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Non-Euclidean Physiology: Difference between revisions
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==Background== | ==Background== | ||
'''Non-Euclidean Physiology''' is the ability or the physiology that allows one to move unhindered in [[wikipedia:Non-Euclidean_geometry|Non-Euclidean spaces or spaces with Non-Euclidean geometry]]. In Euclidean geometry (the space we naturally exist in), the lines remain at a constant distance from each other (meaning that a line drawn perpendicular to one line at any point will intersect the other line and the length of the line segment joining the points of intersection remains constant) and are known as parallels. In hyperbolic geometry (one form of non-euclidean geometry), they "curve away" from each other, increasing in distance as one moves further from the points of intersection with the common perpendicular; these lines are often called ultraparallels. In elliptic geometry (another form of non-euclidean geometry), the lines "curve toward" each other and intersect. Due to this existence they have a limited resistance to [[Spatial Manipulation]] in regards to euclidean space. They will also be able to appear before us in ways we wouldn't notice, such as walking out of our house and appearing back in our house. | '''Non-Euclidean Physiology''' is the ability or the '''physiology that allows one to move unhindered in [[wikipedia:Non-Euclidean_geometry|Non-Euclidean spaces or spaces with Non-Euclidean geometry]]'''. In Euclidean geometry (the space we naturally exist in), the lines remain at a constant distance from each other (meaning that a line drawn perpendicular to one line at any point will intersect the other line and the length of the line segment joining the points of intersection remains constant) and are known as parallels. In hyperbolic geometry (one form of non-euclidean geometry), they "curve away" from each other, increasing in distance as one moves further from the points of intersection with the common perpendicular; these lines are often called ultraparallels. In elliptic geometry (another form of non-euclidean geometry), the lines "curve toward" each other and intersect. Due to this existence they have a limited resistance to [[Spatial Manipulation]] in regards to euclidean space. They will also be able to appear before us in ways we wouldn't notice, such as walking out of our house and appearing back in our house. | ||
[[Category:Powers and Abilities]] | [[Category:Powers and Abilities]] | ||
Latest revision as of 21:49, 27 June 2024
Background
Non-Euclidean Physiology is the ability or the physiology that allows one to move unhindered in Non-Euclidean spaces or spaces with Non-Euclidean geometry. In Euclidean geometry (the space we naturally exist in), the lines remain at a constant distance from each other (meaning that a line drawn perpendicular to one line at any point will intersect the other line and the length of the line segment joining the points of intersection remains constant) and are known as parallels. In hyperbolic geometry (one form of non-euclidean geometry), they "curve away" from each other, increasing in distance as one moves further from the points of intersection with the common perpendicular; these lines are often called ultraparallels. In elliptic geometry (another form of non-euclidean geometry), the lines "curve toward" each other and intersect. Due to this existence they have a limited resistance to Spatial Manipulation in regards to euclidean space. They will also be able to appear before us in ways we wouldn't notice, such as walking out of our house and appearing back in our house.
