Template:Selected anniversaries/June 23: Difference between revisions

From Gnomon Chronicles
Jump to navigation Jump to search
No edit summary
No edit summary
 
Line 3: Line 3:


File:Jan Kanty.jpg|link=John Cantius (nonfiction)|1390: Priest, philosopher, physicist, and theologian [[John Cantius (nonfiction)|John Cantius]] born. He will help develop Jean Buridan's theory of impetus, anticipating the work of Galileo and Newton.
File:Jan Kanty.jpg|link=John Cantius (nonfiction)|1390: Priest, philosopher, physicist, and theologian [[John Cantius (nonfiction)|John Cantius]] born. He will help develop Jean Buridan's theory of impetus, anticipating the work of Galileo and Newton.
File:Didacus automaton profile.jpg|link=Didacus automaton (nonfiction)|1562: [[Didacus automaton (nonfiction)|Didacus automaton]] develops self-awareness, predicts "great things" for [[Alan Turing (nonfiction)|Alan Turing]].


||1612: André Tacquet born ... mathematician and Jesuit priest. Tacquet adhered to the methods of the geometry of Euclid and the philosophy of Aristotle and opposed the method of indivisibles. Pic: book cover.
||1612: André Tacquet born ... mathematician and Jesuit priest. Tacquet adhered to the methods of the geometry of Euclid and the philosophy of Aristotle and opposed the method of indivisibles. Pic: book cover.
Line 23: Line 21:


File:Alan Turing (1930s).jpg|link=Alan Turing (nonfiction)|1912: Computer scientist, mathematician, logician, cryptanalyst and theoretical biologist [[Alan Turing (nonfiction)|Alan Turing]] born. He will be influential in the development of theoretical computer science, providing a formalization of the concepts of algorithm and computation with the [[Turing machine (nonfiction)|Turing machine]].
File:Alan Turing (1930s).jpg|link=Alan Turing (nonfiction)|1912: Computer scientist, mathematician, logician, cryptanalyst and theoretical biologist [[Alan Turing (nonfiction)|Alan Turing]] born. He will be influential in the development of theoretical computer science, providing a formalization of the concepts of algorithm and computation with the [[Turing machine (nonfiction)|Turing machine]].
File:Havelock_and_Tesla_telecommunications_research.jpg|link=Havelock and Tesla Research Telecommunication|1913: While [[Havelock and Tesla Research Telecommunication|testing new data transmission protocols]], Havelock and Nikola Tesla receive what appears to be a message from [[Alan Turing (nonfiction)|Alan Turing]] containing a description of what will later be known as a [[Turing machine (nonfiction)|Turing machine]].


||1915: Frances Gabe born ... artist and inventor ... self-cleaning house.  Pic search good: https://www.google.com/search?q=frances+gabe
||1915: Frances Gabe born ... artist and inventor ... self-cleaning house.  Pic search good: https://www.google.com/search?q=frances+gabe
Line 53: Line 49:


||2014: Mathematician and academic Joachim "Jim" Lambek dies. Pic.
||2014: Mathematician and academic Joachim "Jim" Lambek dies. Pic.
File:Stardust.jpg|link=Stardust (image) (nonfiction)|2016: Signed first edition of ''[[Stardust (image) (nonfiction)|Stardust]]'' used in [[high-energy literature]] experiment unexpectedly develops [[Artificial intelligence (nonfiction)|artificial intelligence]].


||2016: Stanley Mandelstam dies ... theoretical physicist. He introduced the relativistically invariant Mandelstam variables into particle physics in 1958 as a convenient coordinate system for formulating his double dispersion relations. The double dispersion relations were a central tool in the bootstrap program which sought to formulate a consistent theory of infinitely many particle types of increasing spin. Pic seach: https://www.google.com/search?q=stanley+mandelstam
||2016: Stanley Mandelstam dies ... theoretical physicist. He introduced the relativistically invariant Mandelstam variables into particle physics in 1958 as a convenient coordinate system for formulating his double dispersion relations. The double dispersion relations were a central tool in the bootstrap program which sought to formulate a consistent theory of infinitely many particle types of increasing spin. Pic seach: https://www.google.com/search?q=stanley+mandelstam


</gallery>
</gallery>

Latest revision as of 19:21, 6 February 2022