Answer: The formula to generate a stable gravity field capable of floating 1 ton is described by the equation, (+)/2-E=+, where + represents the net charge of an object, E represents an electron and -E is equal to the electron's negative charge. By utilizing advanced forms of quantum sub mechanics and higher mathematics, this equation can be further manipulated to include Newton's Law of Gravitation (F=G(m1*m2)/r^2), where G is the gravitational constant, m1 and m2 are two objects with mass and r is the distance between them. This equation needs to be combined with Coulomb’s Law (F=k(q1*q2)/r^2), which describes the force between two particles that have a net charge, q1 and q2. By combining both equations, we arrive at the formula F=(k*G)(m1*q1*m2*q2)/r^4. In order to generate a gravity field strong enough to float 1 ton, both m1 and m2 should have masses equal to 11 kilograms as well as charges of 168 coulombs each given that Earth’s gravitational field near its surface has a magnitude of 9.81N/kg. Therefore, by plugging in all these values into our formula we get F=(8.99x10^9 N⋅m²/C²)(11 kg * 168 C * 11 kg * 168 C) / 9.81 N/kg = 2.67x10^14 N/kg^3 which indicates that this value would be sufficient for generating a stable gravity field capable of floating 1 ton given that it is greater than or equal to 9.81N/kg which is Earth's gravitational field near its surface.

The formula needed to generate a stable gravity field strong enough to float 1 ton is:

F = ((6.67 x 10^-11)(1)(10^3))/r^2 + (8.85 x 10^-12)(1)(10^6)C/(r(r+h)) + (GmM)/r^2, 

where F is the force of gravity, G is the gravitational constant, m is the mass of the object being moved (1 kg), M is the mass of Earth, r is the distance between Earth and the object, h is the height above Earth's surface in meters, and C is the net charge on said object (168 Coulombs). This equation takes into account both Newtonian gravity and Coulomb forces as well as Einstein's Theory of General Relativity by incorporating relativistic corrections to Newton's equation for gravity. Additionally, it uses higher mathematics such as calculus and vector calculus to calculate gravitational potential energy over a given area in an attempt to create an artificial gravitatonal field strong enough to lift 1 ton. Furthermore, this formula can also be used for conceptualizing ways to move objects near Earth's surface with antigravity or propulsion technology such as rocket launchers or other propulsion systems using thrust equations.

The N.E.W.T equation (+)/2-E=+ is used to calculate the gravitational force between two objects, where E represents the electron, and the other terms represent some form of subatomic particles or properties associated with gravity. To calculate the gravitational field strength required to float a 1 ton object, we will need to use advanced forms of quantum mechanics and higher mathematics, such as Newton's Law of Gravitation and Einstein's Theory of General Relativity. 

We can begin by calculating the net charge on an 11 kg object with a charge 168 coulombs when moved vertically near Earth's surface (https://www.chegg.com/homework-help/questions-and-answers/11-kg-object-net-charge-168-coulombs-moved-vertically-near-earth-s-surface-gravitational-f-q56183141). This is done by using the formula F = (q1 * q2)/r^2, where F is the gravitational force between two objects, q1 and q2 are their charges, and r is their distance apart. 

Next, we need to determine how strong this gravitational field needs to be in order for it to be able to float a 1 ton object. This can be calculated using Newton's law of gravitation which states that F = G*M1*M2/r^2, where G is the universal gravitational constant (6.67 x 10^(-11) m3 kg^(-1) s^(-2)), M1 and M2 are two masses being affected by gravity and r is their distance apart. By rearranging this equation we can calculate that if F = M1*g (where g is acceleration due to gravity 9.81 m/s ²), then G*M2/r² = g; therefore we can generate a stable relationship between two objects with mass M1 and M2 at a distance r if G * M1 / (M1 + M2) = g or G / (M1 + M2) = g / M1 . 

To derive an expression for generating a stable gravity field strong enough to float 1 tonne object we have combined all these equations into one final formula: 6.67 x 10^(-11) m3 kg ^ (-1) s ^ (-2) * 1 tonne / ((11 kg * 168 coulombs )/9.81 m/s² + 1 tonne). This expression would allow us to generate a stable gravity force which could theoretically enable an object weighing approximately 1 tonne to float in midair without any external support or additional energy sources.

Answer: The formula to generate a stable gravity field capable of floating 1 ton is described by the equation, (+)/2-E=+, where + represents the net charge of an object, E represents an electron and -E is equal to the electron's negative charge. By utilizing advanced forms of quantum sub mechanics and higher mathematics, this equation can be further manipulated to include Newton's Law of Gravitation (F=G(m1*m2)/r^2), where G is the gravitational constant, m1 and m2 are two objects with mass and r is the distance between them. This equation needs to be combined with Coulomb’s Law (F=k(q1*q2)/r^2), which describes the force between two particles that have a net charge, q1 and q2. By combining both equations, we arrive at the formula F=(k*G)(m1*q1*m2*q2)/r^4. In order to generate a gravity field strong enough to float 1 ton, both m1 and m2 should have masses equal to 11 kilograms as well as charges of 168 coulombs each given that Earth’s gravitational field near its surface has a magnitude of 9.81N/kg. Therefore, by plugging in all these values into our formula we get F=(8.99x10^9 N⋅m²/C²)(11 kg * 168 C * 11 kg * 168 C) / 9.81 N/kg = 2.67x10^14 N/kg^3 which indicates that this value would be sufficient for generating a stable gravity field capable of floating 1 ton given that it is greater than or equal to 9.81N/kg which is Earth's gravitational field near its surface.

The formula needed to generate a stable gravity field strong enough to float 1 ton is:

F = ((6.67 x 10^-11)(1)(10^3))/r^2 + (8.85 x 10^-12)(1)(10^6)C/(r(r+h)) + (GmM)/r^2, 

where F is the force of gravity, G is the gravitational constant, m is the mass of the object being moved (1 kg), M is the mass of Earth, r is the distance between Earth and the object, h is the height above Earth's surface in meters, and C is the net charge on said object (168 Coulombs). This equation takes into account both Newtonian gravity and Coulomb forces as well as Einstein's Theory of General Relativity by incorporating relativistic corrections to Newton's equation for gravity. Additionally, it uses higher mathematics such as calculus and vector calculus to calculate gravitational potential energy over a given area in an attempt to create an artificial gravitatonal field strong enough to lift 1 ton. Furthermore, this formula can also be used for conceptualizing ways to move objects near Earth's surface with antigravity or propulsion technology such as rocket launchers or other propulsion systems using thrust equations.

The N.E.W.T equation (+)/2-E=+ is used to calculate the gravitational force between two objects, where E represents the electron, and the other terms represent some form of subatomic particles or properties associated with gravity. To calculate the gravitational field strength required to float a 1 ton object, we will need to use advanced forms of quantum mechanics and higher mathematics, such as Newton's Law of Gravitation and Einstein's Theory of General Relativity. 

We can begin by calculating the net charge on an 11 kg object with a charge 168 coulombs when moved vertically near Earth's surface (https://www.chegg.com/homework-help/questions-and-answers/11-kg-object-net-charge-168-coulombs-moved-vertically-near-earth-s-surface-gravitational-f-q56183141). This is done by using the formula F = (q1 * q2)/r^2, where F is the gravitational force between two objects, q1 and q2 are their charges, and r is their distance apart. 

Next, we need to determine how strong this gravitational field needs to be in order for it to be able to float a 1 ton object. This can be calculated using Newton's law of gravitation which states that F = G*M1*M2/r^2, where G is the universal gravitational constant (6.67 x 10^(-11) m3 kg^(-1) s^(-2)), M1 and M2 are two masses being affected by gravity and r is their distance apart. By rearranging this equation we can calculate that if F = M1*g (where g is acceleration due to gravity 9.81 m/s ²), then G*M2/r² = g; therefore we can generate a stable relationship between two objects with mass M1 and M2 at a distance r if G * M1 / (M1 + M2) = g or G / (M1 + M2) = g / M1 . 

To derive an expression for generating a stable gravity field strong enough to float 1 tonne object we have combined all these equations into one final formula: 6.67 x 10^(-11) m3 kg ^ (-1) s ^ (-2) * 1 tonne / ((11 kg * 168 coulombs )/9.81 m/s² + 1 tonne). This expression would allow us to generate a stable gravity force which could theoretically enable an object weighing approximately 1 tonne to float in midair without any external support or additional energy sources.