Birth Chart
Bernhard Riemann
Sun Virgo
Moon Aries
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?
Influences in signs
↣ Sun in Virgo - 24°00'
↣ Moon in Aries - 08°06'
↣ Mercury in Virgo - 06°17'
↣ Venus in Scorpio - 08°55'
↣ Mars in Sagittarius - 14°49'
↣ Jupiter in Virgo - 24°41'
↣ Saturn in Cancer - 05°13'
↣ Uranus in Capricorn - 20°13' - retrograde
↣ Neptune in Capricorn - 11°14' - retrograde
↣ Pluto in Aries - 04°31' - retrograde
↣ North Node in Scorpio - 25°20' - retrograde
Aspects
↣ Sun and Jupiter conjunction (0°42' applying) parallel
↣ Sun and Uranus trine (3°47' separating)
↣ Sun and North Node sextile (1°21' applying)
↣ Moon and Saturn square (2°52' separating)
↣ Moon and Neptune square (3°09' applying)
↣ Moon and Pluto conjunction (3°35' separating)
↣ Mercury and Venus sextile (2°38' applying)
↣ Mercury and Saturn sextile (1°04' separating)
↣ Mercury and Neptune trine (4°57' applying)
↣ Venus and Saturn trine (3°42' separating)
↣ Venus and Neptune sextile (2°19' applying)
↣ Jupiter and Uranus trine (4°29' separating)
↣ Jupiter and North Node sextile (0°39' applying)
↣ Saturn and Uranus antiparallel
↣ Saturn and Neptune opposition (6°01' applying) antiparallel
↣ Saturn and Pluto square (0°42' separating)
↣ Uranus and Neptune parallel
↣ Uranus and North Node sextile (5°08' applying)
Birth data
- Chart date
- 17/09/1826
- Chart time
- No time
- Date and time quality
- XX Time not informed what does this mean?
- Data origin
- Astro-Databank
- Location
-
Jameln, Germany - Latitude and longitude
- 53°03' North · 11°05' East
- Time zone
- 00:44 East
The data used to calculate the charts comes from public sources, as do the descriptive texts. We use sources such as Wikipedia.
About
Bernhard Riemann was a German mathematician whose ideas reshaped analysis and differential geometry. Educated in Göttingen and Berlin, he earned his doctorate with a thesis on functions of a complex variable that introduced the notion of Riemann surfaces and deepened the Cauchy–Riemann equations, linking topology to function theory.
His definition of the Riemann integral consolidated the concept of integrability and paved the way for later generalizations such as the Lebesgue integral, with significant impact on mathematical analysis and the foundations of theoretical physics. He published fundamental work on the distribution of prime numbers, including the 1859 paper that introduced the zeta function and the famous conjecture that bears his name.
Riemann also contributed to the foundations of geometry; his lectures and writings on the assumptions underlying geometry directly influenced the development of differential geometry and were relevant to the formulation of relativity. His collected works, edited posthumously, remain essential reference and his legacy endures across many areas of modern mathematics.
