“I write emotional algebra.”

—  Anaïs Nin

Last update June 3, 2021. History

Help us to complete the source, original and additional information

Do you have more details about the quote "I write emotional algebra." by Anaïs Nin?
Anaïs Nin photo
Anaïs Nin 278
writer of novels, short stories, and erotica 1903–1977

Related quotes

Fran Lebowitz photo
Laurie Halse Anderson photo
Daniel Tammet photo
Ba Jin photo

“I write just because the fire of my emotion is burning. Had I not, I would not have been able to find peace.”

Ba Jin (1904–2005) Chinese novelist

As quoted in "Literary witness to century of turmoil" in China Daily (24 November 2003) http://www.chinadaily.com.cn/en/doc/2003-11/24/content_284041.htm

Solomon Lefschetz photo

“It was my lot to plant the harpoon of algebraic topology into the body of the whale of algebraic geometry.”

Solomon Lefschetz (1884–1972) American mathematician

[Carl C. Gaither, Alma E. Cavazos-Gaither, Gaither's Dictionary of Scientific Quotations: A Collection of Approximately 27,000 Quotations Pertaining to Archaeology, Architecture, Astronomy, Biology, Botany, Chemistry, Cosmology, Darwinism, Engineering, Geology, Mathematics, Medicine, Nature, Nursing, Paleontology, Philosophy, Physics, Probability, Science, Statistics, Technology, Theory, Universe, and Zoology, https://books.google.com/books?id=zQaCSlEM-OEC&pg=PA29, 5 January 2012, Springer Science & Business Media, 978-1-4614-1114-7, 29]

José Baroja photo

“Literature is the emotional biography of a human being who has dared to write it.”

José Baroja (1983) Chilean author and editor

Source: Interview. Portal.ucm.cl

Benjamin Peirce photo

“In all other algebras both relations must be combined, and the algebra must conform to the character of the relations.”

§ 3.
Linear Associative Algebra (1882)
Context: All relations are either qualitative or quantitative. Qualitative relations can be considered by themselves without regard to quantity. The algebra of such enquiries may be called logical algebra, of which a fine example is given by Boole.
Quantitative relations may also be considered by themselves without regard to quality. They belong to arithmetic, and the corresponding algebra is the common or arithmetical algebra.
In all other algebras both relations must be combined, and the algebra must conform to the character of the relations.

Gene Roddenberry photo

Related topics