astro.openverbs.com
4 listed endpoints · free reliability snapshot (may be up to 24h old)
Base
B 4
endpoints
4
avg trust score
72.2
ecosystem avg 52.0
avg 30-day uptime
90.6%
ecosystem avg 53.6%
avg latency (EU)
895 ms
measured from a single EU vantage point; includes network round-trip distance to the endpoint
price band
$0.004
USDC per call
networks
1
At a glance
astro.openverbs.com operates 4 listed x402 endpoints across 1 network. 4 of them carry a computed trust score, averaging 72.2 of 100 (above the ecosystem average of 52.0). Average 30-day uptime across the measured endpoints is 90.6% (above the ecosystem average of 53.6%). Advertised price: $0.004 USDC per call. Best-scored endpoint: Moon phase (grade B, 72.4).
Top endpoints by trust score
- Moon phase/v1/moon-phaseCompute the Moon's phase name, age in days since the last new moon and illuminated fraction (0..1) for a UTC date/time. Uses the mean synodic month (29.53 da…→
- Astronomical season/v1/seasonDetermine the astronomical season for a date, based on the Sun's apparent ecliptic longitude (0°=March equinox, 90°=June solstice, …). Defaults to the northe…→
- Sunrise / sunset/v1/sunCompute sunrise, sunset, solar noon and day length for a latitude/longitude (east-positive) and date, using the NOAA sunrise equation. All times are UTC ISO-…→
- Astronomical Julian Date/v1/julian-dateCompute the astronomical Julian Date (JD, fractional, epoch noon 1 Jan 4713 BC) and Modified Julian Date (MJD = JD − 2400000.5) of a UTC instant. Unlike `cal…→
All endpoints
| endpoint▼ | grade▼ | uptime 30d▼ | conf.▼ | price▼ |
|---|---|---|---|---|
| /v1/season Astronomical season | B 72.3 | 90.9% | 0.93 | $0.004 |
| /v1/moon-phase Moon phase | B 72.4 | 90.9% | 0.93 | $0.004 |
| /v1/sun Sunrise / sunset | B 72.2 | 90.9% | 0.93 | $0.004 |
| /v1/julian-date Astronomical Julian Date | B 71.8 | 89.8% | 0.93 | $0.004 |
Scores use reduced-density sampling; live probe, full 30-min density and 90-day history via the paid API. Provider-supplied names and descriptions are unverified claims; the grades are our independent measurement.