Notes on the hyperbolic plane.
... Transformations: Tell whether each of the following is possible on a hyperbolic plane. If it is possible, describe what it’s like. If it’s not possible explain why not. Is it possible to reflect across a hyperbolic line? ...
... Transformations: Tell whether each of the following is possible on a hyperbolic plane. If it is possible, describe what it’s like. If it’s not possible explain why not. Is it possible to reflect across a hyperbolic line? ...
The SMSG Axioms for Euclidean Geometry
... In the following geometries: In the following two examples of finite geometries, each has exactly one model and neither has an alternative model with more or fewer points. The axioms are quite specific and controlling on this issue. Note that the axioms are quite specific about which undefined term ...
... In the following geometries: In the following two examples of finite geometries, each has exactly one model and neither has an alternative model with more or fewer points. The axioms are quite specific and controlling on this issue. Note that the axioms are quite specific about which undefined term ...
File
... If two segments do not have an intersection point, but are contained in intersecting lines, we do not call the segments parallel. ...
... If two segments do not have an intersection point, but are contained in intersecting lines, we do not call the segments parallel. ...
Geometry Unit 2 Worksheet 2
... If two angles share a common vertex, then they are adjacent Which of the following serves as a counterexample to the assertion above? a. ...
... If two angles share a common vertex, then they are adjacent Which of the following serves as a counterexample to the assertion above? a. ...
PDF
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... h39541i Privacy setting: h1i hResulti h51M10i † This text is available under the Creative Commons Attribution/Share-Alike License 3.0. You can reuse this document or portions thereof only if you do so under terms that are compatible with the CC-BY-SA license. ...
Remarks on dihedral and polyhedral angles
... with that edge. Intuitively, it looks like a piece of paper folded in the middle; this concept is discussed in Section 15.3 of Moïse. For dihedral angles, there is no vertex point as such, but instead there is an edge. There is another concept of 3 – dimensional angle for which there is a genuine ve ...
... with that edge. Intuitively, it looks like a piece of paper folded in the middle; this concept is discussed in Section 15.3 of Moïse. For dihedral angles, there is no vertex point as such, but instead there is an edge. There is another concept of 3 – dimensional angle for which there is a genuine ve ...
