2,0 ?2,0 ?22,580 ?87 ?6,435 ?4,064
411106 ?63,0 ?25,0 ?3,0 ?3,0 ?3,0 ?1,5 ?1,5 ?2,560 ?68 ?0,730 ?0,461
411107 ?63,0 ?25,0 ?3,2 ?3,2 ?5,0 ?1,6 ?1,6 ?2,756 ?68 ?0,786 ?0,496
411108 ?63,0 ?25,0 ?3,5 ?3,5 ?5,0 ?1,7 ?1,7 ?2,999 ?68 ?0,855 ?0,540
411109 ?63,0 ?30,0 ?2,5 ?2,5 ?2,5 ?0,5 ?- ?2,275 ?70 ?0,648 ?0,410
411110 ?63,0 ?32,0 ?3,2 ?3,2 ?5,0 ?1,6 ?1,6 ?2,980 ?71 ?0,849 ?0,536
411947 ?63,0 ?50,0 ?7,0 ?7,0 ?3,0 ?- ?- ?7,439 ?81 ?2,120 ?1,339
411111 ?64,0 ?36,0 ?4,0 ?5,0 ?5,0 ?2,5 ?2,0 ?4,192 ?74 ?1,195 ?0,754
411112 ?64,0 ?39,0 ?19,0?37,0 ?5,0 ?2,0 ?2,0 ?19,596 ?75 ?5,585 ?3,527
411113 ?64,0 ?38,0 ?5,0 ?5,0 ?4,0 ?2,5 ?2,5 ?4,858 ?75 ?1,384 ?0,874
411114 ?64,0 ?50,0 ?5,0 ?5,0 ?4,0 ?2,0 ?2,0 ?5,467 ?81 ?1,558 ?0,984
411115 ?64,4 ?38,3 ?5,0 ?5,0 ?4,0 ?2,5 ?2,5 ?4,893 ?75 ?1,394 ?0,881
411116 ?65,0 ?20,0 ?2,0 ?3,5 ?3,0 ?- ?- ?1,949 ?68 ?0,556 ?0,351
411117 ?65,0 ?20,0 ?3,0 ?4,0 ?3,0 ?- ?- ?2,649 ?68 ?0,755 ?0,477
411118 ?65,0 ?22,0 ?2,0 ?2,0 ?2,0 ?- ?- ?1,709 ?69 ?0,487 ?0,308
411119 ?65,0 ?22,0 ?2,0 ?3,0 ?2,0 ?1,5 ?1,0 ?1,902 ?69 ?0,542 ?0,342
411120 ?65,0 ?25,0 ?2,5 ?3,5 ?2,5 ?1,5 ?1,0 ?2,419 ?70 ?0,689 ?0,435
411121 ?65,0 ?25,0 ?3,0 ?4,0 ?2,5 ?1,5 ?1,0 ?2,836 ?70 ?0,808 ?0,511
411122 ?65,0 ?25,0 ?4,0 ?5,0 ?5,0 ?2,0 ?2,0 ?3,686 ?70 ?1,051 ?0,664
411123 ?65,0 ?30,0 ?2,0 ?3,5 ?3,0 ?- ?- ?2,299 ?72 ?0,655 ?0,414
411949 ?65,0 ?35,0 ?6,0 ?12,0 ?5,0 ?0,5 ?0,5 ?7,433 ?74 ?2,118 ?1,338
411124 ?65,0 ?38,0 ?6,5 ?9,0 ?6,0 ?- ?- ?7,137 ?75 ?2,034 ?1,285
411126 ?65,0 ?40,0 ?4,0 ?5,0 ?5,0 ?2,5 ?2,0 ?4,432 ?76 ?1,263 ?0,798
411127 ?65,0 ?40,0 ?5,0 ?4,0 ?5,0 ?2,0 ?2,5 ?4,682 ?76 ?1,334 ?0,843
411129 ?65,0 ?45,0 ?2,5 ?2,5 ?2,5 ?- ?1,2 ?2,698 ?79 ?0,769 ?0,486
411950 ?65,0 ?50,0 ?3,5 ?3,5 ?3,0 ?0,5 ?0,5 ?3,921 ?82 ?1,117 ?0,706
411130 ?65,0 ?50,0 ?8,0 ?17,0 ?10,0?- ?- ?12,555 ?82 ?3,578 ?2,260
411951 ?65,0 ?55,0 ?12,0?6,0 ?5,0 ?1,0 ?1,0 ?10,429 ?85 ?2,972 ?1,877
411131 ?65,0 ?60,0 ?6,0 ?15,0 ?4,0 ?- ?- ?12,034 ?88 ?3,430 ?2,166
412067 ?65,0 ?62,0 ?12,0?6,0 ?4,0 ?1,0 ?1,0 ?10,830 ?90 ?3,087 ?1,949
411952 ?65,5 ?65,0 ?9,5 ?8,0 ?4,0 ?0,5 ?0,5 ?10,696 ?92 ?3,048 ?1,925
411132 ?66,0 ?28,0 ?3,0 ?4,0 ?5,0 ?1,5 ?1,5 ?3,024 ?72 ?0,862 ?0,544
411133 ?66,0 ?38,0 ?4,0 ?6,0 ?5,0 ?- ?- ?4,734 ?76 ?1,349 ?0,852
411953 ?66,0 ?45,0 ?3,0 ?6,0 ?3,0 ?- ?- ?4,519 ?80 ?1,288 ?0,813
411954 ?66,0 ?47,0 ?10,0?47,0 ?3,0 ?0,5 ?0,5 ?24,008 ?81 ?6,842 ?4,321
411134 ?66,0 ?50,0 ?8,0 ?6,0 ?5,0 ?- ?- ?7,854 ?83 ?2,238 ?1,414
411135 ?66,0 ?56,0 ?14,0?26,0 ?3,0 ?- ?- ?20,179 ?87 ?5,751 ?3,632
411137 ?67,0 ?16,0 ?2,0 ?2,0 ?3,0 ?- ?- ?1,639 ?69 ?0,467 ?0,295
411138 ?67,0 ?22,0 ?2,0 ?2,5 ?3,0 ?- ?- ?1,859 ?71 ?0,530 ?0,335
411139 ?67,0 ?31,0 ?2,0 ?2,5 ?3,0 ?- ?- ?2,084 ?74 ?0,594 ?0,375
411140 ?67,0 ?43,0 ?2,0 ?4,0 ?4,0 ?- ?- ?3,014 ?80 ?0,859 ?0,543
411141 ?67,0 ?65,5 ?15,0?31,0 ?6,0 ?2,0 ?2,0 ?25,765 ?94 ?7,343 ?4,638
411142 ?68,0 ?20,0 ?1,5 ?1,5 ?2,5 ?1,0 ?- ?1,309 ?71 ?0,373 ?0,236
411955 ?68,0 ?40,0 ?4,0 ?5,0 ?4,0 ?0,5 ?0,5 ?4,553 ?79 ?1,298 ?0,820
411145 ?69,0 ?37,3 ?6,5 ?8,0 ?6,0 ?- ?- ?7,026 ?78 ?2,002 ?1,265
411146 ?70,0 ?15,0 ?3,5 ?13,0 ?4,0 ?3,0 ?- ?3,960 ?72 ?1,129 ?0,713
411147 ?70,0 ?18,0 ?1,8 ?2,0 ?3,0 ?- ?- ?1,603 ?72 ?0,457 ?0,289
411148 ?70,0 ?19,0 ?2,2 ?2,2 ?2,5 ?- ?- ?1,923 ?73 ?0,548 ?0,346
411956 ?70,0 ?20,0 ?2,5 ?2,5 ?2,5 ?0,5 ?0,5 ?2,200 ?73 ?0,627 ?0,396
411150 ?70,0 ?25,0 ?1,8 ?3,0 ?3,0 ?- ?- ?1,975 ?74 ?0,563 ?0,356
411957 ?70,0 ?25,0 ?6,0 ?3,0 ?4,0 ?1,0 ?1,0 ?4,800 ?74 ?1,368 ?0,864
411151 ?70,0 ?26,0 ?3,0 ?4,0 ?3,0 ?- ?- ?3,039 ?75 ?0,866 ?0,547
411153 ?70,0 ?30,0 ?3,0 ?4,0 ?3,0 ?- ?- ?3,199 ?76 ?0,912 ?0,576
411154 ?70,0 ?40,0 ?2,5 ?2,5 ?5,0 ?2,5 ?2,5 ?2,714 ?81 ?0,774 ?0,489
411155 ?70,0 ?40,0 ?5,0 ?5,0 ?5,0 ?2,5 ?2,5 ?5,277 ?81 ?1,504 ?0,950
411156 ?70,0 ?40,0 ?8,0 ?7,0 ?4,0 ?- ?- ?7,874 ?81 ?2,244 ?1,417
411158 ?70,0 ?41,0 ?6,0 ?10,0 ?5,0 ?- ?- ?7,754 ?81 ?2,210 ?1,396
412105 ?70,0 ?45,0 ?4,0 ?6,0 ?3,0 ?1,0 ?1,0 ?5,275 ?83 ?1,503 ?0,950
411159 ?70,0 ?45,0 ?8,0 ?15,0 ?6,0 ?2,0 ?2,0 ?11,210 ?83 ?3,195 ?2,018
411160 ?70,0 ?50,0 ?4,0 ?2,5 ?2,5 ?- ?- ?3,963 ?86 ?1,130 ?0,713
411161 ?70,0 ?50,0 ?7,0 ?10,0 ?12,0?- ?- ?9,509 ?86 ?2,710 ?1,712
411162 ?70,0 ?50,0 ?12,0?12,0 ?6,0 ?2,0 ?2,0 ?13,020 ?86 ?3,711 ?2,344
411958 ?70,0 ?52,0 ?12,0?6,0 ?6,0 ?1,0 ?1,0 ?10,873 ?87 ?3,099 ?1,957
411163 ?70,0 ?52,0 ?24,0?4,0 ?5,0 ?1,0 ?1,0 ?17,969 ?87 ?5,121 ?3,234
411165 ?70,0 ?57,0 ?10,0?16,0 ?2,0 ?8,0 ?2,0 ?14,383 ?90 ?4,099 ?2,589
411166 ?70,0 ?60,0 ?5,0 ?4,0 ?5,0 ?4,0 ?4,0 ?5,685 ?92 ?1,620 ?1,023
411167 ?70,0 ?60,0 ?15,0?6,0 ?5,0 ?2,0 ?0,5 ?13,245 ?92 ?3,775 ?2,384
411168 ?70,0 ?63,0 ?29,0?17,0 ?6,0 ?2,0 ?2,0 ?26,140 ?94 ?7,450 ?4,705
411169 ?70,0 ?67,0 ?31,0?16,0 ?6,0 ?2,0 ?2,0 ?27,520 ?97 ?7,843 ?4,954
411171 ?71,0 ?26,0 ?10,0?16,0 ?4,0 ?1,0 ?1,0 ?9,690 ?76 ?2,762 ?1,744
411172 ?71,0 ?29,0 ?4,8 ?7,2 ?9,5 ?0,8 ?0,8 ?5,341 ?77 ?1,522 ?0,961
411173 ?71,0 ?34,0 ?18,5?16,0 ?4,0 ?1,0 ?1,0 ?15,645 ?79 ?4,459 ?2,816
411959 ?71,0 ?47,0 ?16,0?53,0 ?5,0 ?1,0 ?1,0 ?27,839 ?85 ?7,934 ?5,011
411176 ?72,0 ?35,0 ?9,0 ?3,0 ?3,0 ?- ?- ?7,279 ?80 ?2,075 ?1,310
411177 ?72,0 ?60,0 ?6,0 ?20,0 ?4,0 ?- ?- ?15,154 ?94 ?4,319 ?2,728
411178 ?73,0 ?20,0 ?2,0 ?4,0 ?3,0 ?1,0 ?1,0 ?2,196 ?76 ?0,626 ?0,395
411179 ?73,0 ?28,0 ?2,0 ?15,0 ?6,0 ?- ?- ?2,837 ?78 ?0,809 ?0,511
411180 ?73,0 ?51,0 ?12,5?15,0 ?4,0 ?- ?- ?14,934 ?89 ?4,256 ?2,688
411183 ?74,0 ?39,0 ?6,5 ?11,0 ?6,5 ?0,5 ?0,5 ?8,475 ?84 ?2,415 ?1,525
411186 ?75,0 ?25,0 ?2,5 ?4,0 ?4,0 ?- ?- ?2,809 ?79 ?0,801 ?0,506
411961 ?75,0 ?25,0 ?5,0 ?5,0 ?5,0 ?2,0 ?2,0 ?4,786 ?79 ?1,364 ?0,862
411187 ?75,0 ?25,5 ?2,0 ?5,0 ?3,0 ?- ?- ?2,694 ?79 ?0,768 ?0,485
411188 ?75,0 ?26,0 ?4,0 ?8,0 ?6,0 ?0,5 ?0,5 ?4,836 ?80 ?1,378 ?0,871
411189 ?75,0 ?30,0 ?4,0 ?4,0 ?3,0 ?1,5 ?1,5 ?4,050 ?81 ?1,154 ?0,729
411190 ?75,0 ?30,0 ?5,0 ?5,0 ?5,0 ?2,5 ?2,5 ?5,027 ?81 ?1,433 ?0,905
411191 ?75,0 ?30,0 ?6,0 ?15,0 ?5,0 ?- ?- ?8,154 ?81 ?2,324 ?1,468
411192 ?75,0 ?32,0 ?3,0 ?5,0 ?3,0 ?- ?- ?3,719 ?82 ?1,060 ?0,669
411193 ?75,0 ?35,0 ?4,5 ?4,5 ?5,0 ?2,0 ?- ?4,793 ?83 ?1,366 ?0,863
411197 ?75,0 ?45,0 ?2,5 ?2,5 ?2,5 ?- ?1,2 ?2,948 ?88 ?0,840 ?0,531
411198 ?75,0 ?45,0 ?5,0 ?4,0 ?5,0 ?1,0 ?1,0 ?5,399 ?88 ?1,539 ?0,972
411199 ?75,0 ?45,0 ?8,0 ?7,0 ?6,0 ?2,0 ?2,0 ?8,650 ?88 ?2,465 ?1,557
411200 ?75,0 ?45,0 ?12,0?9,0 ?5,0 ?- ?- ?12,024 ?88 ?3,427 ?2,164
411201 ?75,0 ?50,0 ?4,0 ?4,0 ?4,0 ?1,0 ?1,0 ?4,870 ?90 ?1,388 ?0,877
411204 ?75,0 ?50,0 ?5,0 ?5,0 ?5,0 ?2,5 ?2,5 ?6,027 ?90 ?1,718 ?1,085
411205 ?75,0 ?50,0 ?5,0 ?5,0 ?8,0 ?2,7 ?2,7 ?6,106 ?90 ?1,740 ?1,099
411206 ?75,0 ?50,0 ?6,0 ?6,0 ?12,0?1,5 ?1,5 ?7,439 ?90 ?2,120 ?1,339
411207 ?75,0 ?50,0 ?7,0 ?7,0 ?8,0 ?3,5 ?3,5 ?8,345 ?90 ?2,378 ?1,502
411962 ?75,0 ?50,0 ?8,0 ?8,0 ?5,0 ?- ?- ?9,414 ?90 ?2,683 ?1,695
411208 ?75,0 ?50,0 ?8,0 ?10,0 ?4,0 ?0,5 ?2,0 ?10,225 ?90 ?2,914 ?1,841
411963 ?75,0 ?50,0 ?8,0 ?10,0 ?5,0 ?- ?- ?10,254 ?90 ?2,922 ?1,846
411209 ?75,0 ?50,0 ?12,0?12,0 ?- ?- ?- ?13,560 ?90 ?3,865 ?2,441
411211 ?75,0 ?55,0 ?6,0 ?10,0 ?5,0 ?0,5 ?0,5 ?9,453 ?93 ?2,694 ?1,701
411961 ?75,0 ?68,0 ?23,0?35,0 ?2,0 ?2,0 ?2,0 ?32,991 ?101 ?9,403 ?5,938
411213 ?75,0 ?70,0 ?16,0?14,0 ?8,0 ?- ?- ?19,697 ?103 ?5,614 ?3,546
412142 ?76,0 ?16,2 ?6,0 ?17,0 ?- ?- ?- ?6,294 ?78 ?1,794 ?1,133
411216 ?76,0 ?34,0 ?18,0?34,0 ?4,0 ?1,0 ?1,0 ?19,150 ?83 ?5,458 ?3,447
411217 ?76,0 ?45,0 ?8,0 ?10,0 ?3,0 ?- ?- ?9,799 ?88 ?2,793 ?1,764
411219 ?76,0 ?64,0 ?7,0 ?8,0 ?5,0 ?0,5 ?0,5 ?9,933 ?100 ?2,831 ?1,788
411222 ?78,0 ?40,0 ?2,5 ?2,5 ?2,5 ?- ?- ?2,901 ?88 ?0,827 ?0,522
411224 ?78,0 ?70,0 ?8,0 ?24,0 ?10,0?- ?- ?21,335 ?105 ?6,080 ?3,840
411225 ?79,0 ?41,0 ?14,0?65,0 ?3,0 ?- ?- ?28,629 ?89 ?8,159 ?5,153
411226 ?79,0 ?65,0 ?6,0 ?6,0 ?5,0 ?- ?- ?8,334 ?102 ?2,375 ?1,500
411228 ?80,0 ?18,0 ?4,0 ?14,0 ?5,0 ?3,0 ?- ?5,194 ?82 ?1,480 ?0,935
411231 ?80,0 ?22,0 ?2,0 ?2,0 ?2,0 ?1,0 ?1,0 ?2,004 ?83 ?0,571 ?0,361
411232 ?80,0 ?33,0 ?4,0 ?10,0 ?3,0 ?0,5 ?0,5 ?6,118 ?87 ?1,744 ?1,101
411233 ?80,0 ?34,0 ?6,0 ?7,0 ?4,0 ?0,5 ?0,5 ?6,793 ?87 ?1,936 ?1,223
411234 ?80,0 ?37,0 ?5,0 ?8,0 ?5,0 ?- ?- ?6,614 ?88 ?1,885 ?1,190
411235 ?80,0 ?38,0 ?6,5 ?7,0 ?6,0 ?- ?- ?7,482 ?89 ?2,132 ?1,347
411237 ?80,0 ?40,0 ?24,0?50,0 ?2,0 ?2,0 ?2,0 ?27,191 ?89 ?7,750 ?4,894
411238 ?80,0 ?44,0 ?8,0 ?10,5 ?5,0 ?- ?- ?10,234 ?91 ?2,917 ?1,842
411239 ?80,0 ?45,0 ?7,0 ?7,0 ?6,0 ?3,0 ?3,0 ?8,299 ?92 ?2,365 ?1,494
411966 ?80,0 ?45,0 ?27,0?12,0 ?1,5 ?1,0 ?1,0 ?23,761 ?92 ?6,772 ?4,277
411968 ?80,0 ?50,0 ?10,0?22,0 ?5,0 ?3,0 ?3,0 ?16,815 ?94 ?4,792 ?3,027
411240 ?80,0 ?50,0 ?10,0?30,0 ?6,0 ?- ?- ?20,077 ?94 ?5,722 ?3,614
411967 ?80,0 ?50,0 ?12,0?6,0 ?4,0 ?0,5 ?0,5 ?11,860 ?94 ?3,380 ?2,135
411242 ?80,0 ?60,0 ?12,0?20,0 ?6,0 ?1,0 ?1,0 ?19,273 ?100 ?5,493 ?3,469
411244 ?80,0 ?70,0 ?9,0 ?15,0 ?8,0 ?1,0 ?1,0 ?16,483 ?106 ?4,698 ?2,967
411969 ?80,5 ?40,5 ?6,0 ?6,0 ?2,5 ?0,5 ?0,5 ?6,912 ?90 ?1,970 ?1,244
111970 ?82,0 ?40,0 ?30,0?14,0 ?- ?- ?- ?26,000 ?91 ?7,410 ?4,680
411971 ?82,0 ?65,0 ?12,0?7,0 ?4,0 ?4,0 ?2,0 ?13,541 ?105 ?3,859 ?2,437
411247 ?83,0 ?26,0 ?3,0 ?6,0 ?5,0 ?1,5 ?1,5 ?3,914 ?87 ?1,115 ?0,705
411972 ?83,0 ?58,0 ?25,0?25,0 ?2,0 ?2,0 ?2,0 ?28,991 ?101 ?8,263 ?5,218
411249 ?83,0 ?61,0 ?26,0?43,0 ?10,0?5,0 ?5,0 ?36,737 ?103 ?10,470 ?6,613
411250 ?84,0 ?25,0 ?2,2 ?5,0 ?3,0 ?- ?- ?3,007 ?88 ?0,857 ?0,541
411973 ?84,0 ?52,0 ?25,0?20,0 ?3,0 ?1,0 ?1,0 ?26,415 ?99 ?7,528 ?4,755
411252 ?85,0 ?25,0 ?1,5 ?3,0 ?4,5 ?- ?- ?2,023 ?89 ?0,577 ?0,364
411253 ?85,0 ?25,0 ?2,2 ?3,5 ?3,0 ?- ?- ?2,687 ?89 ?0,766 ?0,484
411256 ?85,0 ?40,0 ?7,0 ?7,0 ?10,0?1,0 ?1,0 ?8,470 ?94 ?2,414 ?1,525
411257 ?85,0 ?40,0 ?8,0 ?6,0 ?6,0 ?3,0 ?2,0 ?8,769 ?94 ?2,499 ?1,578
411259 ?85,0 ?52,0 ?8,0 ?3,0 ?5,0 ?- ?- ?8,174 ?100 ?2,329 ?1,471
411974 ?85,0 ?55,0 ?32,0?18,0 ?0,5 ?0,5 ?0,5 ?31,339 ?101 ?8,932 ?5,641
411260 ?85,0 ?60,0 ?5,0 ?10,0 ?5,0 ?- ?- ?9,804 ?104 ?2,794 ?1,765
411261 ?85,0 ?60,0 ?8,0 ?20,0 ?5,0 ?- ?- ?17,254 ?104 ?4,917 ?3,106
411262 ?85,0 ?60,0 ?25,0?5,0 ?5,0 ?- ?- ?23,054 ?104 ?6,570 ?4,150
411263 ?85,0 ?61,0 ?6,0 ?10,0 ?5,0 ?- ?- ?10,654 ?105 ?3,036 ?1,918
411264 ?85,0 ?65,0 ?10,0?7,0 ?5,0 ?2,0 ?2,0 ?12,386 ?107 ?3,530 ?2,230
411265 ?85,0 ?65,0 ?10,0?25,0 ?5,0 ?0,5 ?0,5 ?22,303 ?107 ?6,356 ?4,014
411266 ?85,0 ?79,0 ?20,0?8,0 ?10,0?- ?- ?21,935 ?116 ?6,251 ?3,948
411975 ?85,0 ?80,0 ?15,0?7,0 ?5,0 ?- ?- ?17,354 ?117 ?4,946 ?3,124
411267 ?85,0 ?80,0 ?21,0?21,0 ?1,0 ?1,0 ?1,0 ?30,238 ?117 ?8,618 ?5,443
411268 ?86,0 ?38,0 ?3,0 ?4,0 ?5,0 ?- ?- ?4,034 ?94 ?1,150 ?0,726
411269 ?86,0 ?58,0 ?8,0 ?10,0 ?5,0 ?- ?- ?11,934 ?104 ?3,401 ?2,148
411976 ?86,0 ?65,0 ?25,0?20,0 ?3,0 ?1,0 ?1,0 ?29,515 ?108 ?8,412 ?5,313
411273 ?87,0 ?22,0 ?1,7 ?2,2 ?2,0 ?- ?- ?1,934 ?90 ?0,551 ?0,348
411276 ?87,0 ?40,0 ?18,0?56,0 ?5,0 ?2,0 ?2,0 ?28,016 ?96 ?7,985 ?5,043
411277 ?87,0 ?54,0 ?4,0 ?7,0 ?1,0 ?- ?- ?6,982 ?102 ?1,990 ?1,257
411278 ?88,0 ?26,0 ?3,0 ?4,0 ?3,0 ?- ?- ?3,579 ?92 ?1,020 ?0,644
411279 ?88,0 ?40,0 ?2,5 ?2,5 ?2,5 ?- ?- ?3,151 ?97 ?0,898 ?0,567
411280 ?88,0 ?60,0 ?3,0 ?5,0 ?5,0 ?0,5 ?0,5 ?5,543 ?107 ?1,580 ?0,998
411254 ?89,0 ?26,0 ?4,0 ?7,0 ?3,0 ?1,0 ?- ?5,117 ?93 ?1,458 ?0,921
411977 ?89,0 ?30,0 ?4,0 ?7,0 ?3,0 ?- ?- ?5,399 ?94 ?1,539 ?0,972
411281 ?90,0 ?20,0 ?4,0 ?16,0 ?6,0 ?3,0 ?- ?6,218 ?92 ?1,772 ?1,119
411283 ?90,0 ?25,0 ?2,0 ?2,0 ?2,5 ?- ?- ?2,273 ?93 ?0,648 ?0,409
411284 ?90,0 ?25,0 ?2,0 ?2,0 ?3,0 ?1,0 ?1,0 ?2,275 ?93 ?0,648 ?0,410
411285 ?90,0 ?25,0 ?2,5 ?2,5 ?2,5 ?1,2 ?1,3 ?2,819 ?93 ?0,803 ?0,507
411286 ?90,0 ?25,0 ?3,2 ?6,5 ?4,5 ?- ?- ?4,340 ?93 ?1,237 ?0,781
411287 ?90,0 ?25,0 ?3,5 ?6,5 ?4,5 ?- ?- ?4,591 ?93 ?1,308 ?0,826
412106 ?90,0 ?26,0 ?3,5 ?7,0 ?3,0 ?1,0 ?1,0 ?4,740 ?94 ?1,351 ?0,853
411978 ?90,0 ?27,0 ?2,2 ?12,0 ?3,0 ?0,5 ?0,5 ?4,974 ?94 ?1,418 ?0,895
411288 ?90,0 ?30,0 ?2,5 ?2,5 ?2,5 ?1,2 ?1,2 ?2,945 ?95 ?0,839 ?0,530
411979 ?90,0 ?39,0 ?18,0?46,0 ?3,0 ?1,0 ?1,0 ?25,875 ?98 ?7,374 ?4,658
411980 ?90,0 ?40,0 ?2,0 ?3,1 ?3,0 ?- ?- ?2,997 ?99 ?0,854 ?0,540
411290 ?90,0 ?41,5 ?2,5 ?2,5 ?2,5 ?- ?- ?3,238 ?99 ?0,923 ?0,583
411292 ?90,0 ?45,0 ?2,5 ?2,5 ?2,5 ?1,2 ?1,2 ?3,320 ?101 ?0,946 ?0,598
411295 ?90,0 ?50,0 ?6,0 ?6,0 ?8,0 ?3,0 ?3,0 ?8,139 ?103 ?2,320 ?1,465
411296 ?90,0 ?50,0 ?8,0 ?8,0 ?8,0 ?3,0 ?3,0 ?10,659 ?103 ?3,038 ?1,919
411297 ?90,0 ?50,0 ?8,0 ?12,0 ?5,0 ?- ?- ?12,294 ?103 ?3,504 ?2,213
411298 ?90,0 ?50,0 ?8,0 ?15,0 ?5,0 ?1,0 ?1,0 ?13,549 ?103 ?3,862 ?2,439
411299 ?90,0 ?54,0 ?14,0?22,0 ?6,0 ?1,0 ?1,0 ?21,473 ?105 ?6,120 ?3,865
411300 ?90,0 ?65,0 ?7,0 ?15,0 ?4,0 ?2,0 ?4,0 ?14,991 ?111 ?4,273 ?2,698
411303 ?90,0 ?65,0 ?15,0?7,0 ?4,0 ?4,0 ?2,0 ?16,991 ?111 ?4,843 ?3,058
411305 ?90,0 ?75,0 ?10,0?15,0 ?6,0 ?- ?3,0 ?18,808 ?117 ?5,360 ?3,385
411981 ?90,0 ?80,0 ?26,0?26,0 ?3,0 ?1,0 ?1,0 ?37,455 ?120 ?10,675 ?6,742
411982 ?90,0 ?83,0 ?25,0?16,0 ?5,0 ?3,0 ?3,0 ?31,795 ?123 ?9,062 ?5,723
411306 ?91,0 ?28,0 ?3,0 ?4,1 ?5,0 ?- ?- ?3,809 ?95 ?1,085 ?0,686
411983 ?91,0 ?34,0 ?12,0?47,0 ?3,0 ?0,5 ?0,5 ?21,278 ?97 ?6,064 ?3,830
411984 ?92,5 ?51,0 ?9,0 ?8,5 ?2,5 ?1,0 ?1,0 ?11,904 ?106 ?3,393 ?2,143
411308 ?93,0 ?22,0 ?2,8 ?4,0 ?3,0 ?- ?- ?3,391 ?96 ?0,967 ?0,610
412107 ?94,0 ?45,0 ?6,0 ?12,0 ?5,0 ?1,0 ?1,0 ?10,369 ?104 ?2,955 ?1,866
411310 ?95,0 ?25,0 ?2,0 ?6,0 ?6,0 ?0,5 ?0,5 ?3,292 ?98 ?0,938 ?0,593
411314 ?95,0 ?35,0 ?3,0 ?4,0 ?3,0 ?2,0 ?2,0 ?4,132 ?101 ?1,178 ?0,744
411315 ?95,0 ?39,0 ?4,0 ?9,0 ?5,0 ?3,0 ?2,0 ?6,976 ?103 ?1,988 ?1,256
411316 ?95,0 ?40,0 ?3,0 ?8,0 ?5,0 ?- ?- ?5,864 ?103 ?1,671 ?1,055
411317 ?95,0 ?40,0 ?6,0 ?4,0 ?4,0 ?1,0 ?1,0 ?7,090 ?103 ?2,021 ?1,276
411318 ?95,0 ?48,0 ?8,0 ?12,0 ?5,0 ?- ?- ?12,451 ?106 ?3,549 ?2,242
411319 ?95,0 ?48,0 ?8,0 ?12,0 ?8,0 ?- ?- ?12,357 ?106 ?3,573 ?2,257
411320 ?95,0 ?48,0 ?8,0 ?15,0 ?5,0 ?- ?- ?13,654 ?107 ?3,891 ?2,458
411985 ?95,0 ?50,0 ?8,0 ?14,0 ?5,0 ?0,5 ?0,5 ?13,533 ?107 ?3,857 ?2,436
411321 ?95,0 ?60,0 ?5,0 ?3,0 ?5,0 ?1,0 ?2,0 ?6,443 ?112 ?1,836 ?1,160
411322 ?96,0 ?20,0 ?1,5 ?4,0 ?3,0 ?- ?- ?2,199 ?98 ?0,627 ?0,396
411324 ?96,0 ?75,0 ?25,0?58,0 ?5,0 ?3,0 ?3,0 ?53,015 ?122 ?15,109 ?9,543
412108 ?97,0 ?34,0 ?5,0 ?8,0 ?3,0 ?1,0 ?1,0 ?7,185 ?103 ?2,048 ?1,293
411325 ?98,0 ?32,0 ?10,0?15,0 ?- ?- ?- ?13,100 ?103 ?3,734 ?2,358
411327 ?100,0 ?22,0 ?4,5 ?17,0 ?6,0 ?3,0 ?- ?7,533 ?102 ?2,147 ?1,356
411986 ?100,0 ?25,0 ?2,0 ?2,0 ?2,0 ?0,5 ?0,5 ?2,468 ?103 ?0,703 ?0,444
411987 ?100,9 ?25,0 ?7,0 ?7,0 ?5,0 ?2,0 ?2,0 ?8,296 ?103 ?2,364 ?1,493
411328 ?100,0 ?26,0 ?3,0 ?4,0 ?3,0 ?2,0 ?1,0 ?3,929 ?103 ?1,120 ?0,707
411988 ?100,0 ?30,0 ?3,0 ?7,0 ?6,0 ?1,0 ?1,0 ?4,963 ?104 ?1,414 ?0,893
411329 ?100,0 ?30,0 ?9,5 ?32,0 ?5,0 ?1,0 ?1,0 ?16,109 ?104 ?4,591 ?2,900
411989 ?100,0 ?32,0 ?5,0 ?5,0 ?5,0 ?- ?- ?6,404 ?105 ?1,825 ?1,153
411990 ?100,0 ?35,0 ?12,0?5,0 ?5,0 ?1,0 ?1,0 ?13,199 ?106 ?3,762 ?2,376
411331 ?100,0 ?38,0 ?6,5 ?9,0 ?6,0 ?- ?- ?9,412 ?107 ?2,682 ?1,694
411332 ?100,0 ?39,0 ?4,0 ?4,0 ?5,0 ?2,0 ?2,0 ?5,436 ?107 ?1,549 ?0,979
411333 ?100,0 ?40,0 ?5,0 ?5,0 ?5,0 ?2,5 ?- ?6,790 ?108 ?1,935 ?1,222
411334 ?100,0 ?45,0 ?8,0 ?8,0 ?5,0 ?- ?- ?11,014 ?110 ?3,139 ?1,982
411335 ?100,0 ?45,0 ?8,0 ?8,0 ?5,0 ?2,0 ?2,0 ?10,996 ?110 ?3,134 ?1,979
411336 ?100,0 ?60,0 ?7,0 ?7,0 ?10,0?4,0 ?4,0 ?10,856 ?117 ?3,094 ?1,954
411337 ?100,о ?60,0 ?9,0 ?9,0 ?10,0?4,0 ?4,0 ?13,736 ?117 ?3,915 ?2,472
411338 ?100,0 ?65,0 ?19,0?12,0 ?5,0 ?2,0 ?2,0 ?24,556 ?119 ?6,999 ?4,420
411339 ?100,0 ?68,0 ?5,0 ?4,0 ?10,0?- ?- ?7,735 ?121 ?2,204 ?1,392
411340 ?100,0 ?75,0 ?8,0 ?8,0 ?8,0 ?4,0 ?4,0 ?13,429 ?125 ?3,827 ?2,417
411341 ?100,0 ?75,0 ?8,0 ?8,0 ?10,0?3,3 ?3,3 ?13,528 ?125 ?3,855 ?2,435
411344 ?100,0 ?92,0 ?84,0?40,0 ?15,0?1,0 ?2,0 ?87,672 ?136 ?24,987 ?15,781
411991 ?101,0 ?44,0 ?28,0?25,0 ?3,0 ?3,0 ?3,0 ?32,261 ?110 ?9,194 ?5,807
411346 ?101,0 ?75,0 ?32,0?29,0 ?3,0 ?1,0 ?1,0 ?44,805 ?126 ?12,769 ?8,065
411326 ?102,0 ?12,0 ?2,0 ?2,0 ?2,0 ?- ?- ?2,249 ?103 ?0,641 ?0,405
411348 ?102,0 ?68,0 ?32,0?20,0 ?6,0 ?2,0 ?2,0 ?39,900 ?123 ?11,372 ?7,182
411349 ?103,0 ?51,0 ?13,0?18,0 ?5,0 ?- ?- ?20,284 ?115 ?5,781 ?3,651
411350 ?104,0 ?28,0 ?4,0 ?6,0 ?4,0 ?- ?- ?5,634 ?108 ?1,606 ?1,014
411992 ?104,0 ?55,0 ?25,0?39,0 ?5,0 ?1,0 ?1,0 ?37,749 ?118 ?10,759 ?6,795
411993 ?105,0 ?35,0 ?3,0 ?8,0 ?3,0 ?1,0 ?1,0 ?5,725 ?111 ?1,632 ?1,031
411994 ?105,0 ?40,0 ?25,0?23,0 ?0,5 ?2,0 ?2,0 ?29,683 ?112 ?8,460 ?5,343
411353 ?105,0 ?77,0 ?22,0?30,0 ?15,0?5,0 ?5,0 ?39,976 ?130 ?11,393 ?7,196
411354 ?105,0 ?86,0 ?55,0?62,0 ?15,0?10,0 ?10,0?77,024 ?136 ?21,952 ?13,864
411995 ?105,0 ?95,0 ?20,0?25,0 ?5,0 ?2,0 ?2,0 ?39,786 ?142 ?11,339 ?7,162
411356 ?106,0 ?70,0 ?16,0?16,0 ?8,0 ?- ?- ?25,737 ?127 ?7,335 ?4,633
411996 ?106,0 ?89,0 ?30,0?33,0 ?2,0 ?2,0 ?2,0 ?51,261 ?138 ?14,610 ?9,227
411357 ?107,0 ?31,0 ?3,0 ?5,0 ?6,0 ?- ?- ?4,687 ?111 ?1,336 ?0,844
411997 ?107,0 ?40,0 ?3,5 ?5,0 ?5,0 ?- ?- ?5,624 ?114 ?1,603 ?1,012
411358 ?108,0 ?29,0 ?5,0 ?4,0 ?2,5 ?- ?- ?6,373 ?112 ?1,816 ?1,147
411359 ?108,0 ?65,0 ?22,0?20,0 ?5,0 ?- ?- ?32,414 ?126 ?9,238 ?5,834
411360 ?108,0 ?68,0 ?28,0?6,0 ?3,0 ?- ?- ?32,659 ?128 ?9,308 ?5,879
411361 ?109,0 ?50,0 ?8,0 ?12,0 ?5,0 ?- ?- ?13,814 ?120 ?3,937 ?2,486
411362 ?110,0 ?24,0 ?5,0 ?19,0 ?6,0 ?4,0 ?- ?9,153 ?113 ?2,609 ?1,648
411363 ?110,0 ?35,5 ?4,0 ?6,5 ?6,0 ?- ?- ?6,525 ?116 ?1,860 ?1,174
411998 ?110,0 ?65,5 ?5,5 ?9,0 ?6,0 ?0,5 ?0,5 ?11,526 ?128 ?3,285 ?2,075
411365 ?110,0 ?72,0 ?5,0 ?8,0 ?5,0 ?- ?- ?10,914 ?132 ?3,110 ?1,964
411999 ?110,0 ?106,0 ?16,0?12,0 ?5,0 ?2,0 ?2,0 ?28,436 ?153 ?8,104 ?5,119
411367 ?112,0 ?29,0 ?5,0 ?9,0 ?2,5 ?- ?2,5 ?7,760 ?116 ?2,212 ?1,397
411368 ?115,0 ?34,0 ?6,0 ?7,0 ?4,0 ?0,5 ?0,5 ?8,893 ?120 ?2,535 ?1,601
411370 ?118,0 ?39,0 ?11,0?21,0 ?3,0 ?2,0 ?2,0 ?18,862 ?124 ?5,376 ?3,395
412000 ?119,0 ?28,5 ?2,0 ?2,0 ?3,0 ?- ?- ?2,929 ?122 ?0,835 ?0,527
411371 ?120,0 ?25,0 ?3,5 ?4,0 ?3,0 ?2,0 ?1,0 ?5,069 ?123 ?1,445 ?0,912
411373 ?120,0 ?35,0 ?5,5 ?13,0 ?3,0 ?- ?- ?10,454 ?125 ?2,979 ?1,882
411374 ?120,0 ?43,0 ?15,0?8,0 ?5,0 ?- ?- ?20,294 ?127 ?5,784 ?3,653
412001 ?120,0 ?58,0 ?15,0?17,0 ?5,0 ?1,0 ?1,0 ?25,359 ?133 ?7,227 ?4,565
411375 ?120,0 ?68,0 ?4,0 ?5,0 ?10,0?- ?- ?8,215 ?138 ?2,341 ?1,479
411376 ?120,0 ?70,0 ?8,0 ?8,0 ?5,0 ?2,5 ?2,5 ?14,587 ?139 ?4,157 ?2,626
411377 ?120,0 ?70,0 ?8,0 ?8,0 ?12,0?5,0 ?5,0 ?14,762 ?139 ?4,207 ?2,657
411378 ?120,0 ?70,0 ?23,0?6,0 ?5,0 ?0,5 ?0,5 ?30,473 ?139 ?8,685 ?5,485
411379 ?120,0 ?80,0 ?10,0?10,0 ?11,0?4,0 ?4,0 ?19,191 ?144 ?5,469 ?3,454
411380 ?120,0 ?80,0 ?20,0?15,0 ?10,0?2,0 ?2,0 ?33,197 ?144 ?9,461 ?5,976
412002 ?121,0 ?26,0 ?3,0 ?4,0 ?2,5 ?- ?- ?4,563 ?124 ?1,301 ?0,821
411381 ?122,0 ?92,0 ?22,0?22,0 ?5,0 ?- ?- ?42,294 ?153 ?12,054 ?7,613
412003 ?128,0 ?65,0 ?8,0 ?6,0 ?5,0 ?- ?- ?13,314 ?139 ?3,794 ?2,396
411383 ?124,0 ?66,0 ?6,0 ?6,0 ?5,0 ?- ?- ?11,094 ?140 ?3,162 ?1,997
411385 ?125,0 ?25,0 ?2,2 ?3,5 ?3,0 ?- ?- ?3,567 ?127 ?1,017 ?0,642
411386 ?125,0 ?25,0 ?5,5 ?20,0 ?7,0 ?4,0 ?- ?10,846 ?127 ?3,091 ?1,952
411388 ?125,0 ?45,0 ?2,2 ?2,5 ?2,0 ?- ?- ?3,829 ?133 ?1,091 ?0,689
411389 ?125,0 ?68,0 ?8,0 ?5,0 ?5,0 ?- ?- ?13,054 ?142 ?3,720 ?2,350
411391 ?125,0 ?80,0 ?10,0?10,0 ?11,0?3,7 ?3,7 ?19,701 ?148 ?5,615 ?3,546
411392 ?125,0 ?80,0 ?10,0?10,0 ?11,0?5,5 ?5,5 ?19,630 ?148 ?5,595 ?3,533
411394 ?125,0 ?110,0 ?8,0 ?7,0 ?5,0 ?4,0 ?4,0 ?17,125 ?167 ?4,881 ?3,082
411395 ?127,0 ?38,0 ?6,5 ?9,0 ?6,0 ?- ?- ?11,167 ?133 ?3,183 ?2,010
411396 ?130,0 ?9,0 ?3,0 ?5,0 ?- ?- ?- ?4,200 ?130 ?1,197 ?0,756
411397 ?130,0 ?26,0 ?3,2 ?5,5 ?3,0 ?- ?- ?5,433 ?133 ?1,548 ?0,978
411398 ?130,0 ?51,0 ?9,3 ?10,3 ?10,0?- ?- ?16,600 ?140 ?4,731 ?2,988
411399 ?130,0 ?80,0 ?8,0 ?8,0 ?8,0 ?4,0 ?4,0 ?16,229 ?153 ?4,625 ?2,921
411401 ?130,0 ?120,0 ?20,0?10,0 ?14,0?4,7 ?4,7 ?36,326 ?177 ?10,353 ?6,539
411404 ?136,0 ?57,0 ?4,0 ?6,5 ?6,0 ?1,0 ?1,0 ?8,958 ?147 ?2,553 ?1,612
412004 ?137,0 ?65,0 ?26,0?35,0 ?5,0 ?5,0 ?5,0 ?49,216 ?152 ?14,027 ?8,859
411406 ?140,0 ?27,0 ?6,0 ?21,0 ?8,0 ?4,0 ?- ?12,913 ?143 ?3,680 ?2,324
411407 ?140,0 ?43,0 ?10,0?15,0 ?6,0 ?- ?- ?19,027 ?147 ?5,423 ?3,425
411408 ?140,0 ?43,0 ?10,0?18,0 ?8,0 ?- ?- ?20,077 ?147 ?5,722 ?3,614
411409 ?140,0 ?80,0 ?10,0?10,0 ?14,0?6,0 ?6,0 ?21,266 ?161 ?6,061 ?3,828
411410 ?140,0 ?80,0 ?12,0?12,0 ?14,0?6,0 ?6,0 ?25,226 ?161 ?7,189 ?4,541
411411 ?140,0 ?90,0 ?10,0?10,0 ?12,0?4,0 ?4,0 ?22,240 ?166 ?6,339 ?4,003
411412 ?141,0 ?27,0 ?3,0 ?3,5 ?5,0 ?- ?- ?5,124 ?144 ?1,460 ?0,922
412005 ?145,0 ?110,0 ?12,0?24,0 ?10,0?4,0 ?1,0 ?41,130 ?182 ?11,722 ?7,403
412006 ?146,0 ?49,0 ?15,0?17,0 ?5,0 ?1,0 ?1,0 ?27,729 ?154 ?7,903 ?4,991
412007 ?148,0 ?63,0 ?15,0?47,0 ?4,0 ?1,0 ?1,0 ?44,790 ?161 ?12,765 ?8,062
411415 ?150,0 ?16,0 ?9,0 ?40,0 ?1,0 ?1,0 ?1,0 ?16,298 ?151 ?4,645 ?2,934
411416 ?150,0 ?22,0 ?2,0 ?3,0 ?2,0 ?1,5 ?1,0 ?3,602 ?152 ?1,026 ?0,648
411417 ?150,0 ?22,0 ?2,0 ?4,0 ?2,0 ?1,5 ?1,0 ?3,802 ?152 ?1,083 ?0,684
411418 ?150,0 ?35,0 ?3,5 ?3,5 ?5,0 ?- ?- ?6,406 ?154 ?1,826 ?1,153
412008 ?150,0 ?35,0 ?12,0?65,0 ?2,0 ?1,0 ?1,0 ?32,954 ?154 ?9,392 ?5,932
411419 ?150,0 ?40,0 ?3,5 ?3,5 ?5,0 ?- ?- ?6,581 ?155 ?1,876 ?1,185
411420 ?150,0 ?53,0 ?7,0 ?3,5 ?5,0 ?- ?- ?12,164 ?159 ?3,467 ?2,189
411422 ?150,0 ?100,0 ?10,0?10,0 ?5,0 ?- ?- ?24,054 ?180 ?6,855 ?4,330
411425 ?152,0 ?48,0 ?9,0 ?10,0 ?10,0?- ?9,0 ?17,621 ?159 ?5,022 ?3,172
411426 ?155,0 ?29,0 ?6,5 ?23,0 ?9,0 ?4,0 ?- ?15,390 ?158 ?4,386 ?2,770
411427 ?155,0 ?72,0 ?19,0?19,0 ?1,0 ?2,0 ?2,0 ?39,505 ?171 ?11,259 ?7,111
411429 ?160,0 ?25,0 ?2,5 ?4,5 ?2,5 ?1,5 ?1,0 ?5,019 ?162 ?1,430 ?0,903
411435 ?170,0 ?100,0 ?12,0?12,0 ?10,0?6,0 ?6,0 ?31,020 ?197 ?8,841 ?5,584
411436 ?170,0 ?32,0 ?7,0 ?25,0 ?10,0?5,0 ?- ?18,311 ?173 ?5,219 ?3,296
411437 ?170,0 ?70,0 ?5,0 ?5,0 ?- ?- ?- ?11,750 ?184 ?3,349 ?2,115
411438 ?170,0 ?100,0 ?14,0?14,0 ?14,0?7,0 ?7,0 ?36,050 ?197 ?10,274 ?6,489
411439 ?170,0 ?115,0 ?70,0?48,0 ?15,0?5,0 ?5,0 ?140,976 ?205 ?40,178 ?25,376
412010 ?170,0 ?135,0 ?40,0?55,0 ?6,0 ?2,0 ?2,0 ?120,310 ?217 ?34,288 ?21,656
411441 ?171,0 ?40,0 ?8,0 ?8,0 ?5,0 ?- ?- ?16,294 ?176 ?4,644 ?2,933
411442 ?171,0 ?105,0 ?8,0 ?8,0 ?12,0?0,5 ?0,5 ?21,748 ?201 ?6,198 ?3,915
411443 ?175,0 ?25,0 ?2,8 ?4,0 ?3,0 ?- ?- ?5,807 ?177 ?1,655 ?1,045
412011 ?175,0 ?70,0 ?7,0 ?7,0 ?10,0?- ?- ?16,875 ?188 ?4,009 ?3,037
411444 ?176,0 ?28,0 ?3,6 ?4,0 ?3,0 ?- ?- ?7,331 ?178 ?2,089 ?1,320
411446 ?182,0 ?41,0 ?4,0 ?5,0 ?5,0 ?- ?- ?9,184 ?187 ?2,617 ?1,653
412012 ?184,0 ?91,0 ?56,0?21,0 ?6,0 ?6,0 ?6,0 ?110,313 ?205 ?31,439 ?19,856
411447 ?185,0 ?25,0 ?5,0 ?3,5 ?2,5 ?1,5 ?1,0 ?9,956 ?187 ?2,838 ?1,792
411448 ?190,О ?46,0 ?8,0 ?9,0 ?4,0 ?3,5 ?3,0 ?18,609 ?195 ?5,303 ?3,350
412014 ?195,0 ?122,0 ?55,0?60,0 ?3,0 ?3,0 ?3,0 ?147,431 ?230 ?42,018 ?26,538
411450 ?200,0 ?120,0 ?12,0?12,0 ?6,0 ?4,0 ?4,0 ?36,969 ?233 ?10,536 ?6,654
411454 ?203,0 ?75,0 ?20,0?20,0 ?10,0?8,0 ?8,0 ?51,540 ?216 ?14,689 ?9,277
411455 ?210,0 ?28,0 ?4,0 ?6,0 ?4,0 ?2,5 ?2,0 ?9,852 ?212 ?2,808 ?1,773
411456 ?210,0 ?51,0 ?6,0 ?6,0 ?2,0 ?- ?- ?15,309 ?216 ?4,363 ?2,756
412015 ?215,0 ?80,0 ?8,0 ?8,0 ?5,0 ?0,5 ?0,5 ?23,013 ?229 ?6,559 ?4,142
411458 ?220,0 ?26,0 ?3,0 ?4,0 ?3,0 ?2,0 ?1,0 ?7,529 ?222 ?2,146 ?1,355
411459 ?220,0 ?26,0 ?5,0 ?5,0 ?3,0 ?2,0 ?1,0 ?12,059 ?222 ?3,437 ?2,171
412016 ?230,0 ?82,0 ?66,0?113,0 ?10,0?2,0 ?2,0 ?170,077 ?244 ?48,472 ?30,614
411460 ?230,0 ?120,0 ?25,0?25,0 ?2,0 ?- ?- ?81,259 ?259 ?23,159 ?14,627
411462 ?240,0 ?130,0 ?34,5?34,5 ?3,0 ?3,0 ?3,0 ?115,728 ?273 ?32,983 ?20,831
412017 ?265,0 ?100,0 ?20,0?30,0 ?10,0?2,0 ?2,0 ?77,197 ?283 ?22,001 ?13,896
Примечания. 1. Значения радиусов скругления R и радиусов притупления острых кромок ( и ), не приведенные в таблице, должны соответствовать ГОСТ 8617.
2. Радиусы притупления острых кромок (r, , ) должны соответствовать требованиям ГОСТ 8617.
2. Теоретическая масса 1 м профиля из алюминиевых сплавов вычислена по номинальным размерам при плотности 2,85 г/см3, что соответствует плотности алюминиевого сплава В95.
Теоретическая масса 1 м профиля из магниевых сплавов вычислена по номинальным размерам при плотности 1,80 г/см3, что соответствует плотности магниевого сплава МА14.
3. Переводные коэффициенты для вычисления приближенной теоретической массы 1 м профиля из алюминиевых и магниевых сплавов приведены в Приложении 1.
4. Соответствие номеров профилей ранее действующим обозначениям приведено в Приложении 2.
Приложение 1
Справочное
1. Переводные коэффициенты для вычисления приближенной теоретической массы 1 м профиля из алюминия и алюминиевых сплавов
Алюминий всех марок - 0,950
Сплавы марок: АМц - 0,958
АМцС - 0,958
АМг2 - 0,940
АМг3 - 0,937
АМг5 - 0,930
АМг6 - 0,926
1561 - 0,930
Д1 - 0,982
Д16 - 0,976
Д16ч - 0,976
Д19ч - 0,968
Д20 - 0,996
АВ - 0,947
К48-2 - 0,972
К48-2пч - 0,972
АД31 - 0,950
АД31Е - 0,950
АД33 - 0,951
АД35 - 0,954
1915 - 0,972
1920 - 0,954
1925 - 0,972
1935 - 0,977
1985ч - 0,948
М40 - 0,965
ВАД1 - 0,968
ВД17 - 0,965
АВД1-1 - 0,982
1980 - 0,968
Сплавы марок: ВД1 - 0,982
1161 - 0,971
1163 - 0,975
В93 - 0,992
АК4 - 0,970
АК6 - 0,962
АК4-1 - 0,982
АК4-1ч - 0,982
АКМ - 0,970
В96Цпч - 1,001
2. Переводные коэффициенты для вычисления приближенной теоретической массы 1 м профиля из магниевых сплавов
Сплавы марок: МА1 - 0,978
МА2 - 0,989
МА2-1 - 0,990
МА2-1пч - 0,990
МА8 - 0,989
МА12 - 0,989
Приложение 2
Справочное
Таблица 2
??????????????????????????????????????????????????????????????????
Номер ?Обозначение профиля? Обозначение профиля по чертежам
профиля?по каталогу 1966 г.?
??????????????????????????????????????????????????????????????????
410502 ?- ?ПС885-855, ПК16755, ПВ 1638
410504 ?- ?ПК14738
410505 ?- ?ПК14739
410506 ?П52-2 ?АПР20, ПС2-1, НП268-1, ПК2-1
410508 ?П52-4 ?ПП4-170
410509 ?П52-5 ?С711
410511 ?- ?ПК0449
410513 ?П52-10 ?ПР111-11
410515 ?П52-14 ?С497, ПС48, ПП4-9
410517 ?П52-16 ?ПР101-13
410518 ?П52-18 ?ПС2-77, ПК2-38
410519 ?- ?ПК14788
410521 ?- ?НП1501, ПК17292
410522 ?- ?ПК17291
410523 ?П52-20 ?ПС2-191
410524 ?П52-24, П52-22 ?НП10-1, ПП4-66, ПС2-112
410525 ?П52-26 ?ПС2-45, ПК2-20
410526 ?- ?ПК17029-1
410527 ?- ?ПК14737
410530 ?П52-30 ?ПК0159-1
410532 ?- ?ПК17083
410533 ?П52-34 ?ПК2-115, ПП4-95
410535 ?П52-36 ?С1594, АПР144
410536 ?П52-38 ?ПВ1449, ПС2-96, ПК2-45
410540 ?- ?ПС885-776
410542 ?П52-40 ?ПВ1572, ПК2-301, ПК2-301А
410543 ?П52-42 ?ПК2-219
410544 ?П52-44 ?С57-4, ПК2-117
410545 ?П52-46 ?ПР101-50
410547 ?П52-50 ?С999, ПП4-135, ПК2-118
410548 ?П52-52 ?ПР111-13, ПР111-13А
410549 ?П52-54 ?ПР101-11
410550 ?П52-56 ?ПВ661, ПК13092, ПК2-86, П792-Е26
410553 ?П52-60 ?ПР101-30, ПС2-55, НП212-30, ПК2-218
410555 ?П52-62 ?Н792-Е27, ПК14749, ПК2-87, С534-1
410556 ?П52-64 ?С927, ПС2-168
410557 ?П52-66 ?ПК2-217
410558 ?- ?ПК15030
410559 ?- ?ПК16770-2
410561 ?- ?ПК13883
410562 ?- ?ПК17947
410563 ?П52-68 ?ПК2-98, ПП4-12, ПС885-311
410566 ?- ?ПК16477
410569 ?- ?ПК16276
410570 ?П52-72 ?ПК188
410571 ?П52-74 ?ПК2-97, ПП4-11
410572 ?П52-76 ?С637, НП1790
410574 ?П52-80 ?ПК0158, ПК0158-1
410575 ?- ?С1105-1
410576 ?- ?ПК16278
410577 ?П52-82 ?ПС2-141
410579 ?П52-84 ?ПС2-2, ПК2-2, ПП4-51
410581 ?П58-86 ?С1395, ПС2-74, ПК2-36
410582 ?- ?ПК16293, ПС1057Д
410583 ?П52-88 ?ПК2-116
410584 ?П52-90 ?С7-1, ПК2-53, НП221-1, ПС2-80
410586 ?- ?ПС885-764
410587 ?П52-92 ?ПР111-1
410588 ?П52-94 ?ПС2-52, ПП4-3, НП1305-1
410589 ?П52-96 ?ПР101-3
410590 ?П52-98 ?ПР111-30
410591 ?П52-100 ?ПК0014
410592 ?- ?ПК14744
410594 ?П52-102 ?ПР101-31
410596 ?П52-104 ?ПР101-4, ПР101-4А
410597 ?П52-106 ?ПР101-5, ПР101-5А
410598 ?П52-108 ?ПВ967, ПС2-3, ПК2-3, НП212-2, ПП4-13
410599 ?П52-110 ?ПС2-4, ПК2-4, НП212-32, ПП4-14
410600 ?П52-113, П52-112 ?ПР101-32, ПС2-5, НП212-1
410601 ?П52-114 ?С173-2, ПК2-119, ПП4-97, ПС2-221,
? ?ПК8405, ПК8405А
410602 ?П52-116 ?ПР111-2, ПР111-2А
410603 ?П52-118 ?С937, НП660-2, ПП4-140, ПС2-158,
? ?ПК2-220
?П52-120 ?С124, НП1464-1, ПК8390А, С124А, ПК8390
410604 ?П52-122 ?ПР111-3, ПР111-3А
410605 ?П52-124 ?ПР111-31
410606 ?П52-126 ?С1407-2, ПК2-120, ПП4-98
410607 ?П52-128 ?ПР111-4, ПР111-4А
410608 ?П52-129 ?С802-3
410609 ?П52-131 ?ПК11918
410610 ?- ?ПК16277
410612 ?П52-133 ?С802-1, ПК12239
410614 ?П52-130 ?ПС2-71, ПК2-33
410615 ?П52-135 ?ПВ1048, ПК12238
410618 ?П52-132 ?ПВ754, ПС2-69, ПК2-31
410619 ?П52-134 ?ПР101-33, ПС2-6, НП212-7
410620 ?П52-136 ?ПС2-50, ПП4-62, ПК2-24
410621 ?П52-137 ?С802-2, НП221-1, ПК12240
410624 ?П52-140 ?АПР145, НП902-1
410626 ?П52-142 ?ПВ1565, С57-1, ПК2-110, ПП4-87
410627 ?П52-144 ?ПК2-135, ПС2-122
410631 ?П52-146 ?АПР147, ПВ1806
410633 ?П52-153 ?ПКО827
410634 ?П52-148 ?ПК2-213
410635 ?- ?С1176-2, ПК14619
410636 ?П52-150 ?С7-5, ПВ426, НП221-6, ПК2-57, ПС2-85
410637 ?П52-152 ?ПК2-215
410638 ?- ?ПК17189
410639 ?П52-154 ?ПР101-6, ПР101-6А
410640 ?П52-156 ?ПР101-7
410641 ?П52-158 ?ПК2-214
410642 ?- ?С1105-2, НП1996
410644 ?П52-160 ?ПР111-5, ПР111-5А
410645 ?- ?С173-10
410646 ?П52-164 ?НП403-1, ПП4-136
410647 ?П52-166 ?ПВ1392, ПС2-47, ПК2-21
410648 ?- ?ПК17598
410649 ?- ?ПК12685
410650 ?П52-168 ?ПР101-21, ПР101-21А
410651 ?П52-170 ?ПВ1564, С309, ПК19894
410652 ?П52-172 ?ПР111-6, ПР111-6А
410654 ?П52-174 ?ПР101-14, ПВ473-4, ПР101-14А, С2265-3
410655 ?П52-176 ?ПВ625-3, ПК2-60, ПС2-90
410657 ?П52-179 ?С814-3, ПК12285
410658 ?П52-180 ?ПС2-72, ПК2-34
410659 ?П52-182 ?ПР101-34, НП212-4, ПС2-7
410660 ?П52-184 ?ПВ763, ПК2-128, ПП4-103
410661 ?П52-186 ?ПР101-22, ПР101-22А
410662 ?П52-188 ?С1394, ПС2-95, ПК12446, ПК2-44,
? ?НП221-7
410663 ?П52-190 ?ПС2-8, НП75-1, ПВ813, ПК2-5
410664 ?- ?ПК18302
410665 ?П52-192 ?С173-4, ПК2-197
410666 ?П52-194 ?НП73-1А, ПК2-95
410667 ?- ?ПК17191
410668 ?П52-196 ?С1360, ПС2-70, ПК2-32
410669 ?П52-198 ?НП539-2
410671 ?- ?ПК15287
410673 ?П52-199 ?ПК12655
410674 ?П52-202 ?ПК2-251, ПП4-164
410677 ?- ?ПК16202
410678 ?П52-206, П52-204 ?ПР111-32, ПП4-31, ПС2-9, ПР111-32А
410679 ?П52-208 ?ПК2-222
410681 ?- ?АПР262
410684 ?П56-4 ?ПК11011
410686 ?П52-212 ?ПР101-35, ПС2-10, ПВ571, НП212-25
410687 ?П52-214 ?ПК2-238
410688 ?П52-216 ?ПР111-33, ПС2-11, ПР111-33А
410689 ?П52-218 ?ПР101-15, ПР101-15А
410690 ?П52-220 ?ПК2-240
410691 ?П52-222 ?НП570-1
410693 ?П52-226 ?ПС2-56, ПК2-27, НП212-29, ПП4-60
410694 ?П52-228 ?ПВ625-2, ПС-12, ПК2-6, НП112-1,
? ?С2265-2, АПР-12
410695 ?П52-230 ?ПР111-34, ПС2-13, ПР111-34А
410699 ?- ?С1105-3, ПК4491
410700 ?П52-235 ?ПК12475
410701 ?- ?НП1371-1
410703 ?- ?ПК17488
410704 ?П52-238 ?С844, ПК2-144, ПС2-129
410706 ?П52-242 ?Н792-Е28, ПК2-88
410707 ?П52-244 ?ПС2-170
410709 ?П52-246 ?ПС2-143
410710 ?П58-4, П52-248 ?ПК1349, НП387-1
410711 ?П52-250 ?ПК2-232
410714 ?П52-254 ?ПВ1453, ПС2-14, ПК2-7
410715 ?- ?НП1424-1
410716 ?П52-256 ?С953, ПК2-105, ПК2-105А, ПП4-76,
? ?ПС2-200
410717 ?П52-258 ?ПК2-239, ПК2-239В
410718 ?П52-260 ?ПП4-146, НП1005-1
410719 ?- ?ПК17603
410720 ?П52-262 ?ПС2-135
410721 ?П52-264 ?ПС2-12, ПР101-36А, НП212-23, ПР101-36
410722 ?- ?ПК17095, ПК12586
410723 ?П52-265 ?ПК0451
410724 ?П52-266 ?ПК0451
410725 ?П52-268 ?ПК2-224
410726 ?- ?ПК17094
410727 ?П52-270 ?ПК0129
410728 ?- ?ПК12722
410729 ?П52-272 ?ПК2-230, ПС2-198
410730 ?П52-274 ?ПВ885, ПК2-77, ПС2-113, ПВ1635
410731 ?П52-275 ?ПС2-206
410732 ?П52-276 ?С173-11, ПК2-194
410733 ?П52-278 ?С332
410735 ?П52-282 ?С7-4, НП221-5, ПК2-56, ПС2-84
410736 ?П52-284 ?С173-14, С1645, ПК2274
410738 ?П52-286 ?НП346-1, ПК2-143, ПС2-222
410741 ?П52-289 ?ПК12031
410744 ?- ?ПК17378
410745 ?П52-288 ?ПК2-124, ПП4-93
410746 ?П52-290 ?ПК0309
410747 ?П52-292 ?ПВ1435, ПК2-125, ПП4-102
410749 ?П52-296 ?ПК2-259
410750 ?- ?ПК16768
410751 ?П52-298 ?С657, ПС2-93, ПА80, ПК2-42
410753 ?П92-300 ?С330
410754 ?П52-302 ?ПК2-123, ПП4-101
410756 ?П52-304 ?ПК2-221
410757 ?П52-306 ?ПР101-37, ПС2-16, ПР101-37А, НП212-8
410759 ?- ?С1305
410760 ?П52-308 ?ПР101-38, ПР101-38А, ПС2-17, НП212-5
410761 ?- ?ПК16770-3
410762 ?П52-310 ?С810, ПС2-97, ПК2-46
410763 ?П52-312 ?ПР101-16, ПС2-18, ПР101-16А, НП212-10
410764 ?- ?ПК15280
410765 ?П52-314 ?ПС2-19, ПР101-39
410766 ?- ?С1637, ПК16579
410767 ?П52-316 ?ПК2-229
410768 ?П52-318 ?ПК2-269
410769 ?П52-320 ?ПС2-20, ПП4-80, ПК2-8
410770 ?П52-322 ?ПР101-40, ПР101-40А, ПС2-53
410772 ?П52-326 ?ПР101-41, ПР101-41А, ПС2-58, НП212-22
410773 ?П52-328 ?ПР101-42, ПР101-42А, ПС2-63, НП212-11
410775 ?П52-332 ?ПС2-21, ПК2-9
410776 ?П52-334 ?ПК2-330
410778 ?- ?ПК12125
410780 ?- ?ПК12720
410781 ?- ?ПК12721
410782 ?П52-336 ?ПВ1566, С98
410785 ?П74-10 ?ПК1116-4, НП227-1
410786 ?П52-338 ?ПК0464
410788 ?П52-339 ?ПВ1101, НП1990
410793 ?- ?ПК16284
410794 ?П52-342 ?ПР111-15, ПР111-15А
410796 ?П52-344 ?ПВ1438, ПВ430, НП65-1, ПК2-94
410798 ?П52-348 ?С995, ПВ431-3, ПК2-68, ПС2-98, ПК2-68А
410799 ?П52-350 ?ПК2-223
410801 ?П52-351 ?ПК2-369
410802 ?- ?ПК16285
410803 ?- ?ПК14063-2
410804 ?П52-352 ?ПК2-62, ПС2-99
410805 ?П52-354 ?ПК2-363, ПК2-337, НП700-1
410806 ?П52-356 ?ПР111-7, ПР111-7А
410808 ?- ?ПК2-129
410809 ?П52-360 ?ПР101-8, ПР101-8А
410810 ?- ?ПК16835
410811 ?П52-362 ?ПК2-314
410812 ?П52-364 ?ПК2-211
410813 ?П52-366 ?ПК2-257
410814 ?П52-368 ?ПР111-35, ПР111-35А, ПС2-22
410817 ?П52-372 ?С7-2, НП221-2, ПК2-54, ПС2-81
410818 ?- ?ПК17184А
410819 ?- ?ПК16283
410820 ?- ?ПК17498
410821 ?П52-374 ?ПК2-233
410822 ?П52-376 ?Н792-Е35, ПК2-93А, ПК2-93
410823 ?П52-378 ?С1019, ПК2-84, ПС2-120
410824 ?П52-380 ?ПР101-23, ПВ1112, ПР101-23А
410826 ?П52-382 ?С441, ПК2-89, Н792-Е29, ПВ625-4
410827 ?- ?ПК2-139, ПК16205, НП346-5
410829 ?П52-386 ?НП4-113, НП1992
410830 ?П52-388 ?ПВ1392-3, ПС2-23, ПК2-10, НП4-35
410831 ?П52-390 ?ПВ1582, ПК1-59
410832 ?П52-391 ?ПК2-346
410833 ?- ?ПК17116
410834 ?П52-392 ?ПК2-347, ПК2-212
410835 ?ПК2-394 ?ПВ1378, С57-5, ПК2-147, ПС2-226
410837 ?П52-398 ?С102, ПК2-90, Н792-Е30
410842 ?П52-400 ?ПК2-154, ПС2-124
410844 ?- ?ПК16242
410846 ?- ?ПК17110
410848 ?П52-402 ?ПК1-107
410849 ?П52-404 ?ПК2-317
410850 ?П52-405 ?ПК13253
410851 ?П52-406 ?С888, ПК2-155, ПП4-125, ПС2-227,
? ?ПВ1671
410855 ?П52-410 ?С1407-3, ПК2-140, ПП4-110, ПС2-229
410859 ?П52-412 ?С737, ПК2-11А, НП212-3, ПП4-17,
? ?ПС2-24, ПС2-88, ПК2-11
410860 ?- ?С1310
410862 ?П52-414 ?С1107-1, ПК2-99, ПП4-18, ПС2-216
410863 ?П52-416 ?АПР1, ПС2-25, ПК2-12, НП113-1
410864 ?- ?ПК18159
410866 ?П52-418 ?ПК2-100, ПП4-19
410867 ?П52-420 ?НП10-3, ПП4-68
410868 ?П52-422 ?ПВ832, ПС2-26, ПК2-13
410869 ?П52-423 ?ПК0625
410870 ?- ?ПК16287
410872 ?П52-425 ?ПК12986
410873 ?П52-424 ?ПК2-228
410874 ?П52-426 ?ПВ431-2, ПС2-27, ПВ543, ПК2-14
410875 ?П52-428 ?ПК2-39, ПС2-82, НП221-3
410877 ?П52-431 ?С814-4, ПК12286
410878 ?П52-432, П52-434 ?ПР101-43, ПС2-28, НП212-6, ПР101-43А
410880 ?- ?НП1485
410881 ?П52-436 ?ПК2-329
410882 ?- ?ПК15282
410883 ?П52-438 ?НП241-1, ПС2-218
410886 ?П52-444 ?ПК2-167, ПС2-131
410887 ?П52-446 ?ПК1-60
410888 ?П52-448 ?С16, ПК2-168
410890 ?- ?ПК1-58
410892 ?П52-452 ?ПВ1334, ПП5-115, ПК2-149
410893 ?- ?ПК12711
410894 ?П52-454 ?НП503-2, ПП4-177
410895 ?П52-455 ?ПК12437
410896 ?П52-456 ?С173-12, ПК2273
410899 ?- ?ПК12713
410900 ?П52-458 ?С636
410901 ?- ?ПК17781
410902 ?П52-460 ?С498
410903 ?П52-462 ?С1200, ПС2-145
410904 ?П52-463 ?С814-1, ПК12283
410905 ?- ?ПК17091
410906 ?П52-464 ?С964, ПК2-156, ПП4-116, ПС2-230
410907 ?П52-466 ?ПВ1087, НП346-4, ПК2-157, ПС2-233
410908 ?П52-468 ?НП386-1, ПК2-170, ПС2-244
410909 ?П52-470 ?С57-6, ПК2-145
410910 ?П52-472 ?ПК2-126, ПП4-94
410911 ?П52-474 ?С991, ПК2-85, ПС2-121
410912 ?П52-476 ?ПК2-78А, ПК2-78, ПС2-114
410914 ?П52-478 ?ПК2-121, ПП4-99
410917 ?П52-484 ?ПР111-16, С400, ПР111-16А
410919 ?- ?ПК16294
410920 ?- ?С1505, ПК15973
410921 ?П52-485 ?ПК12954
410922 ?П52-487 ?ПК13549
410923 ?П52-486 ?НП553-1
410925 ?- ?ПК18305
410926 ?П52-490 ?ПК2-266
410934 ?П52-496 ?ПС2-29, ПК2-15
410935 ?П52-498 ?ПВ500
410936 ?П52-500 ?ПР111-17
410937 ?П52-502 ?ПР111-18, С536, ПР111-18А
410938 ?П52-504 ?ПВ1459, ПК2-102, ПП4-73
410939 ?П52-506 ?ПК2-234
410940 ?П52-508 ?ПВ964, ПВ1589, ПП4-105, ПС2-212
410941 ?П52-510 ?ПС2-156
410942 ?- ?С1176-5, ПК3135, ПК2781, ПК4496
410943 ?- ?ПК12587
410944 ?П52-512 ?С980, ПВ1331, ПК2-107, ПП4-82
410945 ?П52-514 ?ПР111-8, ПР111-8А
410946 ?- ?ПК15295
410947 ?П52-515 ?ПК13082
410948 ?П52-516 ?ПР101-9, ПР101-9А
410949 ?П52-518 ?С173-5
410950 ?П52-520 ?ПР111-19
410951 ?П52-522 ?ПК1-66
410952 ?П52-524 ?ПР101-12, ПР101-12А
410953 ?П52-527 ?ПК11951
410954 ?П52-526 ?ПК2-258
410955 ?- ?ПК15293
410956 ?П52-528 ?ПК1-64
410957 ?- ?ПК0657
410958 ?П52-530 ?ПВ1004, ПК2-37, ПС2-76, ПП4-63, ПБ1772
410959 ?П52-532 ?Н792-Е38, ПК2-91, ПВ313-1, ПС2-133
410960 ?- ?ПК16398
410961 ?П52-534 ?ПК2-328
410962 ?- ?ПК16246
410963 ?П52-535 ?С954, ПС2-207
410964 ?П52-536 ?ПК0302-1
410965 ?П52-538 ?ПР111-36, ПС2-30
410967 ?П52-540 ?ПК2-278
410968 ?П52-542 ?ПК1-70
410969 ?- ?ПК17115
410970 ?П52-544 ?С173-13, ПК2-208
410971 ?П52-546 ?С193, С2290
410972 ?П52-548 ?ПР111-20, ПР111-20А, ПК17591, НП165-1,
? ?ПС2-31
410975 ?- ?ПК15737-3
410976 ?П52-552 ?ПК1-62
410977 ?П52-554 ?С282, ПК8410А, НП1931, ПК2-246
410978 ?- ?ПК16519
410979 ?П52-556 ?ПП4-21, ПК2-40
410980 ?П52-558 ?С471, НП1948, ПВ465
410981 ?П52-559 ?С1214, ПК12055-4, НП1218-1, ПК15126
410983 ?- ?ПК15045
410985 ?- ?С1213
410986 ?П52-562 ?ПР111-37, ПС2-32
410987 ?- ?ПК16331
410989 ?П52-566 ?ПС2-86, НП430-1, ПП4-154, ПК2-58
410990 ?П52-568 ?ПК2-176, ПП4-150, ПС2-126, С904-2,
? ?ПК2-81, ПС2-117
410993 ?- ?ПК15288
410994 ?- ?ПК17121
410995 ?П52-574 ?ПК12439, ПС2-149
410996 ?- ?ПК12588
410997 ?П52-576 ?ПК2-332
410998 ?П52-578 ?ПК2-225
410999 ?П52-579 ?ПК12988
411001 ?- ?ПК17183А
411002 ?П52-582 ?ПР111-38, ПС2-33, НП291-1, ПК2-47,
? ?ПС2-34
411003 ?П52-584 ?НП291-1, ПК2-47, ПС2-34
411004 ?- ?ПК14166
411005 ?П52-586 ?ПК5-2
411007 ?- ?ПД61
411008 ?- ?ПК17572-2
411009 ?- ?ПК14167
411010 ?П52-590 ?ПР101-44, ПС2-87, НП212-33
411012 ?- ?ПК16295-2
411014 ?П52-591 ?ПК12646
411015 ?П52-594 ?ПР101-45, ПС2-62, ПР101-45А, НП212-14
411016 ?П52-596 ?С7-3, ПК2-55, НП221-4, ПС2-83
411017 ?П52-598 ?С1517, ПВ276, НП1858
411018 ?П52-600 ?НП1390-1, ПС2-166
411019 ?- ?ПК17120
411020 ?- ?ПК16399
411022 ?П52-602 ?ПК2-216
411023 ?П52-604 ?ПК2-331
411024 ?П52-605 ?ПК0819
411025 ?П52-606 ?НП390-1, ПК2-177
411026 ?- ?ПК17336
411028 ?П52-608 ?С1196, ПК2-171, ПП4-126, ПС2-245
411029 ?П52-610 ?ПК2-49, НП155-2, ПС2-67
411030 ?П54-12 ?НП738-1
411032 ?П52-612 ?С245, С70, ПК2-178, ПС2-123
411033 ?- ?ПК14858
411037 ?П74-19 ?ПК13473
411038 ?- ?С1176-3, ПК3123
411039 ?- ?С1289
411040 ?- ?С1176-4
411042 ?П52-620 ?ПС2-59, НП212-21, ПК2-164, ПП4-44
411044 ?П52-622 ?ПР101-46, ПР101-46А
411045 ?П52-624 ?ПР101-47, ПС2-64, НП212-38
411046 ?П52-626 ?НП155-1, ПС2-75
411047 ?П52-627 ?С1051, ПК12055-3, ПК14211
411048 ?- ?ПК14484
411049 ?П54-14 ?ПК11549
411050 ?- ?С1689, ПК16994
411051 ?П52-628 ?ПК2-158, ПП4-117
411053 ?- ?ПК12580
411054 ?П52-630 ?С919, ПК15-2, ПК15-2-1
411056 ?- ?ПК16983
411057 ?П52-632 ?С845, ПК2-51, НП226-1, ПС2-78
411058 ?П52-634 ?ПВ764, ПВ917, ПК2-131, ПП4-106
411059 ?- ?ПК14173
411060 ?П52-636 ?ПК2-256
411061 ?П52-638 ?ПК2-106, ПП4-77, ПС2-228
411062 ?П52-640 ?ПК2-103, ПП4-74
411063 ?П52-642 ?ПК2-241, ПП4-160
411064 ?П52-643 ?ПК2-364
411065 ?П52-644 ?ПВ799-1, ПК2-338, С2167-1
411066 ?П52-646 ?ПВ799-4, ПК2-339, НП711-1, С2167-4
411067 ?- ?ПК13693
411068 ?П52-648 ?ПВ898, ПС2-35, ПК2-16, НП76-1
411069 ?П52-650 ?Н792-Е34, ПК2-92, ПС2-180, ПВ313-2
411071 ?- ?ПК16291
411072 ?П52-654 ?ПС2-165
411073 ?П52-656 ?ПК2-159, ПК2-159А, ПП4-118, ПК0957
411074 ?П52-658 ?ПВ868, ПК2-41, ПС2-91, С2150
411075 ?П52-660 ?ПК1-57, ПК2-160, ПП4-127
411076 ?П52-662 ?ПК2-275
411078 ?П52-666 ?С943, ПК2-165, ПП4-128
411079 ?П52-668 ?ПК2-59, ПС2-89, НП428-1
411080 ?П52-670 ?ПК2-83, ПС2-119
411081 ?- ?ПК14175
411082 ?П52-672 ?ПК2-174, ПП4-91, ПС2-214
411083 ?П52-674 ?С761, ПК2-61А, ПК2-61, ПС2-92
411084 ?П52-676 ?ПК205-2, ПС2-182
411085 ?- ?ПК13784
411086 ?П52-678 ?ПС2-65, С770, ПК2-29
411087 ?П52-680 ?ПК2-281
411088 ?П52-682 ?ПК179-3
411089 ?- ?ПК12715
411090 ?П62-684 ?ПП4-151, ПС2-142
411091 ?- ?ПК12718
411092 ?П52-686 ?ПК0901116
411093 ?П52-688 ?ПС2-152, НП1458-1
411095 ?- ?ПК14881
411097 ?П52-692 ?С57-8, ПК2-132, ПС2-225
411098 ?- ?ПК16769
411099 ?- ?ПК16207
411100 ?П52-694 ?ПС2-193
411101 ?- ?ПК17612
411102 ?- ?ПК18013, ПК2612
411103 ?- ?ПК17114
411104 ?П52-695 ?ПК12089
411106 ?П52-696 ?ПС2-163
411107 ?П52-698 ?ПС2-60, НП212-19, ПП4-38, ПК2-133
411108 ?П52-700 ?ПР101-48
411109 ?П52-702 ?ПК2-141, ПП4-111, ПС2-192
411110 ?П52-704 ?ПВ1289, ПС2-61, НП212-17, ПП4-39,
? ?ПК2-28
411111 ?П52-706 ?ПК2-299
411112 ?- ?ПК13821
411113 ?П52-708 ?НП233-1
411114 ?П52-710 ?ПК0303-2
411115 ?П52-712 ?ПВ1545, ПС2-36, ПК2-17, ПП4-142, АПР8
411116 ?- ?С1694-1, ПК17000-1
411117 ?П52-714 ?ПС2-137, НП1626
411118 ?П52-715 ?С1176-1, ПК12055-5
411119 ?П52-716 ?С846, ПК2-183, ПС2-132
411120 ?П52-718 ?С173-15, ПК4072
411121 ?П62-720 ?ПК2-184, ПС2-125
411122 ?П52-722 ?ПС2-54, ПК2-26, НП78-1
411123 ?- ?С1694-2, ПК17000-2
411124 ?П52-724 ?С57-7
411126 ?П52-728 ?ПР111-9
411127 ?П52-730 ?ПР101-10, ПР101-10А
411129 ?П52-734 ?С57-10, ПП4-173
411130 ?- ?ПК14606
411131 ?- ?ПК12719
411132 ?П52-736 ?С97, ПК2-185, ПС2-235
411133 ?П52-737 ?ПК16514, ПК12187
411134 ?П52-738 ?С52, С405, ПК2-175А, ПК2-175, ПС2-186
411135 ?- ?ПК16676
411137 ?- ?ПК14746, ПК13684
411138 ?П52-740 ?С1562, ПК2-353
411139 ?П52-742 ?ПК0734, ПК203
411140 ?- ?ПК18304
411141 ?П52-743 ?ПК12088
411142 ?- ?ПК16295-1
411145 ?П52-744 ?С57-3, ПВ711, ПК2-112, ПП4-89, ПС2-194
411146 ?П58-6 ?ПВ229-1, НП706-1
411147 ?- ?ПК17366-2
411148 ?- ?ПК17554
411150 ?- ?ПК17366-1
411151 ?П52-746 ?ПС2-157, НП1430-1
411153 ?- ?С1135-1, ПК14428-1
411154 ?П52-748 ?ПК2-271
411155 ?П52-750 ?ПВ907, ПВ814, ПС2-37, ПК2-18, НП77-1
411156 ?- ?ПК13757
411158 ?П52-753 ?ПК2-367
411159 ?П52-752 ?ПК2-172, ПП4-129
411160 ?- ?ПК17250
411161 ?П52-755 ?ПК12407
411162 ?П52-754 ?С765, ПВ771, ПК2-186, ПС2-128
411163 ?- ?ПК13773
411165 ?П52-758 ?ПВ1339, ПС2-188, ПК19760, НП1729
411166 ?П52-760 ?С1487, ПК2-43, ПС2-94, ПК2-43А
411167 ?П52-762 ?С484, ПК2-180, ПП4-130, ПС2-223,
? ?С1720
411168 ?П52-763 ?ПК12091
411169 ?П52-765 ?ПК12087
411171 ?- ?ПК14487
411172 ?П52-764 ?ПК2-101, ПП4-20, ПС2-232
411173 ?- ?ПК14486
411176 ?П52-766 ?НП460-1
411177 ?- ?ПК17909
411178 ?П52-768 ?ПК2-122, ПП4-90
411179 ?- ?ПК14088
411180 ?П52-770 ?ПК2-323
411183 ?П52-774 ?С30, ПК2-153, ПС2-217
411186 ?- ?ПК14165
411187 ?- ?ПК15284
411188 ?- ?ПК18002
411189 ?П52-778 ?ПК2-104, ПП4-75, ПС2-231
411190 ?П52-780 ?ПР101-17
411191 ?- ?ПК14151
411192 ?- ?ПК15020
411193 ?П52-782 ?ПР101-18, ПР101-18А
411197 ?П52-786 ?НП981-1, ПП4-172
411198 ?П52-788 ?ПК2-276
411199 ?- ?ПК15737-2
411200 ?П52-790 ?ПВ1160, ПК2-75, ПС2-111
411201 ?П52-792 ?ПК2-108А, ПП4-83, ПС2-189, ПК2-108
411204 ?П52-794 ?ПВ387-2, ПР101-19, ПР101-19А, ПС2-39
411205 ?П52-796 ?ПК2-308
411206 ?П52-798 ?ПК0197, НП1348-1, ПВ1580, ПК2615
411207 ?П52-800 ?ПС2-57, ПР101-20, ПС2-40, ПР101-20А,
? ?НП212-27
411208 ?П52-802 ?ПК1-72А, ПК1-72
411209 ?П52-804 ?ПС2-73, ПК0622, ПК2-35, ПВ1710
411211 ?П52-808 ?ПК2-179А, ПК2-179, ПП4-131, ПС2-181
411213 ?П52-810 ?ПС2-160
411216 ?- ?ПК14485
411217 ?П52-812 ?ПВ431-4, ПК2-173, ПП4-132, ПВ1773
411219 ?П52-814 ?С853, ПК2-182, ПП4-133, ПС2-220
411222 ?П52-816 ?ПК2-161, ПП4-110
411224 ?П52-819 ?ПК12571
411225 ?- ?С1424, С1631
411226 ?П52-820 ?ПК2-237
411228 ?П58-8, П52-822 ?ПВ229-2, НП706-2, ПВ892
411231 ?- ?ПК17508
411232 ?П52-824 ?ПС2-179, НП1342-1
411233 ?П52-826 ?С1573, С173-7, НП1728, ПК4073
411234 ?- ?ПК15517
411235 ?П52-828 ?НП346-2, ПК2-151
411237 ?- ?ПК13820-2
411238 ?П52-830 ?ПК2-298
411239 ?П52-832 ?НП711-2
411240 ?П52-834 ?С168, С2292
411242 ?- ?ПК18183
411244 ?П52-836 ?ПК2-354
411247 ?П52-838 ?ПК2-134А, ПК2-134, ПП4-134
411249 ?П52-840 ?ПК9442
411250 ?- ?ПК15286
411252 ?- ?ПК17188А
411253 ?П52-842 ?С952, НП226-2, ПК2-52, ПС2-79
411254 ?- ?ПК18295
411256 ?П52-845 ?ПК13339
411257 ?П52-844 ?ПК2-309
411259 ?- ?ПК15344
411260 ?- ?ПК16245
411261 ?П52-847 ?ПК12099
411262 ?- ?ПК12712
411263 ?П52-849 ?ПК12111
411264 ?П52-851 ?ПК2-372
411265 ?П52-846, П52-853 ?С586, ПК2-334, ПС2-241, С2293
411266 ?П52-848 ?ПК179-1
411267 ?- ?ПС885-553
411268 ?П52-850 ?ПК2-352
411269 ?- ?ПК12731
411273 ?- ?ПК17572-1
411276 ?- ?ПК13820
411277 ?- ?ПК14786
411278 ?П52-852 ?НП1249-1, ПС2-159
411279 ?П52-854 ?ПК2-162, ПП4-120
411280 ?- ?ПК17872
411281 ?П58-10 ?ПВ229-3, НП706-3
411283 ?- ?ПК16883
411284 ?- ?ПК16297
411285 ?П52-858 ?НП660-3
411286 ?П52-860 ?ПС2-41, ПП4-49, НП1849
411287 ?П52-862 ?ПР111-39, ПР111-39А, ПК2-113
411288 ?- ?ПК16290
411290 ?П52-866 ?ПК2-163, ПП4-121
411292 ?П52-868 ?ПР101-49, ПВ473-5, ПС2-42, НП212-36
411295 ?П52-872 ?ПВ799-2, ПК2-340, С2167-2
411296 ?П52-873 ?ПВ799-3, С2167-3
411297 ?П52-874 ?ПК0421
411298 ?- ?ПК16982
411299 ?П52-876 ?ПК41, ПС540
411300 ?П62-878 ?ПД36, ПП4-86, ПК2-109В, ПК2-109
411303 ?П52-882 ?ПК2-109А, ПК2-109, ПС2-187, ПК2-109В
411305 ?П52-885 ?ПК13522
411306 ?П52-886 ?С635
411308 ?П52-887 ?ПК13078
411310 ?- ?ПК17099
411314 ?П52-894 ?ПС2-169
411315 ?П52-896 ?ПК2-193, ПС2-184, С0228-1
411316 ?- ?С1135-2, ПК14428-2
411317 ?П52-898 ?ПК2-280
411318 ?П52-900 ?ПК2-326
411319 ?П52-902 ?ПК2-260
411320 ?П52-904 ?ПК2-316
411321 ?П52-905 ?ПК0811
411322 ?- ?ПК16767
411324 ?- ?ПК18179
411325 ?- ?ПК15556
411326 ?П52-907 ?ПК0990
411327 ?П52-12 ?ПВ229-4, НП706-4
411328 ?П52-906 ?С1190, НП1054-1, ПП4-148, ПК19803,
? ?ПК19423
411329 ?- ?ПК11070
411331 ?П52-908 ?ПВ788, ПК2-152, ПС2-202, С57-9
411332 ?П52-910 ?ПК2-192
411333 ?П52-912 ?ПС2-68, ПВ693, ПК2-30, ПП4-7
411334 ?П52-914 ?ПК0423
411335 ?- ?ПК0692
411336 ?П52-916 ?ПВ1452, ПК2-341
411337 ?П52-918 ?ПК2-342
411338 ?- ?ПК18145
411339 ?П52-920 ?ПВ257
411340 ?П52-922 ?ПК2-320
411341 ?П52-924 ?ПК2-312, ПС2-178
411344 ?- ?ПК11871
411346 ?- ?ПК16812
411348 ?- ?ПК13801
411349 ?П52-929 ?С880
411350 ?П52-928 ?С762, ПС2-144, С2121
411353 ?П52-931 ?НП811-1
411354 ?П54-16 ?С183
411356 ?П52-930 ?ПК2-66, ПС2-103
411357 ?П52-932 ?С942, С944, ПК2-142, ПП4-112, ПС2-234
411358 ?П52-934 ?С57-2, ПК2-111, ПП4-88, ПС2-224,
? ?ПВ1689
411359 ?П52-935 ?ПК12020-1
411360 ?- ?ПК01068
411361 ?П52-936 ?ПК1-76, ПП4-161
411362 ?П58-14 ?ПВ229-5, НП706-5
411363 ?П52-939 ?ПК12182
411365 ?- ?ПК14856
411367 ?П52-938 ?ПР111-40, ПС2-43
411368 ?П52-940 ?С173-9
411370 ?П52-943 ?С931
411371 ?П52-942 ?ПС2-110, ПК2-74
411373 ?П52-945 ?ПК13051
411374 ?- ?ПК15754
411375 ?П52-946 ?ПС2-100, ПВ584, ПК2-63, ПП4-92
411376 ?П52-948 ?ПП4-156, НП1915
411377 ?П52-950 ?ПК2-343
411378 ?П52-951 ?С764, ПК12035
411379 ?П52-952 ?ПВ1581, ПК2-304
411380 ?П52-954 ?ПК0521
411381 ?П52-956 ?С704, ПК2-82, ПС2-118
411383 ?П52-958 ?ПВ1135, ПП4-153, ПС2-148, ПВ1775
411385 ?П52-960, П52-962 ?С6, ПК2-48, НП170-1, ПС2-46
411386 ?П58-16, П52-964 ?ПВ229-6, НП706-6, НП515-1
411388 ?- ?ПК15103-1
411389 ?П52-966 ?ПК1-74, ПП4-166, ПВ2001
411391 ?П52-968 ?ПК0080-2, НП389-1
411392 ?- ?ПВ387-5, С2124-3
411394 ?П52-972 ?С53, ПК2-188
411395 ?П52-974 ?ПС2-51, ПК2-25, ПК2-25А, ПП4-52
411396 ?П52-976 ?ПВ466
411397 ?П52-978 ?ПС2-106, ПК2-70
411398 ?П52-980 ?ПК43-13, ПК2-272
411399 ?П62-982 ?ПК2-321
411401 ?П52-984 ?ПК0080-3
411404 ?П52-985 ?ПК2-325
411406 ?П58-18 ?ПВ229-7, НП706-7
411407 ?П52-986 ?ПК2-166, НП346-3
411408 ?П52-988 ?С945, ПС2-49, ПК2-23, ПП4-56
411409 ?П52-990 ?ПК2-344
411410 ?П52-992 ?ПК2-345
411411 ?П52-994 ?ПК2-305
411412 ?П52-996 ?С634
411415 ?- ?НП1191-1
411416 ?П52-998 ?С929, ПК2-236, ПС2-175
411417 ?П52-1000 ?ПК2-71, ПП4-143, ПС2-107
411418 ?П52-1002 ?ПП4-162, ПК2-252
411419 ?П52-1004 ?ПП4-163, ПК2-253
411420 ?П52-1006 ?ПК1-75, ПП4-175, НП1334-1
411422 ?П52-1008 ?ПВ576-1
411425 ?П52-1010 ?С904-1, ПК2-19А, ПК2-19, ПС2-44,
? ?ПП4-78, ПВ1738
411426 ?П58-20 ?ПВ229-8, НП706-8
411427 ?П52-1012 ?ПВ1379, ПС2-177
411429 ?П52-1016 ?С323, ПП4-144, ПС2-108, П2-72
411435 ?- ?ПД38
411436 ?П58-22 ?НП706-9, ПВ229-9
411437 ?П52-1022 ?ПК0490
411438 ?П52-1024 ?НП700-2
411439 ?П54-18 ?ПС755-2
411441 ?П52-1028 ?ПП4-168, ПК4300
411442 ?П52-1030 ?ПК2-187, ПК0624, ПК0495, ПП4-138
411443 ?П52-1032 ?ПК15, ПС512
411444 ?П52-1034 ?С633
411446 ?П62-1036 ?ПК2-189, ПС2-127
411447 ?- ?С351
411448 ?П52-1038 ?ПК2-67, ПС2-105
411450 ?П52-1040 ?ПС2-171
411454 ?П52-1044 ?ПС2-104, ПК2-69
411455 ?П52-1046 ?ПК2-73, ПП4-145, ПС2-109
411456 ?- ?ПК15103-2
411458 ?П52-1048 ?ПК2-80
411459 ?П52-1050 ?ПС2-185
411460 ?П52-1051 ?ПС2-238
411462 ?П52-1053 ?ПК11781
411830 ?- ?ПК19524-2
411831 ?- ?БК319
411832 ?- ?ПК18875
411833 ?- ?ПК8421
411834 ?- ?ПК4617
411835 ?- ?ПК8173
411836 ?- ?ПК18845
411837 ?- ?ПК17725, С1829
411838 ?- ?НП1971
411839 ?- ?ПК14785
411840 ?- ?ПК4589
411841 ?- ?ПК19723
411842 ?- ?ПК7050, ПВ1906
411843 ?- ?ПК19888
411844 ?- ?ПК8271
411845 ?- ?ПК8021
411846 ?- ?НП1972
411847 ?- ?НП1982
411848 ?- ?ПК4595-4
411849 ?- ?ПК18693
411850 ?- ?ПК2235
411851 ?- ?ПК20025
411852 ?- ?ПК20030
411853 ?- ?ПК8026
411855 ?- ?ПК2644
411856 ?- ?ПК19346, С2096
411857 ?- ?НП1516
411858 ?- ?ПК2625
411859 ?- ?ПК2838
411860 ?- ?ПК8285
411861 ?- ?ПК19161
411862 ?- ?ПК8075
411863 ?- ?ПК17356-2, С1738-2
411864 ?- ?ПК8716
411865 ?- ?ПК19824
411866 ?- ?ПК19850, С2135
411867 ?- ?ПК17356-3, С1738-3
411868 ?- ?ПК8025
411869 ?- ?ПК4630
411870 ?- ?НП1730
411872 ?- ?ПК17715
411873 ?- ?ПК19166
411874 ?- ?ПК17713
411875 ?- ?ПК4595-1
411876 ?- ?ПК18415
411877 ?- ?ПК20009
411878 ?- ?ПК2626
411879 ?- ?ПК4595-2
411880 ?- ?ПК4705
411881 ?- ?ПК4595-3
411882 ?- ?ПК2192
411883 ?- ?ПК7052, С2214
411884 ?- ?ПК8599
411885 ?- ?ПК19329, С2082
411886 ?- ?НП1970
411887 ?- ?ПК19720
411888 ?- ?ПК17111
411889 ?- ?ПК8013
411890 ?- ?ПК3151
411891 ?- ?ПК17759
411892 ?- ?ПК19826, С2129
411893 ?- ?ПК8435
411894 ?- ?ПК8316
411895 ?- ?ПК19040
411896 ?- ?ПК4650
411897 ?- ?ПК19111
411898 ?- ?ПК2324
411899 ?- ?БК175
411900 ?- ?ПК19419
411902 ?- ?ПК19442
411903 ?- ?ПК4245
411904 ?- ?ПК18661
411905 ?- ?ПК16516
411906 ?- ?ПК19510
411907 ?- ?НП1973
411908 ?- ?ПК16296
411909 ?- ?БК105
411910 ?- ?ПК17726, С1830
411911 ?- ?ПК19511
411912 ?- ?ПК18456
411913 ?- ?ПК2082
411914 ?- ?БК229
411915 ?- ?ПК18669
411916 ?- ?БК187
411917 ?- ?ПК18738
411918 ?- ?ПК19217
411919 ?- ?ПК8320
411920 ?- ?ПК19202
411921 ?- ?ПК2645
411922 ?- ?ПК01231
411923 ?- ?НП1737
411924 ?- ?ПК2403
411925 ?- ?ПК17427, С1764
411926 ?- ?ПК17051, С1701, ПС1058Д
411927 ?- ?ПК2930
411928 ?- ?ПК19819
411929 ?- ?ПК2351
411930 ?- ?ПК19153
411931 ?- ?ПК4460, ПК7064, С2224
411932 ?- ?ПК4175
411933 ?- ?БК176
411934 ?- ?ПК18663
411935 ?- ?БК174
411937 ?- ?ПК2390
411938 ?- ?ПК18578
411939 ?- ?ПК2624
411940 ?- ?ПК19152
411941 ?- ?ПК8014
411942 ?- ?ПК2112
411943 ?- ?ПК18750
411944 ?- ?ПК2611
411945 ?- ?ПК18743
411946 ?- ?ПК8355
411947 ?- ?ПК20022
411949 ?- ?ПК2794
411950 ?- ?ПК4125
411951 ?- ?ПК4171
411952 ?- ?ПК18279
411953 ?- ?ПК8118
411954 ?- ?ПК8365
411955 ?- ?ПК4124
411956 ?- ?ПК4159
411957 ?- ?ПК4674
411958 ?- ?ПК18360
411959 ?- ?ПК19193
411961 ?- ?ПК19524-1
411962 ?- ?ПК2615
411963 ?- ?ПК2619
411964 ?- ?ПК2484
411966 ?- ?ПК3083
411967 ?- ?ПК8070
411968 ?- ?ПК2397
411969 ?- ?ПК8598
411970 ?- ?ПК8192
411971 ?- ?ПК18354
411972 ?- ?ПК2862
411973 ?- ?ПК19540
411974 ?- ?ПК8372
411975 ?- ?ПК19911
411976 ?- ?ПК19543
411977 ?- ?ПК18806
411978 ?- ?ПК19218
411979 ?- ?ПК19541
411980 ?- ?ПК2389
411981 ?- ?ПК2920
411982 ?- ?ПК19361, ПВ1837
411983 ?- ?ПК8366
411984 ?- ?ПК4276
411985 ?- ?ПК2614
411986 ?- ?ПК8169
411987 ?- ?ПК19524
411988 ?- ?ПК2802
411989 ?- ?ПК2357
411990 ?- ?ПК4600
411991 ?- ?ПК2675
411992 ?- ?ПК16146
411993 ?- ?ПК2670
411994 ?- ?ПК19454
411995 ?- ?ПК19616
411996 ?- ?ПК2859
411997 ?- ?ПК18575
411998 ?- ?ПК17919
411999 ?- ?ПК2080
412000 ?- ?ПК18646, С1969
412001 ?- ?ПК8188
412002 ?- ?ПК19270
412003 ?- ?ПК8108, ПК19375
412004 ?- ?ПК2577
412005 ?- ?ПК2923
412006 ?- ?ПК8189
412007 ?- ?ПК8194
412008 ?- ?ПК18530
412010 ?- ?ПК2255
412011 ?- ?ПК18332
412012 ?- ?ПК18248
412014 ?- ?ПК2511
412015 ?- ?ПК2317
412016 ?- ?ПК18499
412017 ?- ?ПК18251
412018 ?- ?ПК17760
412023 ?- ?С1780-1, ПК17549-1
412025 ?- ?ПС1064Д
412033 ?- ?С1912-1, ПК18234-1
412034 ?- ?С1912-2, ПК18234-2
412038 ?- ?С1780-2, ПК17549-2
412043 ?- ?С2148, ПК19993
412097 ?- ?С2250
412098 ?- ?ПВ1902, ПК7046
412100 ?- ?ПК8709
412101 ?- ?ПК19893
412103 ?- ?ПК4351
412105 ?- ?ПК4443
412106 ?- ?ПК4448
412107 ?- ?ПК4442
412108 ?- ?ПК4449
412140 ?- ?ПК8779
412142 ?- ?СПА2131


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