Search engine for discovering works of Art, research articles, and books related to Art and Culture
ShareThis
Javascript must be enabled to continue!

On Living Mirrors and Mites: Leibniz’s Encounter with Pascal on Infinity and Living Things Circa 1696

View through CrossRef
This chapter examines Leibniz’s comment on fragment 22 of Pascal’s Pensées in the Port-Royal Edition (currently Lafuma 199). Leibniz responds to Pascal’s employment of the infinitely large and infinitely small and to the way he uses infinity to describe living beings through the example of a mite (ciron). In contrast, Leibniz employs the image of a living mirror (miroir vivant). The chapter argues that, despite superficial similarities, Leibniz’s use of infinity to define living beings stands in stark contrast to Pascal’s use of infinity, in that it stresses unity and harmony rather than divisibility and disparity. Leibniz’s use of infinity through the notion of a living mirror suggests that each individual forms an integral part of a well-connected and harmonious system. Whereas Pascal uses infinity to highlight our alienation and incomprehension of the world, for Leibniz infinity serves as a mark of unity, connectedness, and belonging.
Title: On Living Mirrors and Mites: Leibniz’s Encounter with Pascal on Infinity and Living Things Circa 1696
Description:
This chapter examines Leibniz’s comment on fragment 22 of Pascal’s Pensées in the Port-Royal Edition (currently Lafuma 199).
Leibniz responds to Pascal’s employment of the infinitely large and infinitely small and to the way he uses infinity to describe living beings through the example of a mite (ciron).
In contrast, Leibniz employs the image of a living mirror (miroir vivant).
The chapter argues that, despite superficial similarities, Leibniz’s use of infinity to define living beings stands in stark contrast to Pascal’s use of infinity, in that it stresses unity and harmony rather than divisibility and disparity.
Leibniz’s use of infinity through the notion of a living mirror suggests that each individual forms an integral part of a well-connected and harmonious system.
Whereas Pascal uses infinity to highlight our alienation and incomprehension of the world, for Leibniz infinity serves as a mark of unity, connectedness, and belonging.

Related Results

The Meaning of Buried Bronze Mirrors in the Three Kingdoms Period
The Meaning of Buried Bronze Mirrors in the Three Kingdoms Period
In ancient East Asia, bronze mirrors were objects that enabled their creators and users to reflect their perceptions. Each ancient East Asian society interpreted and utilized the m...
Molecular gut-content analysis in phytoseiid mites
Molecular gut-content analysis in phytoseiid mites
Molecular gut content analysis has been used widely to elucidate predator-prey interaction both in natural and agricultural ecosystems. The two-spotted spider mites, Tetranychus ur...
Comparative Microbiome Analysis of House Dust Mites, the Most Common Cause of Allergens
Comparative Microbiome Analysis of House Dust Mites, the Most Common Cause of Allergens
Three species of mites, Dermatophagoides farinae, D. pteronyssinus, and Tyrophagus putrescentiae which are most popular in Korean homes, grown under the same condition would show d...
TYDEIDS (ACARIFORMES, TYDEIDAE) OF THE FAUNA IN ARMENIA
TYDEIDS (ACARIFORMES, TYDEIDAE) OF THE FAUNA IN ARMENIA
As is known, the interest of acarologists in tydeid mites (Acariformes, Tydeidae) which are of great theoretical and practical importance has increased in recent years. Mites of th...
Medically important trombiculids: a systematic review of the global distribution and clinical consequences of their bites
Medically important trombiculids: a systematic review of the global distribution and clinical consequences of their bites
Background: Mites are among the smallest arthropods that can be seen without magnification, were the use of dermatoscopy is an invaluable tool. They are a cosmopolitan pest, and at...
How Leibniz Read Pascal’s Geometry
How Leibniz Read Pascal’s Geometry
Abstract Between 1675 and 1676, while in Paris, Gottfried Wilhelm Leibniz (1646–1716) got privileged access to some geometric manuscripts from late Blaise Pascal’s hand. Althou...
Symmetric Hom–Leibniz algebras
Symmetric Hom–Leibniz algebras
Abstract This paper focuses on quadratic Hom–Leibniz algebras, defined as (left or right) Hom–Leibniz algebras equipped with symmetric, non-degenerate, and invariant bilinear fo...

Back to Top