2a06:a005:a19::/48

2a06:a005:a18::-2a06:a005:a1f:ffff:ffff:ffff:ffff:ffff: PuduRouters

Route propagation

Route propagation

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		flowchart LR
			
			
			
			174["174
Cogent Communications, Inc."] 6461["6461
Zayo"] 6453["6453
TATA Communications Ltd"] 3320["3320
Deutsche Telekom"] 6762["6762
Telecom Italia Sparkle"] 3257["3257
GTT Communications (AS3257)"] 3491["3491
PCCW Global"] 47689["47689
Pudu, LLC"] 6939["6939
Hurricane Electric"] 56655["56655
Gigahost AS"] 53356["53356
Free Range Cloud Hosting Inc"] 34927["34927
FogNet - iFog GmbH"] 34549["34549
meerfarbig GmbH & Co. KG"] 2914["2914
NTT Global IP Network"] 3356["3356
Lumen AS3356"] 1299["1299
Arelion (Twelve99)"] 20473["20473
The Constant Company"] subgraph origins 47689 end 6453 --> 1299 class 6453 n1299 class 6453 n6453 class 6453 h6453 class 1299 n6453 class 1299 n1299 class 1299 h1299 6453 --> 2914 class 6453 n2914 class 6453 n6453 class 6453 h6453 class 2914 n6453 class 2914 n2914 class 2914 h2914 6453 --> 6762 class 6453 n6762 class 6453 n6453 class 6453 h6453 class 6762 n6453 class 6762 n6762 class 6762 h6762 6453 --> 3356 class 6453 n3356 class 6453 n6453 class 6453 h6453 class 3356 n6453 class 3356 n3356 class 3356 h3356 6453 --> 3257 class 6453 n3257 class 6453 n6453 class 6453 h6453 class 3257 n6453 class 3257 n3257 class 3257 h3257 6453 --> 6939 class 6453 n6939 class 6453 n6453 class 6453 h6453 class 6939 n6453 class 6939 n6939 class 6939 h6939 56655 --> 53356 class 56655 n53356 class 56655 n56655 class 56655 h56655 class 53356 n56655 class 53356 n53356 class 53356 h53356 34927 --> 1299 class 34927 n1299 class 34927 n34927 class 34927 h34927 class 1299 n34927 class 1299 n1299 class 1299 h1299 34927 --> 6762 class 34927 n6762 class 34927 n34927 class 34927 h34927 class 6762 n34927 class 6762 n6762 class 6762 h6762 6939 --> 6762 class 6939 n6762 class 6939 n6939 class 6939 h6939 class 6762 n6939 class 6762 n6762 class 6762 h6762 6939 --> 6461 class 6939 n6461 class 6939 n6939 class 6939 h6939 class 6461 n6939 class 6461 n6461 class 6461 h6461 6939 --> 2914 class 6939 n2914 class 6939 n6939 class 6939 h6939 class 2914 n6939 class 2914 n2914 class 2914 h2914 6939 --> 3491 class 6939 n3491 class 6939 n6939 class 6939 h6939 class 3491 n6939 class 3491 n3491 class 3491 h3491 6939 --> 1299 class 6939 n1299 class 6939 n6939 class 6939 h6939 class 1299 n6939 class 1299 n1299 class 1299 h1299 6939 --> 3356 class 6939 n3356 class 6939 n6939 class 6939 h6939 class 3356 n6939 class 3356 n3356 class 3356 h3356 1299 --> 6939 class 1299 n6939 class 1299 n1299 class 1299 h1299 class 6939 n1299 class 6939 n6939 class 6939 h6939 1299 --> 3257 class 1299 n3257 class 1299 n1299 class 1299 h1299 class 3257 n1299 class 3257 n3257 class 3257 h3257 47689 --> 6939 class 47689 n6939 class 47689 n47689 class 47689 h47689 class 6939 n47689 class 6939 n6939 class 6939 h6939 47689 --> 56655 class 47689 n56655 class 47689 n47689 class 47689 h47689 class 56655 n47689 class 56655 n56655 class 56655 h56655 47689 --> 34927 class 47689 n34927 class 47689 n47689 class 47689 h47689 class 34927 n47689 class 34927 n34927 class 34927 h34927 47689 --> 34549 class 47689 n34549 class 47689 n47689 class 47689 h47689 class 34549 n47689 class 34549 n34549 class 34549 h34549 34549 --> 6453 class 34549 n6453 class 34549 n34549 class 34549 h34549 class 6453 n34549 class 6453 n6453 class 6453 h6453 34549 --> 6939 class 34549 n6939 class 34549 n34549 class 34549 h34549 class 6939 n34549 class 6939 n6939 class 6939 h6939 34549 --> 20473 class 34549 n20473 class 34549 n34549 class 34549 h34549 class 20473 n34549 class 20473 n20473 class 20473 h20473 34549 --> 3320 class 34549 n3320 class 34549 n34549 class 34549 h34549 class 3320 n34549 class 3320 n3320 class 3320 h3320 3320 --> 3320 class 3320 n3320 class 3320 n3320 class 3320 h3320 class 3320 n3320 class 3320 n3320 class 3320 h3320 3320 --> 174 class 3320 n174 class 3320 n3320 class 3320 h3320 class 174 n3320 class 174 n174 class 174 h174 6762 --> 3257 class 6762 n3257 class 6762 n6762 class 6762 h6762 class 3257 n6762 class 3257 n3257 class 3257 h3257 6762 --> 6453 class 6762 n6453 class 6762 n6762 class 6762 h6762 class 6453 n6762 class 6453 n6453 class 6453 h6453 subgraph neighbors 53356 34927 20473 end subgraph tier1 174 1299 2914 3257 3320 3356 3491 6453 6461 6762 6939 end style tier1 fill:#e0f0ff,stroke:#666
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Paths

Paths