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Gottfried Leibniz was a German mathematician and rationalist philosopher. Along with Newton, he invented differential and integral calculus. He was a widely talented and traveled individual in his early manhood. Leibniz made many friendships with many scientists, philosophers and political figures of his time.

Leibniz was born, and raised, in Leipzig, Germany on June 1, 1646. He was the son of Friedrich Leibniz, Professor of Moral Philosophy at the University of Leipzig. Friedrich died when Gottfried was six years old. When he was very young, Leibniz taught himself Latin and spent a great amount of time studying in his fathers library. At the age of 15, he entered the University of Leipzing. There he studied philosophy and mathematics. He graduated in 166 with a thesis on the principle of individuation.

From 166 to 1666 he studied law at the University of Leipzig. However, in 1666, he was refused admission to the doctoral program. Gottfried then went on to study at the University of Altdorf, where he received his doctorate in 1667. During this time he published a paper on legal education. This caught the eye of the Elector of Mainz.

From 1667 to 167, Leibniz was employed as a lawyer and diplomat in the court of Mainz. During this period in Mainz, he wrote his Hypothesis physica nova.

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These were still very troubled times within Christendom. Leibniz put his thoughts and efforts into the possibilities of a peace within the Holy Roman Empire and with it’s neighbors; specifically the king of France, Louis XIV. Leibniz came up with a peace hope based on a new Christian theology, which would allow Catholics and Protestants to come together on a higher theological level.

In 167, in response to this hope, the Elector sent him to Paris as part of a diplomatic mission to Louis XIV. Leibniz would remain in Paris as a representative of the Elector until the Elector passed away in 1676.

In Paris, Leibniz came in contact with the natural philosophers, scientists, Huygens, Malbranche, Arnauld and others. Huygens had a strong influence on Leibniz; he introduced him to his own concepts of the nature of light, which were in contrast to the Newtonian conception. Leibniz later engaged in an extensive correspondence with Arnauld, who was Newtonian. Leibniz laid out his metaphysical system in counter to Newtons.

Around this time Gottfried began his work on a calculating machine, which could add, subtract, multiply, divide, and find the roots of numbers as well.

In 167, after leaving Paris, Leibniz traveled to England, where he met Boyle and Oldenburg. He showed them his new calculating machine. They then introduced him to the Royal Society, where he demonstrated his new machine. They, as a result, gave him membership to their society.

In 1675 Gottfried put together the outlines of his new differential calculus.

In 1676, after the death of the Archbishop of Mainz, the Duke of Brunswick at Hanover, Germany, called Liebniz to work as a personal librarian for him. After leaving Paris for Hanover, Gottfried endeavored a journey that lasted most of the rest of 1676. He returned to London and then traveled to the Netherlands where he met Leeuwenhoek in Delft and spent a month in Amsterdam with Spinoza.

Once he arrived in Hanover, he spent the rest of his days there, which were mostly spent in the preparation of a history of the house of Brunswick. Leibniz also took up work on a number of mechanical devices that utilized his mathematical and technical talents. Some of these devices were hydraulic presses, windmills, lamps, submarines, clocks, carriages, and water pumps. During this period, Gottfried developed a binary number system. He also developed key components of the discipline of symbolic logic. Leibniz also turned his attention to philosophy and completed works on metaphysics and systematic philosophy during the 1680s and 160s.

Much of the last part of his life was lived in relative obscurity. Most of his work was unknown in his own times. Leibniz died on November 14, 1716 in Hanover. Even though Gottfried Leibniz founded and served as the first president to the Academy of Sciences in Berlin, his own death was not acknowledged there nor was it in the Royal Society of London.

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