Skip Jack Mechanism Explained: How the Ratchet and Pawl Lifting Jack Works, Parts and Uses

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Under the selected ideal indexing assumption, each completed handle stroke advances the rack by one selected tooth pitch, so lift is np. Load force is mg. If β is explicitly defined as the contact-normal angle from the vertical lift axis, the frictionless normal required for vertical equilibrium is W/cosβ.

Rack-and-Pawl Skip Jack · Ideal Indexing Ledger

Explore an ideal one-tooth-per-stroke ledger on a recognizable illustrative rack-and-pawl jack.

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Ideal Indexed Lift
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Gravitational Load Force
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Ideal Frictionless Contact Normal
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Ideal Strokes per 100 mm
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Equation Used

lift=np; W=9.80665m; N=W/cosβ; strokes/100 mm=100/p.
Ideal indexing and frictionless force projection only; no hand effort, tooth strength, capacity or safe working load is predicted.
  • Each completed ideal stroke advances exactly one selected tooth pitch.
  • Mass-to-force conversion uses standard gravity 9.80665 m/s².
  • The selected contact normal is β from the vertical lift axis and friction is omitted.
  • Lever geometry, transitions, friction, strength, stability, lowering and ratings are excluded.

β is explicitly defined as the selected contact-normal angle from the vertical lift axis, replacing the ambiguous generic flank-angle label.

Watch the Skip Jack in motion
Video: Archimedean spiral jack 2 by Nguyen Duc Thang (thang010146) on YouTube. Used here to complement the diagram below.
Same mechanism and inputs as the interactive calculator.

Ideal rack indexing with alternating pawls

The visual shows a recognizable rack jack: a drive pawl presents one upward index while a body-mounted holding pawl represents retention during reset. The cycle is schematic; exact pivot locations, engagement transitions and lever geometry are not synthesized.

What the calculator determines

Select tooth pitch, completed ideal strokes, supported mass and a declared contact-normal angle from the lift axis. The calculator reports ideal indexed lift, gravitational load force, the frictionless contact-normal projection and strokes per 100 mm.

Selected ideal ledger

lift = np; W = 9.80665m; N = W/cosβ; strokes per 100 mm = 100/p.

Selected-input arithmetic

At 10 mm pitch, one completed ideal stroke indexes 10 mm. A selected 5 tonne mass corresponds to 49.03 kN gravitational force. With contact normal 60° from the lift axis, the ideal frictionless normal is 98.07 kN.

Kinematic and force projection only

Real jacks require complete lever ratios, pawl-pivot geometry, full tooth engagement, friction, spring control, structural stress, stability, controlled lowering, overload protection and rated testing. This calculator does not determine hand effort, capacity, safe working load or suitability for lifting.

Questions

Is β a generic tooth flank angle?

No. Here β is specifically the selected angle between the contact normal and vertical lift axis.

Does the reported normal prove a pawl or tooth is safe?

No. It is only a frictionless force-component projection.

References & Further Reading

  • Wikipedia contributors. Jack (device). Wikipedia

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