Search for tag: "diagram"

30 Media

05:51 CL - 6b - Karnaugh Maps I CL - 6b - Karnaugh Maps I	CL - 6b - Karnaugh Maps I In logic, we call the things in the universal model valuations; they are Boolean-values functions defined on the set of predicates.In computer science we often call these states, because, as we will… inf1a introduction to computation informatics 1 computation and logic karnaugh map light amber bit things diagram thing block universe model rectangles traffic gamma radius beginning column variety word venn lights picture From Haoran Peng on October 24th, 2020 0 likes 10 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
02:20 CL - Sequents CL - Sequents	CL - Sequents We introduce sequents, where we have finite sets of predicates on both sides of the turnstile. inf1a introduction to computation informatics 1 computation and logic sequent calculus gamma delta predicates counterexample satisfies notation haskell universe boom things lists sets goo sequent generalization sequence holes counter b. diagram From Haoran Peng on October 20th, 2020 0 likes 268 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
04:43 CL - Review 2 - Venn Apples CL - Review 2 - Venn Apples	CL - Review 2 - Venn Apples Venn diagrams on a sphere. inf1a introduction to computation informatics 1 computation and logic venn diagram things diagram apple property region side b. regions venn diagrams a. places direction difference apples relationship universe beginning propositions aristotle From Haoran Peng on October 20th, 2020 0 likes 261 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
02:40 CL - Review 1 - Contraposition CL - Review 1 - Contraposition	CL - Review 1 - Contraposition We show the intuition of contraposition using Venn diagrams. inf1a introduction to computation informatics 1 computation and logic contraposition things b. diagram x. universe sequence rule hobby naught symbol complement satisfies notation predicates relationship holes function holds thing property From Haoran Peng on October 20th, 2020 0 likes 281 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
04:47 CL - Lecture 4.f - Sequents 1 CL - Lecture 4.f - Sequents 1	CL - Lecture 4.f - Sequents 1 We interpret additional predicates before the turnstile. These simply express validity in a sub-universe. This means that for any sound rule the corresponding rule with additional predicates is… inf1a informatics 1 computation and logic logic sequents things universe gamma delta end properties comma thing rules collection a. places satisfies diagram sets nazis b. chromosomal aristotle lots From Claudia-Elena Chirita on October 15th, 2020 0 likes 374 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
12:57 BMS2: Chemical Synaptic Transmission 2 Part 1 Dr… BMS2: Chemical Synaptic Transmission 2 Part 1 Dr Phil Larkman	BMS2: Chemical Synaptic Transmission 2 Part 1 Dr Phil Larkman Post-synaptic nicotinic acetylcholine receptor structure and function acetylcholine receptors subunits sites receptor junction structure alpha transmembrane muscle phosphorylation channel ion protein domain subunit region domains diagram function From Philip Larkman on October 14th, 2020 0 likes 189 plays 0 Licence Type Creative Commons - Attribution
03:59 CL - Lecture 4d - Disjunction CL - Lecture 4d - Disjunction	CL - Lecture 4d - Disjunction In this video, we try to arrive at the disjunction rule. inf1a introduction to computation informatics 1 computation and logic disjunction rule disjunction diagram sphere thing b. 's aob head satisfies predicates table truth slide direction end rule union venn room universe rules From Haoran Peng on October 11th, 2020 0 likes 428 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
05:15 CL - Lecture 4c - Conjunction CL - Lecture 4c - Conjunction	CL - Lecture 4c - Conjunction In this video, we try to arrive at the conjunction rule. inf1a introduction to computation informatics 1 computation and logic conjunction conjunction rule diagram b. function venn rule booleans things operations pictures euler predicates circle haskell game algebra mind c. relationship diagrams answer From Haoran Peng on October 11th, 2020 0 likes 470 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
02:48 CL - Lecture 4b - Visualising Negation CL - Lecture 4b - Visualising Negation	CL - Lecture 4b - Visualising Negation What is the difference between 'a' and 'not a'? Here we visualize them on a globe instead of a plane. inf1a introduction to computation informatics 1 computation and logic visualization negation circle things side patterns predicates difference b. hemisphere a. diagram algebra bc words aristotle miners pathway bsa relationships pictures token From Haoran Peng on October 11th, 2020 0 likes 407 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
05:23 CL - Lecture 4a - Aristotle's Rules CL - Lecture 4a - Aristotle's Rules	CL - Lecture 4a - Aristotle's Rules Our first video is a recap of last week's materials. inf1a introduction to computation informatics 1 computation and logic aristotle syllogism things 's rules names column diagram forms positions syllogisms variables notation kind fact left idea venn yesterday simplicity assumption From Haoran Peng on October 11th, 2020 0 likes 487 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
51:10 LAGOON: Leicester Algebra and Geometry Open… LAGOON: Leicester Algebra and Geometry Open ONline -Karin Baur (Leeds, UK and Graz, Austria)	LAGOON: Leicester Algebra and Geometry Open ONline -Karin Baur (Leeds, UK and Graz, Austria) An automated programme is used to generate the subtitles on this talk. You can remove the subtitles by pressing CC on the bottom toolbar. Karin Baur (Leeds, UK and Graz, Austria) Structure of… modules algebra module rank subsets diagram relations elements vertex cluster decomposable path a1 profile richard category variables relation bit coordinates From Liam Holligan on October 9th, 2020 0 likes 15 plays 0 Publisher Liam Holligan Licence Type All rights reserved Language English Date Created October 1st, 2020
20:48 Waves in Complex Continua (Wavinar) - Marie… Waves in Complex Continua (Wavinar) - Marie Touboul, (LMA, France)	Waves in Complex Continua (Wavinar) - Marie Touboul, (LMA, France) An automated programme is used to generate the subtitles on this talk. You can remove the subtitles by pressing CC on the bottom toolbar. Marie Touboul, (LMA, France) Title: High-frequency… approximation eigenvalue wave eigenvalues diagram dispersion frequency edges field zeros interfaces approximations delta interface cases relation answer equation dispassion mu From Liam Holligan on October 9th, 2020 0 likes 20 plays 0 Publisher Liam Holligan Licence Type All rights reserved Language English Date Created October 7th, 2020
25:37 The complexity of determining knot genus in a… The complexity of determining knot genus in a fixed three-manifold - Mehdi Yazdi	The complexity of determining knot genus in a fixed three-manifold - Mehdi Yazdi Geometry and Topology online seminar series The complexity of determining knot genus in a fixed three-manifold Mehdi Yazdi (Oxford) 7 October 2020 An automated programme is used to generate the… geometry topology homology manifold question norm input problem theorem genius answer surface complexity basis vertices unit np class size decision algorithm diagram From GILLIAN KERR on October 8th, 2020 0 likes 10 plays 0 Licence Type All rights reserved Language english Date Created October 8th, 2020
02:05 CL - Lecture 3h - Operator Precedence CL - Lecture 3h - Operator Precedence	CL - Lecture 3h - Operator Precedence In this video, we introduce operator precedence. An expression such as a ⋀ b ⋁ c, without parentheses, could represent either (a ⋀ b) ⋁ c or a ⋀ (b ⋁ c). To specify which we mean, we either need to… inf1a introduction to computation informatics 1 computation and logic operator precedence brackets operations computation end infix era tomorrow haskell form thing expression diagram values tree symbols string idea ideas lot words From Haoran Peng on October 4th, 2020 0 likes 372 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
03:06 CL - Lecture 3f - Presenting your justifications… CL - Lecture 3f - Presenting your justifications and counterexamples	CL - Lecture 3f - Presenting your justifications and counterexamples In this video, we label each region in the Venn diagram with a number from 0 to 7. We can then present our justifications and counter-examples by referring to those 8 regions. inf1a introduction to computation informatics 1 computation and logic syllogism venn diagram binary conclusion proof counterexamples premises model rule argument sum things codes method task universe rules m5 blue csa vc a. From Haoran Peng on October 3rd, 2020 0 likes 452 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
03:56 CL - Lecture 3d - Using Venn Diagrams to show a… CL - Lecture 3d - Using Venn Diagrams to show a Syllogism is Sound	CL - Lecture 3d - Using Venn Diagrams to show a Syllogism is Sound Given a syllogistic rule, how do we show that it is sound? Here we show that using Venn diagrams. inf1a introduction to computation informatics 1 computation and logic syllogism sound venn diagram bit flowers fungi plants mathematician argument mathematicians programmers half parts detroit things syllogisms diagrams venn exercise break counterexample question From Haoran Peng on October 3rd, 2020 0 likes 425 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English

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