<p>The following model of incidence geometry (i.e. of I1-I3) is called the quadr

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<p>The following model of incidence geometry (i.e. of I1-I3) is called the quadrant incidence plane: (i)points are the ordered pairs of positive real numbers, P={(xy)|x and y are positive reals}, (ii) lines are the intersections of the lines of the standard Euclidean model with the first quadrant of the Cartesian coordinate system, i.e. L={[m,n],[c]}, where&#160; <img src="https://s3.amazonaws.com/answer-board-image/cramster-equation-20122202040136346536721342277689064.gif" alt="" align="absmiddle" /> and <img src="https://s3.amazonaws.com/answer-board-image/cramster-equation-2012220204186346536726872283693538.gif" alt="" align="absmiddle" />([m,n] stands here for the set {(x,y)x&gt;0,y&gt;0,y=mx+n}, and [c]={(c,y)|y&gt;0}), (iii) point-line incidence is the relation of element (point) belonging to a set (line). Does the quadrant incidence plane satisfy one of the Euclidean, hyperbolic, or elliptic parallel properties?</p>
<p>Were supposed to be using the Incidence, Betweeness, and Congruence Axioms, but I have no idea how to do this, so any help would be greatly appreciated.</p>

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