Move Speed: Difference between revisions

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To find your effective move speed bonus, use the following formula:

<math>\text{Effective Move Bonus} = 11 \times (1 - (1 - \frac{B_1}{11}) \times (1 - \frac{B_2}{11}) \dots)</math>

<math>\text{Effective Move Bonus} = 12 \times (1 - (1 - \frac{B_1}{12}) \times (1 - \frac{B_2}{12}) \dots)</math>

Where B₁, B₂, etc. are individual move speed bonuses.

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'''Example:'''

If you have two sources of move speed, one providing '''+2 m/s''' and another providing '''+3 m/s''':

# Divide each bonus by 11: ≈0.~~182~~ and ≈0.~~273~~.

# Divide each bonus by 12: ≈0.167 and 0.25.

# Subtract from 1: (1 - 0.~~182~~) = '''0.~~818~~''' and (1 - 0.~~273~~) = '''0.~~727~~'''.

# Subtract from 1: (1 - 0.167) = '''0.833''' and (1 - 0.25) = '''0.75'''.

# Multiply the remainders: 0.~~818~~ × 0.~~727~~ = '''0.~~595~~'''.

# Multiply the remainders: 0.833 × 0.75 = '''0.625'''.

# Subtract from 1: 1 - 0.~~595~~ = '''0.~~405~~'''.

# Subtract from 1: 1 - 0.625 = '''0.375'''.

# Multiply by 11: 0.~~405~~ × 11 = '''4.46 m/s''' (~~or '''4.5 m/s''' rounded~~).

# Multiply by 12: 0.375 × 12 = '''4.5 m/s''' (exact).

# Your Effective Move Bonus is '''4.5 m/s''' (not 5 m/s).

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'''Step 1: Calculate Move Speed'''

<math>11 \times (1 - (1 - \frac{2}{11}) \times (1 - \frac{3}{11})) = 4.5 \text{ m/s effective}</math>

<math>12 \times (1 - (1 - \frac{2}{12}) \times (1 - \frac{3}{12})) = 4.5 \text{ m/s effective}</math>

<math>6.4 + 4.5 = \mathbf{10.9 \text{ m/s}}</math>

Move Speed: Difference between revisionsGive feedback

@@ Line 27: / Line 27: @@
 To find your effective move speed bonus, use the following formula:
-<math>\text{Effective Move Bonus} = 11 \times (1 - (1 - \frac{B_1}{11}) \times (1 - \frac{B_2}{11}) \dots)</math>
+<math>\text{Effective Move Bonus} = 12 \times (1 - (1 - \frac{B_1}{12}) \times (1 - \frac{B_2}{12}) \dots)</math>
 Where B₁, B₂, etc. are individual move speed bonuses.
@@ Line 37: / Line 37: @@
 '''Example:'''
 If you have two sources of move speed, one providing '''+2 m/s''' and another providing '''+3 m/s''':
-# Divide each bonus by 11: ≈0.182 and ≈0.273.
+# Divide each bonus by 12: ≈0.167 and 0.25.
-# Subtract from 1: (1 - 0.182) = '''0.818''' and (1 - 0.273) = '''0.727'''.
+# Subtract from 1: (1 - 0.167) = '''0.833''' and (1 - 0.25) = '''0.75'''.
-# Multiply the remainders: 0.818 × 0.727 = '''0.595'''.
+# Multiply the remainders: 0.833 × 0.75 = '''0.625'''.
-# Subtract from 1: 1 - 0.595 = '''0.405'''.
+# Subtract from 1: 1 - 0.625 = '''0.375'''.
-# Multiply by 11: 0.405 × 11 = '''4.46 m/s''' (or '''4.5 m/s''' rounded).
+# Multiply by 12: 0.375 × 12 = '''4.5 m/s''' (exact).
 # Your Effective Move Bonus is '''4.5 m/s''' (not 5 m/s).
@@ Line 60: / Line 60: @@
 '''Step 1: Calculate Move Speed'''
-<math>11 \times (1 - (1 - \frac{2}{11}) \times (1 - \frac{3}{11})) = 4.5 \text{ m/s effective}</math>
+<math>12 \times (1 - (1 - \frac{2}{12}) \times (1 - \frac{3}{12})) = 4.5 \text{ m/s effective}</math>
 <math>6.4 + 4.5 = \mathbf{10.9 \text{ m/s}}</math>