是什么激发了这个愿望清单请求？我浏览了 Peter Goos 的 LinkedIn 帖子（以及相关出版物）（ 混合整数规划设计实验的模型选择：MIO 和栅格图 | LinkedIn ），我发现栅格图是一种非常有效的可视化，可以帮助选择最相关的术语在一个模型中。
以下是在 JMP 样本索引中提供的数据集“2x3x4 阶乘”上完成的示例，其中评估指标可以更改（在 R²、RMSE、AICc 和 BIC 之间）并用于对不同模型进行排序。栅格图清楚地显示了不同模型在包含术语方面同意或不同意的地方：
您希望看到什么改进？如果可能在某些平台中（例如在具有逐步个性的拟合模型中），那么最好有这种可视化来帮助比较和选择模型中最相关的术语。此可视化示例可以与我之前的愿望清单相关联： https://community.jmp.com/t5/JMP-Wish-List/DoE-Fit-Model-Stepwise-Interactive-visualization-of-models/idi-p/ 572073
@mia_stephens这个愿望与上一个愿望类似，我们讨论了可视化对于模型评估和选择的价值（上面的链接）。
在逐步平台中，我使用“所有可能的模型”选项来生成具有不同项存在的不同模型。
其余步骤可以在以下脚本（从日志中提取并添加了一些注释，对于质量和长度感到抱歉）和附加文件中找到：
// Combine similar TableBoxes into a Data Table (create a datatable based on the output from All Possible Models results)
// → Data Table( "Combined Data Table" )
Local( {obj},
obj = Data Table( "2x3x4 Factorial" ) <<
Fit Model(
Y( :Y ),
Effects( :X1, :X2, :X3, :X1 * :X2, :X1 * :X3, :X2 * :X3 ),
Personality( "Stepwise" ),
Run( Rules( "Whole Effects" ), All Possible Models( 8, 50 ) )
);
Report( obj )["All Possible Models", Table Box( 1 )] << Make Combined Data Table;
obj << Close Window;
);
// Text to columns
Data Table( "Combined Data Table" ) << Text to Columns(
columns( :Model ),
Make Indicator Columns( 1 ),
Delimiters( "," )
);
// Group columns
Data Table( "Combined Data Table" ) << Group Columns(
"X1 etc.",
{:X1, :"X1*X2{y-x}"n, :"X1*X2{z-y&x}"n, :"X1*X3{B&A-C}"n, :"X1*X3{B-A}"n,
:"X1*X3{D-B&A&C}"n, :"X2{y-x}"n, :"X2{y-x}*X3{B&A-C}"n, :"X2{y-x}*X3{B-A}"n,
:"X2{y-x}*X3{D-B&A&C}"n, :"X2{z-y&x}"n, :"X2{z-y&x}*X3{B&A-C}"n,
:"X2{z-y&x}*X3{B-A}"n, :"X2{z-y&x}*X3{D-B&A&C}"n, :"X3{B&A-C}"n, :"X3{B-A}"n,
:"X3{D-B&A&C}"n}
);
// Rename column group: X1 etc. → Terms
Data Table( "Combined Data Table" ) << Rename Column Group( "X1 etc.", "Terms" );
// Stack data table
// → Data Table( "Visualization table" )
Data Table( "Combined Data Table" ) << Stack(
columns( Column Group( "Terms" ) ),
Source Label Column( "Terms" ),
Stacked Data Column( "Presence" ),
Output Table( "Visualization table" )
);
// Change column modeling type: Presence (to facilitate the local data filter in graph builder used after)
Data Table( "Visualization table" ):Presence << Set Modeling Type( "Nominal" );
// Recode column: Model ID (to have models displayed by an ID instead of long names)
Local( {dt, col1},
dt = Data Table( "Visualization table" );
dt << Begin Data Update;
col1 = dt << New Column( dt:Model );
col1 << Set Name( "Model ID" );
dt << Move Selected Columns( {col1}, after( dt:Model ) );
col1 << Set Formula(
Recode(
:Model,
{Num( _rcNow ), Map Value(
_rcOrig,
{"X1", 1, "X1*X2{y-x}", 2, "X1*X2{y-x},X1*X3{B&A-C}", 3,
"X1*X2{y-x},X1*X3{B-A}", 4, "X1*X2{y-x},X1*X3{D-B&A&C}", 5,
"X1*X2{y-x},X2{y-x}*X3{B&A-C}", 6, "X1*X2{y-x},X2{y-x}*X3{B-A}", 7,
"X1*X2{y-x},X2{y-x}*X3{D-B&A&C}", 8,
"X1*X2{y-x},X2{z-y&x}*X3{B&A-C}", 9, "X1*X2{y-x},X2{z-y&x}*X3{B-A}",
10, "X1*X2{y-x},X2{z-y&x}*X3{D-B&A&C}", 11, "X1*X2{z-y&x}", 12,
"X1*X2{z-y&x},X1*X2{y-x}", 13,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C}", 14,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X1*X3{B-A}", 15,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X2{y-x}*X3{B&A-C}", 16,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X2{y-x}*X3{B-A}", 17,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X2{y-x}*X3{D-B&A&C}", 18,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X2{z-y&x}*X3{B&A-C}", 19,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X2{z-y&x}*X3{B-A}", 20,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X2{z-y&x}*X3{D-B&A&C}", 21,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A}", 22,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A},X2{y-x}*X3{B&A-C}", 23,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A},X2{y-x}*X3{B-A}", 24,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A},X2{y-x}*X3{D-B&A&C}", 25,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A},X2{z-y&x}*X3{B&A-C}", 26,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A},X2{z-y&x}*X3{B-A}", 27,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A},X2{z-y&x}*X3{D-B&A&C}", 28,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C}", 29,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C}", 30,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B-A}", 31,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X2{y-x}*X3{B&A-C}", 32,
"X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X2{z-y&x}*X3{D-B&A&C}", 33,
"X1*X2{z-y&x},X1*X2{y-x},X2{y-x}*X3{B&A-C}", 34,
"X1*X2{z-y&x},X1*X2{y-x},X2{y-x}*X3{B-A}", 35,
"X1*X2{z-y&x},X1*X2{y-x},X2{y-x}*X3{D-B&A&C}", 36,
"X1*X2{z-y&x},X1*X2{y-x},X2{z-y&x}*X3{B&A-C}", 37,
"X1*X2{z-y&x},X1*X2{y-x},X2{z-y&x}*X3{B-A}", 38,
"X1*X2{z-y&x},X1*X2{y-x},X2{z-y&x}*X3{D-B&A&C}", 39,
"X1*X2{z-y&x},X1*X2{y-x},X2{z-y&x}*X3{D-B&A&C},X2{y-x}*X3{B&A-C}",
40,
"X1*X2{z-y&x},X1*X2{y-x},X2{z-y&x}*X3{D-B&A&C},X2{y-x}*X3{D-B&A&C}",
41, "X1*X2{z-y&x},X1*X3{B&A-C}", 42,
"X1*X2{z-y&x},X1*X3{B&A-C},X1*X3{B-A}", 43,
"X1*X2{z-y&x},X1*X3{B&A-C},X2{y-x}*X3{B&A-C}", 44,
"X1*X2{z-y&x},X1*X3{B&A-C},X2{y-x}*X3{B-A}", 45,
"X1*X2{z-y&x},X1*X3{B&A-C},X2{y-x}*X3{D-B&A&C}", 46,
"X1*X2{z-y&x},X1*X3{B&A-C},X2{z-y&x}*X3{B&A-C}", 47,
"X1*X2{z-y&x},X1*X3{B&A-C},X2{z-y&x}*X3{D-B&A&C}", 48,
"X1*X2{z-y&x},X1*X3{B-A}", 49,
"X1*X2{z-y&x},X1*X3{B-A},X2{y-x}*X3{B&A-C}", 50,
"X1*X2{z-y&x},X1*X3{B-A},X2{y-x}*X3{B-A}", 51,
"X1*X2{z-y&x},X1*X3{B-A},X2{y-x}*X3{D-B&A&C}", 52,
"X1*X2{z-y&x},X1*X3{B-A},X2{z-y&x}*X3{B&A-C}", 53,
"X1*X2{z-y&x},X1*X3{B-A},X2{z-y&x}*X3{B-A}", 54,
"X1*X2{z-y&x},X1*X3{B-A},X2{z-y&x}*X3{D-B&A&C}", 55,
"X1*X2{z-y&x},X1*X3{D-B&A&C}", 56,
"X1*X2{z-y&x},X1*X3{D-B&A&C},X1*X3{B&A-C}", 57,
"X1*X2{z-y&x},X1*X3{D-B&A&C},X1*X3{B-A}", 58,
"X1*X2{z-y&x},X2{y-x}*X3{B&A-C}", 59, "X1*X2{z-y&x},X2{y-x}*X3{B-A}",
60, "X1*X2{z-y&x},X2{y-x}*X3{D-B&A&C}", 61,
"X1*X2{z-y&x},X2{z-y&x}*X3{B&A-C}", 62,
"X1*X2{z-y&x},X2{z-y&x}*X3{B-A}", 63,
"X1*X2{z-y&x},X2{z-y&x}*X3{D-B&A&C}", 64, "X1*X3{B&A-C}", 65,
"X1*X3{B&A-C},X1*X3{B-A}", 66, "X1*X3{B&A-C},X2{y-x}*X3{B&A-C}", 67,
"X1*X3{B&A-C},X2{y-x}*X3{B-A}", 68,
"X1*X3{B&A-C},X2{y-x}*X3{D-B&A&C}", 69,
"X1*X3{B&A-C},X2{z-y&x}*X3{B&A-C}", 70,
"X1*X3{B&A-C},X2{z-y&x}*X3{B-A}", 71,
"X1*X3{B&A-C},X2{z-y&x}*X3{D-B&A&C}", 72, "X1*X3{B-A}", 73,
"X1*X3{D-B&A&C}", 74, "X1*X3{D-B&A&C},X1*X3{B&A-C}", 75,
"X1*X3{D-B&A&C},X1*X3{B-A}", 76, "X1,X1*X2{y-x}", 77,
"X1,X1*X2{z-y&x}", 78, "X1,X1*X2{z-y&x},X1*X2{y-x}", 79,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C}", 80,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X1*X3{B-A}", 81,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X2{y-x}*X3{B&A-C}", 82,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X2{y-x}*X3{B-A}", 83,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X2{y-x}*X3{D-B&A&C}", 84,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X2{z-y&x}*X3{B&A-C}", 85,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X2{z-y&x}*X3{B-A}", 86,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B&A-C},X2{z-y&x}*X3{D-B&A&C}", 87,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A}", 88,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A},X2{y-x}*X3{B&A-C}", 89,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A},X2{y-x}*X3{B-A}", 90,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A},X2{y-x}*X3{D-B&A&C}", 91,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A},X2{z-y&x}*X3{B&A-C}", 92,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A},X2{z-y&x}*X3{B-A}", 93,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{B-A},X2{z-y&x}*X3{D-B&A&C}", 94,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C}", 95,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C}", 96,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A}",
97,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{y-x}*X3{B&A-C}",
98,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{y-x}*X3{B&A-C},X2{y-x}*X3{B-A}",
99,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{y-x}*X3{B-A}",
100,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{y-x}*X3{D-B&A&C}",
101,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{y-x}*X3{D-B&A&C},X2{y-x}*X3{B&A-C}",
102,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{y-x}*X3{D-B&A&C},X2{y-x}*X3{B-A}",
103,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{B&A-C}",
104,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{B&A-C},X2{y-x}*X3{B&A-C}",
105,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{B&A-C},X2{y-x}*X3{B-A}",
106,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{B&A-C},X2{y-x}*X3{D-B&A&C}",
107,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{B&A-C},X2{z-y&x}*X3{B-A}",
108,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{B-A}",
109,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{B-A},X2{y-x}*X3{B&A-C}",
110,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{B-A},X2{y-x}*X3{B-A}",
111,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{B-A},X2{y-x}*X3{D-B&A&C}",
112,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{D-B&A&C}",
113,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{D-B&A&C},X2{y-x}*X3{B&A-C}",
114,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{D-B&A&C},X2{y-x}*X3{B-A}",
115,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{D-B&A&C},X2{y-x}*X3{D-B&A&C}",
116,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{D-B&A&C},X2{z-y&x}*X3{B&A-C}",
117,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X1*X3{B-A},X2{z-y&x}*X3{D-B&A&C},X2{z-y&x}*X3{B-A}",
118,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{y-x}*X3{B&A-C}",
119,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{y-x}*X3{B&A-C},X2{y-x}*X3{B-A}",
120,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{y-x}*X3{B-A}",
121,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{y-x}*X3{D-B&A&C}",
122,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{y-x}*X3{D-B&A&C},X2{y-x}*X3{B&A-C}",
123,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{y-x}*X3{D-B&A&C},X2{y-x}*X3{B-A}",
124,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{z-y&x}*X3{B&A-C}",
125,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{z-y&x}*X3{B&A-C},X2{y-x}*X3{B&A-C}",
126,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{z-y&x}*X3{B&A-C},X2{y-x}*X3{D-B&A&C}",
127,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{z-y&x}*X3{B-A}",
128,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{z-y&x}*X3{B-A},X2{y-x}*X3{B&A-C}",
129,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{z-y&x}*X3{B-A},X2{y-x}*X3{D-B&A&C}",
130,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{z-y&x}*X3{D-B&A&C}",
131,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{z-y&x}*X3{D-B&A&C},X2{y-x}*X3{B&A-C}",
132,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{z-y&x}*X3{D-B&A&C},X2{y-x}*X3{B-A}",
133,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{z-y&x}*X3{D-B&A&C},X2{y-x}*X3{D-B&A&C}",
134,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{z-y&x}*X3{D-B&A&C},X2{z-y&x}*X3{B&A-C}",
135,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B&A-C},X2{z-y&x}*X3{D-B&A&C},X2{z-y&x}*X3{B-A}",
136, "X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B-A}", 137,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B-A},X2{y-x}*X3{B&A-C}",
138,
"X1,X1*X2{z-y&x},X1*X2{y-x},X1*X3{D-B&A&C},X1*X3{B-A},X2{y-x}*X3{B-A}",
139,
"X1,X1*X2{z-y&x},X1*X2{y…
//Finally, the raster plot!
Graph Builder(
Size( 936, 645 ),
Show Control Panel( 0 ),
Variables(
X( :Terms ),
Y( :Model ID, Order By( :RSquare, Descending, Order Statistic( "Mean" ) ) ),
Color( :RSquare )
),
Elements( Heatmap( X, Y, Legend( 10 ) ) ),
Local Data Filter(
Close Outline( 1 ),
Add Filter( columns( :Presence ), Where( :Presence == 1 ) )
),
Column Switcher(
:RSquare,
{:RSquare, :RMSE, :AICc, :BIC},
Title( "Evaluation metric" )
),
SendToReport(
Dispatch(
{},
"400",
ScaleBox,
{Legend Model(
10,
Properties(
0,
{gradient(
{Color Theme( "Stoplight Bad to Good"(1) ), Width( 12 )}
)},
Item ID( "RSquare", 1 )
)
)}
),
Dispatch(
{},
"graph title",
TextEditBox,
{Set Text( "Raster plot: Model comparison and terms selection" )}
)
)
);
数据表“组合数据表”包含创建栅格图的“可视化数据表”（如果您想查看并更改评估指标，也可以将其保存为脚本）。
为了减少和优化多个模型的计算（在模型中存在大量因素和可能的项的情况下，这可能是计算密集型的），可以以与设计相同的方式实施一些保障措施和模型创建定义DoE 的资源管理器，可以并行创建多个设计。一些要定义的选项可能是模型中包含的术语的最高顺序、创建了多少个不同的模型、显示了多少……
为什么这个想法很重要？ “所有模型都是错误的，但有些模型是有用的”可以是一个很好的引用来说明这种类型的可视化的重要性：通过对按相关性排名的几个模型进行视觉比较（R²、信息标准、RMSE，...选择）及其包含的术语，任何用户都可以更确定/更有信心地定义模型中包含哪些术语，甚至选择组合几个同样好的模型。由于组合爆炸，模型的多重性通常被视为一个问题，但这种对大量模型进行直观总结和比较的方法可以帮助将模型的多重性视为更好建模和决策的机会。
@Mark_Bailey和@jacob_rhyne ，在我们在能源部专家展台的探索峰会上进行讨论后:)
