Riltus
11-29-2011, 06:04 PM
I bugitem'd this in game. I don't have a lot of experience with polearms, however, while mucking about with them I noticed that the DS from the weapon enchant bonus with halberds and lances was half that of all other similarly enchanted two-hand gripped polearms.
Edited to add: The polearms that I tested were off-the-shelf from the landing and solhaven. The enchant bonus was from three sources: Wizard enchanted, minor elemental edge (902), and e-bladed (411).
Stance Defensive Results:
Weapon|+0 Bonus]|+5 Bonus|+15 Bonus|+20 Bonus|DS Increase w/+20 Bonus
Halberd|274|276|281|283|+9
Lance|274|276|281|283|+9
||||
Spear 2|274|278|288|292|+18
Trident 2|274|278|288|292|+18
Naginata|274|278|288|292|+18
Jeddart-axe|274|278|288|292|+18
Hammer of Kai|274|278|288|292|+18
Awl-pike|274|278|288|292|+18
The two-handed polearm DS formula is a tough nut to crack. One-hand polearms use the standard one-hand weapon parry DS formula:
[((Weapon ranks + ST/4 + DE/4 + (enchant bonus/2)) * stance] + stance/2
Note: Stance/2 is 0, 10, 20, 30, 40, 50 from Off to Def, respectively.
The base formula for two-handed polearms is the standard two-handed weapon parry DS formula with two main differences. The first is the calculation of the enchant DS bonus. The second is the additional bonus that two-handed polearms receive.
The weapon enchant DS bonus is modified by stance, and as best as I can determine, the stance modifiers are approximately:
Two-hand Polearm (Enchant DS Bonus) Stance Modifiers.
Stance|Stance Modifier
Offensive|.275
Advanced|.40
Forward|.525
Neutral|.65
Guarded|.775
Defensive|.90
Another possibility is that the stance modifier formula is (enchant bonus * stance * 4/3). Where stance is .2, .3, .4, .5, .6, .7 and the halberd and lance are using (enchant bonus * stance * 2/3).
The polearm bonus is another headache. When a polearm is held with 0 weapon ranks the user receives a DS bonus. That bonus is (30 * stance), where stance is 50% + (stance/2). So, the bonus by stance is:
Two-handed Polearm Bonus w/0 weapon ranks
Stance|Bonus
Offensive|15
Advanced|18
Forward|21
Neutral|24
Guarded|27
Defensive|30
Once a character trains 1 rank in polearms that bonus decreases slightly and continues to decrease with additional ranks. I've been unable to find an expression that satisfies the empirical data for this inverse relationship.
Two-Handed Polearm DS Bonus w/N weapon ranks
Ranks|Off|Adv|For|Neu|Gua|Def
1|15|17|21|23|25|29
2|14|18|20|24|26|29
3|14|18|20|22|26|28
4|14|17|20|23|25|28
5|14|17|20|23|26|28
||||||
10|15|18|20|23|25|27
||||||
15|15|17|19|21|25|27
||||||
20|14|18|19|22|25|26
||||||
32|14|17|18|21|23|26
The two-handed polearm parry DS formula is:
(Weapon ranks + ST/4 + DE/4) * stance modifier * 1.5) + (enchant bonus * enchant bonus stance modifier) + (stance/2) + (polearm bonus * polearm bonus stance modifier)
There are three different sets of stance modifiers used in the formula: Base stance modifiers, weapon enchant bonus stance modifiers, and polearm bonus stance modifiers.
Additional Notes:
Holding an item in the off hand incurs a pretty severe parry DS penalty with two-handed polearms. The amount of DS retained is 1/2 the one hand polearm DS. This includes half of the one hand pole enchant DS bonus. You also lose the entire two-hand polearm bonus. You still receive the full stance/2 bonus. The parry DS formula for two-hand polearms with an item in the off hand is:
[((Weapon ranks + ST/4 + DE/4 + (enchant bonus/2)) * stance] / 2 + Stance/2
Trident with two hand grip:
AS: -48 vs DS: +218 with AvD: +4 + d100 roll: +98 = -164
Trident with one hand grip:
AS: -48 vs DS: +166 with AvD: +4 + d100 roll: +14 = -196
Trident with two hand grip and item in left hand:
AS: -48 vs DS: +146 with AvD: +4 + d100 roll: +26 = -164
Also, ranged attacks (magical bolts, arrows/bolts, hurled weapons) completely bypass all polearm parry DS including the stance/2 bonus.
You swing a closed fist at Character!
AS: -48 vs DS: +292 with AvD: +4 + d100 roll: +42 = -294
You hurl a small surge of electricity at Character!
AS: +107 vs DS: +191 with AvD: +24 + d100 roll: +28 = -32
Mark
Edited to add: The polearms that I tested were off-the-shelf from the landing and solhaven. The enchant bonus was from three sources: Wizard enchanted, minor elemental edge (902), and e-bladed (411).
Stance Defensive Results:
Weapon|+0 Bonus]|+5 Bonus|+15 Bonus|+20 Bonus|DS Increase w/+20 Bonus
Halberd|274|276|281|283|+9
Lance|274|276|281|283|+9
||||
Spear 2|274|278|288|292|+18
Trident 2|274|278|288|292|+18
Naginata|274|278|288|292|+18
Jeddart-axe|274|278|288|292|+18
Hammer of Kai|274|278|288|292|+18
Awl-pike|274|278|288|292|+18
The two-handed polearm DS formula is a tough nut to crack. One-hand polearms use the standard one-hand weapon parry DS formula:
[((Weapon ranks + ST/4 + DE/4 + (enchant bonus/2)) * stance] + stance/2
Note: Stance/2 is 0, 10, 20, 30, 40, 50 from Off to Def, respectively.
The base formula for two-handed polearms is the standard two-handed weapon parry DS formula with two main differences. The first is the calculation of the enchant DS bonus. The second is the additional bonus that two-handed polearms receive.
The weapon enchant DS bonus is modified by stance, and as best as I can determine, the stance modifiers are approximately:
Two-hand Polearm (Enchant DS Bonus) Stance Modifiers.
Stance|Stance Modifier
Offensive|.275
Advanced|.40
Forward|.525
Neutral|.65
Guarded|.775
Defensive|.90
Another possibility is that the stance modifier formula is (enchant bonus * stance * 4/3). Where stance is .2, .3, .4, .5, .6, .7 and the halberd and lance are using (enchant bonus * stance * 2/3).
The polearm bonus is another headache. When a polearm is held with 0 weapon ranks the user receives a DS bonus. That bonus is (30 * stance), where stance is 50% + (stance/2). So, the bonus by stance is:
Two-handed Polearm Bonus w/0 weapon ranks
Stance|Bonus
Offensive|15
Advanced|18
Forward|21
Neutral|24
Guarded|27
Defensive|30
Once a character trains 1 rank in polearms that bonus decreases slightly and continues to decrease with additional ranks. I've been unable to find an expression that satisfies the empirical data for this inverse relationship.
Two-Handed Polearm DS Bonus w/N weapon ranks
Ranks|Off|Adv|For|Neu|Gua|Def
1|15|17|21|23|25|29
2|14|18|20|24|26|29
3|14|18|20|22|26|28
4|14|17|20|23|25|28
5|14|17|20|23|26|28
||||||
10|15|18|20|23|25|27
||||||
15|15|17|19|21|25|27
||||||
20|14|18|19|22|25|26
||||||
32|14|17|18|21|23|26
The two-handed polearm parry DS formula is:
(Weapon ranks + ST/4 + DE/4) * stance modifier * 1.5) + (enchant bonus * enchant bonus stance modifier) + (stance/2) + (polearm bonus * polearm bonus stance modifier)
There are three different sets of stance modifiers used in the formula: Base stance modifiers, weapon enchant bonus stance modifiers, and polearm bonus stance modifiers.
Additional Notes:
Holding an item in the off hand incurs a pretty severe parry DS penalty with two-handed polearms. The amount of DS retained is 1/2 the one hand polearm DS. This includes half of the one hand pole enchant DS bonus. You also lose the entire two-hand polearm bonus. You still receive the full stance/2 bonus. The parry DS formula for two-hand polearms with an item in the off hand is:
[((Weapon ranks + ST/4 + DE/4 + (enchant bonus/2)) * stance] / 2 + Stance/2
Trident with two hand grip:
AS: -48 vs DS: +218 with AvD: +4 + d100 roll: +98 = -164
Trident with one hand grip:
AS: -48 vs DS: +166 with AvD: +4 + d100 roll: +14 = -196
Trident with two hand grip and item in left hand:
AS: -48 vs DS: +146 with AvD: +4 + d100 roll: +26 = -164
Also, ranged attacks (magical bolts, arrows/bolts, hurled weapons) completely bypass all polearm parry DS including the stance/2 bonus.
You swing a closed fist at Character!
AS: -48 vs DS: +292 with AvD: +4 + d100 roll: +42 = -294
You hurl a small surge of electricity at Character!
AS: +107 vs DS: +191 with AvD: +24 + d100 roll: +28 = -32
Mark