1. Evidence in numbers Features of Good Graph Descriptions Semester 2‚ Block 2‚ Week 6 Doc 6.2E Example: Script 1 Lines 10-12 Original: • In the second chart‚ most of the people thought any mention of fine was the best penalty. Nearly 69% of all adults‚ 59% of drivers and 51% of male drivers under 35 thought so. 1 2 1. Evidence in numbers Example: Script 1 Lines 10-12 Improved: • In the second chart‚ most of the people interviewed thought a fine was the penalty. Nearly 69% of all adults
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The diagrams illustrate some changes to a small island which has been developed for tourism. It is clear that the island has changed considerably with the introduction of tourism‚ and six new features can be seen in the second diagram. The main developments are that the island is accessible and visitors have somewhere to stay. Looking at the maps in more detail‚ we can see that small huts have been built to accommodate visitors to the island. The other physical structures that have been added are
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how much dissolved oxygen is found in the water when no fish is present. Then‚ measure the water with fish in it‚ increasing by 2 every time. Record the amount of fish and dissolved oxygen in a chart. When about 20 fish is reached‚ stop recording and put all the data into a line graph. Using a line graph will help see any patterns between dissolved oxygen and number of fish. 4.
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Assembly of medical records are done in * Chronological order according to “filing order of the medical record.” * Assemble forms according to the order given in this policy * Charts are identified with typewritten white labels with: 1) Patient Name 2) Electronic Health Record Number (MRN) Order of Chart Assemble 1. Face sheet * Patient Information and Guarantor 2. Consent Forms * Signed Yearly Consent Form * Medicare Consent Forms * Counseling
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INTRODUCTION Gozinto Chart named after an Italian mathematician Professor Zepartzat Gozinto is from the word ‘goes into’ is used to provide overall microview of how materials and subassemblies are united to form finished products. It is often called Assembly chart (Shim and Siegel‚ 1999) In other words‚ it is a pictorial representation of a product that shows how the elements required to build a product fit together. Gozinto Chart is a schematic model that defines how parts go together‚ the order
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Pie Charts An important part of decision making is having a clear understanding of the information used to base decisions from. Charts can be valuable when a need to represent numerical data would benefit communicating information visually. Some of the most important aspects of a good chart are to select the right type of chart (or graph) that can best characterize the data‚ also‚ to keep the design simple in order for an audience to easily understand the information. One of the most popular types
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How many optimal solutions are there for a given problem ? - 4- Combinatorial Optimization (C.O.) problems Different fields in Optimization: Linear Programming Non-Linear Optimization Integer – Mixed Linear Programming Graph / network optimization Routing‚ Scheduling‚ Supply Chain‚… Combinatorial optimization studies optimization on finite and discrete domains. Find the minimum s* of f on a finite set S. f ( s ) Min f ( s) sS - 5- Characteristics
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Standard. Here it is a dimension such as the contents of a jar of fruit jam‚ the size of a pair of shoes etc. These are called X-bar and R charts. One calculates X-bar-bar and R-bar averages and these are the centre lines of the SPC run-charts that will be drawn. The charts MUST have these centre lines PLUS upper and lower control AND range limits. The points on these graphs MUST be joined so that a reader can follow the level of quality versus centre lines and control limits over time and look for trends
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Introduction in Graph Theory (BASIC CONCEPTS) BASIC CONCEPTS We used decision trees in Unit DT and used them to study decision making. However‚ we did not look at their structure as trees. In fact‚ we didn’t even define a tree precisely. What is a tree? It is a particular type of graph‚ which brings us to the subject of this unit. What is a Graph? There are various types of graphs‚ each with its own definition. Unfortunately‚ some people apply the term “graph” rather loosely‚ so
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Graphs‚ Groups and Surfaces 1 Introduction In this paper‚ we will discuss the interactions among graphs‚ groups and surfaces. For any given graph‚ we know that there is an automorphism group associated with it. On the other hand‚ for any group‚ we could associate with it a graph representation‚ namely a Cayley graph of presentations of the group. We will first describe such a correspondence. Also‚ a graph is always embeddable in some surface. So we will then focus on properties of graphs
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