 
 <prompt> text: ```For mathematics and mathematical logic, Boolean algebra na di branch of algebra wey di values of di variables dey di truth values "true" and "false", wey dem dey usually represent as 1 and 0 respectively. Instead of elementary algebra wey di values of di variables na numbers, and di main operations na addition and multiplication, di main operations of Boolean algebra na di conjunction "and" wey dem represent as ∧, di disjunction "or" wey dem represent as ∨, and di negation "not" wey dem represent as ¬. E dey serve as formalism to describe logical relations just like how ordinary algebra dey describe numeric relations.

Boolean algebra na George Boole introduce for im first book "The Mathematical Analysis of Logic" (1847), and e explain am more for im "An Investigation of the Laws of Thought" (1854). According to Huntington, di term "Boolean algebra" na Sheffer first suggest am for 1913.

Boolean algebra don dey important for di development of digital electronics, and e dey available for all modern programming languages. E dey also use for set theory and statistics.

Boole's algebra happen before di modern developments for abstract algebra and mathematical logic; but e dey connected to di origins of both fields. For abstract setting, Boolean algebra don dey perfected for late 19th century by Jevons, Schröder, Huntington, and others until e reach di modern conception of (abstract) mathematical structure. For example, di observation say person fit manipulate expressions for di algebra of sets by translating dem into expressions for Boole's algebra dey explain for modern terms by saying say di algebra of sets na "a" Boolean algebra. In fact, M. H. Stone prove for 1936 say every Boolean algebra na isomorphic to a field of sets.``` <response>: ```1. George Boole``` 