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let g_lastHovered = "";
function hideAllDetails()
{
$(".container-feature-detail").hide();
$(".container-df-associations").hide();
$("span.bg-tab-summary-rollover").hide();
}
// GLOBAL EVENTS
// ---------------------------------------------------------------------------------------------------------------------------
// EVENT: [ANYWHERE] RIGHT-CLICK REMOVES SELECTION
// $(document).contextmenu(function() {
// if (g_snapped != "")
// {
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// hideAllDetails();
// }
// if (g_lastHovered != "")
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// }
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$("span.bg-tab-summary-rollover").hide();
hideAllDetails();
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// INITIALIZATION
// --------------------------------------------------------
hideAllDetails();
$("span.bg-tab-summary-rollover").hide();
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$("#col2").height(g_height);
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$("#" + $(this).data("rollover-span")).removeClass("bg-tab-summary-rollover-locked");
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$("#" + $(this).data("rollover-span")).addClass("bg-tab-summary-rollover");
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}
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$("#" + $(this).data("rollover-span")).removeClass("bg-tab-summary-rollover");
$("#" + $(this).data("rollover-span")).addClass("bg-tab-summary-rollover-locked");
g_snapped = $(this).parent().attr('id');
// $("#" + $(this).data("detail-div")).show();
//$(g_lastHovered).show();
// alert(this.parent().id);
}
}
);
// SPECIFIC BUTTONS
// ---------------------------------------------------------------------------------------------------------------------------
// SUMMARY: ASSOCIATIONS
$("#button-summary-associations-source, #button-summary-associations-compare").hover(
// ENTER function
function()
{
if(g_snapped=="")
{
hideAllDetails();
$("#" + $(this).data("detail-div")).show();
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}
g_lastHovered = "#df-assoc";
},
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hideAllDetails();
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if(g_snapped == this.id)
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g_snapped = "";
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g_snapped = this.id;
}
});
// DETAIL GRAPH BUTTONS
$(".button-bin").click(function() {
which_id = $(this).attr('data-target');
$("#"+which_id).attr('class', $(this).attr('data-new_class') + " pos-detail-num-graph");
});
}); // $(document).ready(... </script>
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format('truetype');
}
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format('truetype');
}
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) format('truetype');
}
body
{
overflow-x: hidden;
background-color: #f7f7f7;
color: #58544f;
margin-top: 0px;
}
.isHidden { display: none; }
.page-root
{
width: 1880px;
overflow: visible;
margin: 0 auto;
position: relative;
}
.page-column-main { width: 930px; position: absolute;}
.page-column-detail { position: absolute; left: 1005px; }
.page-all-summaries { position: absolute; top:160px; left: -12px; width: 960px; }
.pos-feature-summary
{
width: 1056px;
height:162px;
position: relative;
}
.container-feature-summary
{
width: 1056px;
height:175px;
position: absolute;
}
.container-feature-summary-target
{
width: 1056px;
height:175px;
position: relative;
}
.container-feature-detail
{
height:900px;position:sticky;top:0;
}
.container-feature-detail-vertical
{
width: 900px;height:900px;position:absolute; top: 151px; left:63px
}
.container-feature-detail__offset
{
height:900px;position:absolute;top:0px;left:-17px
}
.color-source { color: #0088ed; }
.color-source-target { color: #004bd1; }
.color-compare { color: #f77721; }
.color-compare-target { color: #e54600; }
.color-normal { color: #58544f; }
.color-target-summary { color: #CFC8BC; }
.color-light { color: #837d76; }
.color-red { color: #ff0000; }
.dim { opacity: 0.5; }
.color-title-disabled { color: #e2e2e2; }
a { color: #58544f; }
.text-dataframe-title { font-family: RobotoBoldCond; font-size: 24px; }
.text-dataframe-title-small { font-family: RobotoBoldCond; font-size: 20px; }
.text-large-bold { font-family: RobotoBoldCond; font-size: 15.4px; }
.text-med-bold { font-family: RobotoBoldCond; font-size: 12px; }
.text-med { font-family: RobotoMed; font-size: 12px; }
.text-small-med { font-family: RobotoMed; font-size: 10px; }
.text-small-bold { font-family: RobotoBoldCond; font-size: 10px; }
.text-label { font-family: RobotoReg; font-size: 11px;}
.text-value { font-family: RobotoMed; font-size: 11px; }
.text-distinct { font-family: RobotoMed; font-size: 12px; font-weight: bold;}
.text-credits { font-family: RobotoReg; font-size: 9px;}
.pos-logo-group { position: absolute; top:0px; left:0px; width: 380px; height: 200px; text-align: center;}
.pos-logo { position: relative;
margin-left: auto;
margin-right: auto;
top: 32px; }
.pos-credits { position: relative; top:26px; text-align: center; }
.row-colored { background-color: #00000008; }
.row-missing { background-color: #00000008; text-indent: 4px; height: 16px; width: 250px; }
.assoc-row { height: 13px; line-height: 11px; text-indent: 4px; }
.row-numeric-summary { height: 13px; line-height: 11px; width: 140px; }
.row-separator-bottom { border-bottom: 1px solid #00000018; }
.row-separator-top { border-top: 1px solid #00000018; }
.breakdown-row { height: 13px; line-height: 11px; text-indent: 4px; }
.breakdown-row-header { height: 26px; text-indent: 4px; }
.breakdown-row-header-2-lines { height: 30px; text-indent: 4px; }
.breakdown-hr { position:absolute; top: 13px; left: 10px; width: 592px; }
.breakdown-hr-2-lines { position:absolute; top: 20px; left: 10px; width: 592px; }
/* TAB ICON/NAME */
.text-title-tab { font-family: RobotoBoldCond; font-size: 15.4px; position: absolute; left: 74px; top: 24px; }
.pos-tab-image { position: absolute; left: 45px; top: 21px; }
.pos-detail-tab-icon-text__offset { position: absolute; left: -4px; top: -4px; }
.pos-text-title-tab__no-icon { position: absolute; left: 37px; top: 17px; }
/*
DATAFRAME SUMMARY
------------------------------------*/
.pos-dataframe-summary-title-source { position: absolute; left: 0px; top: 12px; width: 250px; text-align: right; }
.pos-dataframe-summary-title-compare { position: absolute; left: 350px; top: 12px; width: 250px; text-align: left; }
.pos-dataframe-summary-title-compare-none { position: absolute; left: 350px; top: 16px; width: 250px; text-align: left; }
.pos-dataframe-summary { position: absolute; top: 9px; left: 380px; }
.pos-dataframe-summary-rows { position: absolute; top: 47px; left: 19px; }
.dataframe-summary-row { height: 13px; width: 563px; line-height: 12px; }
.pos-df-summary-source { position: absolute; left: 0px; width: 231px; text-align: right;}
.pos-df-summary-center { position: absolute; left: 231px; width: 100px; text-align: center;}
.pos-df-summary-compare { position: absolute; left: 331px; width: 200px; text-align: left;}
.size-df-summary-button { width: 120px; height: 28px; }
.pos-df-summary-button-assoc-source { position: absolute; top: 63px; left: 10px; }
.pos-df-summary-button-assoc-compare { position: absolute; top: 63px; left: 433px; }
/*
FEATURE SUMMARY
------------------------------------*/
.summary-number
{
position: absolute; top: 17px; left: 0px; width: 34px;
font-family: RobotoBoldCond; font-size: 26px;
color: #d9d9d9; text-align: right;
}
/* BASE STATS */
.pos-base-stats { position: absolute; top: 65px; left: 74px; }
.pos-base-stats-in-detail { position: absolute; top: 49px; left: 68px; }
.base-stats-row { height: 13px; width: 200px; }
.pos-base-stats__label { position: absolute; left: 0px; text-align: left;}
.pos-base-stats__source { position: absolute; left: 55px; width: 55px; text-align: right;}
.pos-base-stats__source-perc { position: absolute; left: 113px; width: 35px; text-align: right;}
.pos-base-stats__compare { position: absolute; left: 153px; width: 55px; text-align: right;}
.pos-base-stats__compare-perc { position: absolute; left: 211px; width: 35px; text-align: right;}
/* These are all NUMERICAL SUMMARY actually! */
.pos-summary-numeric-group1 { position: absolute; top: 67px; left: 372px; }
.pos-summary-numeric-group2 { position: absolute; top: 67px; left: 560px; }
.pos-summary-numeric-source { position: absolute; left: 40px; width: 50px; text-align: right;}
.pos-summary-numeric-compare { position: absolute; left: 90px; width: 50px; text-align: right;}
.pos-detail-num__top { position: absolute; top: 63px; line-height: 13px; }
.pos-detail-num-col1__labels { left: 320px; text-align: left; }
.pos-detail-num-col1__source { right: 636px; text-align: right;}
.pos-detail-num-col1__compare { right: 581px; text-align: right; }
.pos-detail-num-col2__labels { left: 520px; text-align: left; }
.pos-detail-num-col2__source { right: 441px; text-align: right;}
.pos-detail-num-col2__compare { right: 386px; text-align: right; }
.pos-summary-text { position: absolute; left: 372px; top: 67px; }
.summary-text { overflow: hidden; text-overflow: ellipsis; position: absolute; height: 14px; white-space: nowrap; }
.pos-minigraph-cat { position: absolute; right: 40px; top: 62px; }
.pos-minigraph-numeric { position: absolute; right: 40px; top: 62px; }
.selector {}
.selector__body { z-index:10; position: absolute; left: 0px; top:40px; width: 1040px; height: 134px; }
.selector__bottom { z-index:10; position: absolute; left: 305px; top:174px; width: 735px; height: 22px; }
.selector__top { z-index:10; position: absolute; left: 0px; top:16px; width: 305px; height: 24px; }
/*
DETAILS
------------------------------------*/
.pos-detail-cat-graph { position: absolute; left: 45px; top: 120px; }
.pos-detail-cat-breakdown { position: absolute; left: 44px; overflow: hidden; }
.pos-detail-num-graph { position: absolute; left: 50px; top: 78px; }
.pos-detail-num-buttons { position: absolute; left: 400px; top: 46px; width: 212px; }
.pos-detail-assoc-graph { position: absolute; left: 28px; top: 104px; }
.pos-detail-assoc-desc-text { position: absolute; left: 37px; top: 41px; width: 800px; line-height: 11px;}
.pos-detail-text { position: absolute; left: 45px; top: 75px; }
/* DETAIL LISTS */
.container-detail-assoc { position: absolute; left: 40px; top: 27px; width: 215px;}
.pos-detail-num-most { position: absolute; left: 20px; top: 606px; }
.pos-detail-num-min { position: absolute; left: 313px; top: 606px; }
.pos-detail-num-max { position: absolute; left: 607px; top: 606px; }
.pos-detail-num-label { position: absolute; left: 0px; width: 56px; }
.pos-detail-num-source-pair { position: absolute; width: 84px; left: 53px;}
.pos-detail-num-compare-pair { position: absolute; width: 84px; left: 135px;}
.pos-detail-num-pair-pos__num { position: absolute; left: 0px; width: 42px; text-align: right;}
.pos-detail-num-pair-pos__perc { position: absolute; left: 49px; width: 30px; text-align: right; }
/* Number, percentage pairs in CATEGORICAL breakdown */
.pair__col { position: absolute; width: 84px; }
.pair__header { position: absolute; width: 79px; text-align: center;}
.pair-pos__num { position: absolute; left: 0px; width: 42px; text-align: right;}
.pair-pos__perc { position: absolute; left: 49px; width: 30px; text-align: right; }
/* DETAIL-ASSOC */
.pos-detail-cat-assoc-1 { position: absolute; left: 618px; top: 28px; width: 275px;}
.pos-detail-cat-assoc-CN { position: absolute; left: 618px; top: 565px; width: 275px;}
.pos-assoc-row__label { position: absolute; left: 0px; overflow: hidden; text-overflow: ellipsis;
white-space: nowrap;}
.pos-assoc-row__source { position: absolute; left: 150px; text-align: right; width: 30px; }
.pos-assoc-row__compare { position: absolute; left: 120px; text-align: right; width: 30px; }
hr { background-color: #58544f; height: 1px; border-width: 0px; }
button
{
box-shadow:inset 0px 1px 0px 0px #ffffff;
background:linear-gradient(to bottom, #f9f9f9 5%, #e9e9e9 100%);
background-color:#f9f9f9;
border-radius:6px;
border:1px solid #dcdcdc;
display:inline-block;
cursor:pointer;
color:#666666;
font-family:Arial;
font-size:10px;
padding:3px 13px;
text-decoration:none;
text-shadow:0px 1px 0px #ffffff;
}
.button:hover {
background:linear-gradient(to bottom, #e9e9e9 5%, #f9f9f9 100%);
background-color: #feff34;
}
.button:active {
background-color:#ffffff;
}
</style>
<style> span.icon-expand { content: url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABwAAAAcCAYAAAByDd+UAAAAGXRFWHRTb2Z0d2FyZQBBZG9iZSBJbWFnZVJlYWR5ccllPAAAALRJREFUeNpi/P//PwM9ARMDncGohVQHLATkDYA4gEQzD0AxdgBKpTjw/P/kg/m4zMVlWQKSRgE8jkLHAkgOTcCmBlccKkDpRCD+QEJwfkDSo0DNRAMqLfbjkRcYzYeDJh8ixxk6cMAizkgtCw9gsYwBbwan0EJHLD4+gEV8NNEMrlSKr0hjpLYPH0CLp/n4iikcRdp8JDMGvnpiJNBqc0DKc8SCDUB8AWdcjDYTRy0kFQAEGAAqdjq/C2RykQAAAABJRU5ErkJggg==);}
span.icon-categorical { content: url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABwAAAAcCAYAAAByDd+UAAAAGXRFWHRTb2Z0d2FyZQBBZG9iZSBJbWFnZVJlYWR5ccllPAAAAOFJREFUeNpi/P//PwM9ARMDncGohVQHLHjkHKAYHTwA4gVQdgIQK2BRcwCKMQEolWLBCf/xgwYoxgcSsJmNy4cwVxcC8QUkcQMg7gdieyQxXGoUSA1SBqhBB6igZjSVwkE8WkqVJ1MNwVTqAMTv8aTA/VCMC7yHmoFhNiOewlsBms8YcORFBlwpEZpPHwwKH7LgKWUEoC59iBY/CVh8g02NA7bsQijRLETT5IDFQmLUjOZDlHIRH59YNQQthCXpfhzyB5Hiq5+AGURZCMtHhOrDB6TWh4yjrbZRCwe9hQABBgAyc1dqBJEdOQAAAABJRU5ErkJggg==);}
span.icon-collapse { content: url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABwAAAAcCAYAAAByDd+UAAAAGXRFWHRTb2Z0d2FyZQBBZG9iZSBJbWFnZVJlYWR5ccllPAAAAJxJREFUeNpi/P//PwM9ARMDncGohVQHLATkDYA4gEQzD0AxdgBKpTjw/P/kg/m4zMVlWQKSRgE8jkLHAkgOTcCmBlccKkDpRCD+QEJwfkDSo0DPRCMwmg8HTT6E5x4i1TFSy8ID9Pah42iiGZIWfqCnhQ+gxdN8fMUUjiJtPpIZA189MRJotTlAMSlgAxBfwFkyjDYTRy0kFQAEGAD+JDS/pyABgwAAAABJRU5ErkJggg==);}
span.bg-tab-summary { position: absolute; z-index:-1000; content: 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);}
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);}
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span.association-graph-source::before { content: 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);}
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Associations
</html>
connect4
NO COMPARISON TARGET
67557
ROWS
0
DUPLICATES
17.2 MB
RAM
127
FEATURES
127
CATEGORICAL
0
NUMERICAL
0
TEXT
1
0
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
2
1
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
3
2
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
4
3
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
5
4
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
6
5
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
7
6
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
8
7
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
9
8
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
10
9
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
11
10
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
12
11
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
13
12
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
14
13
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
15
14
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
16
15
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
17
16
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
18
17
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
19
18
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
20
19
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
21
20
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
22
21
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
23
22
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
24
23
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
25
24
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
26
25
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
27
26
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
28
27
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
29
28
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
30
29
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
31
30
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
32
31
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
33
32
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
34
33
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
35
34
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
36
35
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
37
36
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
38
37
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
39
38
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
40
39
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
41
40
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
42
41
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
43
42
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
44
43
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
45
44
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
46
45
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
47
46
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
48
47
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
49
48
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
50
49
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
51
50
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
52
51
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
53
52
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
54
53
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
55
54
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
56
55
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
57
56
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
58
57
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
59
58
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
60
59
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
61
60
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
62
61
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
63
62
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
64
63
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
65
64
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
66
65
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
67
66
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
68
67
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
69
68
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
70
69
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
71
70
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
72
71
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
73
72
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
74
73
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
75
74
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
76
75
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
77
76
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
78
77
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
79
78
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
80
79
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
81
80
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
82
81
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
83
82
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
84
83
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
85
84
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
86
85
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
87
86
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
88
87
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
89
88
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
90
89
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
91
90
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
92
91
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
93
92
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
94
93
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
95
94
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
96
95
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
97
96
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
98
97
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
99
98
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
100
99
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
101
100
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
102
101
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
103
102
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
104
103
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
105
104
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
106
105
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
107
106
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
108
107
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
109
108
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
110
109
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
111
110
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
112
111
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
113
112
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
114
113
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
115
114
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
116
115
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
117
116
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
118
117
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
119
118
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
120
119
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
121
120
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
122
121
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
123
122
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
124
123
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
125
124
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
126
125
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
2
(0%)
127
126
VALUES:
67,557
(100%)
MISSING:
---
DISTINCT:
3
(0%)
Associations
Showing ONLY dataset "connect4"
• SQUARES are categorical associations (uncertainty coefficient & correlation ratio) from 0 to 1. The uncertainty coefficient is assymmetrical, (approximating how much the elements on the left PROVIDE INFORMATION on elements in the row).
• CIRCLES are numerical correlations (Pearson's) from -1 to 1.
• The trivial DIAGONAL is intentionally left blank for clarity.
• SQUARES are categorical associations (uncertainty coefficient & correlation ratio) from 0 to 1. The uncertainty coefficient is assymmetrical, (approximating how much the elements on the left PROVIDE INFORMATION on elements in the row).
• CIRCLES are numerical correlations (Pearson's) from -1 to 1.
• The trivial DIAGONAL is intentionally left blank for clarity.
Associations
Showing ONLY dataset "None"
• SQUARES are categorical associations (uncertainty coefficient & correlation ratio) from 0 to 1. The uncertainty coefficient is assymmetrical, (approximating how much the elements on the left PROVIDE INFORMATION on elements in the row).
• CIRCLES are numerical correlations (Pearson's) from -1 to 1.
• The trivial DIAGONAL is intentionally left blank for clarity.
• SQUARES are categorical associations (uncertainty coefficient & correlation ratio) from 0 to 1. The uncertainty coefficient is assymmetrical, (approximating how much the elements on the left PROVIDE INFORMATION on elements in the row).
• CIRCLES are numerical correlations (Pearson's) from -1 to 1.
• The trivial DIAGONAL is intentionally left blank for clarity.
MISSING:
---
TOP CATEGORIES
0
45,306
67%
1
22,251
33%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
0
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
1
0.30
2
0.25
15
0.09
5
0.09
4
0.09
16
0.09
8
0.08
17
0.07
7
0.06
13
0.06
12
0.05
10
0.05
11
0.04
14
0.04
THESE FEATURES GIVE INFORMATION
ON 0:
ON 0:
1
0.31
2
0.24
4
0.09
5
0.07
7
0.04
8
0.04
36
0.03
10
0.02
126
0.02
18
0.02
90
0.02
37
0.01
13
0.01
11
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
0
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
42,575
63%
1
24,982
37%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
1
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
4
0.34
0
0.31
2
0.29
7
0.20
3
0.20
5
0.20
8
0.15
6
0.14
10
0.14
11
0.12
9
0.11
13
0.11
14
0.09
12
0.09
THESE FEATURES GIVE INFORMATION
ON 1:
ON 1:
4
0.34
0
0.30
2
0.27
7
0.14
3
0.14
5
0.14
8
0.07
6
0.07
10
0.07
11
0.03
9
0.03
13
0.02
40
0.02
37
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
1
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
47,233
70%
1
20,324
30%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
2
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
1
0.27
0
0.24
3
0.06
4
0.05
6
0.04
89
0.02
7
0.02
88
0.02
126
0.02
107
0.02
106
0.02
125
0.02
124
0.02
15
0.01
THESE FEATURES GIVE INFORMATION
ON 2:
ON 2:
1
0.29
0
0.25
4
0.05
3
0.05
126
0.03
6
0.02
7
0.01
20
0.01
92
0.01
38
0.01
18
0.01
110
0.00
74
0.00
41
0.00
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
2
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
55,409
82%
1
12,148
18%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
3
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
4
0.34
8
0.21
1
0.14
7
0.14
11
0.13
10
0.09
5
0.08
13
0.06
12
0.05
14
0.05
2
0.05
17
0.04
9
0.03
33
0.03
THESE FEATURES GIVE INFORMATION
ON 3:
ON 3:
4
0.47
1
0.20
7
0.14
8
0.14
5
0.08
10
0.06
2
0.06
11
0.05
13
0.02
0
0.02
40
0.01
6
0.01
43
0.01
37
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
3
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
43,385
64%
0
24,172
36%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
4
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
7
0.48
3
0.47
5
0.47
8
0.34
1
0.34
6
0.33
10
0.33
11
0.26
9
0.26
13
0.24
14
0.21
12
0.21
16
0.18
17
0.17
THESE FEATURES GIVE INFORMATION
ON 4:
ON 4:
7
0.34
3
0.34
1
0.34
5
0.34
8
0.16
6
0.15
10
0.15
0
0.09
11
0.08
9
0.07
13
0.06
2
0.05
14
0.03
12
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
4
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
55,533
82%
1
12,024
18%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
5
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
4
0.34
6
0.20
1
0.14
7
0.13
9
0.12
15
0.11
10
0.08
3
0.08
16
0.07
0
0.07
13
0.07
14
0.06
12
0.05
17
0.05
THESE FEATURES GIVE INFORMATION
ON 5:
ON 5:
4
0.47
1
0.20
7
0.13
6
0.13
0
0.09
3
0.08
10
0.05
9
0.05
13
0.02
8
0.01
40
0.01
43
0.01
37
0.01
11
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
5
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
61,608
91%
1
5,949
9%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
6
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
7
0.37
11
0.26
10
0.20
14
0.17
4
0.15
13
0.13
5
0.13
15
0.08
16
0.08
1
0.07
17
0.06
12
0.06
9
0.06
8
0.03
THESE FEATURES GIVE INFORMATION
ON 6:
ON 6:
7
0.58
4
0.33
5
0.20
10
0.20
11
0.16
1
0.14
13
0.07
14
0.05
2
0.04
9
0.03
8
0.03
40
0.02
43
0.02
3
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
6
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
55,333
82%
0
12,224
18%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
7
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
8
0.59
6
0.58
10
0.58
11
0.45
9
0.44
13
0.41
14
0.35
4
0.34
12
0.34
16
0.29
17
0.28
15
0.24
1
0.14
3
0.14
THESE FEATURES GIVE INFORMATION
ON 7:
ON 7:
4
0.48
8
0.39
6
0.37
10
0.36
1
0.20
11
0.18
9
0.16
3
0.14
5
0.13
13
0.13
14
0.06
12
0.06
0
0.06
40
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
7
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
61,282
91%
1
6,275
9%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
8
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
7
0.39
9
0.27
10
0.20
12
0.18
4
0.16
13
0.14
3
0.14
17
0.12
16
0.12
15
0.07
1
0.07
11
0.07
14
0.06
0
0.04
THESE FEATURES GIVE INFORMATION
ON 8:
ON 8:
7
0.59
4
0.34
3
0.21
10
0.19
9
0.15
1
0.15
0
0.08
13
0.07
12
0.05
11
0.04
6
0.03
40
0.03
37
0.02
43
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
8
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
64,706
96%
1
2,851
4%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
9
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
10
0.38
14
0.31
13
0.21
16
0.20
15
0.19
17
0.17
7
0.16
8
0.15
4
0.07
12
0.07
5
0.05
6
0.03
1
0.03
46
0.01
THESE FEATURES GIVE INFORMATION
ON 9:
ON 9:
10
0.65
7
0.44
8
0.27
4
0.26
13
0.18
14
0.15
5
0.12
1
0.11
6
0.06
16
0.05
40
0.04
0
0.04
37
0.03
12
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
9
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
61,616
91%
0
5,941
9%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
10
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
11
0.67
9
0.65
13
0.60
14
0.50
12
0.50
16
0.42
17
0.40
7
0.36
15
0.34
6
0.20
8
0.19
4
0.15
1
0.07
3
0.06
THESE FEATURES GIVE INFORMATION
ON 10:
ON 10:
7
0.58
11
0.42
9
0.38
4
0.33
13
0.30
8
0.20
6
0.20
14
0.15
1
0.14
12
0.14
3
0.09
5
0.08
16
0.06
0
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
10
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
64,467
95%
1
3,090
5%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
11
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
10
0.42
12
0.34
13
0.24
7
0.18
6
0.16
17
0.12
16
0.12
14
0.09
4
0.08
15
0.07
3
0.05
8
0.04
1
0.03
0
0.01
THESE FEATURES GIVE INFORMATION
ON 11:
ON 11:
10
0.67
7
0.45
4
0.26
6
0.26
13
0.19
12
0.16
3
0.13
1
0.12
8
0.07
0
0.04
14
0.04
40
0.04
37
0.03
43
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
11
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
66,420
98%
1
1,137
2%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
12
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
13
0.42
17
0.35
16
0.25
11
0.16
10
0.14
7
0.06
8
0.05
9
0.03
4
0.03
15
0.02
6
0.02
1
0.01
3
0.01
5
0.01
THESE FEATURES GIVE INFORMATION
ON 12:
ON 12:
13
0.72
10
0.50
7
0.34
11
0.34
4
0.21
8
0.18
17
0.14
16
0.13
1
0.09
9
0.07
6
0.06
40
0.06
3
0.05
37
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
12
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
65,265
97%
0
2,292
3%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
13
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
14
0.73
12
0.72
16
0.60
17
0.56
15
0.48
10
0.30
11
0.19
9
0.18
7
0.13
8
0.07
6
0.07
4
0.06
1
0.02
5
0.02
THESE FEATURES GIVE INFORMATION
ON 13:
ON 13:
10
0.60
14
0.43
12
0.42
7
0.41
4
0.24
11
0.24
9
0.21
16
0.18
8
0.14
6
0.13
17
0.13
1
0.11
5
0.07
40
0.06
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
13
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
66,402
98%
1
1,155
2%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
14
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
15
0.45
13
0.43
16
0.23
9
0.15
10
0.15
17
0.12
7
0.06
6
0.05
11
0.04
4
0.03
8
0.02
1
0.01
5
0.01
3
0.01
THESE FEATURES GIVE INFORMATION
ON 14:
ON 14:
13
0.73
10
0.50
7
0.35
9
0.31
4
0.21
6
0.17
16
0.12
1
0.09
11
0.09
15
0.08
8
0.06
5
0.06
40
0.05
3
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
14
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,404
99%
1
153
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
15
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
16
0.25
14
0.08
13
0.05
10
0.02
9
0.02
7
0.01
11
0.01
12
0.00
6
0.00
8
0.00
5
0.00
4
0.00
0
0.00
37
0.00
THESE FEATURES GIVE INFORMATION
ON 15:
ON 15:
16
0.71
13
0.48
14
0.45
10
0.34
7
0.24
9
0.19
4
0.15
5
0.11
0
0.09
6
0.08
8
0.07
11
0.07
1
0.07
37
0.06
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
15
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
67,040
99%
0
517
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
16
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
17
0.86
15
0.71
13
0.18
12
0.13
14
0.12
10
0.06
9
0.05
7
0.03
11
0.03
8
0.02
4
0.01
6
0.01
5
0.01
0
0.01
THESE FEATURES GIVE INFORMATION
ON 16:
ON 16:
17
0.64
13
0.60
10
0.42
7
0.29
15
0.25
12
0.25
14
0.23
9
0.20
4
0.18
8
0.12
11
0.12
0
0.09
1
0.08
6
0.08
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
16
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,193
99%
1
364
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
17
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
16
0.64
12
0.14
13
0.13
14
0.05
10
0.04
9
0.03
11
0.02
7
0.02
8
0.01
4
0.01
6
0.01
37
0.00
1
0.00
0
0.00
THESE FEATURES GIVE INFORMATION
ON 17:
ON 17:
16
0.86
13
0.56
10
0.40
12
0.35
7
0.28
9
0.17
4
0.17
14
0.12
8
0.12
11
0.12
1
0.07
0
0.07
37
0.07
40
0.07
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
17
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
41,668
62%
1
25,889
38%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
18
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
19
0.32
20
0.30
22
0.08
36
0.08
23
0.08
33
0.08
34
0.07
26
0.07
35
0.06
72
0.05
25
0.05
31
0.04
28
0.04
37
0.04
THESE FEATURES GIVE INFORMATION
ON 18:
ON 18:
19
0.30
20
0.27
22
0.08
36
0.08
23
0.06
25
0.04
37
0.04
26
0.03
72
0.03
54
0.03
28
0.02
0
0.02
40
0.02
38
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
18
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
45,785
68%
1
21,772
32%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
19
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
22
0.31
18
0.30
20
0.23
23
0.18
25
0.18
21
0.18
26
0.13
24
0.12
28
0.12
29
0.10
27
0.10
31
0.09
32
0.08
30
0.08
THESE FEATURES GIVE INFORMATION
ON 19:
ON 19:
22
0.33
18
0.32
20
0.23
23
0.14
25
0.14
21
0.14
26
0.07
24
0.06
28
0.06
37
0.04
29
0.03
40
0.03
27
0.03
36
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
19
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
47,661
71%
1
19,896
29%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
20
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
18
0.27
19
0.23
21
0.04
22
0.03
24
0.03
38
0.02
89
0.02
54
0.02
36
0.02
88
0.02
107
0.02
106
0.02
72
0.02
125
0.02
THESE FEATURES GIVE INFORMATION
ON 20:
ON 20:
18
0.30
19
0.23
22
0.04
21
0.03
38
0.02
36
0.02
54
0.02
74
0.01
24
0.01
56
0.01
126
0.01
25
0.01
72
0.01
2
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
20
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
54,444
81%
1
13,113
19%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
21
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
22
0.33
26
0.20
19
0.14
25
0.12
29
0.12
23
0.10
28
0.08
31
0.05
30
0.05
32
0.04
35
0.03
20
0.03
15
0.03
51
0.03
THESE FEATURES GIVE INFORMATION
ON 21:
ON 21:
22
0.45
19
0.18
26
0.13
25
0.12
23
0.10
28
0.05
29
0.05
20
0.04
40
0.02
37
0.02
18
0.02
31
0.02
43
0.02
39
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
21
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
41,180
61%
0
26,377
39%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
22
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
23
0.45
25
0.45
21
0.45
19
0.33
26
0.32
24
0.31
28
0.31
29
0.25
27
0.24
31
0.22
32
0.19
30
0.19
34
0.16
35
0.15
THESE FEATURES GIVE INFORMATION
ON 22:
ON 22:
23
0.34
25
0.33
21
0.33
19
0.31
26
0.16
24
0.14
28
0.14
18
0.08
29
0.07
27
0.07
31
0.05
37
0.04
40
0.04
20
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
22
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
54,293
80%
1
13,264
20%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
23
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
22
0.34
24
0.20
19
0.14
25
0.12
27
0.11
33
0.10
21
0.10
28
0.08
34
0.06
31
0.06
18
0.06
32
0.05
30
0.05
35
0.04
THESE FEATURES GIVE INFORMATION
ON 23:
ON 23:
22
0.45
19
0.18
24
0.13
25
0.12
21
0.10
18
0.08
28
0.05
27
0.04
37
0.02
31
0.02
40
0.02
41
0.02
43
0.01
26
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
23
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
61,199
91%
1
6,358
9%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
24
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
25
0.36
29
0.27
28
0.20
32
0.16
22
0.14
31
0.13
23
0.13
33
0.08
34
0.08
35
0.06
19
0.06
30
0.06
27
0.05
26
0.03
THESE FEATURES GIVE INFORMATION
ON 24:
ON 24:
25
0.57
22
0.31
23
0.20
28
0.19
29
0.17
19
0.12
31
0.06
32
0.05
26
0.03
27
0.03
40
0.03
20
0.03
43
0.02
37
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
24
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
54,352
80%
0
13,205
20%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
25
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
26
0.59
24
0.57
28
0.57
29
0.44
27
0.43
31
0.39
22
0.33
32
0.33
30
0.33
34
0.28
35
0.26
33
0.23
19
0.14
21
0.12
THESE FEATURES GIVE INFORMATION
ON 25:
ON 25:
22
0.45
26
0.39
24
0.36
28
0.36
19
0.18
29
0.17
27
0.16
23
0.12
21
0.12
31
0.12
32
0.06
30
0.06
18
0.05
40
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
25
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
60,710
90%
1
6,847
10%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
26
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
25
0.39
27
0.26
28
0.19
30
0.16
22
0.16
21
0.13
31
0.13
35
0.11
34
0.10
33
0.07
19
0.07
32
0.06
29
0.06
24
0.03
THESE FEATURES GIVE INFORMATION
ON 26:
ON 26:
25
0.59
22
0.32
21
0.20
28
0.18
27
0.15
19
0.13
18
0.07
31
0.06
30
0.04
29
0.03
24
0.03
40
0.03
37
0.03
43
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
26
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
64,515
95%
1
3,042
5%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
27
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
28
0.38
32
0.31
31
0.21
34
0.19
33
0.18
35
0.17
25
0.16
26
0.15
22
0.07
30
0.07
23
0.04
24
0.03
19
0.03
46
0.01
THESE FEATURES GIVE INFORMATION
ON 27:
ON 27:
28
0.65
25
0.43
26
0.26
22
0.24
31
0.18
32
0.15
23
0.11
19
0.10
24
0.05
34
0.05
40
0.04
37
0.04
43
0.03
18
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
27
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
61,206
91%
0
6,351
9%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
28
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
29
0.67
27
0.65
31
0.59
32
0.49
30
0.48
34
0.41
35
0.38
25
0.36
33
0.34
24
0.19
26
0.18
22
0.14
19
0.06
21
0.05
THESE FEATURES GIVE INFORMATION
ON 28:
ON 28:
25
0.57
29
0.42
27
0.38
22
0.31
31
0.29
24
0.20
26
0.19
32
0.14
30
0.13
19
0.12
21
0.08
23
0.08
34
0.06
40
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
28
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
64,248
95%
1
3,309
5%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
29
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
28
0.42
30
0.33
31
0.23
25
0.17
24
0.17
35
0.12
34
0.11
32
0.08
22
0.07
33
0.07
21
0.05
26
0.03
19
0.03
37
0.01
THESE FEATURES GIVE INFORMATION
ON 29:
ON 29:
28
0.67
25
0.44
24
0.27
22
0.25
31
0.17
30
0.14
21
0.12
19
0.10
26
0.06
40
0.04
37
0.04
32
0.04
18
0.04
43
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
29
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
66,418
98%
1
1,139
2%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
30
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
31
0.41
35
0.36
34
0.25
29
0.14
28
0.13
25
0.06
26
0.04
27
0.03
33
0.02
22
0.02
24
0.02
19
0.01
37
0.01
23
0.01
THESE FEATURES GIVE INFORMATION
ON 30:
ON 30:
31
0.72
28
0.48
25
0.33
29
0.33
22
0.19
26
0.16
35
0.14
34
0.13
19
0.08
27
0.07
24
0.06
40
0.06
37
0.05
23
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
30
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
65,204
97%
0
2,353
3%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
31
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
32
0.73
30
0.72
34
0.59
35
0.55
33
0.48
28
0.29
27
0.18
29
0.17
25
0.12
24
0.06
26
0.06
22
0.05
19
0.02
23
0.02
THESE FEATURES GIVE INFORMATION
ON 31:
ON 31:
28
0.59
32
0.44
30
0.41
25
0.39
29
0.23
22
0.22
27
0.21
34
0.18
24
0.13
26
0.13
35
0.12
19
0.09
40
0.06
37
0.06
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
31
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
66,343
98%
1
1,214
2%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
32
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
33
0.44
31
0.44
34
0.22
27
0.15
28
0.14
35
0.11
25
0.06
24
0.05
29
0.04
22
0.03
26
0.02
19
0.01
23
0.01
37
0.01
THESE FEATURES GIVE INFORMATION
ON 32:
ON 32:
31
0.73
28
0.49
25
0.33
27
0.31
22
0.19
24
0.16
34
0.11
29
0.08
19
0.08
33
0.08
26
0.06
23
0.05
40
0.05
37
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
32
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,404
99%
1
153
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
33
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
34
0.26
32
0.08
31
0.05
28
0.02
27
0.02
25
0.01
29
0.01
30
0.00
24
0.00
26
0.00
23
0.00
22
0.00
18
0.00
37
0.00
THESE FEATURES GIVE INFORMATION
ON 33:
ON 33:
34
0.71
31
0.48
32
0.44
28
0.34
25
0.23
27
0.18
22
0.13
23
0.10
24
0.08
18
0.08
29
0.07
26
0.07
37
0.06
40
0.06
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
33
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
67,042
99%
0
515
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
34
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
35
0.86
33
0.71
31
0.18
30
0.13
32
0.11
28
0.06
27
0.05
29
0.03
25
0.03
26
0.01
24
0.01
22
0.01
37
0.01
23
0.01
THESE FEATURES GIVE INFORMATION
ON 34:
ON 34:
35
0.64
31
0.59
28
0.41
25
0.28
33
0.26
30
0.25
32
0.22
27
0.19
22
0.16
29
0.11
26
0.10
24
0.08
37
0.07
40
0.07
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
34
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,195
99%
1
362
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
35
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
34
0.64
30
0.14
31
0.12
32
0.04
28
0.04
27
0.03
29
0.02
25
0.02
26
0.01
22
0.01
24
0.01
37
0.00
19
0.00
40
0.00
THESE FEATURES GIVE INFORMATION
ON 35:
ON 35:
34
0.86
31
0.55
28
0.38
30
0.36
25
0.26
27
0.17
22
0.15
29
0.12
32
0.11
26
0.11
37
0.07
40
0.07
24
0.06
19
0.06
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
35
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
35,524
53%
1
32,033
47%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
36
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
38
0.39
37
0.34
54
0.13
18
0.08
41
0.06
40
0.06
51
0.05
44
0.05
52
0.05
15
0.04
33
0.04
56
0.04
34
0.04
53
0.04
THESE FEATURES GIVE INFORMATION
ON 36:
ON 36:
38
0.34
37
0.27
54
0.12
18
0.08
40
0.06
41
0.05
56
0.03
19
0.03
43
0.03
0
0.02
44
0.02
22
0.02
55
0.02
20
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
36
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
51,254
76%
1
16,303
24%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
37
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
36
0.27
40
0.25
38
0.16
41
0.14
43
0.13
39
0.13
44
0.10
42
0.09
46
0.09
34
0.07
16
0.07
47
0.07
45
0.07
35
0.07
THESE FEATURES GIVE INFORMATION
ON 37:
ON 37:
36
0.34
40
0.31
38
0.17
41
0.13
43
0.12
39
0.12
44
0.06
42
0.05
46
0.05
22
0.05
19
0.04
18
0.04
25
0.04
28
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
37
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
48,336
72%
1
19,221
28%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
38
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
36
0.34
37
0.17
54
0.11
56
0.06
39
0.03
20
0.02
18
0.02
89
0.02
40
0.02
88
0.02
42
0.02
107
0.02
106
0.01
85
0.01
THESE FEATURES GIVE INFORMATION
ON 38:
ON 38:
36
0.39
37
0.16
54
0.11
56
0.06
39
0.03
20
0.02
18
0.02
40
0.02
55
0.01
74
0.01
42
0.01
2
0.01
73
0.01
76
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
38
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
53,097
79%
1
14,460
21%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
39
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
40
0.31
44
0.18
37
0.12
41
0.12
43
0.10
47
0.10
46
0.07
49
0.04
48
0.04
15
0.03
33
0.03
69
0.03
50
0.03
16
0.03
THESE FEATURES GIVE INFORMATION
ON 39:
ON 39:
40
0.41
37
0.13
41
0.12
44
0.12
43
0.10
46
0.04
47
0.04
38
0.03
22
0.01
25
0.01
21
0.01
28
0.01
7
0.01
49
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
39
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
37,671
56%
0
29,886
44%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
40
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
41
0.43
43
0.41
39
0.41
37
0.31
44
0.29
42
0.28
46
0.27
47
0.22
45
0.21
49
0.19
50
0.17
48
0.16
52
0.14
53
0.13
THESE FEATURES GIVE INFORMATION
ON 40:
ON 40:
41
0.34
43
0.32
39
0.31
37
0.25
44
0.15
42
0.13
46
0.13
47
0.07
36
0.06
45
0.06
49
0.04
22
0.03
25
0.03
19
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
40
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
52,131
77%
1
15,426
23%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
41
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
40
0.34
42
0.19
37
0.13
39
0.12
43
0.11
45
0.09
51
0.08
46
0.06
49
0.05
52
0.05
36
0.05
50
0.05
48
0.04
53
0.03
THESE FEATURES GIVE INFORMATION
ON 41:
ON 41:
40
0.43
37
0.14
42
0.12
39
0.12
43
0.11
36
0.06
46
0.04
45
0.03
22
0.02
19
0.02
25
0.02
49
0.01
23
0.01
28
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
41
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
60,617
90%
1
6,940
10%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
42
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
43
0.35
47
0.26
46
0.19
50
0.15
40
0.13
49
0.12
41
0.12
51
0.07
52
0.07
53
0.06
48
0.06
37
0.05
45
0.04
44
0.04
THESE FEATURES GIVE INFORMATION
ON 42:
ON 42:
43
0.55
40
0.28
41
0.19
46
0.19
47
0.17
37
0.09
49
0.06
50
0.04
44
0.04
45
0.03
22
0.02
25
0.02
7
0.02
28
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
42
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
52,898
78%
0
14,659
22%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
43
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
44
0.58
42
0.55
46
0.54
47
0.42
45
0.41
49
0.37
40
0.32
50
0.32
48
0.31
52
0.26
53
0.25
51
0.22
37
0.12
41
0.11
THESE FEATURES GIVE INFORMATION
ON 43:
ON 43:
40
0.41
44
0.39
42
0.35
46
0.34
47
0.17
45
0.15
37
0.13
41
0.11
49
0.11
39
0.10
50
0.06
48
0.05
22
0.04
36
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
43
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
59,838
89%
1
7,719
11%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
44
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
43
0.39
45
0.25
46
0.17
40
0.15
48
0.14
39
0.12
49
0.11
53
0.09
52
0.09
37
0.06
51
0.06
50
0.06
47
0.04
42
0.04
THESE FEATURES GIVE INFORMATION
ON 44:
ON 44:
43
0.58
40
0.29
39
0.18
46
0.16
45
0.14
37
0.10
49
0.05
36
0.05
42
0.04
48
0.03
126
0.03
47
0.03
22
0.03
25
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
44
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
64,295
95%
1
3,262
5%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
45
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
46
0.38
50
0.31
49
0.21
52
0.18
51
0.18
53
0.16
43
0.15
44
0.14
48
0.06
40
0.06
41
0.03
42
0.03
37
0.02
28
0.01
THESE FEATURES GIVE INFORMATION
ON 45:
ON 45:
46
0.64
43
0.41
44
0.25
40
0.21
49
0.17
50
0.15
41
0.09
37
0.07
42
0.04
52
0.04
22
0.03
25
0.03
7
0.03
4
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
45
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
60,723
90%
0
6,834
10%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
46
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
47
0.66
45
0.64
49
0.57
50
0.48
48
0.47
52
0.40
53
0.37
43
0.34
51
0.32
42
0.19
44
0.16
40
0.13
37
0.05
39
0.04
THESE FEATURES GIVE INFORMATION
ON 46:
ON 46:
43
0.54
47
0.42
45
0.38
40
0.27
49
0.27
42
0.19
44
0.17
50
0.14
48
0.12
37
0.09
39
0.07
41
0.06
52
0.05
22
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
46
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
63,985
95%
1
3,572
5%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
47
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
46
0.42
48
0.32
49
0.21
42
0.17
43
0.17
53
0.11
52
0.11
50
0.07
51
0.07
40
0.07
39
0.04
37
0.03
44
0.03
45
0.01
THESE FEATURES GIVE INFORMATION
ON 47:
ON 47:
46
0.66
43
0.42
42
0.26
40
0.22
49
0.16
48
0.13
39
0.10
37
0.07
44
0.04
50
0.03
22
0.03
25
0.03
4
0.03
7
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
47
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
66,418
98%
1
1,139
2%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
48
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
49
0.39
53
0.37
52
0.26
47
0.13
46
0.12
43
0.05
44
0.03
45
0.03
51
0.02
40
0.02
42
0.02
37
0.01
25
0.01
41
0.01
THESE FEATURES GIVE INFORMATION
ON 48:
ON 48:
49
0.71
46
0.47
47
0.32
43
0.31
40
0.16
53
0.14
44
0.14
52
0.14
42
0.06
45
0.06
37
0.05
22
0.04
41
0.04
39
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
48
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
65,143
96%
0
2,414
4%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
49
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
50
0.74
48
0.71
52
0.59
53
0.55
51
0.47
46
0.27
45
0.17
47
0.16
43
0.11
42
0.06
44
0.05
40
0.04
37
0.02
41
0.01
THESE FEATURES GIVE INFORMATION
ON 49:
ON 49:
46
0.57
50
0.45
48
0.39
43
0.37
45
0.21
47
0.21
40
0.19
52
0.17
42
0.12
53
0.12
44
0.11
37
0.07
41
0.05
22
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
49
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
66,282
98%
1
1,275
2%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
50
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
49
0.45
51
0.43
52
0.21
45
0.15
46
0.14
53
0.10
43
0.06
42
0.04
47
0.03
40
0.02
44
0.02
37
0.01
41
0.01
25
0.01
THESE FEATURES GIVE INFORMATION
ON 50:
ON 50:
49
0.74
46
0.48
43
0.32
45
0.31
40
0.17
42
0.15
52
0.10
51
0.07
47
0.07
44
0.06
37
0.06
41
0.05
22
0.04
53
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
50
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,404
99%
1
153
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
51
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
52
0.26
50
0.07
49
0.05
46
0.02
45
0.01
43
0.01
47
0.01
48
0.00
42
0.00
44
0.00
40
0.00
41
0.00
36
0.00
22
0.00
THESE FEATURES GIVE INFORMATION
ON 51:
ON 51:
52
0.71
49
0.47
50
0.43
46
0.32
43
0.22
45
0.18
40
0.12
41
0.08
42
0.07
47
0.07
44
0.06
36
0.05
22
0.05
4
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
51
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
67,044
99%
0
513
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
52
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
53
0.86
51
0.71
49
0.17
48
0.14
50
0.10
46
0.05
45
0.04
47
0.02
43
0.02
44
0.01
42
0.01
40
0.01
41
0.00
37
0.00
THESE FEATURES GIVE INFORMATION
ON 52:
ON 52:
53
0.64
49
0.59
46
0.40
43
0.26
48
0.26
51
0.26
50
0.21
45
0.18
40
0.14
47
0.11
44
0.09
42
0.07
22
0.06
41
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
52
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,197
99%
1
360
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
53
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
52
0.64
48
0.14
49
0.12
46
0.04
50
0.04
45
0.03
47
0.02
43
0.02
44
0.01
40
0.01
42
0.01
37
0.00
22
0.00
25
0.00
THESE FEATURES GIVE INFORMATION
ON 53:
ON 53:
52
0.86
49
0.55
46
0.37
48
0.37
43
0.25
45
0.16
40
0.13
47
0.11
50
0.10
44
0.09
42
0.06
22
0.05
4
0.05
37
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
53
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
48,012
71%
1
19,545
29%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
54
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
55
0.30
56
0.20
36
0.12
38
0.11
58
0.09
59
0.08
69
0.07
62
0.07
70
0.06
61
0.05
71
0.05
64
0.04
67
0.04
66
0.04
THESE FEATURES GIVE INFORMATION
ON 54:
ON 54:
55
0.34
56
0.19
36
0.13
38
0.11
58
0.09
59
0.06
61
0.04
62
0.03
18
0.03
57
0.02
74
0.02
20
0.02
126
0.02
64
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
54
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
38,541
57%
1
29,016
43%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
55
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
58
0.36
54
0.34
56
0.33
57
0.22
59
0.22
61
0.22
62
0.17
60
0.16
64
0.16
65
0.13
63
0.13
67
0.12
68
0.10
66
0.10
THESE FEATURES GIVE INFORMATION
ON 55:
ON 55:
58
0.32
54
0.30
56
0.29
57
0.14
59
0.14
61
0.13
62
0.06
60
0.06
64
0.06
65
0.03
74
0.03
63
0.03
36
0.02
67
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
55
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
48,561
72%
1
18,996
28%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
56
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
55
0.29
54
0.19
58
0.07
57
0.06
38
0.06
60
0.05
36
0.03
61
0.03
59
0.02
64
0.02
65
0.02
126
0.02
92
0.01
89
0.01
THESE FEATURES GIVE INFORMATION
ON 56:
ON 56:
55
0.33
54
0.20
58
0.07
38
0.06
57
0.05
36
0.04
126
0.02
61
0.02
60
0.02
92
0.01
59
0.01
20
0.01
110
0.01
64
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
56
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
57,220
85%
1
10,337
15%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
57
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
58
0.35
62
0.26
61
0.16
55
0.14
65
0.14
64
0.11
67
0.08
66
0.07
68
0.07
59
0.06
71
0.06
70
0.05
63
0.05
56
0.05
THESE FEATURES GIVE INFORMATION
ON 57:
ON 57:
58
0.51
55
0.22
62
0.16
61
0.15
59
0.06
64
0.06
56
0.06
65
0.05
54
0.03
67
0.02
63
0.02
74
0.01
60
0.01
36
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
57
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
46,933
69%
0
20,624
31%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
58
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
57
0.51
59
0.50
61
0.49
62
0.36
60
0.35
64
0.34
55
0.32
65
0.28
63
0.27
67
0.25
68
0.22
66
0.22
70
0.19
71
0.18
THESE FEATURES GIVE INFORMATION
ON 58:
ON 58:
55
0.36
57
0.35
59
0.35
61
0.33
62
0.15
60
0.15
64
0.14
54
0.09
65
0.07
56
0.07
63
0.06
67
0.04
68
0.02
66
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
58
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
57,270
85%
1
10,287
15%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
59
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
58
0.35
60
0.23
55
0.14
61
0.13
63
0.12
69
0.09
64
0.09
57
0.06
67
0.06
68
0.06
70
0.06
54
0.06
66
0.05
71
0.04
THESE FEATURES GIVE INFORMATION
ON 59:
ON 59:
58
0.50
55
0.22
60
0.14
61
0.13
54
0.08
57
0.06
64
0.05
63
0.04
126
0.03
56
0.02
67
0.02
65
0.01
41
0.01
62
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
59
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
62,788
93%
1
4,769
7%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
60
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
61
0.38
65
0.30
64
0.22
68
0.17
67
0.16
58
0.15
59
0.14
66
0.09
70
0.09
71
0.08
69
0.08
63
0.06
55
0.06
62
0.02
THESE FEATURES GIVE INFORMATION
ON 60:
ON 60:
61
0.61
58
0.35
59
0.23
64
0.21
65
0.18
55
0.16
67
0.07
56
0.05
68
0.04
63
0.03
57
0.02
62
0.02
66
0.02
126
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
60
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
57,856
86%
0
9,701
14%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
61
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
62
0.62
60
0.61
64
0.59
65
0.47
63
0.46
67
0.42
68
0.37
66
0.35
58
0.33
70
0.31
71
0.29
69
0.26
57
0.15
55
0.13
THESE FEATURES GIVE INFORMATION
ON 61:
ON 61:
58
0.49
62
0.39
60
0.38
64
0.35
55
0.22
65
0.17
57
0.16
63
0.16
59
0.13
67
0.11
68
0.06
54
0.05
66
0.05
56
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
61
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
62,625
93%
1
4,932
7%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
62
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
61
0.39
63
0.29
64
0.20
57
0.16
66
0.15
58
0.15
67
0.14
70
0.12
71
0.12
69
0.10
68
0.08
65
0.06
55
0.06
54
0.03
THESE FEATURES GIVE INFORMATION
ON 62:
ON 62:
61
0.62
58
0.36
57
0.26
64
0.19
55
0.17
63
0.16
54
0.07
67
0.06
126
0.04
65
0.04
66
0.03
60
0.02
68
0.02
94
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
62
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
65,447
97%
1
2,110
3%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
63
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
64
0.38
68
0.35
67
0.24
69
0.22
70
0.20
71
0.17
62
0.16
61
0.16
66
0.07
58
0.06
59
0.04
60
0.03
55
0.03
57
0.02
THESE FEATURES GIVE INFORMATION
ON 63:
ON 63:
64
0.67
61
0.46
62
0.29
58
0.27
67
0.18
68
0.16
55
0.13
59
0.12
60
0.06
57
0.05
70
0.04
54
0.04
66
0.03
71
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
63
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
63,096
93%
0
4,461
7%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
64
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
65
0.70
63
0.67
67
0.61
68
0.52
66
0.50
70
0.43
71
0.41
69
0.36
61
0.35
60
0.21
62
0.19
58
0.14
57
0.06
55
0.06
THESE FEATURES GIVE INFORMATION
ON 64:
ON 64:
61
0.59
65
0.43
63
0.38
58
0.34
67
0.27
60
0.22
62
0.20
55
0.16
68
0.14
66
0.12
57
0.11
59
0.09
70
0.05
54
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
64
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
65,206
97%
1
2,351
3%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
65
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
64
0.43
66
0.35
67
0.23
60
0.18
61
0.17
71
0.14
70
0.13
68
0.08
58
0.07
69
0.07
57
0.05
62
0.04
55
0.03
59
0.01
THESE FEATURES GIVE INFORMATION
ON 65:
ON 65:
64
0.70
61
0.47
60
0.30
58
0.28
67
0.16
57
0.14
66
0.13
55
0.13
62
0.06
68
0.04
59
0.04
54
0.03
112
0.03
70
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
65
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
66,852
99%
1
705
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
66
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
71
0.41
67
0.40
70
0.30
65
0.13
64
0.12
61
0.05
62
0.03
63
0.03
69
0.03
60
0.02
58
0.02
57
0.01
55
0.01
59
0.01
THESE FEATURES GIVE INFORMATION
ON 66:
ON 66:
67
0.73
64
0.50
61
0.35
65
0.35
58
0.22
71
0.16
62
0.15
70
0.15
55
0.10
60
0.09
63
0.07
57
0.07
59
0.05
112
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
66
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
66,041
98%
0
1,516
2%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
67
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
68
0.76
66
0.73
70
0.61
71
0.58
69
0.50
64
0.27
63
0.18
65
0.16
61
0.11
60
0.07
62
0.06
58
0.04
57
0.02
55
0.02
THESE FEATURES GIVE INFORMATION
ON 67:
ON 67:
64
0.61
68
0.46
61
0.42
66
0.40
58
0.25
63
0.24
65
0.23
70
0.17
60
0.16
62
0.14
55
0.12
71
0.12
57
0.08
59
0.06
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
67
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
66,746
99%
1
811
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
68
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
67
0.46
69
0.46
70
0.21
63
0.16
64
0.14
71
0.10
61
0.06
60
0.04
65
0.04
58
0.02
62
0.02
55
0.01
57
0.01
59
0.01
THESE FEATURES GIVE INFORMATION
ON 68:
ON 68:
67
0.76
64
0.52
61
0.37
63
0.35
58
0.22
60
0.17
55
0.10
70
0.10
65
0.08
62
0.08
69
0.07
57
0.07
59
0.06
112
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
68
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,467
99%
1
90
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
69
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
70
0.25
68
0.07
67
0.05
63
0.02
64
0.01
61
0.01
66
0.01
65
0.00
62
0.00
60
0.00
58
0.00
59
0.00
54
0.00
55
0.00
THESE FEATURES GIVE INFORMATION
ON 69:
ON 69:
70
0.73
67
0.50
68
0.46
64
0.36
61
0.26
63
0.22
58
0.16
62
0.10
59
0.09
60
0.08
55
0.07
54
0.07
65
0.07
40
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
69
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
67,245
99%
0
312
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
70
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
71
0.87
69
0.73
67
0.17
66
0.15
68
0.10
64
0.05
63
0.04
65
0.03
61
0.02
62
0.01
60
0.01
58
0.01
59
0.00
55
0.00
THESE FEATURES GIVE INFORMATION
ON 70:
ON 70:
71
0.66
67
0.61
64
0.43
61
0.31
66
0.30
69
0.25
68
0.21
63
0.20
58
0.19
65
0.13
62
0.12
55
0.09
60
0.09
54
0.06
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
70
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,335
99%
1
222
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
71
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
70
0.66
66
0.16
67
0.12
64
0.04
68
0.03
63
0.03
65
0.02
61
0.02
62
0.01
60
0.01
58
0.01
57
0.00
55
0.00
59
0.00
THESE FEATURES GIVE INFORMATION
ON 71:
ON 71:
70
0.87
67
0.58
66
0.41
64
0.41
61
0.29
58
0.18
63
0.17
65
0.14
62
0.12
68
0.10
55
0.08
60
0.08
57
0.06
112
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
71
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
59,921
89%
1
7,636
11%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
72
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
73
0.17
74
0.07
77
0.04
76
0.03
80
0.03
18
0.03
120
0.02
102
0.02
90
0.02
99
0.02
103
0.02
124
0.02
69
0.02
106
0.02
THESE FEATURES GIVE INFORMATION
ON 72:
ON 72:
73
0.33
74
0.11
18
0.05
76
0.04
77
0.03
90
0.03
108
0.02
54
0.02
55
0.02
20
0.02
94
0.01
80
0.01
41
0.01
97
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
72
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
40,847
60%
0
26,710
40%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
73
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
74
0.60
76
0.42
72
0.33
75
0.31
77
0.29
79
0.28
78
0.23
80
0.22
82
0.21
83
0.19
81
0.18
85
0.16
86
0.15
84
0.14
THESE FEATURES GIVE INFORMATION
ON 73:
ON 73:
74
0.53
76
0.29
72
0.17
75
0.14
77
0.12
79
0.11
78
0.06
80
0.05
82
0.04
83
0.02
81
0.02
85
0.01
91
0.01
94
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
73
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
48,483
72%
1
19,074
28%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
74
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
73
0.53
76
0.24
75
0.21
78
0.19
79
0.18
84
0.16
82
0.16
85
0.15
88
0.14
81
0.14
87
0.14
89
0.13
83
0.13
86
0.12
THESE FEATURES GIVE INFORMATION
ON 74:
ON 74:
73
0.60
76
0.19
75
0.11
79
0.08
72
0.07
77
0.06
78
0.06
82
0.04
55
0.03
80
0.02
83
0.02
54
0.02
81
0.02
92
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
74
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
61,068
90%
1
6,489
10%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
75
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
76
0.41
80
0.39
79
0.27
87
0.25
88
0.21
83
0.20
82
0.20
85
0.19
89
0.18
84
0.17
86
0.16
73
0.14
81
0.13
74
0.11
THESE FEATURES GIVE INFORMATION
ON 75:
ON 75:
76
0.61
73
0.31
79
0.23
74
0.21
80
0.19
82
0.09
83
0.06
78
0.05
85
0.03
81
0.03
77
0.03
55
0.03
86
0.02
91
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
75
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
55,527
82%
0
12,030
18%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
76
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
75
0.61
77
0.57
79
0.55
78
0.44
80
0.42
82
0.40
83
0.35
81
0.34
85
0.31
73
0.29
86
0.28
84
0.27
88
0.22
89
0.22
THESE FEATURES GIVE INFORMATION
ON 76:
ON 76:
73
0.42
75
0.41
77
0.34
79
0.32
74
0.24
78
0.16
80
0.14
82
0.12
83
0.06
81
0.05
85
0.03
72
0.03
86
0.02
55
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
76
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
62,016
92%
1
5,541
8%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
77
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
76
0.34
78
0.22
73
0.12
79
0.12
81
0.09
82
0.08
74
0.06
83
0.05
86
0.04
85
0.04
72
0.03
75
0.03
84
0.03
70
0.01
THESE FEATURES GIVE INFORMATION
ON 77:
ON 77:
76
0.57
73
0.29
78
0.13
74
0.12
79
0.11
72
0.04
82
0.04
75
0.03
81
0.02
83
0.01
23
0.01
91
0.01
58
0.01
94
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
77
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
64,768
96%
1
2,789
4%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
78
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
79
0.44
83
0.35
82
0.25
85
0.20
86
0.20
76
0.16
84
0.15
77
0.13
89
0.10
81
0.08
88
0.07
73
0.06
74
0.06
75
0.05
THESE FEATURES GIVE INFORMATION
ON 78:
ON 78:
79
0.69
76
0.44
73
0.23
77
0.22
82
0.20
74
0.19
83
0.18
75
0.09
85
0.06
86
0.04
81
0.03
84
0.02
55
0.02
58
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
78
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
62,352
92%
0
5,205
8%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
79
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
78
0.69
80
0.66
82
0.63
83
0.53
81
0.51
85
0.46
86
0.42
84
0.40
88
0.33
89
0.32
76
0.32
87
0.28
75
0.23
77
0.11
THESE FEATURES GIVE INFORMATION
ON 79:
ON 79:
76
0.55
78
0.44
80
0.37
82
0.32
73
0.28
75
0.27
74
0.18
83
0.17
81
0.14
77
0.12
85
0.09
86
0.05
84
0.04
55
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
79
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
65,141
96%
1
2,416
4%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
80
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
79
0.37
87
0.36
81
0.35
82
0.23
88
0.20
75
0.19
85
0.15
89
0.14
84
0.14
76
0.14
86
0.12
83
0.08
73
0.05
74
0.02
THESE FEATURES GIVE INFORMATION
ON 80:
ON 80:
79
0.66
76
0.42
75
0.39
73
0.22
82
0.20
81
0.17
74
0.09
85
0.05
83
0.04
72
0.03
86
0.03
84
0.02
91
0.02
55
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
80
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
66,601
99%
1
956
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
81
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
87
0.46
86
0.42
82
0.38
85
0.29
88
0.21
80
0.17
79
0.14
89
0.14
84
0.08
76
0.05
78
0.03
75
0.03
77
0.02
73
0.02
THESE FEATURES GIVE INFORMATION
ON 81:
ON 81:
82
0.71
79
0.51
80
0.35
76
0.34
85
0.20
86
0.19
73
0.18
74
0.14
75
0.13
77
0.09
78
0.08
55
0.03
58
0.03
84
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
81
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
65,450
97%
0
2,107
3%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
82
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
83
0.75
81
0.71
85
0.64
86
0.57
84
0.54
88
0.45
89
0.44
87
0.38
79
0.32
80
0.20
78
0.20
76
0.12
75
0.09
73
0.04
THESE FEATURES GIVE INFORMATION
ON 82:
ON 82:
79
0.63
83
0.47
76
0.40
81
0.38
78
0.25
85
0.24
80
0.23
73
0.21
75
0.20
74
0.16
86
0.14
84
0.10
77
0.08
55
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
82
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
66,406
98%
1
1,151
2%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
83
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
82
0.47
84
0.40
85
0.24
89
0.22
78
0.18
79
0.17
88
0.16
86
0.09
76
0.06
75
0.06
80
0.04
73
0.02
74
0.02
77
0.01
THESE FEATURES GIVE INFORMATION
ON 83:
ON 83:
82
0.75
79
0.53
78
0.35
76
0.35
75
0.20
73
0.19
85
0.15
74
0.13
84
0.12
80
0.08
77
0.05
86
0.03
55
0.03
58
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
83
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,287
99%
1
270
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
84
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
89
0.56
88
0.42
85
0.37
83
0.12
82
0.10
79
0.04
81
0.03
80
0.02
78
0.02
76
0.01
75
0.01
74
0.01
73
0.01
77
0.00
THESE FEATURES GIVE INFORMATION
ON 84:
ON 84:
85
0.76
82
0.54
83
0.40
79
0.40
76
0.27
75
0.17
89
0.17
74
0.16
78
0.15
88
0.15
73
0.14
80
0.14
81
0.08
55
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
84
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
66,928
99%
0
629
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
85
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
86
0.81
84
0.76
88
0.62
89
0.60
87
0.51
82
0.24
81
0.20
83
0.15
79
0.09
78
0.06
80
0.05
76
0.03
75
0.03
74
0.01
THESE FEATURES GIVE INFORMATION
ON 85:
ON 85:
82
0.64
86
0.51
79
0.46
84
0.37
76
0.31
81
0.29
83
0.24
78
0.20
75
0.19
73
0.16
74
0.15
80
0.15
88
0.11
89
0.09
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
85
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,198
99%
1
359
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
86
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
87
0.57
85
0.51
81
0.19
88
0.14
82
0.14
79
0.05
89
0.04
78
0.04
83
0.03
80
0.03
76
0.02
75
0.02
73
0.01
74
0.01
THESE FEATURES GIVE INFORMATION
ON 86:
ON 86:
85
0.81
82
0.57
81
0.42
79
0.42
76
0.28
78
0.20
75
0.16
73
0.15
74
0.12
80
0.12
83
0.09
87
0.04
88
0.04
77
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
86
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,539
99%
1
18
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
87
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
88
0.19
86
0.04
85
0.02
81
0.02
82
0.01
80
0.01
79
0.00
75
0.00
76
0.00
74
0.00
73
0.00
58
0.00
54
0.00
112
0.00
THESE FEATURES GIVE INFORMATION
ON 87:
ON 87:
88
0.74
86
0.57
85
0.51
81
0.46
82
0.38
80
0.36
79
0.28
75
0.25
76
0.19
74
0.14
73
0.10
40
0.04
58
0.04
55
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
87
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
67,473
99%
0
84
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
88
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
89
0.92
87
0.74
84
0.15
85
0.11
86
0.04
82
0.03
81
0.03
83
0.02
80
0.01
79
0.01
75
0.01
76
0.00
78
0.00
74
0.00
THESE FEATURES GIVE INFORMATION
ON 88:
ON 88:
89
0.74
85
0.62
82
0.45
84
0.42
79
0.33
76
0.22
75
0.21
81
0.21
80
0.20
87
0.19
83
0.16
74
0.14
86
0.14
73
0.12
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
88
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,491
99%
1
66
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
89
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
88
0.74
84
0.17
85
0.09
82
0.02
83
0.02
81
0.01
86
0.01
79
0.01
80
0.01
75
0.00
78
0.00
76
0.00
74
0.00
73
0.00
THESE FEATURES GIVE INFORMATION
ON 89:
ON 89:
88
0.92
85
0.60
84
0.56
82
0.44
79
0.32
83
0.22
76
0.22
75
0.18
80
0.14
81
0.14
74
0.13
73
0.12
78
0.10
55
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
89
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
53,048
79%
1
14,509
21%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
90
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
91
0.26
92
0.14
95
0.11
94
0.07
98
0.06
97
0.03
69
0.03
72
0.03
87
0.03
105
0.03
123
0.03
124
0.02
120
0.02
108
0.02
THESE FEATURES GIVE INFORMATION
ON 90:
ON 90:
91
0.35
92
0.16
95
0.08
94
0.07
98
0.02
97
0.02
0
0.02
108
0.02
72
0.02
37
0.01
3
0.01
36
0.01
4
0.01
54
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
90
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
34,167
51%
0
33,390
49%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
91
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
92
0.43
94
0.38
90
0.35
93
0.25
95
0.25
97
0.24
96
0.19
98
0.19
100
0.17
101
0.15
99
0.14
103
0.13
104
0.12
102
0.11
THESE FEATURES GIVE INFORMATION
ON 91:
ON 91:
92
0.37
94
0.31
90
0.26
93
0.14
95
0.14
97
0.12
96
0.06
98
0.06
100
0.04
101
0.02
99
0.02
73
0.01
76
0.01
58
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
91
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
48,676
72%
1
18,881
28%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
92
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
91
0.37
90
0.16
93
0.15
105
0.14
94
0.12
102
0.11
106
0.11
96
0.10
107
0.09
103
0.08
97
0.08
100
0.07
99
0.06
101
0.06
THESE FEATURES GIVE INFORMATION
ON 92:
ON 92:
91
0.43
90
0.14
94
0.11
93
0.10
97
0.04
96
0.03
100
0.02
110
0.02
74
0.01
56
0.01
95
0.01
101
0.01
55
0.01
98
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
92
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
59,346
88%
1
8,211
12%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
93
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
94
0.36
98
0.28
105
0.23
97
0.20
106
0.16
101
0.15
100
0.15
91
0.14
107
0.13
103
0.12
102
0.12
104
0.10
92
0.10
99
0.09
THESE FEATURES GIVE INFORMATION
ON 93:
ON 93:
94
0.55
91
0.25
97
0.18
98
0.16
92
0.15
100
0.07
95
0.05
101
0.04
96
0.03
99
0.02
103
0.02
61
0.01
55
0.01
58
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
93
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
51,169
76%
0
16,388
24%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
94
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
93
0.55
95
0.54
97
0.51
96
0.39
98
0.39
100
0.35
91
0.31
101
0.30
99
0.29
103
0.26
104
0.24
102
0.22
106
0.19
107
0.18
THESE FEATURES GIVE INFORMATION
ON 94:
ON 94:
91
0.38
93
0.36
95
0.36
97
0.31
96
0.15
98
0.14
92
0.12
100
0.11
90
0.07
101
0.06
99
0.05
103
0.03
58
0.02
104
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
94
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
59,380
88%
1
8,177
12%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
95
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
94
0.36
96
0.21
91
0.14
97
0.13
99
0.09
90
0.08
100
0.08
104
0.05
93
0.05
101
0.04
103
0.04
102
0.03
98
0.02
70
0.02
THESE FEATURES GIVE INFORMATION
ON 95:
ON 95:
94
0.54
91
0.25
97
0.12
96
0.12
90
0.11
93
0.05
100
0.03
92
0.02
99
0.02
101
0.01
98
0.01
58
0.01
7
0.01
4
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
95
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
63,955
95%
1
3,602
5%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
96
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
97
0.40
101
0.34
100
0.23
103
0.19
104
0.17
102
0.16
94
0.15
95
0.12
107
0.11
106
0.07
91
0.06
99
0.06
92
0.03
93
0.03
THESE FEATURES GIVE INFORMATION
ON 96:
ON 96:
97
0.65
94
0.39
95
0.21
91
0.19
100
0.19
101
0.17
92
0.10
103
0.05
93
0.05
104
0.03
99
0.02
102
0.02
58
0.02
61
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
96
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
60,374
89%
0
7,183
11%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
97
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
96
0.65
98
0.64
100
0.58
101
0.49
99
0.46
103
0.42
104
0.38
102
0.35
94
0.31
106
0.29
107
0.29
105
0.24
93
0.18
95
0.12
THESE FEATURES GIVE INFORMATION
ON 97:
ON 97:
94
0.51
96
0.40
98
0.39
100
0.29
91
0.24
93
0.20
101
0.15
95
0.13
99
0.12
92
0.08
103
0.07
104
0.04
90
0.03
102
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
97
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
63,976
95%
1
3,581
5%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
98
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
97
0.39
99
0.32
105
0.32
100
0.20
93
0.16
94
0.14
106
0.14
103
0.11
104
0.11
107
0.10
102
0.09
101
0.06
91
0.06
90
0.02
THESE FEATURES GIVE INFORMATION
ON 98:
ON 98:
97
0.64
94
0.39
93
0.28
91
0.19
100
0.16
99
0.14
90
0.06
103
0.03
101
0.03
92
0.03
95
0.02
104
0.02
58
0.02
7
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
98
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
66,329
98%
1
1,228
2%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
99
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
105
0.43
104
0.41
100
0.37
103
0.28
106
0.17
98
0.14
97
0.12
107
0.11
102
0.06
94
0.05
96
0.02
93
0.02
95
0.02
91
0.02
THESE FEATURES GIVE INFORMATION
ON 99:
ON 99:
100
0.70
97
0.46
98
0.32
94
0.29
103
0.19
104
0.18
91
0.14
93
0.09
95
0.09
92
0.06
96
0.06
58
0.03
55
0.03
61
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
99
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
64,839
96%
0
2,718
4%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
100
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
101
0.74
99
0.70
103
0.61
104
0.55
102
0.51
106
0.42
107
0.41
105
0.35
97
0.29
96
0.19
98
0.16
94
0.11
93
0.07
91
0.04
THESE FEATURES GIVE INFORMATION
ON 100:
ON 100:
97
0.58
101
0.46
99
0.37
94
0.35
96
0.23
103
0.22
98
0.20
91
0.17
93
0.15
104
0.13
102
0.08
95
0.08
92
0.07
58
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
100
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
66,067
98%
1
1,490
2%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
101
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
100
0.46
102
0.38
107
0.22
103
0.21
96
0.17
106
0.16
97
0.15
104
0.08
94
0.06
93
0.04
98
0.03
91
0.02
95
0.01
92
0.01
THESE FEATURES GIVE INFORMATION
ON 101:
ON 101:
100
0.74
97
0.49
96
0.34
94
0.30
93
0.15
91
0.15
103
0.12
102
0.10
98
0.06
92
0.06
95
0.04
104
0.03
58
0.03
55
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
101
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,266
99%
1
291
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
102
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
107
0.58
106
0.43
103
0.34
101
0.10
100
0.08
97
0.03
96
0.02
99
0.02
98
0.01
94
0.01
93
0.01
92
0.01
91
0.00
95
0.00
THESE FEATURES GIVE INFORMATION
ON 102:
ON 102:
103
0.74
100
0.51
101
0.38
97
0.35
94
0.22
107
0.17
96
0.16
106
0.16
93
0.12
92
0.11
91
0.11
98
0.09
99
0.06
55
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
102
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
66,819
99%
0
738
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
103
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
104
0.82
102
0.74
106
0.60
107
0.58
105
0.49
100
0.22
99
0.19
101
0.12
97
0.07
96
0.05
98
0.03
94
0.03
93
0.02
91
0.01
THESE FEATURES GIVE INFORMATION
ON 103:
ON 103:
100
0.61
104
0.54
97
0.42
102
0.34
99
0.28
94
0.26
101
0.21
96
0.19
91
0.13
93
0.12
98
0.11
106
0.10
92
0.08
107
0.08
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
103
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,110
99%
1
447
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
104
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
105
0.55
103
0.54
99
0.18
100
0.13
106
0.12
97
0.04
96
0.03
101
0.03
107
0.03
98
0.02
94
0.02
93
0.01
91
0.01
95
0.01
THESE FEATURES GIVE INFORMATION
ON 104:
ON 104:
103
0.82
100
0.55
99
0.41
97
0.38
94
0.24
96
0.17
91
0.12
98
0.11
93
0.10
101
0.08
92
0.05
95
0.05
55
0.03
58
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
104
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,539
99%
1
18
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
105
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
106
0.18
104
0.03
103
0.02
99
0.01
100
0.01
98
0.00
97
0.00
93
0.00
94
0.00
92
0.00
91
0.00
126
0.00
58
0.00
54
0.00
THESE FEATURES GIVE INFORMATION
ON 105:
ON 105:
106
0.73
104
0.55
103
0.49
99
0.43
100
0.35
98
0.32
97
0.24
93
0.23
94
0.15
92
0.14
91
0.08
126
0.06
40
0.04
58
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
105
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
67,469
99%
0
88
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
106
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
107
0.92
105
0.73
102
0.16
103
0.10
104
0.03
100
0.02
99
0.02
101
0.02
97
0.01
98
0.01
93
0.00
96
0.00
94
0.00
92
0.00
THESE FEATURES GIVE INFORMATION
ON 106:
ON 106:
107
0.75
103
0.60
102
0.43
100
0.42
97
0.29
94
0.19
105
0.18
99
0.17
101
0.16
93
0.16
98
0.14
104
0.12
92
0.11
91
0.09
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
106
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,487
99%
1
70
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
107
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
106
0.75
102
0.17
103
0.08
100
0.02
101
0.02
99
0.01
97
0.01
104
0.01
96
0.00
98
0.00
93
0.00
94
0.00
92
0.00
91
0.00
THESE FEATURES GIVE INFORMATION
ON 107:
ON 107:
106
0.92
102
0.58
103
0.58
100
0.41
97
0.29
101
0.22
94
0.18
93
0.13
99
0.11
96
0.11
98
0.10
92
0.09
91
0.09
55
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
107
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
48,674
72%
1
18,883
28%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
108
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
109
0.30
110
0.19
113
0.12
112
0.08
116
0.06
69
0.04
115
0.04
87
0.04
105
0.04
123
0.04
72
0.02
118
0.02
90
0.02
119
0.02
THESE FEATURES GIVE INFORMATION
ON 108:
ON 108:
109
0.34
110
0.19
113
0.09
112
0.08
115
0.03
116
0.03
90
0.02
126
0.02
72
0.01
54
0.01
3
0.01
118
0.01
39
0.01
21
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
108
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
37,828
56%
1
29,729
44%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
109
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
112
0.35
110
0.35
108
0.34
113
0.23
111
0.22
115
0.21
116
0.16
114
0.16
118
0.15
119
0.13
117
0.12
121
0.11
122
0.10
120
0.09
THESE FEATURES GIVE INFORMATION
ON 109:
ON 109:
112
0.31
110
0.30
108
0.30
113
0.14
111
0.13
115
0.12
116
0.06
114
0.06
118
0.04
119
0.02
117
0.02
121
0.01
58
0.01
61
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
109
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
48,612
72%
1
18,945
28%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
110
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
109
0.30
108
0.19
123
0.14
111
0.12
120
0.08
124
0.08
112
0.08
125
0.07
114
0.07
121
0.05
115
0.04
118
0.04
119
0.03
117
0.03
THESE FEATURES GIVE INFORMATION
ON 110:
ON 110:
109
0.35
108
0.19
111
0.08
112
0.08
115
0.03
114
0.03
126
0.02
92
0.02
74
0.01
118
0.01
56
0.01
73
0.01
119
0.01
121
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
110
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
58,000
86%
1
9,557
14%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
111
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
112
0.35
116
0.24
123
0.21
115
0.17
109
0.13
119
0.13
118
0.12
124
0.12
125
0.09
120
0.09
121
0.09
110
0.08
117
0.07
122
0.07
THESE FEATURES GIVE INFORMATION
ON 111:
ON 111:
112
0.51
109
0.22
115
0.16
116
0.14
110
0.12
113
0.06
118
0.06
119
0.04
114
0.02
117
0.02
121
0.01
61
0.01
46
0.01
58
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
111
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
48,104
71%
0
19,453
29%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
112
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
113
0.52
111
0.51
115
0.48
116
0.36
114
0.36
118
0.33
109
0.31
119
0.28
117
0.26
121
0.23
122
0.21
120
0.20
124
0.16
125
0.16
THESE FEATURES GIVE INFORMATION
ON 112:
ON 112:
113
0.36
109
0.35
111
0.35
115
0.31
116
0.15
114
0.14
118
0.11
110
0.08
108
0.08
119
0.06
117
0.05
121
0.03
122
0.02
61
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
112
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
57,661
85%
1
9,896
15%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
113
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
112
0.36
114
0.20
109
0.14
115
0.13
108
0.09
117
0.08
118
0.07
111
0.06
122
0.05
121
0.05
119
0.04
120
0.03
70
0.02
116
0.02
THESE FEATURES GIVE INFORMATION
ON 113:
ON 113:
112
0.52
109
0.23
108
0.12
115
0.12
114
0.11
111
0.06
118
0.03
117
0.02
116
0.01
119
0.01
58
0.01
61
0.01
126
0.01
7
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
113
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
63,315
94%
1
4,242
6%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
114
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
115
0.38
119
0.34
118
0.22
121
0.18
120
0.17
122
0.15
112
0.14
125
0.12
113
0.11
124
0.08
109
0.06
117
0.05
110
0.03
111
0.02
THESE FEATURES GIVE INFORMATION
ON 114:
ON 114:
115
0.62
112
0.36
113
0.20
118
0.18
119
0.17
109
0.16
110
0.07
121
0.05
111
0.04
122
0.03
120
0.02
117
0.02
116
0.02
58
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
114
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
58,869
87%
0
8,688
13%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
115
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
116
0.63
114
0.62
118
0.56
119
0.46
117
0.44
121
0.39
122
0.36
120
0.32
112
0.31
124
0.27
125
0.26
123
0.22
111
0.16
109
0.12
THESE FEATURES GIVE INFORMATION
ON 115:
ON 115:
112
0.48
116
0.40
114
0.38
118
0.28
109
0.21
111
0.17
119
0.15
113
0.13
117
0.12
121
0.07
110
0.04
122
0.04
108
0.04
120
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
115
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
63,111
93%
1
4,446
7%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
116
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
115
0.40
117
0.31
123
0.29
118
0.18
112
0.15
111
0.14
124
0.11
122
0.10
121
0.10
125
0.07
120
0.07
109
0.06
119
0.05
108
0.03
THESE FEATURES GIVE INFORMATION
ON 116:
ON 116:
115
0.63
112
0.36
111
0.24
109
0.16
118
0.14
117
0.14
108
0.06
121
0.03
113
0.02
119
0.02
122
0.02
114
0.02
58
0.01
61
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
116
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
66,086
98%
1
1,471
2%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
117
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
123
0.42
122
0.40
118
0.37
121
0.28
124
0.15
116
0.14
115
0.12
125
0.09
120
0.06
112
0.05
114
0.02
113
0.02
109
0.02
111
0.02
THESE FEATURES GIVE INFORMATION
ON 117:
ON 117:
118
0.68
115
0.44
116
0.31
112
0.26
121
0.18
122
0.18
109
0.12
113
0.08
111
0.07
114
0.05
58
0.03
110
0.03
61
0.03
43
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
117
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
64,301
95%
0
3,256
5%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
118
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
119
0.73
117
0.68
121
0.59
122
0.53
120
0.48
124
0.40
125
0.39
123
0.33
115
0.28
114
0.18
116
0.14
112
0.11
111
0.06
109
0.04
THESE FEATURES GIVE INFORMATION
ON 118:
ON 118:
115
0.56
119
0.46
117
0.37
112
0.33
114
0.22
121
0.21
116
0.18
109
0.15
122
0.13
111
0.12
120
0.07
113
0.07
110
0.04
58
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
118
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
65,772
97%
1
1,785
3%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
119
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
118
0.46
120
0.36
125
0.23
121
0.19
114
0.17
124
0.17
115
0.15
122
0.07
112
0.06
111
0.04
116
0.02
109
0.02
113
0.01
64
0.01
THESE FEATURES GIVE INFORMATION
ON 119:
ON 119:
118
0.73
115
0.46
114
0.34
112
0.28
109
0.13
111
0.13
121
0.10
120
0.09
116
0.05
113
0.04
110
0.03
122
0.03
58
0.02
43
0.02
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
119
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,243
99%
1
314
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
120
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
125
0.60
124
0.45
121
0.32
119
0.09
118
0.07
115
0.03
114
0.02
117
0.02
112
0.01
116
0.01
111
0.01
110
0.00
109
0.00
58
0.00
THESE FEATURES GIVE INFORMATION
ON 120:
ON 120:
121
0.72
118
0.48
119
0.36
115
0.32
112
0.20
125
0.17
114
0.17
124
0.16
111
0.09
109
0.09
110
0.08
116
0.07
117
0.06
58
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
120
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
66,710
99%
0
847
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
121
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
122
0.82
120
0.72
124
0.58
125
0.57
123
0.48
118
0.21
117
0.18
119
0.10
115
0.07
114
0.05
116
0.03
112
0.03
111
0.01
109
0.01
THESE FEATURES GIVE INFORMATION
ON 121:
ON 121:
118
0.59
122
0.56
115
0.39
120
0.32
117
0.28
112
0.23
119
0.19
114
0.18
109
0.11
116
0.10
111
0.09
124
0.09
125
0.07
110
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
121
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,024
99%
1
533
1%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
122
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
121
0.56
123
0.53
117
0.18
118
0.13
124
0.10
115
0.04
114
0.03
119
0.03
125
0.02
116
0.02
112
0.02
111
0.01
109
0.01
113
0.01
THESE FEATURES GIVE INFORMATION
ON 122:
ON 122:
121
0.82
118
0.53
117
0.40
115
0.36
112
0.21
114
0.15
116
0.10
109
0.10
119
0.07
111
0.07
113
0.05
58
0.03
55
0.03
43
0.03
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
122
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,539
99%
1
18
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
123
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
124
0.17
122
0.03
121
0.02
117
0.01
118
0.00
116
0.00
115
0.00
111
0.00
110
0.00
112
0.00
126
0.00
109
0.00
58
0.00
54
0.00
THESE FEATURES GIVE INFORMATION
ON 123:
ON 123:
124
0.73
122
0.53
121
0.48
117
0.42
118
0.33
116
0.29
115
0.22
111
0.21
110
0.14
112
0.13
126
0.08
109
0.06
40
0.04
58
0.04
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
123
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
67,465
99%
0
92
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
124
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
125
0.92
123
0.73
120
0.16
121
0.09
122
0.02
118
0.02
117
0.01
119
0.01
115
0.01
116
0.00
114
0.00
111
0.00
112
0.00
110
0.00
THESE FEATURES GIVE INFORMATION
ON 124:
ON 124:
125
0.76
121
0.58
120
0.45
118
0.40
115
0.27
123
0.17
119
0.17
112
0.16
117
0.15
111
0.12
116
0.11
122
0.10
110
0.08
114
0.08
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
124
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
0
67,483
99%
1
74
0%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
125
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
124
0.76
120
0.17
121
0.07
118
0.02
119
0.02
117
0.01
115
0.01
114
0.00
122
0.00
116
0.00
112
0.00
111
0.00
110
0.00
109
0.00
THESE FEATURES GIVE INFORMATION
ON 125:
ON 125:
124
0.92
120
0.60
121
0.57
118
0.39
115
0.26
119
0.23
112
0.16
114
0.12
111
0.09
117
0.09
109
0.07
116
0.07
110
0.07
55
0.05
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
125
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...
MISSING:
---
TOP CATEGORIES
1
44,473
66%
-1
16,635
25%
0
6,449
10%
ALL
67,557
100%
CATEGORICAL ASSOCIATIONS
(UNCERTAINTY COEFFICIENT, 0 to 1)
(UNCERTAINTY COEFFICIENT, 0 to 1)
126
PROVIDES INFORMATION ON...
PROVIDES INFORMATION ON...
123
0.08
105
0.06
62
0.04
59
0.03
87
0.03
44
0.03
2
0.03
51
0.02
56
0.02
0
0.02
110
0.02
35
0.02
69
0.02
60
0.02
THESE FEATURES GIVE INFORMATION
ON 126:
ON 126:
2
0.02
59
0.02
0
0.02
56
0.02
110
0.02
108
0.01
54
0.01
62
0.01
44
0.01
41
0.01
20
0.01
21
0.01
39
0.01
60
0.01
NUMERICAL ASSOCIATIONS
(CORRELATION RATIO, 0 to 1)
(CORRELATION RATIO, 0 to 1)
126
CORRELATION RATIO WITH...
CORRELATION RATIO WITH...