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)
Marquette Law School Supreme Court Poll November 1-10, 2021
(Percentages are rounded to whole numbers for reporting of results. Frequencies have been rounded to whole numbers but percentages are calculated based on non-integer weighted sample sizes.)
Results for survey items among all respondents are presented here (unless otherwise indicated). Please note that some questions are only asked of particular groups of respondents. In these instances, the row “NA’s” includes the number and percent of total respondents omitted from the question. These omitted cases are ignored when calculating the “Valid” and “Cumulative” percent columns.
A1: interest in politics
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Most of the time |
395 |
39 |
39 |
39 |
Some of the time |
368 |
37 |
37 |
76 |
Only now and then |
180 |
18 |
18 |
94 |
Hardly at all |
57 |
6 |
6 |
100 |
Skipped/Ref |
4 |
0 |
0 |
100 |
B1: Biden approval
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Strongly approve |
116 |
12 |
12 |
12 |
Somewhat approve |
373 |
37 |
37 |
49 |
Somewhat disapprove |
180 |
18 |
18 |
67 |
Strongly disapprove |
329 |
33 |
33 |
99 |
Skipped/Ref |
6 |
1 |
1 |
100 |
B1: Biden approval, 2-cat
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Approve |
489 |
49 |
49 |
49 |
Disapprove |
509 |
51 |
51 |
99 |
Skipped/Ref |
6 |
1 |
1 |
100 |
B2: Supreme Court approval
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Strongly approve |
57 |
6 |
6 |
6 |
Somewhat approve |
481 |
48 |
48 |
54 |
Somewhat disapprove |
326 |
32 |
32 |
86 |
Strongly disapprove |
134 |
13 |
13 |
99 |
Skipped/Ref |
6 |
1 |
1 |
100 |
B2: Supreme Court approval, 2-cat
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Approve |
538 |
54 |
54 |
54 |
Disapprove |
460 |
46 |
46 |
99 |
Refused |
6 |
1 |
1 |
100 |
B3: Congress approval
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Strongly approve |
15 |
2 |
2 |
2 |
Somewhat approve |
260 |
26 |
26 |
27 |
Somewhat disapprove |
400 |
40 |
40 |
67 |
Strongly disapprove |
319 |
32 |
32 |
99 |
Skipped/Ref |
9 |
1 |
1 |
100 |
B3: Congress approval, 2-cat
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Approve |
276 |
27 |
27 |
27 |
Disapprove |
719 |
72 |
72 |
99 |
Skipped/Ref |
9 |
1 |
1 |
100 |
B4: Most trusted branch
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
The US Congress (the legislative branch) |
160 |
16 |
16 |
16 |
The Presidency (the executive branch) |
227 |
23 |
23 |
39 |
The US Supreme Court (the judicial branch) |
605 |
60 |
60 |
99 |
Skipped/Ref |
12 |
1 |
1 |
100 |
B5: Justice motivations
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Mainly politics |
302 |
30 |
30 |
30 |
Mainly the law |
702 |
70 |
70 |
100 |
B6: SCOTUS ideology
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Very conservative |
154 |
15 |
15 |
15 |
Somewhat conservative |
356 |
35 |
35 |
51 |
Moderate |
396 |
39 |
39 |
90 |
Somewhat liberal |
79 |
8 |
8 |
98 |
Very liberal |
15 |
1 |
1 |
100 |
Skipped/Ref |
4 |
0 |
0 |
100 |
B7: Biden ideology
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Very conservative |
37 |
4 |
4 |
4 |
Somewhat conservative |
90 |
9 |
9 |
13 |
Moderate |
273 |
27 |
27 |
40 |
Somewhat liberal |
273 |
27 |
27 |
67 |
Very liberal |
327 |
33 |
33 |
100 |
Skipped/Ref |
4 |
0 |
0 |
100 |
B8: Democratic Party ideology
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Very conservative |
32 |
3 |
3 |
3 |
Somewhat conservative |
77 |
8 |
8 |
11 |
Moderate |
193 |
19 |
19 |
30 |
Somewhat liberal |
278 |
28 |
28 |
58 |
Very liberal |
421 |
42 |
42 |
100 |
Skipped/Ref |
4 |
0 |
0 |
100 |
B9: Republican Party ideology
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Very conservative |
493 |
49 |
49 |
49 |
Somewhat conservative |
287 |
29 |
29 |
78 |
Moderate |
140 |
14 |
14 |
92 |
Somewhat liberal |
51 |
5 |
5 |
97 |
Very liberal |
26 |
3 |
3 |
99 |
Skipped/Ref |
7 |
1 |
1 |
100 |
B10: Personal importance of next justice
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Very important |
452 |
45 |
45 |
45 |
Somewhat important |
333 |
33 |
33 |
78 |
Not too important |
172 |
17 |
17 |
95 |
Not at all important |
47 |
5 |
5 |
100 |
B11: Justice partisan nomination balance
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Definitely a majority appointed by Democratic presidents |
50 |
5 |
5 |
5 |
Probably a majority appointed by Democratic presidents |
229 |
23 |
23 |
28 |
Probably a majority appointed by Republican presidents |
440 |
44 |
44 |
72 |
Definitely a majority appointed by Republican presidents |
278 |
28 |
28 |
99 |
Skipped/Ref |
6 |
1 |
1 |
100 |
C1: Fav/Unfav Biden
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Favorable opinion |
455 |
45 |
45 |
45 |
Unfavorable opinion |
490 |
49 |
49 |
94 |
Haven't heard enough |
59 |
6 |
6 |
100 |
C2: Fav/Unfav Harris
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Favorable opinion |
386 |
38 |
38 |
38 |
Unfavorable opinion |
458 |
46 |
46 |
84 |
Haven't heard enough |
160 |
16 |
16 |
100 |
C3: Fav/Unfav Trump
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Favorable opinion |
321 |
32 |
32 |
32 |
Unfavorable opinion |
652 |
65 |
65 |
97 |
Haven't heard enough |
28 |
3 |
3 |
100 |
Skipped/Ref |
2 |
0 |
0 |
100 |
C4: Fav/Unfav Pence
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Favorable opinion |
287 |
29 |
29 |
29 |
Unfavorable opinion |
513 |
51 |
51 |
80 |
Haven't heard enough |
204 |
20 |
20 |
100 |
E1: Increase number of justices
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Strongly favor |
155 |
15 |
15 |
15 |
Somewhat favor |
329 |
33 |
33 |
48 |
Somewhat oppose |
227 |
23 |
23 |
71 |
Strongly oppose |
292 |
29 |
29 |
100 |
Skipped/Ref |
1 |
0 |
0 |
100 |
E2: Institute fixed terms
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Strongly favor |
416 |
41 |
41 |
41 |
Somewhat favor |
310 |
31 |
31 |
72 |
Somewhat oppose |
153 |
15 |
15 |
88 |
Strongly oppose |
123 |
12 |
12 |
100 |
Skipped/Ref |
3 |
0 |
0 |
100 |
E3: Limit judicial review
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Strongly favor |
84 |
8 |
8 |
8 |
Somewhat favor |
351 |
35 |
35 |
43 |
Somewhat oppose |
324 |
32 |
32 |
76 |
Strongly oppose |
241 |
24 |
24 |
100 |
Skipped/Ref |
3 |
0 |
0 |
100 |
E4: Knowledge of Commission
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Nothing at all |
456 |
45 |
45 |
45 |
Only a little |
426 |
42 |
42 |
88 |
A fair bit |
104 |
10 |
10 |
98 |
A lot |
16 |
2 |
2 |
100 |
Skipped/Ref |
2 |
0 |
0 |
100 |
H1: Favor/Oppose strike down Roe
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Heard nothing at all |
112 |
11 |
11 |
11 |
Heard of but not enough for an opinion |
210 |
21 |
21 |
32 |
Favor |
207 |
21 |
21 |
53 |
Oppose |
474 |
47 |
47 |
100 |
Skipped/Ref |
2 |
0 |
0 |
100 |
H2: Favor/Oppose extend 2nd Amendment
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Heard nothing at all |
83 |
8 |
8 |
8 |
Heard of but not enough for an opinion |
193 |
19 |
19 |
28 |
Favor |
464 |
46 |
46 |
74 |
Oppose |
249 |
25 |
25 |
99 |
Skipped/Ref |
14 |
1 |
1 |
100 |
H3: Favor/Oppose ban abortions after 15 weeks
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Heard nothing at all |
78 |
8 |
8 |
8 |
Heard of but not enough for an opinion |
225 |
22 |
22 |
30 |
Favor |
372 |
37 |
37 |
67 |
Oppose |
326 |
32 |
32 |
100 |
Skipped/Ref |
3 |
0 |
0 |
100 |
H4: Favor/Oppose Federal suit in Texas
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Heard nothing at all |
92 |
9 |
9 |
9 |
Heard of but not enough for an opinion |
222 |
22 |
22 |
31 |
Heard of and favor the decision |
386 |
38 |
38 |
70 |
Heard of and oppose the decision |
300 |
30 |
30 |
100 |
Skipped/Ref |
4 |
0 |
0 |
100 |
G1: OSHA COVID requirement
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Favor |
564 |
56 |
56 |
56 |
Oppose |
440 |
44 |
44 |
100 |
G2: COVID vaccine status
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Yes-Single dose vaccine (J&J) |
64 |
6 |
6 |
6 |
Yes-Received first of two doses (Pfizer/Moderna) |
155 |
15 |
15 |
22 |
Yes-Gotten both doses (Pfizer/Moderna) |
386 |
38 |
38 |
60 |
Yes-And have had booster dose (of any brand) |
174 |
17 |
17 |
78 |
No-Have not received vaccine |
220 |
22 |
22 |
99 |
Skipped/Ref |
5 |
1 |
1 |
100 |
G3: COVID vaccine intention
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Definitely get it |
7 |
1 |
3 |
3 |
Probably get it |
33 |
3 |
15 |
18 |
Probably not get it |
76 |
8 |
34 |
52 |
Definitely not get it |
103 |
10 |
47 |
99 |
Skipped/Ref |
3 |
0 |
1 |
100 |
(Missing) |
784 |
78 |
NA |
NA |
G4: COVID level in your state
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Serious problem |
502 |
50 |
50 |
50 |
Not serious problem |
502 |
50 |
50 |
100 |
Skipped/Ref |
0 |
0 |
0 |
100 |
G5: Confidence in election
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Very confident |
465 |
46 |
46 |
46 |
Somewhat confident |
183 |
18 |
18 |
65 |
Not too confident |
157 |
16 |
16 |
80 |
Not at all confident |
198 |
20 |
20 |
100 |
Skipped/Ref |
1 |
0 |
0 |
100 |
G6: Favor/Oppose TX abortion law
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Favor |
250 |
25 |
25 |
25 |
Oppose |
592 |
59 |
59 |
84 |
Haven't heard enough |
161 |
16 |
16 |
100 |
Skipped/Ref |
1 |
0 |
0 |
100 |
X1: Voted in 2016
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Yes |
738 |
74 |
74 |
74 |
No |
263 |
26 |
26 |
100 |
Skipped/Ref |
3 |
0 |
0 |
100 |
X2: Registered in 2016
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Yes |
125 |
12 |
47 |
47 |
No |
138 |
14 |
53 |
100 |
(Missing) |
741 |
74 |
NA |
NA |
X3: Donald Trump 2024
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Yes |
284 |
28 |
28 |
28 |
No |
714 |
71 |
71 |
99 |
Skipped/Ref |
6 |
1 |
1 |
100 |
X4: Trump vs Biden 2024
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Donald Trump |
345 |
34 |
34 |
34 |
Joe Biden |
418 |
42 |
42 |
76 |
Someone else |
180 |
18 |
18 |
94 |
Wouldn't vote |
62 |
6 |
6 |
100 |
X5: Trust in government
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Just about always |
25 |
2 |
2 |
2 |
Most of the time |
221 |
22 |
22 |
24 |
Only some of the time |
587 |
59 |
59 |
83 |
Never |
171 |
17 |
17 |
100 |
Skipped/Ref |
1 |
0 |
0 |
100 |
X6: Trust in others
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Most people can be trusted |
551 |
55 |
55 |
55 |
Most people can't be trusted |
453 |
45 |
45 |
100 |
Z1: Party ID
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Republican |
252 |
25 |
25 |
25 |
Democrat |
309 |
31 |
31 |
56 |
Independent |
340 |
34 |
34 |
90 |
Other/No preference |
102 |
10 |
10 |
100 |
Skipped/Ref |
1 |
0 |
0 |
100 |
Z2A: Party ID strenth
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Strong |
338 |
34 |
60 |
60 |
Not very strong |
221 |
22 |
39 |
100 |
Skipped/Ref |
1 |
0 |
0 |
100 |
(Missing) |
443 |
44 |
NA |
NA |
Z2B: Party ID lean
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Republican |
120 |
12 |
27 |
27 |
Democratic |
158 |
16 |
36 |
63 |
Neither |
164 |
16 |
37 |
100 |
Skipped/Ref |
1 |
0 |
0 |
100 |
(Missing) |
562 |
56 |
NA |
NA |
Z3: religious service attendance
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
More than once a week |
57 |
6 |
6 |
6 |
Once a week |
174 |
17 |
17 |
23 |
Once or twice a month |
56 |
6 |
6 |
29 |
A few times a year |
165 |
16 |
16 |
45 |
Seldom |
255 |
25 |
25 |
70 |
Never |
297 |
30 |
30 |
100 |
Z4: born-again or evangelical
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Yes, would |
245 |
24 |
24 |
24 |
No, would not |
759 |
76 |
76 |
100 |
Z5: political ideology
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Very conservative |
100 |
10 |
10 |
10 |
Somewhat conservative |
200 |
20 |
20 |
30 |
Moderate |
429 |
43 |
43 |
73 |
Somewhat liberal |
175 |
17 |
17 |
90 |
Very liberal |
100 |
10 |
10 |
100 |
Z6: talk to neighbors
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Basically, every day |
114 |
11 |
11 |
11 |
A few times a week |
339 |
34 |
34 |
45 |
A few times a month |
245 |
24 |
24 |
70 |
Once a month |
94 |
9 |
9 |
79 |
Less than once a month |
140 |
14 |
14 |
93 |
Not at all |
72 |
7 |
7 |
100 |
Z7: volunteering
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Yes |
278 |
28 |
28 |
28 |
No |
726 |
72 |
72 |
100 |
Skipped/Ref |
1 |
0 |
0 |
100 |
gender
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Male |
467 |
46 |
47 |
47 |
Female |
515 |
51 |
52 |
99 |
Another gender |
7 |
1 |
1 |
100 |
(Missing) |
15 |
1 |
NA |
NA |
age
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
18-29 |
219 |
22 |
22 |
22 |
30-44 |
235 |
23 |
23 |
45 |
45-59 |
236 |
23 |
23 |
69 |
60+ |
313 |
31 |
31 |
100 |
(Missing) |
1 |
0 |
NA |
NA |
party ID, 5-cat
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Republican |
252 |
25 |
25 |
25 |
Lean Republican |
120 |
12 |
12 |
37 |
Independent |
164 |
16 |
16 |
53 |
Lean Democrat |
158 |
16 |
16 |
69 |
Democrat |
309 |
31 |
31 |
100 |
Refused |
1 |
0 |
0 |
100 |
party ID, leaners as partisans
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Republican |
371 |
37 |
37 |
37 |
Independent |
164 |
16 |
16 |
53 |
Democrat |
467 |
47 |
47 |
100 |
Refused |
1 |
0 |
0 |
100 |
education
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Less than HS |
87 |
9 |
9 |
9 |
HS graduate |
294 |
29 |
29 |
38 |
Vocational/tech school/some college/ associates |
269 |
27 |
27 |
65 |
Bachelor's degree |
159 |
16 |
16 |
81 |
Post grad study/professional degree |
195 |
19 |
19 |
100 |
income
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Less than $30k |
273 |
27 |
27 |
27 |
$30k to less than $50k |
186 |
19 |
19 |
46 |
$50k to less than $75k |
188 |
19 |
19 |
64 |
$75k to less than $100k |
124 |
12 |
12 |
77 |
$100k or more |
154 |
15 |
15 |
92 |
DK/NA/Ref |
79 |
8 |
8 |
100 |
marital status
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Single, that is never married |
209 |
21 |
21 |
21 |
Single, living with a partner |
111 |
11 |
11 |
32 |
Married |
511 |
51 |
51 |
83 |
Separated |
24 |
2 |
2 |
85 |
Widowed |
42 |
4 |
4 |
89 |
Divorced |
108 |
11 |
11 |
100 |
race/ethnicity
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
White Non-Hispanic |
614 |
61 |
61 |
61 |
Black Non-Hispanic |
120 |
12 |
12 |
73 |
Hispanic |
167 |
17 |
17 |
90 |
Other |
86 |
9 |
9 |
98 |
Refused |
16 |
2 |
2 |
100 |
religious affiliation
|
Frequency |
Percent |
Valid Percent |
Cumulative Percent |
Born-again Protestant |
163 |
16 |
16 |
16 |
Mainline Protestant |
150 |
15 |
15 |
31 |
Roman Catholic |
240 |
24 |
24 |
55 |
No religion |
315 |
31 |
31 |
86 |
Other religion |
133 |
13 |
13 |
100 |
Skipped/Ref |
3 |
0 |
0 |
100 |