Gas Storage

Gas Storage

Details:

Gas Storage:

• Once you've upgraded your Gas Mine , you'll soon run out of storage capacity gas reserves grow beyond their limitations at the Gas Mine.

• To alleviate this. You will need to build a Gas Storage unit on your planet to keep the flow of the Gas Mine production going.

• Building Requirements: None
• Tech Requirements: None

• You do not need gas to build a Gas Storage.

Costs to build a Gas Storage

Level			Storage Capacity
Level 1	1000	1000	20000
Level 2	2000	2000	40K
Level 3	4000	4000	74K
Level 4	8000	8000	140K
Level 5	16K	16K	255K
Level 6	32K	32K	470K
Level 7	64K	64K	865K
Level 8	128K	128K	1.59M
Level 9	256K	256K	2.92M
Level 10	512K	512K	5.35M
Level 11	1.02M	1.02M	9.81M
Level 12	2.04M	2.04M	18.0M
Level 13	4.09M	4.,09M	33M
Level 14	8.19M	8.19M	60.5M
Level 15	16.38M	16.38M	111M
Level 16	32.7M	32.7M	203M
Level 17	65.5M	65.5M	373M
Level 18	131M	131M	683M
Level 19	262M	262M	1.25B
Level 20	525M	525M	2.30B
Level 21			4.21B
Level 22
Level 23
Level 24
Level 25

• Tips: 
• When you build the Gas Storage unit it will take up your building space on your planet that you do have. So remember this when you are upgrading.
• Some that play Galaxy Empire say you should not upgrade the Gas Storage unit past Level 5.

Build / Upgrade Time

• Rows: Goal Upgrade Level
• Columns: Robotics Facility Level
• Result: Upgrade Time
• Note: Times recorded using a Commander Lv1. which confers a construction time -10%

Time for each Upgrade Level (U) for each Robotics Facility Level (R)

	R0	1	2	3	4	5	6	7	8	9	10	11	12	13	14	15	16	17	18	19	20	21	22	23	24	25
U1
2	15s		15s
3	43m 12s	21m 36s	14m 24s	10m 48s	8m 38s	7m 12s
4					17m 16s			10m 48s
5					34m 33s			21m  36s
6
7
8					4h 36m 28s
9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25

Formulas

Time to Build

The time to build formula is:

$t=(1-d)\cdot \frac { A }{ (r+1) } \cdot { e }^{ B\cdot l }$

with the following variables:

• t = time [seconds]
• d = Bonus Discount [%]
• r = Robotics Facility Level
• l = Upgrade Level

And the following constants

As derived from the following Equations:

Solve for B

$B\quad =\quad \frac { \ln { \left( \frac { { t }_{ 2 }({ r }_{ 2 }+1)(1-{ d }_{ 1 }) }{ { t }_{ 1 }(1-{ d }_{ 2 })({ r }_{ 1 }+1) } \right) } }{ \left( { l }_{ 2 }-{ l }_{ 1 } \right) }$

And Solve for Constant A

$A=\frac { t(r+1) }{ { e }^{ Bl }(1-d) }$

(Best Value as of Apr 25, 2014)

• A = Constant = 360
• B = Constant = 0.693147180559945