Who Can Name the Bigger Number? Scott Aaronson∗ 1999 In an old joke, two noblemen vie to name the bigger number. The first, after ruminating for hours, triumphantly announces ”Eighty-three!” The second,

First Page		Document Content
Date: 2016-01-08 10:48:49 Theory of computation Computability theory Busy beaver Computable function Computability Turing machine Halting problem Hypercomputation Computable number Algorithm Alan Turing Ackermann function		Who Can Name the Bigger Number? Scott Aaronson∗ 1999 In an old joke, two noblemen vie to name the bigger number. The first, after ruminating for hours, triumphantly announces ”Eighty-three!” The second, Add to Reading List Source URL: homepages.math.uic.edu Download Document from Source Website File Size: 132,03 KB Share Document on Facebook

	Abstract The Theory and Practice of Causal Commutative Arrows Hai Liu 2011 Arrows are a popular form of abstract computation. Being more general than DocID: 1xUZX - View Document
	Semidefinite Programming Duality Implications for System Theory and Computation Venkataramanan (Ragu) Balakrishnan School of ECE, Purdue University 6 July, 2004 DocID: 1vqgc - View Document
	Exploit Programming From Buffer Overflows to “Weird Machines” and Theory of Computation Se r g e y B r a t u s , M i c h a e l E . L o c a s t o , M e r e d i t h L . P a t t e r s o n , Le n S a s s a m a n , a n d DocID: 1uB7r - View Document
	A THEORY OF THE LEARNABLE L.G. V a l i a n t Aiken Computation Laboratory Harvard University, Cambridge, Massachusetts explicit programming. DocID: 1uqLL - View Document
	Introduction to higher-order computation Nordic Logic School, Stockholm, 2017 Mart´ın H¨otzel Escard´o Theory Group, School of Computer Science University of Birmingham, UK DocID: 1ud4n - View Document