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Regression analysis is a statistical tool for comparing
variables. In the past, mailer's analysis
was most often based on
penetration reports and indexing various demographics separately,
referred
to as univariate analysis. A strong advantage of regression is that it takes
into
consideration the fact that index scores can quickly change when
combined with other
qualifiers/variables.
For example, an univariate study may show a high index score
for "x" variable. However, a
Regression would observe that
"x" is a good prospect "only" if it meets a certain
criteria.
The regression model can predict variables that are most
strongly related to your objective,
such as: higher response, higher profit,
or greater purchase frequency.
The regression model will also stratify your file into
several categories in relationship to sample
size requirements and/or
profit/cost restrictions. The below GAINS CHART is an example. From this
chart, you may decide to only mail the top percentile in order to achieve
your revenue goals.
GAINS CHART SUMMARY
|
Node |
Node: n |
Node: % |
Resp: n |
Resp: % |
Gain (%) |
Index (%) |
|
Node: n |
Node: % |
Resp: n |
Resp: % |
Gain (%) |
Index (%) |
|
2 |
1,327 |
9.6 |
1,327 |
16.1 |
100.0 |
167.0 |
|
1,327 |
9.6 |
1,327 |
16.1 |
100.0 |
167.0 |
|
22 |
635 |
4.6 |
635 |
7.7 |
100.0 |
167.0 |
|
1,962 |
14.2 |
1,962 |
23.8 |
100.0 |
167.0 |
|
30 |
565 |
4.1 |
565 |
6.8 |
100.0 |
167.0 |
|
2,527 |
18.3 |
2,527 |
30.6 |
100.0 |
167.0 |
|
7 |
443 |
3.2 |
443 |
5.4 |
100.0 |
167.0 |
|
2,970 |
21.5 |
2,970 |
36.0 |
100.0 |
167.0 |
|
13 |
443 |
3.2 |
443 |
5.4 |
100.0 |
167.0 |
|
3,413 |
24.7 |
3,413 |
41.3 |
100.0 |
167.0 |
|
45 |
107 |
0.8 |
107 |
1.3 |
100.0 |
167.0 |
|
3,520 |
25.5 |
3,520 |
42.6 |
100.0 |
167.0 |
|
32 |
95 |
0.7 |
94 |
1.1 |
98.9 |
165.2 |
|
3,615 |
26.2 |
3,614 |
43.7 |
100.0 |
166.9 |
|
9 |
114 |
0.8 |
111 |
1.3 |
97.4 |
162.6 |
|
3,729 |
27.0 |
3,725 |
45.1 |
99.9 |
166.8 |
|
23 |
142 |
1.0 |
134 |
1.6 |
94.4 |
157.6 |
|
3,871 |
28.1 |
3,859 |
46.7 |
99.7 |
166.4 |
|
38 |
244 |
1.8 |
229 |
2.8 |
93.9 |
156.7 |
|
4,115 |
29.8 |
4,088 |
49.5 |
99.3 |
165.9 |
|
3 |
222 |
1.6 |
208 |
2.5 |
93.7 |
156.4 |
|
4,337 |
31.4 |
4,296 |
52.0 |
99.1 |
165.4 |
|
15 |
143 |
1.0 |
129 |
1.6 |
90.2 |
150.6 |
|
4,480 |
32.5 |
4,425 |
53.6 |
98.8 |
164.9 |
|
10 |
207 |
1.5 |
172 |
2.1 |
83.1 |
138.7 |
|
4,687 |
34.0 |
4,597 |
55.6 |
98.1 |
163.8 |
|
28 |
206 |
1.5 |
165 |
2.0 |
80.1 |
133.7 |
|
4,893 |
35.5 |
4,762 |
57.6 |
97.3 |
162.5 |
|
16 |
757 |
5.5 |
548 |
6.6 |
72.4 |
120.9 |
|
5,650 |
41.0 |
5,310 |
64.3 |
94.0 |
156.9 |
|
33 |
185 |
1.3 |
121 |
1.5 |
65.4 |
109.2 |
|
5,835 |
42.3 |
5,431 |
65.7 |
93.1 |
155.4 |
|
11 |
362 |
2.6 |
234 |
2.8 |
64.6 |
107.9 |
|
6,197 |
44.9 |
5,665 |
68.6 |
91.4 |
152.6 |
|
41 |
244 |
1.8 |
147 |
1.8 |
60.2 |
100.6 |
|
6,441 |
46.7 |
5,812 |
70.4 |
90.2 |
150.7 |
|
19 |
446 |
3.2 |
266 |
3.2 |
59.6 |
99.6 |
|
6,887 |
49.9 |
6,078 |
73.6 |
88.3 |
147.3 |
|
4 |
672 |
4.9 |
374 |
4.5 |
55.7 |
92.9 |
|
7,559 |
54.8 |
6,452 |
78.1 |
85.4 |
142.5 |
|
37 |
243 |
1.8 |
134 |
1.6 |
55.1 |
92.1 |
|
7,802 |
56.6 |
6,586 |
79.7 |
84.4 |
140.9 |
|
27 |
545 |
4.0 |
299 |
3.6 |
54.9 |
91.6 |
|
8,347 |
60.5 |
6,885 |
83.3 |
82.5 |
137.7 |
|
8 |
440 |
3.2 |
203 |
2.5 |
46.1 |
77.0 |
|
8,787 |
63.7 |
7,088 |
85.8 |
80.7 |
134.7 |
|
36 |
234 |
1.7 |
106 |
1.3 |
45.3 |
75.6 |
|
9,021 |
65.4 |
7,194 |
87.1 |
79.7 |
133.1 |
|
25 |
567 |
4.1 |
256 |
3.1 |
45.1 |
75.4 |
|
9,588 |
69.5 |
7,450 |
90.2 |
77.7 |
129.7 |
|
39 |
751 |
5.4 |
282 |
3.4 |
37.5 |
62.7 |
|
10,339 |
75.0 |
7,732 |
93.6 |
74.8 |
124.9 |
|
47 |
114 |
0.8 |
41 |
0.5 |
36.0 |
60.0 |
|
10,453 |
75.8 |
7,773 |
94.1 |
74.4 |
124.2 |
|
40 |
444 |
3.2 |
121 |
1.5 |
27.3 |
45.5 |
|
10,897 |
79.0 |
7,894 |
95.6 |
72.4 |
120.9 |
|
6 |
52 |
0.4 |
13 |
0.2 |
25.0 |
41.7 |
|
10,949 |
79.4 |
7,907 |
95.7 |
72.2 |
120.6 |
|
17 |
216 |
1.6 |
43 |
0.5 |
19.9 |
33.2 |
|
11,165 |
80.9 |
7,950 |
96.2 |
71.2 |
118.9 |
|
43 |
782 |
5.7 |
147 |
1.8 |
18.8 |
31.4 |
|
11,947 |
86.6 |
8,097 |
98.0 |
67.8 |
113.2 |
|
26 |
833 |
6.0 |
111 |
1.3 |
13.3 |
22.2 |
|
12,780 |
92.7 |
8,208 |
99.4 |
64.2 |
107.2 |
|
14 |
172 |
1.3 |
16 |
0.2 |
9.3 |
15.5 |
|
12,952 |
93.9 |
8,224 |
99.5 |
63.5 |
106.0 |
|
42 |
168 |
1.2 |
15 |
0.2 |
8.9 |
14.9 |
|
13,120 |
95.1 |
8,239 |
99.7 |
62.8 |
104.8 |
|
46 |
308 |
2.2 |
13 |
0.2 |
4.2 |
7.0 |
|
13,428 |
97.4 |
8,252 |
99.9 |
61.5 |
102.6 |
|
24 |
101 |
0.7 |
3 |
0.0 |
3.0 |
5.0 |
|
13,529 |
98.1 |
8,255 |
99.9 |
61.0 |
101.9 |
|
20 |
72 |
0.5 |
2 |
0.0 |
2.8 |
4.6 |
|
13,601 |
98.6 |
8,257 |
99.9 |
60.7 |
101.4 |
|
34 |
193 |
1.4 |
5 |
0.1 |
2.6 |
4.3 |
|
13,794 |
100.0 |
8,262 |
100.0 |
59.9 |
100.0 |
|
|
13,794 |
100% |
8,262 |
100% |
|
|
|
|
|
|
|
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CUSTOMER ADDRESS SENSITIVITY
Even though there is a "Data Confidentiality
Agreement," provided with Dirmark's research,
some firms may have a
corporate policy preventing the release of company data. Fortunately,
the
regression model does not need company name, address, or phone data. The
regression model
only needs a unique record ID number and all data elements
that can predict the stated objective
(response, profit, size, SIC, etc.)
Moreover, there are numerous techniques for masking data
that will assure complete confidentially
of a client's database. Thus, the
regression model may state the following:
Node#14 = highest likelihood of profit
Node#14 + SIC + 23,49,58,7311,57, 59
and yellow +01,01,03
and years in business + 5+
and
red = $55
Number of "ids" within Node #14: 3,587
REGRESSION-DRAWBACK
The Regression Analysis is good in creating a profile of the
ideal target market. However, because
the profile may consist of many
qualifiers, finding a sufficient mail quantity may be difficult.
ADVANTAGES
Simply, a Regression will define your most profitable
segments within your customers file and
allow you to apply these models to
mail less and gain more profit.. In addition, a Regression
will also allow
you to make your prospect lists perform more like your house lists, along
with
identifying new prospect segments that were formerly unidentified.
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