BrettNortje
Banned
- Joined
- Jul 14, 2016
- Messages
- 793
- Reaction score
- 22
- Location
- Cape Town
- Gender
- Male
- Political Leaning
- Centrist
This is a list of the outstanding "homological conjecture" problems.
[1] The zero divisor theorem. This has to do with geometry, as it deals a lot with radius, and, this theorem states that if radius plus radius does not equal a zero divisor of the module of radius, then radius is not a zero divisor of radius. this means that radius is not true - as it cannot be subtracted from itself to equal zero if it is not itself equal to itself. this means that if the 'module' equation is not equal to zero, then it is not a 'straight line.' this would mean it has a degree or more plus or minus the degree it is on to equal the degree of the sum, being [r] minus [R] = zero. this means that if the two radius are positive and negative, on either side of the 'plane,' there needs to be a equation that settles them at zero so that there is no curve to the angle they are making.
[1] The zero divisor theorem. This has to do with geometry, as it deals a lot with radius, and, this theorem states that if radius plus radius does not equal a zero divisor of the module of radius, then radius is not a zero divisor of radius. this means that radius is not true - as it cannot be subtracted from itself to equal zero if it is not itself equal to itself. this means that if the 'module' equation is not equal to zero, then it is not a 'straight line.' this would mean it has a degree or more plus or minus the degree it is on to equal the degree of the sum, being [r] minus [R] = zero. this means that if the two radius are positive and negative, on either side of the 'plane,' there needs to be a equation that settles them at zero so that there is no curve to the angle they are making.