Tennis player
Jack Crawford
Won three majors in 1933 and lost the fourth in five sets.
John Herbert Crawford, was an Australian tennis player during the 1930s. He was the World No. 1 amateur for 1933, during which year he won the Australian Open, the French Open, and Wimbledon, and was runner-up at the U.S. Open in five sets, thus missing the Grand Slam by one set that year. He also won the Australian Open in 1931, 1932, and 1935. He was inducted into the International Tennis Hall of Fame in 1979.
- Born
- 1908-03-22, Albury, AustraliaA Sunday
- Died
- 1991-09-10, Sydney, AustraliaA Tuesday, aged 83
- At birth
- Sun in Aries, Moon in Scorpio
- Nationality
- Australia
- Birth-time source
- No birth time on record: Rodden X
Birth Chart
1908-03-22, Albury, Australia · time unknown, noon chart
Australia/Sydneythe zone used then
The chart
| Body | Sign | Degree | Motion |
|---|---|---|---|
| Sun | Aries | 1°03′ | Direct |
| Moon | Scorpio | 17°59′ | Direct |
| Mercury | Pisces | 3°57′ | Direct |
| Venus | Taurus | 13°32′ | Direct |
| Mars | Taurus | 19°08′ | Direct |
| Jupiter | Leo | 3°40′ | Retrograde |
| Saturn | Aries | 0°18′ | Direct |
| Uranus | Capricorn | 16°31′ | Direct |
| Neptune | Cancer | 12°04′ | Retrograde |
| Pluto | Gemini | 22°48′ | Direct |
Death Chart
1991-09-10, Sydney, Australia · time unknown, noon chart
Australia/Sydneythe zone used then
The chart
| Body | Sign | Degree | Motion |
|---|---|---|---|
| Sun | Virgo | 16°53′ | Direct |
| Moon | Libra | 8°12′ | Direct |
| Mercury | Leo | 29°11′ | Direct |
| Venus | Leo | 21°13′ | Retrograde |
| Mars | Libra | 5°41′ | Direct |
| Jupiter | Leo | 29°32′ | Direct |
| Saturn | Aquarius | 0°42′ | Retrograde |
| Uranus | Capricorn | 9°52′ | Retrograde |
| Neptune | Capricorn | 14°03′ | Retrograde |
| Pluto | Scorpio | 18°04′ | Direct |
Their Astrocartography
Where each planet sat on one of the four angles at the moment Jack Crawford 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.
