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Data through 14 Jun 2026
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UFA
Boston Bruins
› Morgan Geekie
Morgan Geekie
C · #39 · BOS · 28 ·
Complementary skill winger
Average career stats over an 82-game season
22
G
23
A
45
P
+1
+/−
25
PIM
14:15
TOI/GP
1:36
PP TOI/GP
0:10
SH TOI/GP
'20
'21
'22
'23
'24
'25
'26
CAREER
WEIGHTED
AVERAGE
Team rank
16/24
22/33
14/23
12/27
1/33
1/24
2/27
League rank
378/728
485/808
309/774
275/772
8/761
6/778
87/717
Age rank
30/63
48/79
29/70
26/67
2/65
1/57
8/54
Playoffs
-1.8
5 GP
-16.2
3 GP
+2.0
13 GP
+7.0
13 GP
+11.3
6 GP
+3.1
40 GP
Overall
-1.4
36 GP
-2.8
73 GP
+0.3
69 GP
+0.5
76 GP
+14.5
77 GP
+16.3
81 GP
+3.3
414 GP
EV offense
EV defense
-0.3
+0.6
8:37
-1.6
+0.8
11:10
-0.3
+0.4
9:35
-0.1
+0.9
13:31
+0.8
+0.3
15:05
+0.7
-0.4
14:24
-0.1
+0.3
Power play
-0.6
1:04
-0.1
1:21
-0.1
0:04
-0.8
1:50
-0.3
1:48
+0.1
2:59
-0.2
Penalty kill
+0.0
0:05
+0.0
0:03
-0.6
0:47
-0.1
0:02
-0.0
0:01
+0.1
0:00
-0.0
Finishing
-1.5
-3.2
+0.7
+2.5
+13.8
+14.2
+3.1
Penalties
+0.1
+1.0
+0.4
-1.1
+0.2
+1.7
+0.4
Faceoffs
+0.2
+0.4
-0.1
-0.8
-0.3
-0.1
-0.2
ON-ICE CONTEXT — TOI-WEIGHTED OPPONENT / TEAMMATE NET GOALS/82
Competition
-2.5
-1.5
-0.6
-0.2
-0.2
+0.2
+0.2
-0.1
Teammates
-2.1
-0.6
-1.6
+1.5
+0.0
-0.5
-0.6
-0.4
Martinook 74%
Foegele 56%
Gardiner 47%
van Riemsdyk 39%
Lorentz 53%
Paquette 36%
Pesce 32%
Bean 29%
Dunn 33%
Donato 32%
Larsson 31%
Oleksiak 27%
Tanev 47%
Sprong 46%
Larsson 40%
Dunn 34%
Frederic 36%
McAvoy 32%
Lindholm 31%
Pastrnak 28%
Pastrnak 71%
Zacha 62%
Lohrei 44%
Zadorov 30%
Pastrnak 59%
Lindholm 58%
McAvoy 39%
Zadorov 29%
Pastrnak 35%
McAvoy 16%
Lindholm 14%
Zacha 14%
NHL EDGE (2021+)
Hardest shot
99.7
97.9
99.7
96.8
103.0
103.0
Top speed
21.4
21.9
22.7
23.0
22.2
23.0
Bursts/GP
0.5
0.7
0.5
0.6
0.8
0.8
60-game
form
'20
'22
'23
'24
'25
'26
+30.3
-5.2
+17.5
Career
net goals
'20
'22
'23
'24
'25
'26
+30
SHOT MIX — TYPE (BARS) & LOCATION VS FORWARDS (MAP)
Wrist
50%
+3.3
Snap
20%
+0.9
Slap
11%
Backhand
7%
Tip-in
9%
Deflection
2%
net goals/82
shot-mix share vs forwards (±0.35pp)
$5.50M
CAP HIT 2026-27
5.3%
SHARE OF TEAM CAP
+0.61
NET GOALS/82 PER $M