The Principles Of Human Knowledge Three Dialogues between Hylas and Philonous

Berkeley, George and introduced by G. J. Warnock

ISBN 10: 0006860230 / ISBN 13: 9780006860235

Editore: Fontana, 1989

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Codice articolo S_467830115

Dati bibliografici

• Titolo: The Principles Of Human Knowledge Three Dialogues between Hylas and Philonous
• Editore: Fontana
• Data di pubblicazione: 1989
• Lingua: Inglese
• ISBN 10: 0006860230
• ISBN 13: 9780006860235
• Rilegatura: paperback
• Condizione: Very Good

Descrizione articolo

Riassunto

Principles of Human Knowledge (Commonly called "Treatise" when referring to Berkeley's works) is a 1710 work by the Irish Empiricist philosopher George Berkeley. This book largely seeks to refute the claims made by his contemporary John Locke about the nature of human perception. Whilst, like all the Empiricist philosophers, both Locke and Berkeley agreed that there was an outside world, and it was this world which caused the ideas one has within one's mind; Berkeley sought to prove that outside world was also composed solely of ideas. Berkeley did this by suggesting that "Ideas can only resemble Ideas" - the mental ideas that we possessed could only resemble other ideas (not physical objects) and thus the external world consisted not of physical form, but rather ideas. This world was given logic and regularity by some other force, which Berkeley did his best to conclude was a God. Long refuted by most philosophers, Berkeley's claims are often felt to have been a form of rationalization - Berkeley later became Bishop of Cloyne, and was a highly religious man. Treatise's suggestion that the world was made of ideas with an omnipotent force guiding was his alternative to the Lockean Empiricism popular at the time, which Berkeley felt led to skepticism. In spite of this Berkeley was a capable, respected and entertaining thinker. Some doubt exists as to whether he truly believed his conclusion that the world at large was composed of ideas; with modern thinking tending towards him indeed having thought this to be the case.

L'autore

George Berkeley (1685–1753), also known as Bishop Berkeley (Bishop of Cloyne), was an Anglo-Irish philosopher whose primary achievement was the advancement of a theory he called "immaterialism" (later referred to as "subjective idealism" by others). This theory denies the existence of material substance and contends instead that familiar objects like tables and chairs are only ideas in the minds of perceivers, and as a result cannot exist without being perceived. Thus, as Berkeley famously put it, for physical objects "esse est percipi" ("to be is to be perceived"). Berkeley is also known for his critique of abstraction, which is an important premise in his argument for immaterialism. In 1709, Berkeley published his first major work, An Essay towards a New Theory of Vision, in which he discussed the limitations of human vision and advanced the theory that proper objects of sight are not material objects but light and color. This foreshadowed his chief philosophical works A Treatise Concerning the Principles of Human Knowledge in 1710 which, after its poor reception, he rewrote in dialogue form and published under the title Three Dialogues between Hylas and Philonous in 1713. In this book, Berkeley's views were represented by Philonous (Greek: 'lover of mind'), Hylas (Greek: 'matter') being an embodiment of the Irish thinker’s opponents, in particular John Locke. Berkeley argued against Sir Isaac Newton's doctrine of absolute space, time and motion in De Motu (on Motion), published 1721. His arguments were a precursor to the views of Mach and Einstein. In 1732, he published Alciphron, a Christian apologetic against the free-thinkers, and in 1734, he published The Analyst, an empiricist critique of the foundations of infinitesimal calculus, which was influential in the development of mathematics. His last major philosophical work, Siris (1744), begins by advocating the medicinal use of tar water, and moves from there to a wide-ranging discussion of science, philosophy, and theology.