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AI Goal Lab Power Ranking

Who is really the strongest?

Every team of the eleven leagues we cover on one scale, from a statistical model of all European football. Updated weekly.

Bayern Munich are the strongest team this week (Power Index 88.2). Best attack: Bayern Munich, best defence: Arsenal.

Movers

Power Index change over one week

▲ Rising

Erzurum BBnow 27.0▲ +4.2
Maritimonow 42.9▲ +3.4
Leccenow 40.3▲ +1.8
Aston Villanow 77.4▲ +1.5
Real Sociedadnow 64.6▲ +1.5
Brighton & Hove Albionnow 80.4▲ +1.4

▼ Falling

Le Mansnow 45.9▼ 2.5
Heart of Midlothiannow 50.6▼ 2.1
Belgrano (Córdoba)now 41.5▼ 1.6
Samsunspornow 35.5▼ 1.6
Sporting Kansas Citynow 33.9▼ 1.6
Fenerbahcenow 60.8▼ 1.5
#TeamTrendGoals for / againstW / D / L vs average
1
88.2
81.4 #161.5 #11▲ +1.43.03 / 0.7583 / 11 / 6
2▲1
87.7
81.3 #260.5 #16▲ +2.33.02 / 0.7882 / 12 / 7
3▲1
87.2
72.6 #770.1 #1▲ +1.62.34 / 0.4580 / 14 / 6
4▼2
87.1
76.4 #365.8 #2▲ +1.32.61 / 0.6080 / 13 / 6
5
83.1
73.7 #562.5 #4▲ +1.82.42 / 0.7175 / 16 / 9
6
83.0
74.7 #461.4 #12▲ +2.02.48 / 0.7575 / 16 / 9
7
81.9
72.7 #662.0 #7▲ +1.62.35 / 0.7374 / 17 / 10
8
80.4
70.8 #962.0 #8▲ +3.42.22 / 0.7372 / 18 / 11
9
79.2
70.2 #1061.2 #14▲ +2.82.18 / 0.7670 / 18 / 12
10▲1
79.1
71.9 #859.1 #32▲ +3.02.29 / 0.8370 / 18 / 12
11▲1
78.7
68.4 #1562.4 #6▲ +2.52.08 / 0.7269 / 19 / 12
12▼2
78.6
70.2 #1160.3 #18▲ +1.92.18 / 0.7969 / 19 / 12
13
78.3
69.0 #1361.3 #13▲ +2.52.11 / 0.7569 / 19 / 12
14▲2
77.4
67.6 #1761.6 #10▲ +3.22.03 / 0.7468 / 20 / 13
15▼1
76.7
69.2 #1259.0 #33▲ +1.02.12 / 0.8467 / 19 / 14
16▼1
76.1
68.0 #1659.5 #29▲ +1.62.05 / 0.8266 / 20 / 14
17
75.6
66.5 #1960.5 #15▲ +2.11.97 / 0.7865 / 21 / 14
18▲2
75.3
66.8 #1859.8 #28▲ +3.01.99 / 0.8165 / 21 / 14
19▼1
74.4
65.6 #2160.0 #23▲ +1.31.92 / 0.8064 / 21 / 15
20▼1
74.4
61.3 #3364.4 #3▲ +1.21.69 / 0.6563 / 24 / 14
21
74.1
65.8 #2059.4 #30▲ +1.91.93 / 0.8264 / 21 / 15
22▲1
70.9
64.0 #2757.5 #40▲ +2.41.83 / 0.8960 / 23 / 18
23▼1
70.0
68.7 #1451.5 #95▲ +2.42.10 / 1.1260 / 21 / 20
24▲2
70.0
60.2 #4060.4 #17▲ +2.01.64 / 0.7958 / 25 / 18
25▲2
69.6
64.6 #2355.5 #53▲ +2.61.86 / 0.9659 / 22 / 19
26▲2
69.6
60.3 #3859.9 #25▲ +2.61.64 / 0.8057 / 25 / 18
27▼3
69.2
64.1 #2655.6 #52▲ +3.01.83 / 0.9658 / 23 / 20
28▼3
69.1
60.2 #3959.4 #31▲ +1.51.64 / 0.8257 / 25 / 19
29▲4
68.6
64.4 #2554.6 #59▲ +2.71.85 / 1.0057 / 23 / 20
30▲2
68.4
58.7 #5060.2 #19▲ +1.81.57 / 0.7956 / 25 / 19
31▲5
68.3
64.6 #2454.1 #63▲ +3.31.86 / 1.0257 / 23 / 21
32▲2
68.2
60.6 #3658.1 #38▲ +2.21.66 / 0.8756 / 24 / 20
33▼4
68.2
58.6 #5160.1 #21▲ +1.01.56 / 0.7956 / 26 / 19
34▲1
68.2
58.7 #4859.9 #26▲ +1.71.57 / 0.8056 / 25 / 19
35▼5
68.1
61.5 #3257.1 #41▲ +1.51.70 / 0.9156 / 24 / 20
36▼5
68.1
56.0 #6562.5 #5▲ +1.31.44 / 0.7155 / 27 / 18
37▲5
67.2
59.3 #4658.4 #35▲ +3.21.59 / 0.8655 / 25 / 20
38▼1
67.0
63.4 #2853.8 #65▲ +2.31.80 / 1.0355 / 23 / 22
39▼1
66.6
60.7 #3556.3 #47▲ +1.71.66 / 0.9454 / 24 / 21
40▲1
66.5
61.1 #3455.8 #51▲ +3.01.68 / 0.9654 / 24 / 21
41▲2
66.1
56.2 #6360.2 #20▲ +1.71.45 / 0.7953 / 27 / 21
42▼3
65.7
62.4 #3053.5 #68▲ +1.11.75 / 1.0454 / 24 / 23
43▼3
65.6
56.0 #6759.9 #24▲ +1.31.44 / 0.8052 / 27 / 21
44▲1
65.3
62.7 #2952.7 #78▲ +3.51.77 / 1.0754 / 23 / 23
45▲1
65.2
57.6 #5757.9 #39▲ +2.61.51 / 0.8852 / 26 / 22
46▲3
64.6
59.6 #4355.2 #57▲ +3.71.61 / 0.9852 / 25 / 23
47▼3
64.6
54.9 #7459.9 #27▲ +0.71.39 / 0.8051 / 28 / 22
48▼1
63.1
61.7 #3151.5 #93▲ +3.41.71 / 1.1251 / 24 / 25
49▲1
63.0
59.4 #4553.7 #66▲ +2.51.60 / 1.0351 / 25 / 25
50▲3
62.7
56.9 #5956.0 #49▲ +2.41.48 / 0.9550 / 26 / 24
51▼3
62.7
56.4 #6256.4 #46▲ +1.11.46 / 0.9349 / 27 / 24
52▲2
62.7
54.2 #7958.6 #34▲ +2.31.36 / 0.8549 / 28 / 23
53▲2
62.0
57.7 #5554.5 #61—1.52 / 1.0149 / 26 / 25
54▲4
61.8
65.5 #2246.1 #171—1.91 / 1.3551 / 22 / 27
55▲5
61.5
55.0 #7356.6 #45—1.40 / 0.9348 / 27 / 25
56▼5
61.3
60.2 #4151.1 #105▲ +1.71.64 / 1.1449 / 25 / 27
57▲5
61.1
52.8 #9458.4 #36▲ +3.61.30 / 0.8647 / 28 / 25
58▼6
60.8
58.7 #4952.1 #83▲ +1.11.57 / 1.1048 / 25 / 27
59▼3
60.4
59.1 #4751.4 #99▲ +1.61.59 / 1.1348 / 25 / 27
60▲6
60.2
48.2 #14362.0 #9▲ +3.31.11 / 0.7344 / 32 / 24
61▼2
60.1
58.1 #5352.0 #87▲ +1.31.54 / 1.1047 / 26 / 27
62▼5
60.0
53.2 #9156.9 #42▲ +1.71.32 / 0.9146 / 28 / 26
63▼2
59.7
54.3 #7855.4 #54—1.37 / 0.9746 / 27 / 27
64▼1
59.4
60.3 #3749.1 #134▲ +1.21.64 / 1.2247 / 24 / 28
65▲2
59.2
52.5 #9956.8 #43▲ +2.41.29 / 0.9245 / 28 / 27
66▼1
59.1
53.1 #9256.1 #48▲ +2.01.31 / 0.9545 / 28 / 27
67▼3
59.0
56.1 #6452.9 #75▲ +2.41.45 / 1.0746 / 26 / 28
68
58.8
52.1 #10456.8 #44▲ +2.21.27 / 0.9245 / 29 / 27
69▲1
58.5
54.0 #8254.5 #60▲ +2.41.35 / 1.0045 / 27 / 28
70▲1
58.1
54.8 #7553.4 #70▲ +2.61.39 / 1.0545 / 27 / 28
71▼2
58.0
55.9 #6852.1 #85▲ +2.21.44 / 1.1045 / 26 / 29
72
57.9
57.9 #5450.1 #123—1.53 / 1.1845 / 25 / 29
73▲1
57.9
54.5 #7753.4 #69▲ +2.41.38 / 1.0544 / 27 / 29
74▼1
57.8
55.9 #6951.9 #89▲ +4.21.44 / 1.1145 / 26 / 29
75▲1
57.7
56.9 #6050.9 #110▲ +3.81.48 / 1.1545 / 26 / 29
76▲2
56.9
48.7 #13858.2 #37▲ +2.21.13 / 0.8742 / 31 / 28
77▲2
56.8
51.5 #10955.3 #55▲ +2.61.25 / 0.9743 / 29 / 29
78▼3
56.7
59.4 #4447.2 #149▲ +2.01.60 / 1.3044 / 25 / 31
79▼2
56.7
57.5 #5849.2 #132▲ +3.21.51 / 1.2244 / 25 / 31
80
56.7
54.0 #8452.7 #77▲ +3.11.35 / 1.0743 / 27 / 30
81
55.6
55.1 #7250.5 #114▲ +1.51.40 / 1.1642 / 26 / 31
82▲1
55.5
52.6 #9852.9 #76▲ +2.41.29 / 1.0742 / 28 / 31
83▲1
55.2
50.2 #11955.0 #58▲ +2.41.19 / 0.9941 / 29 / 30
84▼2
55.1
53.6 #8751.4 #97▲ +2.21.34 / 1.1342 / 27 / 31
85▲4
54.9
51.3 #11153.6 #67▲ +3.01.24 / 1.0441 / 28 / 31
86
54.5
44.4 #18860.1 #22▲ +1.70.96 / 0.8038 / 33 / 29
87▲10
54.2
54.1 #8050.1 #121—1.36 / 1.1841 / 27 / 32
88▼3
54.2
54.1 #8150.1 #119▲ +3.61.35 / 1.1841 / 27 / 33
89▼1
54.2
53.1 #9351.1 #106▲ +3.21.31 / 1.1441 / 27 / 32
90▲1
54.1
59.7 #4244.4 #195▼ 0.61.61 / 1.4342 / 24 / 34
91▼4
53.9
54.7 #7649.2 #131▲ +1.21.38 / 1.2141 / 26 / 33
92▲1
53.8
52.6 #9651.1 #104▲ +2.81.29 / 1.1440 / 27 / 33
93▼3
53.6
50.3 #11753.3 #71▲ +1.61.20 / 1.0539 / 29 / 32
94▼2
53.5
48.2 #14155.2 #56▲ +0.41.11 / 0.9839 / 30 / 32
95▲7
52.7
53.8 #8648.9 #136▲ +2.71.34 / 1.2339 / 27 / 34
96▲4
52.7
49.7 #12753.0 #74—1.17 / 1.0638 / 29 / 33
97▼1
52.5
55.3 #7147.2 #148—1.41 / 1.3040 / 26 / 35
98▲9
52.4
53.4 #9049.0 #135▲ +4.41.33 / 1.2239 / 27 / 34
99▼5
52.4
48.0 #14454.4 #62▲ +2.31.10 / 1.0138 / 30 / 33
100▲1
52.3
52.1 #10350.2 #117▲ +2.91.27 / 1.1739 / 27 / 34
101▼3
52.3
52.2 #10150.1 #122—1.27 / 1.1839 / 27 / 34
102▼7
52.2
49.1 #13453.1 #73—1.15 / 1.0638 / 29 / 33
103▲6
51.8
51.6 #10650.1 #120▲ +3.01.25 / 1.1838 / 28 / 35
104
51.8
49.1 #13552.6 #79▲ +2.21.15 / 1.0837 / 29 / 34
105
51.7
49.2 #13252.5 #80—1.15 / 1.0837 / 29 / 34
106▼3
51.6
56.0 #6645.6 #174—1.44 / 1.3739 / 25 / 36
107▼1
51.6
53.8 #8547.8 #146▲ +2.01.34 / 1.2838 / 26 / 35
108
51.6
50.0 #12351.6 #90▲ +2.01.18 / 1.1237 / 28 / 34
109▲1
51.4
51.5 #11049.9 #127▲ +2.31.24 / 1.1938 / 27 / 35
110▲2
51.2
49.1 #13652.1 #86▲ +2.81.15 / 1.1037 / 29 / 34
111▲4
50.8
58.1 #5242.7 #212—1.54 / 1.5039 / 24 / 37
112▲1
50.8
50.0 #12250.8 #113▲ +1.71.19 / 1.1537 / 28 / 35
113▲1
50.8
49.9 #12550.9 #111▲ +2.71.18 / 1.1537 / 28 / 35
114▼15
50.6
52.7 #9547.9 #145▲ +2.61.30 / 1.2737 / 27 / 36
115▼4
50.3
54.0 #8346.2 #170—1.35 / 1.3437 / 26 / 37
116▲1
50.2
53.4 #8946.8 #161—1.33 / 1.3237 / 26 / 37
117▼1
49.8
44.0 #19155.9 #50▲ +2.20.95 / 0.9534 / 32 / 34
118
49.8
48.6 #13951.2 #102—1.13 / 1.1336 / 29 / 36
119▲5
49.7
47.6 #15252.1 #84▲ +2.71.09 / 1.1035 / 29 / 36
120▲5
49.4
46.2 #16853.2 #72▲ +3.21.03 / 1.0534 / 30 / 36
121▲1
49.3
50.5 #11648.9 #137▲ +3.01.20 / 1.2336 / 28 / 37
122▲1
49.3
49.3 #13150.0 #124▲ +2.81.15 / 1.1835 / 28 / 37
123▲10
49.3
47.8 #14851.5 #91—1.09 / 1.1235 / 29 / 36
124▼4
49.2
52.2 #10247.0 #151▲ +2.01.27 / 1.3136 / 27 / 38
125▲7
48.6
47.3 #15451.3 #100▲ +3.31.08 / 1.1334 / 29 / 37
126
48.6
56.5 #6142.1 #216▲ +2.41.46 / 1.5336 / 24 / 39
127▼8
48.5
55.7 #7042.8 #210—1.43 / 1.4936 / 25 / 39
128▲1
48.4
47.0 #15851.4 #98▲ +2.61.06 / 1.1334 / 29 / 37
129▼8
48.3
48.4 #14049.9 #126▲ +0.61.12 / 1.1934 / 28 / 38
130▲9
48.3
47.9 #14750.4 #116▲ +3.71.10 / 1.1734 / 29 / 37
131
48.2
46.7 #15951.5 #94▲ +2.41.05 / 1.1234 / 29 / 37
132▲3
48.1
46.6 #16051.5 #96▲ +2.81.05 / 1.1233 / 29 / 37
133▲7
48.1
51.6 #10746.5 #163▲ +3.11.25 / 1.3335 / 27 / 39
134
48.0
52.6 #9745.4 #179—1.29 / 1.3835 / 26 / 39
135▲3
47.9
43.9 #19254.0 #64—0.94 / 1.0232 / 31 / 37
136▼9
47.9
53.5 #8844.4 #194▲ +3.21.33 / 1.4235 / 26 / 39
137▼9
47.6
48.0 #14549.7 #128▲ +1.21.10 / 1.2034 / 28 / 38
138▲3
47.5
50.8 #11546.6 #162▲ +3.81.22 / 1.3234 / 27 / 39
139▼3
47.4
50.9 #11446.4 #165▲ +2.81.22 / 1.3334 / 27 / 39
140▲4
47.2
50.3 #11846.9 #154▲ +2.61.19 / 1.3134 / 27 / 39
141▲1
47.1
52.2 #10044.9 #187—1.28 / 1.4034 / 26 / 40
142▲1
47.0
44.9 #18452.1 #82—0.98 / 1.1032 / 30 / 38
143▲4
46.8
49.7 #12647.1 #150▲ +2.11.17 / 1.3033 / 27 / 40
144▲9
46.4
50.0 #12446.5 #164—1.18 / 1.3333 / 27 / 40
145▲3
46.3
49.0 #13747.3 #147—1.14 / 1.3033 / 27 / 40
146▼9
46.3
57.7 #5638.7 #239▲ +7.41.52 / 1.6935 / 23 / 42
147▲4
46.2
46.3 #16749.9 #125▲ +3.21.03 / 1.1932 / 29 / 39
148▲8
46.0
49.6 #12846.4 #166▲ +3.11.17 / 1.3333 / 27 / 41
149▼19
45.9
47.1 #15748.8 #1380.01.07 / 1.2332 / 28 / 40
150▼5
45.6
47.3 #15548.3 #142▲ +2.21.08 / 1.2632 / 28 / 40
151▲3
45.3
51.9 #10543.4 #204—1.26 / 1.4733 / 26 / 42
152▼6
45.2
51.3 #11344.0 #199—1.24 / 1.4432 / 26 / 42
153▲4
44.9
50.1 #12144.8 #190▲ +2.51.19 / 1.4132 / 26 / 42
154▲6
44.6
42.7 #20852.0 #88—0.90 / 1.1029 / 31 / 40
155▼6
44.6
48.2 #14246.4 #167—1.11 / 1.3331 / 27 / 42
156▼6
44.5
50.1 #12044.4 #193▲ +1.71.19 / 1.4232 / 26 / 42
157▼5
44.3
47.5 #15346.8 #160▲ +3.71.08 / 1.3231 / 27 / 42
158▲9
44.2
49.4 #13044.8 #189▲ +4.11.16 / 1.4131 / 26 / 43
159▲2
44.1
42.6 #20951.5 #92▲ +1.70.90 / 1.1229 / 30 / 41
160▲2
44.1
43.2 #20050.9 #108—0.92 / 1.1529 / 30 / 41
161▼3
43.9
44.3 #18949.6 #129—0.96 / 1.2029 / 29 / 42
162▲1
43.9
45.6 #17548.3 #141▲ +2.91.01 / 1.2530 / 28 / 42
163▼8
43.7
42.9 #20350.8 #112▲ +0.80.91 / 1.1529 / 30 / 41
164▲2
43.5
46.6 #16146.8 #158—1.05 / 1.3230 / 28 / 43
165▲5
43.5
49.4 #12944.1 #198▲ +2.61.16 / 1.4431 / 26 / 43
166▼2
43.1
48.0 #14645.1 #186▲ +1.71.10 / 1.3930 / 27 / 44
167▼8
43.0
47.6 #15145.3 #181▲ +3.41.09 / 1.3830 / 27 / 44
168▲20
42.9
49.2 #13343.7 #202▲ +6.91.15 / 1.4630 / 26 / 44
169▲3
42.8
45.9 #17246.8 #159▲ +1.91.02 / 1.3229 / 28 / 43
170▲1
42.5
44.2 #19048.2 #143▲ +1.50.96 / 1.2628 / 29 / 43
171▼3
42.5
45.5 #17847.0 #152▲ +2.01.01 / 1.3129 / 28 / 44
172▲2
42.5
45.6 #17646.9 #157▲ +1.41.01 / 1.3129 / 28 / 44
173▼8
42.4
43.3 #19849.1 #133▼ 0.30.92 / 1.2228 / 29 / 43
174▲5
42.4
46.5 #16445.9 #172—1.04 / 1.3629 / 27 / 44
175▲1
42.3
41.4 #21850.9 #109▲ +6.10.85 / 1.1527 / 30 / 43
176▲1
42.2
46.6 #16345.6 #175—1.05 / 1.3729 / 27 / 44
177▲1
42.0
47.7 #14944.2 #196▲ +1.61.09 / 1.4329 / 26 / 45
178▲3
41.7
51.6 #10840.1 #232▲ +4.41.25 / 1.6230 / 24 / 46
179▼10
41.5
41.0 #22150.5 #115—0.84 / 1.1626 / 30 / 43
180▼7
41.4
46.2 #17045.2 #185—1.03 / 1.3928 / 27 / 45
181▲1
41.1
46.3 #16644.8 #188▲ +3.01.03 / 1.4028 / 27 / 45
182▼7
40.9
45.3 #18145.6 #178▲ +0.81.00 / 1.3727 / 27 / 46
183▼3
40.9
45.6 #17745.2 #184—1.01 / 1.3927 / 27 / 46
184▼1
40.8
42.5 #21148.3 #140—0.89 / 1.2526 / 29 / 45
185▲11
40.3
40.1 #22550.2 #118▲ +3.60.81 / 1.1825 / 30 / 45
186▼1
40.1
44.4 #18745.6 #176▲ +1.90.96 / 1.3726 / 27 / 46
187▼1
39.9
46.6 #16243.2 #207▲ +3.51.05 / 1.4827 / 26 / 47
188▼4
39.7
38.5 #23751.3 #101—0.75 / 1.1324 / 31 / 45
189▲4
39.4
45.1 #18344.2 #197▲ +3.30.99 / 1.4326 / 27 / 47
190▲2
39.3
41.1 #21948.1 #144▲ +2.40.84 / 1.2625 / 29 / 46
191▲4
39.3
45.6 #17443.6 #203▲ +2.81.01 / 1.4626 / 26 / 48
192▼5
39.3
45.4 #18043.8 #201—1.00 / 1.4526 / 27 / 48
193▼3
39.0
39.5 #23049.5 #130—0.78 / 1.2024 / 30 / 46
194▼5
39.0
46.3 #16542.6 #213▲ +3.01.04 / 1.5026 / 26 / 48
195▼4
38.9
42.4 #21246.4 #168▲ +3.60.89 / 1.3425 / 28 / 47
196▲2
38.7
41.7 #21746.9 #156▲ +2.30.86 / 1.3125 / 28 / 47
197▲2
38.7
47.1 #15641.5 #224▲ +2.51.07 / 1.5626 / 25 / 49
198▲3
38.5
42.6 #21045.8 #173—0.90 / 1.3625 / 28 / 48
199▼2
38.5
43.1 #20145.3 #182▲ +2.90.91 / 1.3825 / 27 / 48
200▲3
38.1
46.2 #16941.8 #220▲ +3.31.03 / 1.5425 / 26 / 49
201▼1
37.7
43.6 #19344.0 #200▲ +3.30.93 / 1.4424 / 27 / 49
202
37.6
45.2 #18242.2 #214▲ +3.60.99 / 1.5225 / 26 / 50
203▲4
37.5
35.3 #24952.4 #81—0.63 / 1.0921 / 33 / 46
204▼10
37.5
45.9 #17341.5 #225▲ +0.41.02 / 1.5625 / 25 / 50
205▲4
37.3
41.8 #21645.4 #180—0.86 / 1.3824 / 28 / 49
206▼2
37.3
45.5 #17941.7 #222—1.00 / 1.5525 / 26 / 50
207▼2
37.1
46.1 #17140.9 #227▲ +3.71.03 / 1.5825 / 25 / 50
208▲4
36.2
37.8 #23948.4 #139—0.72 / 1.2521 / 30 / 49
209▲1
36.0
43.6 #19442.2 #215—0.93 / 1.5323 / 26 / 51
210▼2
35.8
41.1 #22044.5 #192▲ +0.80.84 / 1.4222 / 27 / 51
211▲3
35.7
34.5 #25051.2 #103—0.61 / 1.1320 / 32 / 48
212▲4
35.7
40.3 #22445.3 #183▲ +2.70.81 / 1.3922 / 28 / 51
213▼7
35.5
43.4 #19641.9 #217▼ 0.40.92 / 1.5423 / 26 / 52
214▼1
35.4
41.9 #21443.2 #206—0.87 / 1.4822 / 26 / 51
215▼4
35.3
34.3 #25151.0 #107▲ +0.10.60 / 1.1419 / 32 / 49
216▲2
35.2
38.7 #23646.3 #169—0.75 / 1.3421 / 28 / 51
217▼2
35.2
43.3 #19941.7 #223▲ +2.50.92 / 1.5522 / 26 / 52
218▲2
35.0
42.9 #20441.9 #218—0.91 / 1.5422 / 26 / 52
219▲2
34.8
37.8 #24046.9 #155—0.72 / 1.3121 / 29 / 51
220▲4
34.4
39.6 #22844.6 #191▲ +3.20.78 / 1.4221 / 27 / 52
221▼2
34.3
42.2 #21341.8 #219▲ +1.30.88 / 1.5422 / 26 / 53
222
34.1
42.7 #20741.1 #226—0.90 / 1.5822 / 25 / 53
223▲3
34.1
43.6 #19540.2 #231▲ +2.50.93 / 1.6222 / 25 / 54
224▲3
33.9
44.8 #18538.8 #238▲ +4.10.98 / 1.6922 / 24 / 54
225▼8
33.9
47.7 #15036.0 #247—1.09 / 1.8323 / 23 / 55
226▼3
33.8
51.3 #11232.6 #253—1.24 / 2.0223 / 21 / 56
227▼2
33.4
39.7 #22743.3 #205—0.79 / 1.4720 / 27 / 53
228▲2
32.8
39.3 #23143.1 #208▲ +2.20.77 / 1.4820 / 26 / 54
229▲4
32.8
44.8 #18637.8 #241▲ +3.60.98 / 1.7421 / 24 / 55
230▼2
32.7
43.3 #19739.0 #236▲ +0.90.92 / 1.6821 / 24 / 55
231▼2
32.6
35.4 #24847.0 #153—0.64 / 1.3118 / 29 / 53
232▼1
32.3
39.0 #23442.9 #209—0.77 / 1.4919 / 26 / 55
233▼1
32.2
41.8 #21540.0 #233▲ +3.00.87 / 1.6320 / 25 / 55
234▲1
31.3
39.0 #23541.7 #221—0.77 / 1.5519 / 26 / 56
235▼1
31.0
39.5 #22940.9 #228▲ +2.00.78 / 1.5918 / 25 / 56
236
30.6
37.2 #24142.8 #211—0.70 / 1.5018 / 26 / 56
237▲4
30.4
39.3 #23240.5 #230▲ +1.60.77 / 1.6118 / 25 / 57
238▼1
30.4
39.9 #22639.9 #234—0.80 / 1.6318 / 25 / 57
239
30.3
43.0 #20236.7 #245▲ +1.50.91 / 1.7919 / 23 / 58
240▼2
30.2
40.7 #22238.9 #237▲ +2.20.82 / 1.6818 / 24 / 58
241▼1
30.2
42.9 #20536.7 #246▲ +2.20.91 / 1.7919 / 23 / 58
242
29.3
37.9 #23840.7 #229▲ +2.70.73 / 1.6017 / 25 / 58
243
28.6
40.3 #22337.5 #242▲ +0.60.81 / 1.7617 / 23 / 60
244
27.4
42.7 #20633.8 #252▲ +3.50.90 / 1.9517 / 21 / 62
245▲7
27.0
30.9 #25345.6 #177▲ +7.50.49 / 1.3713 / 28 / 59
246▲1
25.9
39.3 #23335.4 #250▼ 2.10.77 / 1.8715 / 22 / 63
247▼2
25.5
37.1 #24237.1 #243▼ 1.00.70 / 1.7714 / 23 / 63
248▼2
25.1
36.8 #24337.0 #244—0.69 / 1.7814 / 23 / 64
249▼1
25.0
34.2 #25239.4 #235▲ +1.10.60 / 1.6613 / 24 / 63
250▼1
23.7
36.5 #24535.6 #249▲ +1.20.68 / 1.8513 / 22 / 66
251▼1
23.7
36.8 #24435.3 #251▲ +2.30.69 / 1.8713 / 22 / 66
252▼1
23.3
35.7 #24736.0 #248▲ +1.20.65 / 1.8313 / 22 / 66
253
20.8
36.1 #24632.4 #254▲ +2.40.66 / 2.0311 / 20 / 70
254
18.7
27.6 #25438.6 #240—0.38 / 1.708 / 22 / 70

Results up to Oct 19, 2026. * few matches in the data, usually newly promoted teams. ▲▼ change in the last 7 days. How it is calculated

41,778
matches in the model
59
competitions
1,904
teams rated
385 days
half-life of a result

Compare two clubs

Match probabilities from the same model, computed in your browser.

Our model's estimate from past results, not a match prediction and not a tip.

How strong is each league

Every team as a dot on the 0-100 Power Index axis. The dark line is the league average. Tap a dot for the team, click a row to open the league.

Premier League71.5avg
LaLiga61.6avg
Bundesliga59.3avg
Ligue 157.3avg
Serie A56.0avg
Primeira Liga51.7avg
MLS48.9avg
Eredivisie44.6avg
Scottish Premiership43.6avg
Belgian Pro League43.0avg
Süper Lig40.0avg
Argentine Liga Profesional37.6avg
Super League Greece36.8avg

Strength and squad value

Power Index against squad value (log scale). The dashed line is the least-squares fit: the further above it, the more a team performs beyond what its squad costs. Filter by league, search for a team, tap a dot for details.

102030405060708090100€10m€30m€100m€300m€1.00bnUnion St.-GilloiseAmed SFKAcadémico de ViseuHull CityParmaFalkirkSt JohnstoneCaykur RizesporGaziantep FKKV Kortrijk

Above the lineBelow the lineDimmed: other leagues

Above the line: they perform more than their squad value suggests.

Attack versus defence

Attack index against defence index on the same 0-100 scale as the Power Index. The dashed lines are the medians: top right plays best on both sides of the ball.

203040506070802030405060708090Bayern MunichBarcelonaArsenalManchester CityParis Saint-GermainReal Madriddefence ->attack ->
function

How the Power Ranking is calculated

The ranking is not an opinion or a vote. It is the output of a hierarchical statistical model that solves for every team in our data at once: 1,904 teams, 59 competitions and 41,778 matches from the last four years, in a single optimisation problem.

sports_soccer 1. A goal model for every match

Each team gets an attack strength α and a defence strength δ. The goals in a match follow a Poisson distribution whose rate depends on the attack of one side, the defence of the other and home advantage γ:

Xm∼Poisson(λm),λm=exp(μ+γ·hm+αi+δj)

h = 1 for the home side, 0 on neutral ground (finals). Right now the model measures a home advantage of +25% in goals.

history 2. Recent matches weigh more

The parameters are estimated by maximum likelihood. Every match is weighted with exponential time decay, and a Gaussian prior (L2 regularisation) pulls teams with little data towards the average instead of letting a few lucky results inflate them:

θ^=arg⁡maxθ∑me−ξΔtmlogP(xm,ym∣θ)−κ∑i(αi2+δi2)

ξ = 0.0018 per day: a match from 385 days ago counts half as much as yesterday's (half-life). Optimised with L-BFGS-B and analytic gradients.

hub 3. One network for all of Europe

Most rankings compare teams only within their own league. Here league, second-tier, domestic cup (4,156 matches) and European (3,461 matches) results go into the same model. Every European tie is a bridge in the graph of teams: that is how the model knows what a goal in the Greek Super League is worth next to a goal in the Premier League, and why a win against a strong side counts for more than a win against a weak one.

speed 4. From parameters to the Power Index

Each team is put against the average team of the ranking on neutral ground. From its expected goals for and against we compute win, draw and loss probabilities, and the Power Index is the share of points it would expect:

λifor=eμ+αi+δ‾,λiagainst=eμ+α‾+δi

PIi=100·[P(X>Y)+12P(X=Y)]

X, Y: independent Poisson with the two rates above. 50 = an average team of the ranking, 100 = would win every match.

verified 5. Tested on matches it had never seen

The model was rebuilt every Monday from 2015 onwards using only the matches played before that day, and then predicted the next week (walk-forward). Over the 2020/21 to 2025/26 seasons, on matches it had not seen, it predicted league results better than models that look at one league only, in each of the nine leagues we tested. It is re-fitted every week, and the arrows show the change in position over the last seven days.

What it is not: it does not see injuries, transfers or line-ups, only results, so a summer signing appears only when he starts scoring. It describes strength; it is not a betting tip.

Frequently asked questions

Which team is the strongest?

Bayern Munich, with a Power Index of 88.2 (1st of 254 teams in the ranking).

Which team has the best attack?

Bayern Munich: attack index 81.4 (1st in the ranking).

Which team has the best defence?

Arsenal: defence index 70.1 (1st in the ranking).

Which league is the strongest?

The Premier League, with an average Power Index of 71.5 this week.

How often is it updated?

Every Monday, with results up to 19 Oct 2026.

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