When the birth time is unknown, the chart is calculated for 12:00 noon without using the astrological houses system. Are the planets in the wrong houses?
↣ Sun in Gemini - 21°54'
↣ Moon in Aries - 15°52'
↣ Mercury in Cancer - 10°23'
↣ Venus in Taurus - 14°38'
↣ Mars in Gemini - 10°55'
↣ Jupiter in Cancer - 08°06'
↣ Saturn in Pisces - 29°02'
↣ Uranus in Virgo - 15°40'
↣ Neptune in Scorpio - 19°59' - retrograde
↣ Pluto in Virgo - 15°53'
↣ North Node in Taurus - 25°05'
↣ Sun and Mars conjunction (10°59' separating) parallel
↣ Sun and Jupiter parallel
↣ Sun and Uranus square (6°14' separating)
↣ Sun and Pluto square (6°01' separating)
↣ Moon and Mercury square (5°30' separating)
↣ Moon and Mars sextile (4°58' separating)
↣ Moon and Saturn antiparallel
↣ Mercury and Venus sextile (4°15' applying)
↣ Mercury and Jupiter conjunction (2°17' separating)
↣ Mercury and Uranus sextile (5°18' applying)
↣ Mercury and Pluto sextile (5°30' applying)
↣ Venus and Uranus trine (1°03' applying)
↣ Venus and Neptune opposition (5°22' applying)
↣ Venus and Pluto trine (1°15' applying)
↣ Mars and Jupiter parallel
↣ Mars and Uranus square (4°46' applying)
↣ Mars and Pluto square (4°58' applying)
↣ Saturn and North Node sextile (3°57' separating)
↣ Uranus and Neptune sextile (4°19' applying)
↣ Uranus and Pluto conjunction (0°12' applying)
↣ Neptune and Pluto sextile (4°06' applying)
↣ Neptune and North Node opposition (5°06' separating)
↣ Pluto and North Node parallel
The data used to calculate the charts comes from public sources, as do the descriptive texts. We use sources such as Wikipedia.
Grigori Perelman is a Russian mathematician known for proving Thurston’s Geometrization Conjecture, whose special case includes the famous Poincaré Conjecture. His work on the Ricci flow and surgical techniques transformed three-dimensional geometric topology, resolving one of the central problems of twentieth-century mathematics.
Trained at and affiliated with the Steklov Institute in Saint Petersburg, Perelman distinguished himself early in mathematical competitions and made significant contributions to the study of spaces with curvature bounds, saddle surfaces, and comparison geometry. He published foundational results on manifolds with Ricci curvature bounds, including a proof of the Soul Conjecture.
For solving the Poincaré Conjecture he received international recognition, including the Clay Mathematics Institute prize; however, he publicly declined both the Fields Medal and the monetary award associated with the Millennium Prize. His reclusive stance and refusal of honors reinforced his unique profile within the scientific community, leaving a deep and lasting technical legacy in differential geometry and geometric topology.