Gihosoft Android Data Recovery
Verified live by HTTP probe across 21 observations. Pulse has been flat over the last 30 days.
HTTP liveness
realSignal telemetry
4 families · 2 observed · observed onlygihosoft.comedge
direct originserver
ApacheTranco rank
#393,944
Analyst read
generated from the observed metrics above · no external narrativeGihosoft Android Data Recovery's listed site resolved live when we last probed it on Aug 24, 2026, so we mark it verified alive. Its Pulse Index is 45.2 of 100, built from 2 of 4 observed signal families. Observed footprint: 6 functional tags. It has no curated competitive-alternative edges yet, so the comparable set below is functional tag-similarity — read it with the confidence flags.
Comparable set
curated alternatives → functional tag-similarity| Company | Basis | Overlap | Pulse | 30d Δ | Status |
|---|---|---|---|---|---|
| iPhone Data Recovery Softwareproductivity | similar | 83% | 40.0 | 0.0 | ● live |
| MacX MediaTransproductivity | similar | 83% | 40.0 | 0.0 | ● live |
| Squireentertainment | tag-overlap | 83% | 40.0 | +9.6 | ● live |
| Gihosoft Free Android Data Recoveryproductivity | similar | 71% | 49.9 | 0.0 | ● live |
| VideoDuke 2.0design | tag-overlap | 71% | 40.0 | 0.0 | ● live |
| Ai Blu-ray-Playerentertainment | tag-overlap | 67% | 40.0 | 0.0 | ● live |
| Yummyproductivity | similar | 67% | 40.0 | 0.0 | ● live |
| Pixel Wallpaper Enginedesign | tag-overlap | 67% | 40.0 | +9.6 | ● live |
Confidence reflects source and category coherence: curated = an editorially linked alternative; similar = strong functional tag-overlap in the same category; tag-overlap = shared tags only and may be noisy. Overlap is the shared functional-tag ratio (Jaccard) for tag-matched rows. Pulse is the observed-activity index real and 30d Δ its signed month change; a dash means insufficient observed history, never zero.
Structure
observed attributesFunding & team
not in sourceNo disclosed funding in our sources. Funding data covers only ~1% of the corpus (462 rounds across 79K products), so absence here is unknown, not zero— we don't estimate a number we can't source.