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  1. www.files.ethz.ch › JPB › filesFOLDS - ETH Z

    Interlimb angle In profile, the smaller angle made by the limbs of a fold is the -limb angle, inter a measure of the tightness of the fold. It is the angle subtended by the tangents at two adjacent inflection points, which may reflect the intensity of compression.

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  2. Nov 1, 2021 · a) The folding angle, interlimb angle, and symmetry of the folded surface. The folding angle ϕ is the angle between the normal to the folded surface constructed at the inflection points. b) Geometries of symmetric folds with various values of aspect ratio P.

    • Seyed Tohid Nabavi, Haakon Fossen
    • 2021
  3. If two sides of one triangle are proportional to two sides of another triangle and their included angles are congruent, then the triangles are similar. Third Angles Theorem. If two angles of one triangle are congruent to two angles of another triangle, then the third pair of angles are congruent.

  4. Points of tightest curvature are hinges, located in the hinge region. Points of minimum curvature are inflection points which are located on fold limbs. If a tangent is drawn at the inflection point on each limb of a fold, the tangents intersect at the inter-limb angle.

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  5. Points of tightest curvature are hinges, located in the hinge region. Points of minimum curvature are inflection points which are located on fold limbs. If a tangent is drawn at the inflection point on each limb of a fold, the tangents intersect at the inter-limb angle.

  6. The description of a fold involves geometry (shape, size) and orientation, defined by the reference of geometric features to geographic coordinates. Detailed descriptions of folds necessitate a complex terminology, and that used in some older texts is now inadequate (see Fleuty, 1964).

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  8. Two-column proof – A two column proof is an organized method that shows statements and reasons to support geometric statements about a theorem. Theorem 5-A Addition Property. If a segment is added to two congruent segments, then the sums are congruent. Let’s take a close look at the two-column proof of this theorem.

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