Character Analysis

Proficiency Score	Average Hit Points (1d6)	Average Hit Points (1d8)	Average Hit Points (1d10)	Average Hit Points (1d12)	Low Armor Class	High Armor Class	Average Saves with Proficiency	Average Attack Bonus
1	7	9	11	13	13	17	+2	+2
2	14	18	22	26	14	18	+3	+3
3	21	27	33	39	15	19	+4	+4
4	28	36	44	52	16	20	+5	+5
5	35	45	55	65	17	21	+6	+6
6	42	54	66	78	18	22	+7	+7
7	49	63	77	91	19	23	+8	+8
8	56	72	88	104	20	24	+9	+9
9	63	81	99	117	21	25	+10	+10
10	70	90	110	130	22	26	+11	+11
11	77	99	121	143	23	27	+12	+12
12	84	108	132	156	24	28	+13	+13
13	91	117	143	169	25	29	+14	+14
14	98	126	154	182	26	30	+15	+15
15	105	135	165	195	27	31	+16	+16
16	112	144	176	208	28	32	+17	+17
17	119	153	187	221	29	33	+18	+18
18	126	162	198	234	30	34	+19	+19
19	133	171	209	247	31	35	+20	+20
20	140	180	220	260	32	36	+21	+21

Notes:

The average Hit Points assume a Constitution Score of 12, resulting in a +1 modifier, and taking the highest value on the hit die rather than rolling.

The average Armor Class assumes a Dexterity Score of 12, resulting in a +1 modifier. For the low score, proficiency with Leather Armor is assumed. For the high score, proficiency with Full Plate is assumed. It also assumes the character is proficient with the armor they are wearing.

It should be noted that characters with the Armor Bonus trait likely fall closer to the High Armor Class.

Average Saves with and without proficiency assume ability scores of 12, resulting in a +1 modifier. Since a character without proficiency in a save is left with their ability score modifier, the average save without Proficiency Score is always +1.

Average Attack Bonus assumes ability scores of 12, resulting in a +1 modifier, and proficiency with the weapon wielded.

Average Damage varies greatly, from die size to number of dice to bonus modifiers.

For weapons, since the die size can be any option at any level, the number of dice are used to take the average. A rule of thumb is the number of dice being rolled is one plus a fourth of the character’s Proficiency Score, rounded down. This makes Proficiency Scores 4, 8, 12, 16, and 20 around the increase in weapon damage most common. The following table assumes ability scores of 14, resulting in a +2 modifier, with absolutely no extra bonuses.

Proficiency Score	d4	d6	d8	d10	d12
1	4	5	6	7	8
2	4	5	6	7	8
3	4	5	6	7	8
4	7	9	11	13	15
5	7	9	11	13	15
6	7	9	11	13	15
7	7	9	11	13	15
8	9	12	15	18	21
9	9	12	15	18	21
10	9	12	15	18	21
11	9	12	15	18	21
12	12	16	20	24	28
13	12	16	20	24	28
14	12	16	20	24	28
15	12	16	20	24	28
16	14	19	24	29	34
17	14	19	24	29	34
18	14	19	24	29	34
19	14	19	24	29	34
20	14	19	24	29	34

The average dive value is determined by adding the lowest value of all the dice and the highest value of all the dice, then dividing by 2 and rounding down to the nearest integer. This equation is as follows:

[Number of Dice x (Smallest Value + Largest Value)] / 2

For weapons, add the +2 for the ability score modifier at the end.

For supernatural powers and spells, die size is already determined by the affect and number is determined by the ability. Low dice numbers are around a quarter of the character’s Proficiency Score, rounded down. Average is half character’s Proficiency Score and high is equal to their Proficiency Score. Supernatural powers deal more damage since it is both easy to gain access to them and multiple attacks with weapons per round is easier than multiple spells. The following gives the average damage meaning a number of dice equal to half the character’s Proficiency Score.

Proficiency Score	d4	d6	d8	d10	d12
1	2	3	4	5	6
2	2	3	4	5	6
3	2	3	4	5	6
4	5	7	9	11	13
5	5	7	9	11	13
6	7	10	13	16	19
7	7	10	13	16	19
8	10	14	18	22	26
9	10	14	18	22	26
10	12	17	22	27	32
11	12	17	22	27	32
12	15	21	27	33	39
13	15	21	27	33	39
14	17	24	31	38	45
15	17	24	31	38	45
16	20	28	36	44	52
17	20	28	36	44	52
18	22	31	40	49	58
19	22	31	40	49	58
20	25	35	45	55	65