The projective line over a division ring results in a single auxiliary point.
2.
Care must be taken that the auxiliary point is far enough from the target to obscure the real purpose.
3.
Then we could collapse the sets into an auxiliary point " ? ", and a recurrent Harris chain can be modified to contain " ? ".
4.
Once the chosen auxiliary point is hit the range is dialed in and the switch can easily be made to the target point . ( error is usually greater in the range component ).
5.
It is only for the purpose of finding h for this auxiliary point that the value of the function f must be an adequate correction to get closer to its own solution, and for that reason fulfill the requirement that-1.
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