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  1. Three‑dimensional geometry Biological structure exists and interacts in space. Space is 3D, although from the perspective of biological organisms not Euclidean, because gravity acts in one direction on the surface of the earth, and therefore, the degrees of mobility of and interactions between terrestrial organisms are often

  2. 11 cze 2021 · Biological structure exists and interacts in space. Space is 3D, although from the perspective of biological organisms not Euclidean, because gravity acts in one direction on the surface of the earth, and therefore, the degrees of mobility of and interactions between terrestrial organisms are often constrained to something more like 2D.

  3. en.wikipedia.org › wiki › IntersectionIntersection - Wikipedia

    In mathematics, the intersection of two or more objects is another object consisting of everything that is contained in all of the objects simultaneously. For example, in Euclidean geometry, when two lines in a plane are not parallel, their intersection is the point at which they meet.

  4. 21 paź 2011 · The area lies at the intersection of significant mathematical problems and fundamental questions in biology. The value of mathematics in biology comes partly from applications of statistics and calculus to quantifying life science phenomena, but more importantly from the sophisticated point of view it can bring to complicated real life systems ...

  5. 21 lis 2023 · Intersecting lines consist of two or more lines and/or line segments that cross at any angle between 0 and 180 degrees. Intersecting Lines Definition. In math, lines are defined as straight...

  6. 1 sty 2023 · This paper presents an analysis of these strategies observed in biology, through the lens of design theory and methodology, from biology-to-bio-inspired science and engineering-to-product innovations for advancements.

  7. Definition. In geometry, the intersection refers to the set of points that are common to two or more geometric objects, such as lines, planes, or polytopes. This concept plays a significant role in understanding how different shapes relate to each other, especially when discussing duality and the properties of polytopes.

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