tipsv2-so400m14-dpt
google/tipsv2-so400m14-dpt
Tracked by OpenModelStats since August 31, 2026View on Hugging Face ↗
- Downloads 30DRolling recent-window download count as reported by the source platform.
- 211
- Total downloadsCumulative all-time download counter reported by the source platform.
- 1,342
- Gained 7DIncrease in cumulative total downloads between OpenModelStats' own observations seven days apart.
- +44(increase)
- 3.5%(up) vs baseline
- Gained 30DIncrease in cumulative total downloads between OpenModelStats' own observations roughly thirty days apart.
- —
- LikesCommunity likes reported by the source platform.
- 12
- +0 in 7D
- Rank · tracked modelsPosition among all eligible models tracked by OpenModelStats, ordered by recent downloads. #66 among tracked Depth Estimation models.
- #49,022
- 441(down 441 places)this week
- Parameters
- 533M
- Last source update
- Aug 17, 2026
- MomentumOpenModelStats' composite rising-model signal (0–100): a percentile blend of absolute 7-day download gains, capped percentage growth, and likes gained. See Methodology.
- 35.0
- tipsv2-so400m14-dpt gained 44 downloads during the last seven tracked days.
- It moved from #65 to #66 among tracked Depth Estimation models this week.
Downloads over time
Rolling recent-window downloads as reportedLikes over time
Rank among tracked models
Lower is betterOverview
tipsv2-so400m14-dpt is a depth estimation model published by google. OpenModelStats has tracked the model since Aug 31, 2026, most recently observing it Sep 29, 2026.
- Published
- Apr 9, 2026
- Last updated
- Aug 17, 2026
- Library
- transformers
- License
- apache-2.0
- Task
- Depth Estimation
- Parameters
- 532,924,265
- Spaces
- 2
- Derivative models
- 2
- Velocity 7D/day
- 6
transformerssafetensorstipsv2_dptfeature-extractionvisiondepth-estimationsurface-normalssemantic-segmentationdense-predictionarxiv:2604.12012custom_codelicense:apache-2.0
Publisher
googleView publisher statistics →Model family
Based on base-model relationships reported by the source's metadata.
Derivative models
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