Turnout geometry: In a diamond crossing (two tracks intersecting), how many noses of crossing are present?

Introduction / Context:
A diamond crossing is the arrangement where two tracks cross each other without connecting turnouts. Understanding its components—especially the number of noses (actual crossing points)—is foundational for track-layout design and maintenance.

Given Data / Assumptions:

• Standard diamond with two straight tracks crossing.
• Each actual crossing has a nose (the point where running edge changes).

Concept / Approach:
A diamond consists of two acute-angle crossings arranged opposite each other, which together form four noses: one at each quadrant of the intersection where a running edge converges to a point.

Step-by-Step Solution:
Visualize the X-shaped intersection of two rails.Identify each actual crossing (V-shape) and its nose.Count all noses in the complete diamond: total is 4.

Verification / Alternative check:
Standard drawings of diamonds show four noses accompanied by check rails guiding flanges through the crossing gaps.

Why Other Options Are Wrong:

• 2 or 3: undercounts the required crossing points.
• 6: overcounts; typical diamond geometry has four noses.

Common Pitfalls:

• Confusing the number of noses with the number of check rails or wing rails.

Final Answer:
4.