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1 Introduction to Designing Experiments |
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1 | (2) |
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About Designing Experiments |
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3 | (1) |
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3 | (10) |
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3 | (1) |
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Step 1 Design the Experiment |
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3 | (3) |
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Step 2 Define Factor Constraints |
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6 | (1) |
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Step 3 Add Interaction Terms |
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6 | (1) |
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Step 4 Determine the Number of Runs |
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7 | (1) |
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7 | (2) |
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Step 6 Gather and Enter the Data |
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9 | (1) |
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Step 7 Analyze the Results |
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10 | (3) |
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2 Examples Using the Custom Designer |
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13 | (40) |
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Creating Screening Experiments |
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15 | (14) |
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Creating a Main-Effects-Only Screening Design |
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15 | (1) |
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Creating a Screening Design to Fit All Two-Factor Interactions |
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16 | (2) |
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A Compromise Design Between Main Effects Only and All Interactions |
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18 | (1) |
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Creating `Super' Screening Designs |
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19 | (4) |
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Screening Designs with Flexible Block Sizes |
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23 | (3) |
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Checking for Curvature Using One Extra Run |
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26 | (3) |
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Creating Response Surface Experiments |
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29 | (9) |
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Exploring the Prediction Variance Surface |
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29 | (3) |
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Introducing I-Optimal Designs for Response Surface Modeling |
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32 | (1) |
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A Three-Factor Response Surface Design |
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33 | (1) |
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Response Surface with a Blocking Factor |
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34 | (4) |
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Creating Mixture Experiments |
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38 | (6) |
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Mixtures Having Nonmixture Factors |
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38 | (3) |
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Experiments that are Mixtures of Mixtures |
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41 | (3) |
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Special-Purpose Uses of the Custom Designer |
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44 | (7) |
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Designing Experiments with Fixed Covariate Factors |
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44 | (3) |
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Creating a Design with Two Hard-to-Change Factors: Split Plot |
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47 | (4) |
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51 | (2) |
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3 Building Custom Designs The Basic Steps |
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53 | (34) |
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55 | (12) |
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Enter Responses and Factors into the Custom Designer |
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55 | (4) |
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59 | (1) |
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Select the Number of Runs |
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60 | (1) |
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Understanding Design Evaluation |
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60 | (6) |
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66 | (1) |
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Make the JMP Design Table |
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67 | (1) |
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Creating Random Block Designs |
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67 | (1) |
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Creating Split Plot Designs |
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68 | (1) |
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Creating Split-Split Plot Designs |
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69 | (1) |
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Creating Strip Plot Designs |
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70 | (1) |
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Special Custom Design Commands |
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70 | (10) |
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Save Responses and Save Factors |
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71 | (1) |
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Load Responses and Load Factors |
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72 | (1) |
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Save Constraints and Load Constraints |
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72 | (1) |
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Set Random Seed: Setting the Number Generator |
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73 | (1) |
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73 | (1) |
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Save X Matrix: Viewing the Number of Rows in the Moments Matrix and the Design Matrix (X) in the Log |
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74 | (1) |
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Optimality Criterion: Changing the Design Criterion (D- or I- Optimality) |
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75 | (1) |
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Number of Starts: Changing the Number of Random Starts |
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76 | (1) |
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Sphere Radius: Constraining a Design to a Hypersphere |
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77 | (1) |
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Disallowed Combinations: Accounting for Factor Level Restrictions |
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78 | (1) |
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Advanced Options for the Custom Designer |
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79 | (1) |
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Save Script to Script Window |
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80 | (1) |
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Assigning Column Properties |
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80 | (5) |
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Define Low and High Values (DOE Coding) for Columns |
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81 | (1) |
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Set Columns as Factors for Mixture Experiments |
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81 | (2) |
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Define Response Column Values |
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83 | (1) |
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Assign Columns a Design Role |
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83 | (1) |
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Identify Factor Changes Column Property |
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84 | (1) |
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How Custom Designs Work: Behind the Scenes |
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85 | (2) |
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87 | (26) |
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Screening Design Examples |
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89 | (6) |
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Using Two Continuous Factors and One Categorical Factor |
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89 | (2) |
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Using Five Continuous Factors |
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91 | (4) |
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Creating a Screening Design |
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95 | (10) |
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95 | (1) |
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96 | (1) |
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97 | (3) |
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Display and Modify a Design |
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100 | (3) |
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103 | (1) |
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104 | (1) |
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Create a Plackett-Burman design |
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105 | (1) |
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Analysis of Screening Data |
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106 | (7) |
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Using the Screening Analysis Platform |
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107 | (1) |
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Using the Fit Model Platform |
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108 | (5) |
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5 Response Surface Designs |
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113 | (14) |
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A Box-Behnken Design: The Tennis Ball Example |
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115 | (6) |
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117 | (2) |
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A Response Surface Plot (Contour Profiler) |
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119 | (1) |
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Geometry of a Box-Behnken Design |
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120 | (1) |
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Creating a Response Surface Design |
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121 | (6) |
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Enter Responses and Factors |
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122 | (1) |
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122 | (2) |
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124 | (1) |
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124 | (3) |
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127 | (10) |
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The Five-Factor Reactor Example |
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129 | (5) |
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130 | (4) |
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Creating a Factorial Design |
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134 | (3) |
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Enter Responses and Factors |
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134 | (1) |
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135 | (1) |
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136 | (1) |
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137 | (24) |
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139 | (1) |
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The Optimal Mixture Design |
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139 | (1) |
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The Simplex Centroid Design |
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140 | (3) |
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140 | (1) |
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Simplex Centroid Design Examples |
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141 | (2) |
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The Simplex Lattice Design |
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143 | (2) |
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The Extreme Vertices Design |
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145 | (4) |
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145 | (1) |
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An Extreme Vertices Example with Range Constraints |
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146 | (2) |
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An Extreme Vertices Example with Linear Constraints |
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148 | (1) |
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Extreme Vertices Method: How It Works |
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149 | (1) |
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149 | (1) |
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150 | (1) |
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151 | (2) |
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Whole Model Tests and Analysis of Variance Reports |
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152 | (1) |
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Understanding Response Surface Reports |
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153 | (1) |
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A Chemical Mixture Example |
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153 | (8) |
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153 | (2) |
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Analyze the Mixture Model |
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155 | (1) |
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156 | (2) |
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158 | (1) |
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A Ternary Plot of the Mixture Response Surface |
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158 | (3) |
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8 Discrete Choice Designs |
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161 | (16) |
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163 | (1) |
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Create an Example Choice Experiment |
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164 | (3) |
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Analyze the Example Choice Experiment |
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167 | (2) |
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Design a Choice Experiment Using Prior Information |
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169 | (2) |
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Administer the Survey and Analyze Results |
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171 | (6) |
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Initial Choice Platform Analysis |
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172 | (1) |
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Find Unit Cost and Trade Off Costs with the Profiler |
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173 | (4) |
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177 | (20) |
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Introduction to Space-Filling Designs |
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179 | (1) |
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179 | (3) |
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Creating a Sphere-Packing Design |
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179 | (2) |
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Visualizing the Sphere-Packing Design |
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181 | (1) |
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182 | (2) |
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Creating a Latin Hypercube Design |
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182 | (1) |
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Visualizing the Latin Hypercube Design |
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183 | (1) |
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184 | (1) |
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Comparing Sphere-Packing, Latin Hypercube, and Uniform Methods |
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185 | (2) |
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Minimum Potential Designs |
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187 | (1) |
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188 | (2) |
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Gaussian Process IMSE Optimal Designs |
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190 | (1) |
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Borehole Model: A Sphere-Packing Example |
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190 | (7) |
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Create the Sphere-Packing Design for the Borehole Data |
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191 | (1) |
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Guidelines for the Analysis of Deterministic Data |
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192 | (1) |
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Results of the Borehole Experiment |
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193 | (4) |
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197 | (14) |
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Examples of Nonlinear Designs |
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199 | (8) |
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Using Nonlinear Fit to Find Prior Parameter Estimates |
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199 | (4) |
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Creating a Nonlinear Design with No Prior Data |
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203 | (4) |
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Creating a Nonlinear Design |
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207 | (2) |
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Identify the Response and Factor Column with Formula |
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207 | (1) |
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Set Up Factors and Parameters in the Nonlinear Design Dialog |
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207 | (1) |
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Enter the Number of Runs and Preview the Design |
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208 | (1) |
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Make Table or Augment the Table |
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209 | (1) |
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Advanced Options for the Nonlinear Designer |
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209 | (2) |
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211 | (10) |
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The Taguchi Design Approach |
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213 | (1) |
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213 | (4) |
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215 | (2) |
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Creating a Taguchi Design |
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217 | (4) |
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Detail the Response and Add Factors |
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217 | (1) |
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Choose Inner and Outer Array Designs |
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218 | (1) |
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219 | (1) |
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219 | (2) |
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221 | (22) |
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A D-Optimal Augmentation of the Reactor Example |
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223 | (8) |
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Analyze the Augmented Design |
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225 | (6) |
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Creating an Augmented Design |
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231 | (8) |
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231 | (2) |
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233 | (1) |
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Creating a Foldover Design |
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234 | (1) |
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235 | (1) |
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Adding New Runs and Terms |
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236 | (3) |
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Special Augment Design Commands |
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239 | (2) |
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Save the Design (X) Matrix |
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240 | (1) |
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Modify the Design Criterion (D- or I- Optimality) |
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240 | (1) |
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Select the Number of Random Starts |
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241 | (1) |
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Specify the Sphere Radius Value |
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241 | (1) |
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Disallow Factor Combinations |
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241 | (2) |
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13 Prospective Sample Size and Power |
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243 | (24) |
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Launching the Sample Size and Power Platform |
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245 | (1) |
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One-Sample and Two-Sample Means |
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245 | (6) |
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247 | (2) |
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Sample Size and Power Animation for One Mean |
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249 | (1) |
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250 | (1) |
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251 | (1) |
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One Sample Standard Deviation |
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252 | (2) |
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One Sample Standard Deviation Example |
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253 | (1) |
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One-Sample and Two-Sample Proportions |
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254 | (5) |
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254 | (2) |
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256 | (3) |
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259 | (1) |
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260 | (1) |
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260 | (7) |
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Sigma Quality Level Example |
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261 | (1) |
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Number of Defects Computation Example |
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261 | (6) |
Index Design of Experiments |
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