KINEIS-3B
In orbit NORAD 61224 PIMT-5061-4270-4034-0750 France
2024
Launch
24
Observations all time
Gallery
1 61224U 24172E 26284.97572409 .00002060 00000-0 33298-3 0 9992
2 61224 98.0392 13.7120 0002932 73.9427 286.2103 14.72401214110538
Mean elements of every TLE set over the past 365 days, plotted against the epoch of the set. Each source is its own line; click it in the legend to hide it. A jump in altitude is a manoeuvre or a bad set; lines drifting apart are a disagreement between sources. “TLE age” is how many hours have passed since the epoch of the source's freshest set, plotted against when the set reached us, on a logarithmic scale. A set the source repeats unchanged does not reset the age.
Each TLE set is propagated with SGP4 to the epoch of the next set from the same source and compared with it, plotted against the epoch of the next set; the tooltip shows how many hours ahead the prediction ran. The logarithmic scale shows the size of the divergence and the tooltip its sign: plus along-track means the prediction is ahead of the satellite. This is how well the sets agree, not the true error: the reference is a TLE too, off by about a kilometre. An outlier is a manoeuvre between sets. Sets more than a week apart are not compared.
| Time of closest approach, UTC | Object 1 | Object 2 | Distance, km | Speed, km/s | Max. probability |
|---|---|---|---|---|---|
| 2026-10-15 12:39:59 |
KINEIS-3B
NORAD 61224 |
NOAA 17 DEB
NORAD 48761 |
3.368 | 9.21 | 3.2e-07 |
| 2026-10-15 14:13:50 |
TAURUS-1 (JINNIUZUO 1)
NORAD 44530 |
KINEIS-3B
NORAD 61224 |
4.774 | 9.95 | 1.5e-07 |
| 2026-10-16 13:56:01 |
KINEIS-3B
NORAD 61224 |
CZ-6A DEB
NORAD 60890 |
3.128 | 13.24 | 2.5e-07 |
| 2026-10-16 20:27:09 |
KINEIS-3B
NORAD 61224 |
UNKNOWN
NORAD 270414 |
4.129 | 12.85 | 1.5e-07 |
| 2026-10-17 11:54:31 |
KINEIS-3B
NORAD 61224 |
PEGASUS DEB
NORAD 39922 |
4.000 | 15.02 | 9.2e-08 |
Data: CelesTrak SOCRATES Plus, computed from TLEs of the public catalog. This is an estimate, not grounds for a manoeuvre: TLEs carry no covariance, and the maximum probability assumes a position error.
