Related Experiment Video
Updated: Aug 7, 2026

11:25
A Millimeter Scale Flexural Testing System for Measuring the Mechanical Properties of Marine Sponge Spicules
Published on: October 11, 2017
[Pont's index--a discussion]
1Abteilung für Kieferorthopädie, Universität des Saarlandes, Homburg/Saar.
Summary
Pont's Index was influential in German orthodontic textbooks, but its clinical use is now questioned. Modern concepts emphasize maintaining lower jaw arch form for stability, supported by later research.
Area of Science:
- Orthodontics
- Dental Arch Form Analysis
Context:
- Pont's Index historically significant in German orthodontic literature.
- A paradigm shift in US orthodontic treatment concepts occurred in the 1940s.
- Emphasis moved towards preserving pre-treatment dental arch form, particularly in the mandible, for treatment stability.
Purpose:
- To evaluate the historical role and current justification of Pont's Index in orthodontics.
- To contrast historical practices with contemporary understanding of dental arch stability.
Summary:
- Pont's Index held prominence in German orthodontic textbooks.
- US orthodontics adopted a stability-focused approach in the 1940s, prioritizing lower arch form maintenance.
- Subsequent research validated the importance of preserving arch form.
Impact:
- Current knowledge raises significant doubts about the clinical, educational, and insurance-related utility of Pont's Index.
- Re-evaluation of established orthodontic indices is necessary based on evolving scientific evidence.
Related Concept Videos
Poisson's Ratio
Poisson's ratio is a material property that indicates their stress response. It explains the connection between the elongation or compression a material undergoes in the direction of an applied force and the contraction or expansion it experiences perpendicular to that force. When a slender bar is loaded axially, it stretches in the direction of the force and contracts laterally. Poisson's ratio is the negative ratio of this lateral contraction to the axial elongation. The negative sign ensures...
Relation between Poisson's ratio, Modulus of Elasticity and Modulus of Rigidity
Deformation occurs in axial and transverse directions when an axial load is applied to a slender bar. This deformation impacts the cubic element within the bar, transforming it into either a rectangular parallelepiped or a rhombus, contingent on its orientation. This transformation process induces shearing strain. Axial loading elicits both shearing and normal strains. Applying an axial load instigates equal normal and shearing stresses on elements oriented at a 45° angle to the load axis.
Eccentric Axial Loading in a Plane of Symmetry
Eccentric axial loading occurs when an axial load is applied away from the centroidal axis of a structural member. This scenario is common in engineering, where structural elements may not be directly aligned due to various design or functional requirements.
Euler's Formula for Pin-Ended Columns
In structural engineering, the stability of columns under compressive axial loads is a critical consideration, described as buckling. A typical example involves a column PQ, which is pin-connected at both ends and subjected to a centric axial load F applied at one end, with a reaction force of F' = -F at the other end. Here, it is crucial to understand that when an applied load exceeds the critical load, buckling occurs as the system becomes unstable.
To calculate the critical load, envision...
To calculate the critical load, envision...
Castigliano's Theorem: Problem Solving
The deflection of a simply supported beam that carries a central point load can be analyzed using structural mechanics principles, particularly by applying Castigliano's theorem. This theorem relates the displacement at the load application point to the partial derivatives of the strain energy in the structure. The simply supported beam with a point load at its center has symmetric reaction forces at the supports, each bearing half of the load. The bending moment at any point along the beam is...
Determination of Pi Terms
The Buckingham Pi theorem is a valuable method in dimensional analysis, reducing complex relationships between variables into dimensionless terms. Relevant variables in analyzing the lift force on an airplane wing include lift force, air density, wing area, aircraft velocity, and air viscosity. Expressing each variable in terms of fundamental dimensions — mass, length, and time — provides a consistent foundation for constructing these dimensionless terms.
The theorem indicates that the number...
The theorem indicates that the number...

