The Classic Rate Ratio (CRR) is the percentage that average Cubic flow rate reduces to when competing against Prague flows, compared to when competing against equivalent Cubic flows.
More precisely, CRR = xCC / xCP *100%, where xCP is the average rate of long-running Cubic flows competing against Prague, and xCC is the average rate of long-running Cubic flows competing against Cubic flows that replace Prague flows in otherwise exactly the same traffic scenario.
The key below indexes the smallest 4x5 matrices that each represent 20 experiments with different combinations of traffic flows (although only 9 are actually used for CRR matrices; the rest are left white).
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Each of these 9 experiments has been run with 5x5=20 different combinations of link rate and base RTT, and in turn with different combinations of code, of traffic and of AQMs. The heat-maps give an intuitive feel for whether there are problem areas, and if so what their common factors are.
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Classic Rate RatioThe percentage that average Cubic flow rate reduces to when competing against Prague flows, compared to when competing against equivalent Cubic flows.
(CRR)
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Legend: |
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Code | Algorithm |
Fallback v2.2 (detection only) | Fallback v2.2 | Fallback v2.2 | |||||||||||||
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RTT indep? | N | N | N | ||||||||||||||
Traffic | Staggered? | N | N | Y | |||||||||||||
Mixed RTTs? | N | N | N | ||||||||||||||
↓ Bitrate (Mbps) : Base RTT (ms) → | 5 | 10 | 20 | 50 | 100 | 5 | 10 | 20 | 50 | 100 | 5 | 10 | 20 | 50 | 100 | ||
One AQM | CoDel | 4 | |||||||||||||||
12 | |||||||||||||||||
40 | |||||||||||||||||
120 | |||||||||||||||||
200 | |||||||||||||||||
COBALT | 4 | ||||||||||||||||
12 | |||||||||||||||||
40 | |||||||||||||||||
120 | |||||||||||||||||
200 | |||||||||||||||||
DualPI2 | 4 | ||||||||||||||||
12 | |||||||||||||||||
40 | |||||||||||||||||
120 | |||||||||||||||||
200 | |||||||||||||||||