Actress
Betty Gilpin
GLOW and The Hunt.
Elizabeth "Betty" Gilpin is an American actress. She portrayed Debbie "Liberty Belle" Eagan in the Netflix comedy series GLOW (2017 to 2019), for which she was nominated for three Primetime Emmy Awards for Outstanding Supporting Actress in a Comedy Series. She also starred as Dr. Carrie Roman in the Showtime comedy-drama series Nurse Jackie (2013 to 2015). In 2023, she starred in the lead role as a nun who battles A.I. in the Peacock science-fiction series Mrs. Davis. She most recently guest-starred in the 2026 Apple TV comedy-horror series Widow's Bay as Sarah Westcott Warren, wife of the town's founder, Richard Warren, for which she received her fourth Emmy awards nomination in the category of Primetime Emmy Award for Outstanding Guest Actress in a Comedy Series.
- Born
- 1986-07-21, New York City, USAA Monday
- At birth
- Sun in Cancer, Moon in Aquarius
- Nationality
- United States
- Birth-time source
- No birth time on record: Rodden X
Born
At birth
Nationality
Birth-time sourceBirth Chart
1986-07-21, New York City, USA · time unknown, noon chart
America/New_Yorkthe zone used then
America/New_YorkThe chart
| Body | Sign | Degree | Motion |
|---|---|---|---|
| Sun | Cancer | 28°35′ | Direct |
| Moon | Aquarius | 1°40′ | Direct |
| Mercury | Leo | 1°33′ | Retrograde |
| Venus | Virgo | 11°14′ | Direct |
| Mars | Capricorn | 14°27′ | Retrograde |
| Jupiter | Pisces | 22°43′ | Retrograde |
| Saturn | Sagittarius | 3°16′ | Retrograde |
| Uranus | Sagittarius | 18°54′ | Retrograde |
| Neptune | Capricorn | 3°46′ | Retrograde |
| Pluto | Scorpio | 4°32′ | Direct |
Betty Gilpin is alive, so there is one chart here rather than two. The death chart is cast for a documented moment of death and there is nothing to cast one for, which is the point: this site does not estimate either end.
Their Astrocartography
Where each planet sat on one of the four angles at the moment Betty Gilpin 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.