Station
Similar stations in 19 Phi-2 Ceti
Starport (Orbis) - 1,212 Ls
East India Company
Ricci Landing
Surface Port - 1,547 Ls
Cartel of 19 Phi-2 Ceti
Zindell Base
Surface Port - 1,559 Ls
Ronin Inc
Chargaff Point
Surface Port - 1,563 Ls
Cartel of 19 Phi-2 Ceti
Corte-Real Terminal
Surface Port - 1,576 Ls
Cartel of 19 Phi-2 Ceti
Culbertson Terminal
Starport (Coriolis) - 9,765 Ls
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Borisenko Gateway
Starport (Coriolis) - 9,828 Ls
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Lanier Beacon
Surface Port - 9,861 Ls
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Garriott Hub
Outpost (Civilian) - 9,872 Ls
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Deb Barracks
Surface Port - 9,873 Ls
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Baturin Gateway
Outpost (Civilian) - 9,903 Ls
Cartel of 19 Phi-2 Ceti
Snodgrass Laboratory
Surface Port - 9,904 Ls
Cartel of 19 Phi-2 Ceti
Vishweswarayya Ring
Starport (Orbis) - 9,976 Ls
19 Phi-2 Ceti Central Interstellar
Galpedia
Gottfried Wilhelm Leibniz
Gottfried Wilhelm (von) Leibniz (sometimes spelled Leibnitz) (; German: [ˈɡɔtfʁiːt ˈvɪlhɛlm fɔn ˈlaɪbnɪts] or [ˈlaɪpnɪts]; French: Godefroi Guillaume Leibnitz; 1 July 1646 [O.S. 21 June] – 14 November 1716) was a prominent German polymath and one of the most important logicians, mathematicians and natural philosophers of the Enlightenment. As a representative of the seventeenth-century tradition of rationalism, Leibniz's most prominent accomplishment was conceiving the ideas of differential and integral calculus, independently of Isaac Newton's contemporaneous developments. Mathematical works have consistently favored Leibniz's notation as the conventional expression of calculus. It was only in the 20th century that Leibniz's law of continuity and transcendental law of homogeneity found mathematical implementation (by means of non-standard analysis). He became one of the most prolific inventors in the field of mechanical calculators. While working on adding automatic multiplication and division to Pascal's calculator, he was the first to describe a pinwheel calculator in 1685 and invented the Leibniz wheel, used in the arithmometer, the first mass-produced mechanical calculator. He also refined the binary number system, which is the foundation of all digital computers.
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