Обсуждение участника:Абдуллаева Снежана: различия между версиями

Материал из Поле цифровой дидактики
(Новая страница: «<graphviz> digraph G1 { rankdir = LR ; Роботы -> "Мобильные" ; Роботы -> "Манипуляционные" ; Роботы -> "Мобильно-манипуляционные" ; } </graphviz>»)
 
 
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Роботы -> "Манипуляционные" ;
Роботы -> "Манипуляционные" ;
Роботы -> "Мобильно-манипуляционные" ;
Роботы -> "Мобильно-манипуляционные" ;
}
</graphviz>
<graphviz>
digraph G {
graph[page="8.5,11",ratio=fill,center=1];
node[style=filled,label=""];
subgraph ds3CTP {
rank = same;
node[shape=box,color=darkgreen];
ds3CTP_1_1;
ds3CTP_1_2;
ds3CTP_5_1;
ds3CTP_5_2;
}
subgraph t3TTP {
rank = same;
node[shape=invtriangle,color=red];
t3TTP_1_1;
t3TTP_5_2;
}
subgraph vc3TTP {
rank = same;
node[shape=invtriangle,color=red];
vc3TTP_1_2;
vc3TTP_5_1;
}
subgraph fabric {
rank = same;
node[shape=hexagon,color=blue];
fabric_1_2;
fabric_4_1;
fabric_5_1;
}
subgraph xp {
rank = same;
node[shape=diamond,color=blue];
xp_1_2;
xp_4_1;
xp_5_1;
}
subgraph au3CTP {
rank = same;
node[shape=box,color=darkgreen];
au3CTP_1_2;
au3CTP_4_1;
au3CTP_4_2;
au3CTP_5_1;
}
subgraph aug {
rank = same;
node[shape=invtrapezium,color=deeppink];
aug_1_2;
aug_4_1;
aug_4_2;
aug_5_1;
}
subgraph protectionTTP {
rank = same;
node[shape=invtriangle,color=red];
prTTP_1_2;
prTTP_4_1;
prTTP_4_2;
prTTP_5_1;
}
subgraph protectionGroup {
rank = same;
node[shape=hexagon,color=blue];
pg_1_2;
pg_4_1;
pg_4_2;
pg_5_1;
}
subgraph protectionUnit {
rank = same;
node[shape=diamond,color=blue];
pu_1_2;
pu_4_1;
pu_4_2;
pu_5_1;
}
subgraph protectionCTP {
node[shape=box,color=darkgreen];
prCTP_1_2;
prCTP_4_1;
prCTP_4_2;
prCTP_5_1;
}
subgraph msTTP {
rank = same;
node[shape=invtriangle,color=red];
msTTP_1_2;
msTTP_4_1;
msTTP_4_2;
msTTP_5_1;
}
subgraph msCTP {
rank = same;
node[shape=box,color=darkgreen];
msCTP_1_2;
msCTP_3_1;
msCTP_3_2;
msCTP_4_1;
msCTP_4_2;
msCTP_5_1;
}
subgraph rsTTP {
rank = same;
node[shape=invtriangle,color=red];
rsTTP_1_2;
rsTTP_3_1;
rsTTP_3_2;
rsTTP_4_1;
rsTTP_4_2;
rsTTP_5_1;
}
subgraph rsCTP {
rank = same;
node[shape=box,color=darkgreen];
rsCTP_1_2;
rsCTP_2_1;
rsCTP_2_2;
rsCTP_3_1;
rsCTP_3_2;
rsCTP_4_1;
rsCTP_4_2;
rsCTP_5_1;
}
subgraph spiTTP {
rank = same;
node[shape=invtriangle,color=red];
spiTTP_1_2;
spiTTP_2_1;
spiTTP_2_2;
spiTTP_3_1;
spiTTP_3_2;
spiTTP_4_1;
spiTTP_4_2;
spiTTP_5_1;
}
subgraph me {
rank = same;
node[shape=box,peripheries=2];
me_1;
me_2;
me_3;
me_4;
me_5;
}
subgraph client_server {
edge[style=dotted,dir=none,weight=100];
ds3CTP_1_1->t3TTP_1_1;
ds3CTP_1_2->vc3TTP_1_2;
au3CTP_1_2->aug_1_2->prTTP_1_2;
prCTP_1_2->msTTP_1_2;
msCTP_1_2->rsTTP_1_2;
rsCTP_1_2->spiTTP_1_2;
rsCTP_2_1->spiTTP_2_1;
rsCTP_2_2->spiTTP_2_2;
msCTP_3_1->rsTTP_3_1;
rsCTP_3_1->spiTTP_3_1;
msCTP_3_2->rsTTP_3_2;
rsCTP_3_2->spiTTP_3_2;
au3CTP_4_1->aug_4_1->prTTP_4_1;
prCTP_4_1->msTTP_4_1;
msCTP_4_1->rsTTP_4_1;
rsCTP_4_1->spiTTP_4_1;
au3CTP_4_2->aug_4_2->prTTP_4_2;
prCTP_4_2->msTTP_4_2;
msCTP_4_2->rsTTP_4_2;
rsCTP_4_2->spiTTP_4_2;
ds3CTP_5_1->vc3TTP_5_1;
au3CTP_5_1->aug_5_1->prTTP_5_1;
prCTP_5_1->msTTP_5_1;
msCTP_5_1->rsTTP_5_1;
rsCTP_5_1->spiTTP_5_1;
ds3CTP_5_2->t3TTP_5_2;
}
subgraph trail {
edge[style=dashed,dir=none];
vc3TTP_1_2->vc3TTP_5_1;
prTTP_1_2->prTTP_4_1;
prTTP_4_2->prTTP_5_1;
msTTP_1_2->msTTP_4_1;
msTTP_4_2->msTTP_5_1;
rsTTP_1_2->rsTTP_3_1;
rsTTP_3_2->rsTTP_4_1;
rsTTP_4_2->rsTTP_5_1;
spiTTP_1_2->spiTTP_2_1;
spiTTP_2_2->spiTTP_3_1;
spiTTP_3_2->spiTTP_4_1;
spiTTP_4_2->spiTTP_5_1;
}
subgraph contain {
pu_1_2->pg_1_2;
pu_4_1->pg_4_1;
pu_4_2->pg_4_2;
pu_5_1->pg_5_1;
xp_1_2->fabric_1_2;
xp_4_1->fabric_4_1;
xp_5_1->fabric_5_1;
fabric_1_2->me_1;
fabric_4_1->me_4;
fabric_5_1->me_5;
pg_1_2->me_1;
pg_4_1->me_4;
pg_4_2->me_4;
pg_5_1->me_5;
t3TTP_1_1->me_1;
t3TTP_5_2->me_5;
vc3TTP_1_2->me_1;
vc3TTP_5_1->me_5;
prTTP_1_2->me_1;
prTTP_4_1->me_4;
prTTP_4_2->me_4;
prTTP_5_1->me_5;
msTTP_1_2->me_1;
msTTP_4_1->me_4;
msTTP_4_2->me_4;
msTTP_5_1->me_5;
rsTTP_1_2->me_1;
rsTTP_3_1->me_3;
rsTTP_3_2->me_3;
rsTTP_4_1->me_4;
rsTTP_4_2->me_4;
rsTTP_5_1->me_5;
spiTTP_1_2->me_1;
spiTTP_2_1->me_2;
spiTTP_2_2->me_2;
spiTTP_3_1->me_3;
spiTTP_3_2->me_3;
spiTTP_4_1->me_4;
spiTTP_4_2->me_4;
spiTTP_5_1->me_5;
}
subgraph connectedBy {
vc3TTP_1_2->fabric_1_2;
au3CTP_1_2->fabric_1_2;
au3CTP_4_1->fabric_4_1;
au3CTP_4_2->fabric_4_1;
vc3TTP_5_1->fabric_5_1;
au3CTP_5_1->fabric_5_1;
prTTP_1_2->pg_1_2;
prTTP_4_1->pg_4_1;
prTTP_4_2->pg_4_2;
prTTP_5_1->pg_5_1;
prCTP_1_2->pg_1_2;
prCTP_4_1->pg_4_1;
prCTP_4_2->pg_4_2;
prCTP_5_1->pg_5_1;
}
subgraph crossConnection {
edge[style=dotted,dir=none];
vc3TTP_1_2->xp_1_2->au3CTP_1_2;
prTTP_1_2->pu_1_2->prCTP_1_2;
prTTP_4_1->pu_4_1->prCTP_4_1;
au3CTP_4_1->xp_4_1->au3CTP_4_2;
prTTP_4_2->pu_4_2->prCTP_4_2;
prTTP_5_1->pu_5_1->prCTP_5_1;
vc3TTP_5_1->xp_5_1->au3CTP_5_1;
}
subgraph bindingConnection {
edge[style=bold,dir=none,weight=100];
ds3CTP_1_1->ds3CTP_1_2;
vc3TTP_1_2->au3CTP_1_2;
prTTP_1_2->prCTP_1_2;
msTTP_1_2->msCTP_1_2;
rsTTP_1_2->rsCTP_1_2;
rsCTP_2_1->rsCTP_2_2;
rsTTP_3_1->rsCTP_3_1;
msCTP_3_1->msCTP_3_2;
rsTTP_3_2->rsCTP_3_2;
prTTP_4_1->prCTP_4_1;
msTTP_4_1->msCTP_4_1;
rsTTP_4_1->rsCTP_4_1;
au3CTP_4_1->au3CTP_4_2;
prTTP_4_2->prCTP_4_2;
msTTP_4_2->msCTP_4_2;
rsTTP_4_2->rsCTP_4_2;
prTTP_5_1->prCTP_5_1;
msTTP_5_1->msCTP_5_1;
rsTTP_5_1->rsCTP_5_1;
ds3CTP_5_1->ds3CTP_5_2;
vc3TTP_5_1->au3CTP_5_1;
}
}
}


</graphviz>
</graphviz>

Текущая версия на 16:20, 17 декабря 2022