Created
July 14, 2017 19:47
-
-
Save soniakeys/6fd665aa1a0022c9e8657cd2230c27b6 to your computer and use it in GitHub Desktop.
for Wolfgang
This file contains bidirectional Unicode text that may be interpreted or compiled differently than what appears below. To review, open the file in an editor that reveals hidden Unicode characters.
Learn more about bidirectional Unicode characters
package main | |
import ( | |
"fmt" | |
"log" | |
"math" | |
"github.com/soniakeys/meeus/base" | |
"github.com/soniakeys/meeus/coord" | |
pp "github.com/soniakeys/meeus/planetposition" | |
"github.com/soniakeys/meeus/precess" | |
"github.com/soniakeys/meeus/solar" | |
"github.com/soniakeys/sexagesimal" | |
"github.com/soniakeys/unit" | |
) | |
func main() { | |
show("Meeus:", coord.Ecliptic{ | |
unit.AngleFromDeg(46.865071), | |
unit.AngleFromDeg(-2.539334), | |
}) | |
show("Wolfgang:", coord.Ecliptic{ | |
unit.AngleFromDeg(46.865070344986776), | |
unit.AngleFromDeg(-2.539333402296444), | |
}) | |
show("Sonia:", ecl46a()) | |
} | |
var jde = 2451439.50074 | |
func show(who string, ecl coord.Ecliptic) { | |
ep := base.JDEToJulianYear(jde) | |
fmt.Printf("\n%-9s %.2f λ: %.12h β: %.12h\n", | |
who, ep, sexa.FmtAngle(ecl.Lon), sexa.FmtAngle(ecl.Lat)) | |
ep50 := base.JDEToJulianYear(base.B1950) | |
precess.EclipticPosition(&ecl, &ecl, ep, ep50, 0, 0) | |
fmt.Printf("Sonia: %.2f λ: %.12h β: %.12h\n", | |
ep50, sexa.FmtAngle(ecl.Lon), sexa.FmtAngle(ecl.Lat)) | |
} | |
func ecl46a() coord.Ecliptic { | |
earth, err := pp.LoadPlanet(pp.Earth) | |
if err != nil { | |
log.Fatal(err) | |
} | |
saturn, err := pp.LoadPlanet(pp.Saturn) | |
if err != nil { | |
log.Fatal(err) | |
} | |
s, β, R := solar.TrueVSOP87(earth, jde) | |
ss, cs := s.Sincos() | |
sβ := β.Sin() | |
Δ := 9. | |
var x, y, z float64 | |
var JDE float64 | |
f := func() { | |
τ := base.LightTime(Δ) | |
JDE = jde - τ | |
l, b, r := saturn.Position(JDE) | |
l, b = pp.ToFK5(l, b, JDE) | |
sl, cl := l.Sincos() | |
sb, cb := b.Sincos() | |
x = r*cb*cl + R*cs | |
y = r*cb*sl + R*ss | |
z = r*sb + R*sβ | |
Δ = math.Sqrt(x*x + y*y + z*z) | |
} | |
f() | |
f() | |
return coord.Ecliptic{ | |
unit.Angle(math.Atan2(y, x)), | |
unit.Angle(math.Atan(z / math.Hypot(x, y))), | |
} | |
} |
Sign up for free
to join this conversation on GitHub.
Already have an account?
Sign in to comment