Gottfried Leibniz Biography Quotes 18 Report mistakes
| 18 Quotes | |
| Born as | Gottfried Wilhelm Leibniz |
| Occup. | Philosopher |
| From | Germany |
| Born | July 1, 1646 Leipzig, Electorate of Saxony (now Germany) |
| Died | November 14, 1716 Hanover (now Germany) |
| Aged | 70 years |
Gottfried Wilhelm Leibniz was born in 1646 in Leipzig, in the German lands of the Holy Roman Empire. His father, Friedrich Leibniz, was a professor of moral philosophy; his mother, Catharina Schmuck, came from a family of jurists. As a child he gained early access to his father's library and taught himself Latin and Greek, habits that set the tone for a lifetime of wide-ranging study. He entered the University of Leipzig while still young, studying philosophy and law, and also spent time at Jena, where the mathematician and philosopher Erhard Weigel influenced his interest in systematic method and scientific reform. In 1666 he received a doctorate in law at the University of Altdorf and declined a faculty position, choosing instead a career that would combine scholarship, diplomacy, and public service.
First Appointments and the Road to Paris
Leibniz entered the service of Johann Christian von Boineburg, a prominent statesman, and worked on legal and political projects for the Elector of Mainz. In this period he wrote on jurisprudence, logic, and the possibility of reconciling divided Christian communities. Seeking to redirect French ambition away from central Europe, he drafted a plan proposing that Louis XIV pursue an Egyptian enterprise rather than war on German territories. Sent to Paris in 1672, he found himself at the center of European science and letters, a turn that decisively shaped his mathematics and philosophy.
Paris, London, and the Making of a Mathematician
In Paris, Leibniz studied advanced mathematics and physics under the guidance of Christiaan Huygens, one of the era's leading scientists. He designed the stepped reckoner, a mechanical calculator intended to add, subtract, multiply, and divide, and traveled to London in 1673 to demonstrate it at the Royal Society, which elected him a fellow. These years saw the emergence of his ideas on differential and integral calculus, developed independently of Isaac Newton. On his way back from the west to German lands in 1676, he visited Baruch Spinoza in The Hague, exchanging views on metaphysics and method. He settled soon afterward in the service of the House of Brunswick-Luneburg at Hanover, a relationship that would occupy him for the rest of his life.
Hanoverian Service and Historical Scholarship
At Hanover, Leibniz served as court councillor, librarian, and historian to successive rulers, including Duke Ernst August and his son, George Louis, the future King George I of Great Britain. He proposed reforms in administration, mining, and education, and undertook a grand history of the Brunswick dynasty, traveling widely through German and Italian archives to gather sources. He later became librarian of the renowned Herzog August Library at Wolfenbuttel, where he reorganized collections and pursued projects in cataloging and scholarship. His relationships with Electress Sophia of Hanover and her daughter Sophie Charlotte of Prussia nurtured his intellectual and diplomatic ambitions, linking him to the highest courts of Europe.
Mathematics and Natural Philosophy
Leibniz published his first account of the differential calculus in 1684, introducing the notation dx and the integral sign that quickly proved influential. He refined rules for differentiation and integration, formulated the law of continuity and the transcendental law of homogeneity, and corresponded fruitfully with Jakob and Johann Bernoulli, who extended and applied his methods to problems in mechanics and curves. He advanced a theory of dynamics, coining the term and championing the quantity vis viva, anticipating later concepts of energy and conservation. His 1703 paper on binary arithmetic demonstrated how numbers could be represented with only zeros and ones, a logical schema he linked to his broader vision of a universal calculus of reasoning. In optics, mechanics, and geometry he contributed ideas and problems that circulated widely through scholarly journals and learned societies across Europe.
Philosophy and the Art of System
Leibniz sought to reconcile faith and reason through a set of principles: the principle of non-contradiction, the principle of sufficient reason, and the identity of indiscernibles. In the Discourse on Metaphysics (circa 1686), he sketched a world composed of simple substances or monads, whose perceptions unfold according to a pre-established harmony rather than physical interaction. The Theodicy (1710) addressed providence, freedom, and the problem of evil, arguing that God created the best of all possible worlds consistent with the order of truths. The Monadology (1714), a concise synthesis, distilled his mature metaphysics. He debated key issues with leading thinkers: his correspondence with Antoine Arnauld probed freedom, necessity, and the nature of substance; exchanges with Burchard de Volder and others tested his physics and metaphysics; and the famous correspondence with Samuel Clarke late in life examined space, time, and divine action, Clarke speaking for Newton's views. Pierre Bayle's skeptical challenges, though often critical, spurred clarifications that shaped Leibniz's systematic presentation. His ideas inspired contemporaries and successors, notably Christian Wolff, who systematized Leibnizian thought and carried it into the German Enlightenment.
Religion, Language, and Institutions of Learning
Beyond metaphysics, Leibniz devoted great energy to projects of ecclesiastical reconciliation, corresponding with Jacques-Benigne Bossuet about the prospects for reuniting Protestants and Catholics. He envisioned a universal characteristic and calculus ratiocinator, a symbolic language and logical engine by which disputes could be resolved through calculation. His interest in comparative culture and missionary reports led to exchanges with Jesuit scholars, among them Joachim Bouvet in China, whose discussions of the I Ching intersected with Leibniz's enthusiasm for binary structure. He advocated national academies to promote science and letters, played a leading role in founding the Brandenburg-Prussian Academy of Sciences in Berlin in 1700 as its first president, and maintained links with the Royal Society and the Academie des Sciences.
Engineering, Administration, and Diplomacy
Leibniz applied scientific insight to practical problems: he advised on improved pumping and drainage for the Harz mines, proposed hydraulic and mechanical innovations, and wrote on legal and economic reform. With patrons in Hanover and Berlin he mediated political interests and strengthened intellectual ties across courts. He met Peter the Great and offered counsel on educational and scientific institutions, ideas that influenced plans for academies in eastern Europe. Through constant travel and correspondence, he acted as a broker of knowledge among mathematicians, natural philosophers, jurists, and theologians.
Priority Disputes, Final Years, and Legacy
The question of priority in the invention of calculus, sharpened by national rivalries and personal loyalties, grew into a major controversy. A committee report issued in London early in the 18th century favored Newton's claim, a judgment that embittered relations between British and continental circles and darkened Leibniz's later years. Yet his notation and methods spread rapidly through the work of the Bernoullis and other continental mathematicians and became standard in analysis. He continued writing and corresponding until his death in 1716 at Hanover, passing away with little ceremony and without the attendance of those he had long served at court.
Leibniz's legacy spans multiple fields. In mathematics, his differential and integral calculus, notational innovations, and insights into series, curves, and variational ideas set the stage for modern analysis and mechanics. In logic and computation, his dreams of a universal calculus and the binary system anticipated core features of symbolic logic and digital computing. In philosophy, his principles of reason, theory of monads, and account of harmony shaped debates from the Enlightenment to later idealism and analytic thought. As a builder of institutions, correspondent, and mediator among disciplines, he embodied the ideal of the scholar-statesman, seeking unity among truths that others kept apart. His life interwove with some of the most prominent figures of his age, including Huygens, Newton, the Bernoullis, Spinoza, Arnauld, Clarke, and patrons such as Sophia of Hanover and Sophie Charlotte, and it helped to define the intellectual contours of modern Europe.
Our collection contains 18 quotes who is written by Gottfried, under the main topics: Wisdom - Truth - Music - Deep - Reason & Logic.