Unclaimed SiriusXM Royalties?
Dan Soleil
Estimated from the latest SoundExchange per-play rate × tracked SiriusXM spins. Covers SiriusXM airplay only — not webcasting or other SoundExchange royalties. Actual royalties depend on registration, splits and claim status.
Dan Soleil isn’t currently active on SiriusXM, but airplay within the last 4 years may still have unclaimed SoundExchange royalties.
Up to 4 years of SoundExchange royalties may still be claimable.
Match Dan Soleil’s recent SiriusXM history against your statements to confirm nothing was missed.
Check Dan Soleil’s unclaimed royaltiesChannels playing this artist
SiriusXM Chill track to see
BPM· 5
Top songs on SiriusXM
- 01Weightless track to see
- 02Deep Down5
- 03Never The Same track to see
Recently played
past 20 months- Never The Same on SiriusXM Chill · 7 months ago
- Weightless on SiriusXM Chill · 20 months ago
- Weightless on SiriusXM Chill · 20 months ago
- Weightless on SiriusXM Chill · 20 months ago
- Weightless on SiriusXM Chill · 20 months ago
Don’t leave SoundExchange money on the table
Dan Soleil’s last 4 years of SiriusXM airplay may still have unclaimed royalties. Verify and recover what’s eligible.
Frequently asked questions
Does Dan Soleil earn SiriusXM royalties?+
SiriusXM airplay generates SoundExchange royalties for performers and rights owners, and SoundExchange holds them for up to 4 years. Dan Soleil’s spins within that window may still be claimable, depending on registration, splits, and claim status.
Track Dan Soleil on ShineX to match recent airplay against your statements and recover what's eligible.
How many times has Dan Soleil played on SiriusXM?+
ShineX has tracked 99 SiriusXM spins for Dan Soleil across 2 channels in the past 4 years.
Start tracking Dan Soleil to see every spin as it happens — exact counts, per-song detail, and real-time alerts.
Which SiriusXM channels play Dan Soleil?+
Dan Soleil has aired on 2 SiriusXM channels, including SiriusXM Chill, BPM.
Start tracking Dan Soleil to unlock the full channel breakdown with exact spin counts for each one.