- \theta =\sin ^{2}{\frac {\theta }{2}}} and
archav x = 2
arcsin x {\displaystyle \operatorname {
archav} x=2\arcsin {\sqrt {x}}} . The
following shows...
- (inverse sine) function: d = r
archav ( hav θ ) = 2 r
arcsin ( hav θ ) {\displaystyle d=r\operatorname {
archav} (\operatorname {hav} \theta )=2r\arcsin...
- hav(|Lat| − |Dec|) q = n + m a = hav(LHA) hav(ZD) = n + a · (1 − q) ZD =
archav() ->
inverse look-up at the
haversine tables Hc = 90° − ZD For the azimuth...
- (arccovercosin, arccovercos, acovercos, acvc),
archaversine (archaversin,
archav, haversin−1, invhav, ahav, ahvs, ahv, hav−1),
archavercosine (archavercosin...
-
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