List of type combinations by abundance

This list details every possible Pokémon type combination and the number of Pokémon that have that combination.
Pokémon can have either a single type or two distinct types. Consequently, there are 324 possible ways to assign types to Pokémon (18 single types + 18 × 17 dual types). However, type effectiveness does not distinguish between a Pokémon's first and second types when calculating damage; that is, a -type Pokémon is treated the same as a -type Pokémon. Therefore, instead of considering every , this list only considers type s, of which there are 171 (18 single types + 18 × 17 / 2 dual types). For example, and have the same type combination.
Of the total 171 possible type combinations, only nine have not yet been assigned to any Pokémon. 19 type combinations have only been assigned to a single Pokémon, and a further 16 that have been assigned to multiple Pokémon are only used in a single evolutionary line. The other 127 type combinations have been assigned to multiple unrelated Pokémon.
For the purposes of this list, each form with a different type than another of the same Pokémon's forms counts as a different Pokémon. For example, counts once each towards pure , , , and ; while only counts once towards . Despite having one form of each type, and are only counted once each (under only), though the parenthetical total includes these two under each pure type.
==All type combinations ranked by abundance==
Rank	combination										Total
1 	 										75(77)
2 	 										75
3 	 										47(49)
4 	 										41(43)
5 	 										37(39)
6 	 										35(37)
7 	 										30(32)
8 	 										27
9 	 										23(25)
10 	 										21(23)
11 	 										20(22)
12 	 										17(19)
12 	 										17(19)
12 	 										17(19)
15 	 										16(18)
16 	 										15(17)
17 	 										14
17 	 										14
19 	 										13(15)
20 	 										12(14)
21 	 										12
22 	 										11
23 	 										10
24 	 										9
24 	 										9
24 	 										9
24 	 										9
24 	 										9
29 	 										8
29 	 										8
29 	 										8
29 	 										8
33 	 										7
33 	 										7
33 	 										7
33 	 										7
33 	 										7
33 	 										7
33 	 										7
33 	 										7
41 	 										6
41 	 										6
41 	 										6
41 	 										6
41 	 										6
41 	 										6
41 	 										6
41 	 										6
41 	 										6
41 	 										6
41 	 										6
41 	 										6
53 	 										5
53 	 										5
53 	 										5
53 	 										5
53 	 										5
53 	 										5
53 	 										5
53 	 										5
53 	 										5
53 	 										5
53 	 										5
53 	 										5
53 	 										5
53 	 										5
53 	 										5
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
68 	 										4
91 	 										3(5)
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
92 	 										3
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
121 	 										2
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
146 	 										1
==All type combinations and their abundance==
In the table below, each column counts the number of Pokémon of that type introduced in that generation that have this type combination as of Generation IX. Therefore, and are considered , 's forms are each counted separately and all of the pre-Generation VI Pokémon that were given the type are counted as Fairy types rather than the types they had in their introduction generation. For convenience, and count only towards the Normal type.
combination	 	 	 	 	 	 	 	 	 	Total
 	12	11	14	12	9 	2	5	4	6	75
 	0 	0 	0 	0 	1 	1	2	0	0	4
 	8 	2 	3 	4 	5 	1	3	0	1	27
 	0 	0 	0 	0 	0 	0	0	0	2	2
 	0 	0 	0 	0 	0 	1	0	1	0	2
 	0 	0 	0 	0 	0 	0	0	0	0	0
 	0 	0 	0 	0 	0 	0	0	0	0	0
 	0 	0 	0 	0 	0 	0	0	2	0	2
 	0 	0 	0 	0 	0 	0	0	0	0	0
 	0 	0 	0 	0 	0 	2	0	0	0	2
 	0 	0 	0 	1 	0 	0	0	0	0	1
 	0 	0 	0 	0 	2 	0	0	0	3	5
 	0 	0 	0 	0 	0 	2	0	0	0	2
 	0 	1 	0 	0 	1 	0	1	2	1	6
 	0 	0 	0 	0 	0 	0	0	0	0	0
 	0 	0 	0 	0 	0 	0	1	0	1	2
 	0 	0 	0 	0 	0 	0	2	3	0	5
 	2 	1 	1 	0 	0 	1	0	0	0	5
 	7 	2 	2 	1 	7 	1	2	7	1	30
 	0 	0 	0 	0 	0 	1	0	1	1	3
 	0 	0 	0 	2 	0 	0	0	2	1	5
 	0 	0 	0 	0 	0 	0	0	0	1	1
 	0 	0 	0 	0 	1 	0	0	0	0	1
 	0 	1 	0 	0 	0 	0	2	0	1	4
 	0 	0 	0 	0 	0 	0	1	0	1	2
 	0 	0 	0 	1 	1 	0	0	1	0	3
 	0 	0 	2 	2 	2 	0	0	0	1	7
 	1 	0 	0 	0 	1 	0	0	1	2	5
 	0 	0 	1 	0 	1 	1	0	2	0	5
 	0 	0 	0 	0 	0 	0	0	0	3	3
 	0 	0 	2 	1 	0 	1	0	0	0	4
 	0 	0 	0 	0 	0 	0	1	0	0	1
 	0 	0 	0 	0 	0 	0	2	0	1	3
 	0 	0 	0 	0 	2 	1	0	1	0	4
 	0 	0 	0 	0 	0 	0	0	0	1	1
 	0 	0 	0 	0 	1 	0	0	2	0	3
 	2 	1 	0 	0 	0 	0	0	0	0	3
 	0 	1 	0 	1 	1 	0	0	0	0	3
 	1 	0 	0 	0 	2 	0	1	0	0	4
 	2 	3 	3 	4 	0 	2	0	0	0	14
 	0 	0 	0 	2 	0 	0	1	0	0	3
 	0 	1 	0 	0 	0 	0	1	1	0	3
 	2 	1 	0 	0 	0 	2	1	0	0	6
 	1 	1 	2 	1 	2 	0	0	1	0	8
 	0 	3 	1 	1 	0 	0	2	0	0	7
 	1 	0 	0 	1 	2 	0	1	0	2	7
 	0 	3 	0 	0 	3 	0	1	2	0	9
 	1 	1 	0 	0 	0 	0	0	0	0	2
 	1 	0 	3 	0 	0 	2	0	0	0	6
 	0 	1 	0 	1 	2 	1	0	1	2	8
 	0 	1 	0 	1 	0 	0	0	1	0	3
 	10	0 	3 	0 	2 	0	1	0	0	16
 	2 	0 	0 	0 	0 	0	0	0	2	4
 	0 	0 	0 	0 	0 	0	1	0	2	3
 	5 	2 	1 	1 	3 	0	0	0	0	12
 	3 	0 	0 	0 	0 	0	0	0	1	4
 	0 	0 	0 	0 	0 	0	0	0	2	2
 	0 	0 	0 	0 	0 	0	2	0	1	3
 	2 	1 	0 	0 	0 	1	2	0	0	6
 	9 	0 	1 	2 	2 	0	0	0	0	14
 	0 	0 	0 	0 	0 	0	0	2	0	2
 	0 	0 	0 	0 	0 	0	0	2	1	3
 	0 	0 	0 	0 	0 	0	0	0	0	0
 	0 	0 	0 	0 	0 	1	1	1	0	3
 	0 	0 	0 	3 	0 	0	2	2	0	7
 	0 	0 	0 	0 	0 	0	0	1	1	2
 	6 	2 	2 	2 	1 	0	2	2	0	17
 	6 	2 	0 	1 	0 	0	0	0	0	9
 	0 	0 	1 	1 	0 	0	0	0	0	2
 	0 	0 	0 	0 	2 	0	2	2	0	6
 	0 	1 	0 	0 	1 	0	2	1	1	6
 	0 	0 	2 	0 	0 	1	0	0	0	3
 	0 	2 	4 	1 	2 	0	0	0	0	9
 	0 	0 	0 	1 	0 	0	0	0	2	3
 	0 	0 	0 	0 	1 	0	0	0	1	2
 	0 	0 	2 	0 	0 	0	0	0	0	2
 	0 	2 	0 	1 	0 	0	0	0	0	3
 	0 	0 	2 	3 	0 	1	0	0	0	6
 	0 	0 	0 	0 	3 	0	0	0	1	4
 	0 	0 	0 	0 	0 	0	0	0	0	0
 	0 	1 	2 	3 	3 	0	2	2	4	17
 	0 	1 	2 	0 	2 	0	0	1	0	6
 	0 	0 	0 	0 	0 	0	0	0	0	0
 	0 	0 	3 	3 	0 	0	1	0	0	7
 	0 	1 	0 	0 	0 	0	0	4	0	5
 	4 	1 	1 	0 	2 	2	0	1	0	11
 	0 	0 	2 	0 	0 	0	0	0	1	3
 	0 	0 	0 	0 	0 	0	3	0	1	4
 	0 	0 	2 	0 	0 	0	0	0	1	3
 	0 	0 	0 	0 	0 	2	0	1	0	3
 	0 	0 	0 	0 	0 	2	0	0	0	2
 	0 	1 	0 	0 	0 	0	0	0	0	1
 	0 	0 	0 	0 	0 	2	0	0	0	2
 	3 	1 	5 	3 	3 	2	1	1	4	23
 	0 	0 	1 	0 	0 	0	0	0	0	1
 	0 	2 	0 	1 	3 	0	0	0	0	6
 	0 	0 	0 	0 	2 	0	0	2	0	4
 	0 	0 	1 	0 	0 	0	4	0	0	5
 	2 	0 	0 	1 	3 	0	0	0	0	6
 	0 	0 	0 	0 	2 	0	2	0	0	4
 	0 	0 	0 	0 	0 	0	0	2	1	3
 	0 	0 	0 	0 	0 	0	0	2	0	2
 	0 	0 	0 	0 	0 	0	0	0	0	0
 	0 	0 	0 	0 	0 	0	0	0	1	1
 	0 	0 	0 	0 	0 	0	2	0	0	2
 	0 	1 	4 	2 	2 	0	0	5	3	17
 	0 	0 	0 	0 	0 	3	0	0	1	4
 	0 	0 	0 	0 	3 	0	2	1	2	8
 	0 	0 	0 	0 	2 	0	0	1	0	3
 	0 	0 	0 	0 	0 	4	2	0	4	10
 	0 	0 	0 	1 	0 	0	0	0	0	1
 	0 	0 	0 	0 	0 	1	2	1	0	4
 	0 	0 	0 	1 	0 	0	0	0	0	1
 	0 	0 	0 	1 	0 	0	0	3	0	4
 	0 	0 	1 	1 	0 	0	0	0	0	2
 	0 	0 	0 	0 	0 	0	1	0	1	2
 	0 	0 	1 	0 	3 	1	2	4	1	12
 	0 	0 	0 	1 	0 	0	0	0	0	1
 	0 	0 	0 	1 	0 	0	0	0	0	1
 	0 	0 	0 	0 	2 	0	1	0	0	3
 	2 	0 	0 	1 	0 	0	1	0	0	4
 	0 	0 	4 	2 	0 	0	2	0	1	9
 	0 	0 	0 	0 	0 	0	2	0	0	2
 	0 	0 	0 	1 	0 	0	0	3	1	5
 	0 	0 	0 	0 	2 	0	0	0	1	3
 	0 	0 	1 	0 	0 	1	1	1	3	7
 	10	6 	3 	2 	6 	2	2	3	3	37
 	0 	0 	0 	0 	0 	1	0	0	0	1
 	0 	0 	0 	0 	0 	0	0	0	2	2
 	0 	0 	0 	1 	0 	0	0	0	0	1
 	0 	0 	0 	0 	2 	1	0	0	1	4
 	0 	0 	0 	0 	0 	0	0	1	0	1
 	0 	0 	0 	0 	1 	1	1	0	1	4
 	0 	2 	0 	0 	0 	0	1	0	1	4
 	0 	0 	0 	0 	0 	0	0	0	0	0
 	18	7 	12	9 	8 	4	4	6	7	75
 	0 	0 	3 	0 	0 	0	0	0	1	4
 	0 	2 	0 	1 	0 	0	0	0	0	3
 	3 	1 	0 	0 	0 	0	1	0	1	6
 	3 	0 	3 	0 	0 	0	0	1	1	8
 	0 	1 	0 	1 	0 	0	0	1	2	5
 	0 	0 	3 	0 	0 	2	0	1	0	6
 	0 	2 	0 	0 	0 	0	2	0	0	4
 	1 	6 	6 	8 	8 	4	5	5	3	47
 	0 	0 	0 	1 	0 	0	0	2	0	3
 	2 	1 	0 	0 	0 	0	0	1	1	5
 	0 	0 	0 	2 	0 	0	0	0	0	2
 	0 	0 	0 	0 	0 	1	1	3	2	7
 	0 	0 	3 	0 	0 	0	0	1	3	7
 	0 	0 	0 	0 	2 	0	3	0	0	5
 	6 	6 	4 	5 	5 	0	2	4	3	35
 	0 	0 	0 	0 	0 	0	1	0	0	1
 	0 	0 	0 	1 	0 	0	0	1	0	2
 	0 	0 	0 	0 	1 	1	0	1	2	5
 	0 	0 	0 	0 	0 	0	0	1	0	1
 	0 	0 	0 	0 	0 	1	1	0	0	2
 	7 	3 	5 	5 	10	2	3	4	2	41
 	1 	1 	0 	0 	0 	0	0	3	0	5
 	0 	0 	2 	0 	0 	0	1	0	0	3
 	0 	0 	0 	0 	0 	3	0	0	0	3
 	1 	0 	3 	1 	0 	0	1	2	1	9
 	0 	0 	4 	1 	6 	2	1	4	2	20
 	0 	0 	0 	0 	1 	0	0	0	3	4
 	0 	1 	0 	1 	0 	0	0	0	1	3
 	0 	0 	0 	0 	0 	0	1	0	0	1
 	2 	0 	2 	0 	4 	3	1	1	0	13
 	0 	0 	0 	0 	3 	0	1	0	1	5
 	0 	0 	0 	0 	0 	1	0	0	0	1
 	0 	1 	3 	1 	4 	0	2	2	2	15
 	0 	0 	0 	0 	0 	0	0	3	0	3
 	2 	4 	0 	0 	0 	9	1	3	2	21
==Trivia==
* The top five type combinations (little over 3% of all used combinations) account for approximately 27% of all Pokémon.
* There are nine currently unused type combinations: , , , , , , , , and .
==Related articles==
* Type
* List of Pokémon with unique type combinations
Category:Lists
*
*
de:Typenkombination