The DerUCP Algorithm Replay(P,C,G,…) Modified version of UCP: loop:

Slides:



Advertisements
Similar presentations
Scientific Notations - Operations Addition and Subtraction 1 st Convert one of the numbers so the exponents match 2 nd Add or subtract the decimal numbers.
Advertisements

Start Presentation October 11, rd Homework Solution In this homework problem, we wish to exercise the application of the algorithms by Pantelides.
Chapter 1: Number Patterns 1.3: Arithmetic Sequences
1 st Place Post-Secondary Winner. 2 nd Place Post-Secondary Winner.
BAUS 2015 Presentation Template 16:9 Version. Content slide example 1 st level bullets (Calibri 20 points) 2 nd level bullets (Calibri 18 points) 3 rd.
1 Wagner – Whitin Algorithm Prof. Yuan-Shyi Peter Chiu Feb Material Management Class Note #1-B.
Describing Syntax and Semantics
Solving a System with Three Variables and Three Unknowns.
Consecutive Numbers Algebra I.
Arithmetic Sequences and Series. A sequence is arithmetic if each term – the previous term = d where d is a constant e.g. For the sequence d = 2 nd term.
Barton St Peter’s Advent Calendar.
To find the nth term of a sequence
Factoring. Warm Up Multiply: Objective The student will be able to factor by distribution, grouping and factor trinomials.
1 Section 2.1 Algorithms. 2 Algorithm A finite set of precise instructions for performing a computation or for solving a problem.
Rounding Using Significant figures. Another way of rounding is using significant figures.
Arithmetic Sequences In an arithmetic sequence, the difference between consecutive terms is constant. The difference is called the common difference. To.
SERIES: PART 1 Infinite Geometric Series. Progressions Arithmetic Geometric Trigonometric Harmonic Exponential.
 initially Treat data as N sorted collections that are each one datum long.  merge Merge each consecutive pair of collections to form sorted collections.
Partial Quotients A Division Algorithm. The Partial Quotients Algorithm uses a series of “at least, but less than” estimates of how many b’s in a. You.
Using Recursion to Convert Number to Other Number Bases Data Structures in Java with JUnit ©Rick Mercer.
ITEC 109 Lecture 11 While loops. while loops Review Choices –1 st –2 nd to ?th –Last What happens if you only use ifs? Can you have just an else by itself?
Chapter 6 Questions Quick Quiz
Sequences & Series. Sequence: A function whose domain is a set of consecutive integers. The domain gives the relative position of each term of the sequence:
Chapter 13 Do It, Then Ask Permission (Posttest Loops) Clearly Visual Basic: Programming with Visual Basic nd Edition.
 Life Expectancy is 180 th in the World.  Literacy Rate is 4 th in Africa.
CSC317 1 Quicksort on average run time We’ll prove that average run time with random pivots for any input array is O(n log n) Randomness is in choosing.
PeriodTimeMinutes 3 rd Period8:00 – 8: rd Period8:45 – 10:1590 Break10:15 – 10: th Period10:30 – 11: th Period11:10 – 12:4090 PeriodTimeMinutes.
Lesson 1.  Example 1. Use either elimination or the substitution method to solve each system of equations.  3x -2y = 7 & 2x +5y = 9  A. Using substitution.
From Conventional Languages to Prolog –What we can do in conventional languages but not in Prolog –What we can do in Prolog but not in conventional languages.
 initially Treat data as N sorted collections that are each one datum long.  merge Merge each consecutive pair of collections to form sorted collections.
Arithmetic Recursive and Explicit formulas I can write explicit and recursive formulas given a sequence. Day 2.
REGISTRATION OF SUMMARY IN DIGITAL PORTFOLIO 1 st minute.
Arithmetic Sequences and Series Section Objectives Use sequence notation to find terms of any sequence Use summation notation to write sums Use.
IN THIS Slide show YOU WILL LEARN ABOUT ALL VERSIONS OF "MS OFFICE"
Recursive Definitions
Recursion Salim Arfaoui.
COSC 2P93 Prolog: Debugging
Lesson Objectives Aims Key Words
Pseudo-code 1 Running time of algorithm is O(n)
Recursively Enumerable Languages
Arithmetic and Geometric Means
Intro to Computer Science II
Consecutive Numbers Algebra I.
ALGEBRA SWAG – Mr. Relles
BACK SOLUTION:
+Z Phi 1 Horizontal interlink Vertical interlink
YOUNG/NEW RP TEACHERS FORUM Refining a RP QUESTION:
The Derivative as a Function
WELCOME.
Grade one First term Second term Learning unit Learning unit
Phone Number BINGO!!!.
Are You Smarter Than a 5th Grader?
Paired Verbal Fluency 3 rounds 1st: Partner A then Partner B
BAUS 2015 Presentation Template
4n + 2 1st term = 4 × = 6 2nd term = 4 × = 10 3rd term
Arithmetic Sequences In an arithmetic sequence, the difference between consecutive terms is constant. The difference is called the common difference. To.
Solving Systems of Equation by Substitution
And now for something completely different . . .
4 Years Milestone plan – (Company Name)
Kinder Math Bee Addition Practice.
Decision Maths Unit 7 Sorting Algorithms 3. Shell Sort.
Before and After Practice
October 2014 Star Data Prior to the C.A.F.E. Reading Initiative these were the results attained.
WHS Bell Schedule 1st Period  7:30 – 8:30 2nd Period  8:35 – 9:30
Modified at -
8.5 Using Recursive Rules with Sequences
Notes: 2-1 and 2-2 Solving a system of 2 equations:
MONTHS OF THE YEAR Les docs d’Estelle Les docs d’Estelle
# holes in the club Recommendation on what to write in Settings
Sequences.
Presentation transcript:

The DerUCP Algorithm Replay(P,C,G,…) Modified version of UCP: loop: if the current partial plan P is a solution then exit G = {refinement goals for P} if there is a case C that matches some g in G then call Replay(P,C,G,…) else nondeterministically select a refinement Replay(P,C,G,…) gC = the first refinement goal in the case C if gC matches a refinement goal g in G then dC = the refinement decision for gC if dC can be applied to g then apply it else exit either call Replay recursively (to replay more of C) or else exit New C P 1st decision 2nd decision 3rd decision not applicable, so exit