- Kills
- 0
- +0 in the last 90 days
- Losses
- 3
- +0 in the last 90 days
- Efficiency
- ISK Efficiency 0%
- ISK destroyed
- 0
- +0 in the last 90 days
- Activity
- Inactive
- 0 kills/day · last 90 days
Combat Record
Career-long numbers from eve-kill
Combat
- Kills
- 0
- Losses
- 3
- Danger Ratio
- 100%
- Final Blows
- 0
- Points
- 0
ISK
- Destroyed
- 0
- Lost
- 365.2M
- Balance
- -365.2M
- ISK Efficiency
- 0%
Solo
- Solo Kills
- 0
- Solo Ratio
- 0%
- Avg Kills/Day
- —
Other
- NPC Losses
- 0
- NPC Loss Ratio
- 0%
- Activity
- Inactive
Damage Dealt0
Damage Ratio · 0%
Damage Taken40.8K
Activity
What they fly, where they fight, latest kills and losses
Most Valuable
The priciest kills in the window
Matchups
Who they kill, who kills them, what they lose
Last 90d
Killed
Killed By
Hulls LostLosses broken down by hull class.
In-game bio
In 1926 AD Commander Benjamin Dutton, U.S. Navy wrote his first edition of Navigation and Nautical Astronomy
In navigation, a rhumb line (or loxodrome) is a line crossing all meridians at the same angle, i.e. a path of constant bearing. It is obviously easier to manually steer than the constantly changing heading of the shorter great circle route.
The idea of a loxodrome was invented by a Portuguese mathematician Pedro Nunes in the 1500s.
If you follow a given (magnetic-deviation compensated) compass-bearing on Earth, you will be following a rhumb line, which spirals from one pole to the other, with the exception of 90 and 270 degrees, lines of constant latitude, e.g. the equator. Near the poles, they are close to being logarithmic spirals (on a stereographic projection they are exactly, see below), so they wind round each pole an infinite number of times but reach the pole in a finite distance.
In navigation, a rhumb line (or loxodrome) is a line crossing all meridians at the same angle, i.e. a path of constant bearing. It is obviously easier to manually steer than the constantly changing heading of the shorter great circle route.
The idea of a loxodrome was invented by a Portuguese mathematician Pedro Nunes in the 1500s.
If you follow a given (magnetic-deviation compensated) compass-bearing on Earth, you will be following a rhumb line, which spirals from one pole to the other, with the exception of 90 and 270 degrees, lines of constant latitude, e.g. the equator. Near the poles, they are close to being logarithmic spirals (on a stereographic projection they are exactly, see below), so they wind round each pole an infinite number of times but reach the pole in a finite distance.