Tennis player
Mal Anderson
The first unseeded player to win the US Championships, in 1957.
Malcolm James Anderson was an Australian tennis player who was active from the mid-1950s to the early 1970s. He won the singles title at the 1957 U.S. National Championships and achieved his highest amateur ranking of No. 2 in 1957. He became a professional after the 1958 season and won the Wembley World Professional Tennis Championships in the 1959 season. In the Open Era, he was runner-up at the 1972 Australian Open.
- Born
- 1935-03-03, Theodore, AustraliaA Sunday
- Died
- 2026-05-11, AustraliaA Monday, aged 91
- At birth
- Sun in Pisces, Moon in Aquarius
- Nationality
- Australia
- Birth-time source
- No birth time on record: Rodden X
Birth Chart
1935-03-03, Theodore, Australia · time unknown, noon chart
Australia/Brisbanethe zone used then
The chart
| Body | Sign | Degree | Motion |
|---|---|---|---|
| Sun | Pisces | 11°34′ | Direct |
| Moon | Aquarius | 12°51′ | Direct |
| Mercury | Aquarius | 18°50′ | Direct |
| Venus | Aries | 6°15′ | Direct |
| Mars | Libra | 24°32′ | Retrograde |
| Jupiter | Scorpio | 23°13′ | Direct |
| Saturn | Pisces | 1°59′ | Direct |
| Uranus | Aries | 28°46′ | Direct |
| Neptune | Virgo | 13°15′ | Retrograde |
| Pluto | Cancer | 24°05′ | Retrograde |
Death Chart
2026-05-11, Australia · time unknown, noon chart
Australia/Darwinthe zone used then
The chart
| Body | Sign | Degree | Motion |
|---|---|---|---|
| Sun | Taurus | 20°25′ | Direct |
| Moon | Pisces | 4°43′ | Direct |
| Mercury | Taurus | 16°15′ | Direct |
| Venus | Gemini | 20°28′ | Direct |
| Mars | Aries | 24°04′ | Direct |
| Jupiter | Cancer | 20°25′ | Direct |
| Saturn | Aries | 10°14′ | Direct |
| Uranus | Gemini | 0°50′ | Direct |
| Neptune | Aries | 3°33′ | Direct |
| Pluto | Aquarius | 5°30′ | Retrograde |
Their Astrocartography
Where each planet sat on one of the four angles at the moment Mal Anderson was born. Tap a line to read what the tradition associates with it.
Cast for noon, as the birth time is unknown, so the longitudes are approximate.
