'Xy 1' presentation slideshows

Important Components, Blocks and Methodologies

Important Components, Blocks and Methodologies. To remember. EXORS Counters and Generalized Counters State Machines (Moore, Mealy, Rabin-Scott) Controllers (FSM for control + Data Path) Iterative Circuits Generalized Register Pipelined Cellular Automata Oracle Data Flow Graph Butterfly

585 views • 52 slides

10 .1 Finding Plane Areas by Integration

10. Application s of D efinite Integrals. Case Study. 10 .1 Finding Plane Areas by Integration. 10 .2 Volumes of Solids of Revolution. Chapter Summary. In some countries, there are very wide income gaps between the rich and the poor.

664 views • 42 slides

Introduction to Synchronous Sequential Circuits and Iterative Networks

Introduction to Synchronous Sequential Circuits and Iterative Networks. Sequential Circuits and Finite-state Machines. Sequential circuit : its outputs a function of external inputs as well as stored information

722 views • 35 slides

Design and Data Analysis in Psychology I

258 views • 25 slides

Nonfinite basicity of one number system with constant

Nonfinite basicity of one number system with constant. Almaz Kungozhin Kazakh National University PhD-student ACCT 2012, June 15-21. Outline. History Definitions Known results New definitions Main result. History. L. Zadeh, Fuzzy sets, Inform. and Control 8 (1965), 338-353.

311 views • 21 slides

Expanders, groups and representations

Avi Wigderson IAS, Princeton. Expanders, groups and representations. Happy Birthday Laci !. Avi Wigderson IAS, Princeton. Expanders, groups and representations. Expanding Graphs - Properties. K regular undirected. Combinatorial: no small cuts, high connectivity.

357 views • 20 slides

Discussion #33 Adjacency Matrices

Discussion #33 Adjacency Matrices. Topics. Adjacency matrix for a directed graph Reachability Algorithmic Complexity and Correctness Big Oh Proofs of correctness for algorithms Loop invariants Induction. 3. v 1. v 2. v 3. v 4. v 1. 0. 1. 0. 0. 1. 2. v 2. 0. 0. 1. 1. A =.

340 views • 17 slides

Centers and Centralizers

Centers and Centralizers. The Center of a group. Definition: Let G be a group. The center of G, denoted Z(G) is the set of group elements that commutes with every element of G. That is, . Z(D 4 ). Z(D 4 ) contains R 0. Z(D 4 ) contains R 180. Z(D 4 ). = {R 0 , R 180 }. Z(G)?G.

335 views • 14 slides

Monday, November 9

358 views • 14 slides

Monday, October 8 Wednesday, October 10

172 views • 10 slides

Monday, October 17

197 views • 10 slides

Linear Correlation

Linear Correlation. When Simultaneous observations on hydrological variables are available then one may be interested in the linear association between the variables. This is expressed by the co variance and correlation coefficient.

515 views • 9 slides

FIGURES FOR CHAPTER 3 BOOLEAN ALGEBRA (continued)

This chapter in the book includes: Objectives Study Guide 3.1 Multiplying Out and Factoring Expressions 3.2 Exclusive-OR and Equivalence Operations 3.3 The Consensus Theorem 3.4 Algebraic Simplification of Switching Expressions 3.5 Proving the Validity of an Equation

185 views • 8 slides

Chapter 1: The Foundations: Logic and Proofs

Chapter 1: The Foundations: Logic and Proofs. 1.1 Propositional Logic 1.2 Propositional Equivalences 1.3 Predicates and Quantifiers 1.4 Nested Quantifiers 1.5 Rules of Inference 1.6 Introduction to Proofs 1.7 Proof Methods and Strategy. Introduction: Nested Quantifiers.

83 views • 8 slides

PYTHON

PYTHON. Prof. Muhammad Saeed. Differential Equations. Python Dept. Of Comp. Sc. & IT, FUUAST. Differential Equations. from scipy.integrate import odeint i mport numpy as np Import matplotlib.pyplot as plt

119 views • 7 slides

Quantifier Game: Set of Playgrounds

Quantifier Game: Set of Playgrounds. Bob. Alice. HSR. Claim: I can go at least as high as you. Claim: I can solve the Highest Safe Rung problem for k jars and q questions for a ladder with n rungs. Can you do it for a ladder with n+1 rungs?. Quantifier Game: Set of Playgrounds. Bob.

229 views • 5 slides