Search for tag: "blocks"

7 Media

04:36 CL - 6g - CNF II CL - 6g - CNF II	CL - 6g - CNF II This video shows how to use a Karnaugh map to represent an arbitrary Boolean function of four variables as a conjunctive normal form (CNF) — a conjunction of disjunctions of literals. inf1a introduction to computation informatics 1 computation and logic cnf conjunctive normal form things blocks zeros power notation form block descriptions lots pit ways row holes disjunctive writing elements conjuncts dnf disjunct From Haoran Peng on October 24th, 2020 0 likes 380 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
04:36 CL - 6f - CNF I CL - 6f - CNF I	CL - 6f - CNF I This video shows how blocks of zeros, which correspond to disjund=ctions of literals, lead us to conjunctive normal form (CNF) which we met earlier as the output of our reduction procedure. CNF is in… inf1a introduction to computation informatics 1 computation and logic cnf conjunctive normal form things form zeros row problem sudoku thing lots pattern disjunction pit blocks block constraints possibilities sorts problems requirements weights From Haoran Peng on October 24th, 2020 0 likes 448 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
02:29 CL - 6e - DNF CL - 6e - DNF	CL - 6e - DNF More on blocks of ones (which correspond to conjunctions of literals).This video shows how to use a Karnaugh map to represent an arbitrary Boolean function of four variables as a disjunctive normal… inf1a introduction to computation informatics 1 computation and logic karnaugh map blocks 's form disjunction block pattern literals things conjunctions r. expression naught aig b. zeros rows g. column piece power From Haoran Peng on October 24th, 2020 0 likes 396 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
02:41 CL - 6c - Karnaugh Maps II CL - 6c - Karnaugh Maps II	CL - 6c - Karnaugh Maps II This video shows you how to find your way through the state space represented by a Karnaugh Map, and introduces features called blocks. In this video we focus on blocks of ones. inf1a introduction to computation informatics 1 computation and logic karnaugh map block variables dimensions row thing copies side blocks naught cube red amber things column reds rules edges picture sense place From Haoran Peng on October 24th, 2020 0 likes 403 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
04:48 M2 W3 Defining Place M2 W3 Defining Place	M2 W3 Defining Place M2 W3 DefiningPlace digital marketing consumers commerce firms websites experience consumer impact place purchase marketplaces amazon computers sites stores access fact marketplace opportunities blocks experts From Geoffrey Fortescue on August 3rd, 2020 0 likes 50 plays 0 Licence Type Creative Commons - Attribution Share A Like
13:25 16c 16c	16c Examples in PDDL block table blocks action space place planning problem preconditions actions domain effect plan vocabulary goals effects problems conceptualization move schema From Alexandra Lascarides on June 29th, 2020 0 likes 7 plays 0 Licence Type All rights reserved The University of Edinburgh
03:10 False Positives and False Negatives False Positives and False Negatives	False Positives and False Negatives False Positives and False Negatives iaml evaluation positives negatives diagonal spam blocks classification numbers building columns rows classes matrix confusion humans truth things emails row measures bunch From Nigel Goddard on September 21st, 2016 0 likes 1,981 plays 0 Licence Type Creative Commons - Attribution

the university of edinburgh

University affiliations

The University of Edinburgh is a charitable body, registered in Scotland, with registration number SC005336, VAT Registration Number GB 592 9507 00, and is acknowledged by the UK authorities as a “Recognised body” which has been granted degree awarding powers.

Unless explicitly stated otherwise, all material is copyright © The University of Edinburgh 2019. Course specific materials are created by University of Edinburgh staff for you to use in your studies. You should not share, publish or sell these outside the University