- Kill
- 0
- +0 negli ultimi 90 giorni
- Perdite
- 3
- +0 negli ultimi 90 giorni
- Efficienza
- Efficienza ISK 0%
- ISK distrutti
- 0
- +0 negli ultimi 90 giorni
- Attività
- Inattivo
- 0 kill/giorno · ultimi 90 giorni
Scheda di combattimento
Numeri da eve-kill, di tutta la carriera
Combattimento
- Kill
- 0
- Perdite
- 3
- Indice di pericolo
- 100%
- Colpi finali
- 0
- Punti
- 0
ISK
- Distrutti
- 0
- Persi
- 365.2M
- Bilancio
- -365.2M
- Efficienza ISK
- 0%
Solo
- Kill in solo
- 0
- Percentuale solo
- 0%
- Kill medie/giorno
- —
Altro
- Perdite contro NPC
- 0
- Quota perdite NPC
- 0%
- Attività
- Inattivo
Danni inflitti0
Rapporto danni · 0%
Danni subiti40.8K
Attività
Cosa vola, dove combatte, le ultime kill e perdite
I più preziosi
Le kill più costose del periodo
Chi incontra
Chi uccide, da chi viene ucciso e cosa perde
Ultimi 90g
Uccisi
Ucciso da
Scafi persiPerdite suddivise per classe di scafo.
Bio in gioco
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.