Trading in the zone 2.0 is the next-level program without any additional cost for the existing GTF Family. The vision behind Trading in the zone 2.0 is to deliver everything we are exploring.
Beginning of the New Era.
It's time to feel the change for the next level of trading by upgrading your skills.
Time to change your status from an ordinary trader to a GTF trader, a rule-based trader, disciplined trader.
[1] Hawking, S.W. (1975). Particle creation by black holes. Commun. Math. Phys. 43, 199. [2] Penrose, R. (1969). Gravitational collapse: The role of general relativity. Nuovo Cimento 1, 252. [3] Misner, C.W., Thorne, K.S., Wheeler, J.A. (1973). Gravitation . Freeman. [4] Crane, L., Westmoreland, S. (2009). Are black hole starships possible? arXiv:0908.1803 . This research was supported by a grant from the Initiative for Interstellar Studies (i4is), hypothetical division.
A. J. Vance, L. M. Chen Affiliation: Institute for Advanced Propulsion Studies, Caltech / MIT (Hypothetical) black hole injector
[ P_\texttotal = P_\textHawking + P_\textSuperradiant + P_\textAccretion ] [1] Hawking, S
Chemical and nuclear propulsion are fundamentally limited by their exhaust velocity ( ( \sim 500 , s) to ( \sim 10^6 , s) for ion drives). Antimatter provides the highest energy density ((9 \times 10^16 , J/kg)) but suffers from catastrophic storage issues. The Black Hole Injector (BHI) offers an alternative: a self-regulating black hole that converts infalling matter into radiation with an efficiency ( \eta ) exceeding nuclear fusion by two orders of magnitude. Commun
The emitted Hawking radiation (predominantly gamma rays at ( T \sim 10^11 , K ) for ( M = 10^6 ) kg) is absorbed by a tungsten-lithium heat exchanger, driving a closed-cycle Brayton turbine. The relativistic jets (from superradiance) are collimated by external magnetic nozzles to produce thrust.
The Black Hole Injector: A Theoretical Framework for Mass-Energy Conversion and Ultra-Relativistic Propulsion
If ( M_BH < M_\textcritical \approx 10^11 , \textkg ), the Hawking radiation power exceeds the Eddington limit, causing rapid evaporation. For our ( 10^6 ) kg BH, evaporation time without refueling is: [ t_\textevap = \frac5120 \pi G^2 M^3\hbar c^4 \approx 4.5 \times 10^7 , \texts , (\approx 1.4 , \textyears) ] Thus, continuous fuel injection is mandatory. A feedback loop adjusts injection rate to maintain ( \dotM \approx 0 ). Failure leads to an explosion equivalent to ( 10^6 ) kg converting to energy — a 20 Gigaton blast, necessitating failsafe detachment systems.