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USPTO: us-12622344 · published 2026-05-12 · patents · A01C 7/205· A01B 63/008· A01B 79/02· A01C 7/203

Frame adjustment control system and method for downforce

Pith reviewed 2026-05-15 19:00 UTC · model grok-4.3

classification patents A01C 7/205A01B 63/008A01B 79/02A01C 7/203
keywords agricultural planterrow unit downforceframe angle controldual-rate feedbackdownforce adjustmentplanting depthcontrol method
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The pith

A planter control method adjusts row-unit downforce faster than it corrects frame-to-arm angle.

A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.

The method separates two feedback loops on an agricultural machine that has a main frame, a rotate frame, and row units attached by arms. One loop measures the actual frame-to-arm angle and commands a downforce change to reach a chosen angle; the second loop measures the actual force the row unit applies to the soil and commands a faster correction to reach a chosen force target. Because the force corrections run at a higher rate than the angle corrections, the row units can track rapid changes in soil resistance while the overall frame geometry remains stable. A sympathetic reader cares because planting depth and seed placement uniformity depend on keeping downforce close to target without letting the machine rock or bounce.

Core claim

The patent claims a method in which the pair of steps that sense actual row-unit downforce and adjust it toward the desired value are executed at a higher rate than the pair of steps that sense actual frame-to-arm angle and adjust downforce to achieve the desired angle.

What carries the argument

Dual-rate feedback loops: a slower outer loop that regulates frame-to-arm angle by modulating downforce, and a faster inner loop that directly regulates row-unit soil force.

If this is right

  • Row units can respond to local soil hardness changes within a single planting pass without waiting for the entire frame to settle.
  • Frame geometry stays within the chosen angle limits because its corrections are deliberately slower.
  • Seed depth variation is reduced because downforce error is driven toward zero more often than angle error is corrected.
  • The same hardware can run both loops without additional sensors beyond those already needed for angle and force measurement.

Where Pith is reading between the lines

These are editorial extensions of the paper, not claims the author makes directly.

  • The same split-rate approach could be applied to other towed implements that combine a global frame pose with local ground-force targets.
  • If the force loop is made still faster, an operator might be able to raise the target force temporarily to clear obstructions without inducing frame rock.
  • A practical next measurement would be to log both loop outputs on the same time base to confirm that the angle loop never chases the force-loop output.

Load-bearing premise

The two loops remain independent and stable on the given hardware even though the force loop runs faster.

What would settle it

A field test that records sustained oscillation or divergence in frame angle whenever the downforce corrections are applied at the higher rate specified in the method.

read the original abstract

1 . A method for an agricultural machine including a main frame, a rotate frame coupled to the main frame, and a row unit coupled to the rotate frame, the method comprising: (g) selecting a desired frame-to-arm angle defined between a rearward portion of the rotate frame and an arm extending between the rearward portion of the rotate frame and the row unit; (h) determining an actual frame-to-arm angle defined between the rearward portion of the rotate frame and the arm; (i) adjusting a downforce exerted by the rotate frame on the row unit based on the position of the arm relative to the rotate frame; (j) selecting a desired row unit downforce that is exerted by the row unit on the soil; (k) determining the actual row unit downforce that is exerted by the row unit on the soil; and (l) adjusting the actual row unit downforce toward the desired row unit downforce; wherein steps (k) and (l) collectively are completed at a faster rate than are steps (h) and (i) collectively.

Editorial analysis

A structured set of objections, weighed in public.

Desk editor's note, referee report, simulated authors' rebuttal, and a circularity audit. Tearing a paper down is the easy half of reading it; the pith above is the substance, this is the friction.

Referee Report

1 major / 0 minor

Summary. The manuscript is a method claim for an agricultural planter comprising a main frame, rotate frame, and row unit. It specifies a control sequence: select and adjust a desired frame-to-arm angle (steps g–i) while separately selecting and adjusting row-unit downforce toward a target value (steps j–l), with the explicit requirement that the downforce loop (k,l) executes at a faster collective rate than the angle loop (h,i).

Significance. If the rate separation can be realized without destabilizing the mechanically coupled row-unit assembly, the approach offers a practical way to improve planting depth uniformity under varying soil conditions. The claim itself supplies no model, gains, or data, so significance remains conditional on future enabling disclosure.

major comments (1)
  1. [Claim 1] Claim 1, steps (k) and (l) versus (h) and (i): the requirement that the downforce adjustments run at a faster collective rate is load-bearing for the central contribution, yet the text provides neither a dynamic model of the row-unit/arm/frame coupling nor any stability criterion or gain bound that would guarantee the faster inner loop does not excite unmodeled resonances in the slower outer loop.

Simulated Author's Rebuttal

1 responses · 0 unresolved

We thank the referee for the careful reading and for identifying the central role of the rate-separation requirement. Below we respond point-by-point to the single major comment. Because the manuscript is a method claim rather than a control-systems analysis, we do not believe a dynamic model or explicit stability bounds belong inside the claim language itself; however, we are prepared to add a brief clarifying paragraph in the specification if the editor deems it helpful.

read point-by-point responses
  1. Referee: Claim 1, steps (k) and (l) versus (h) and (i): the requirement that the downforce adjustments run at a faster collective rate is load-bearing for the central contribution, yet the text provides neither a dynamic model of the row-unit/arm/frame coupling nor any stability criterion or gain bound that would guarantee the faster inner loop does not excite unmodeled resonances in the slower outer loop.

    Authors: We agree that the manuscript contains no dynamic model or gain bounds. The contribution of the claim is the architectural separation of the two control loops together with the explicit rate ordering; the claim does not purport to supply the controller synthesis or stability proof. In a patent context such enabling details are typically left to the skilled practitioner who implements the method on a given machine. We therefore see no need to enlarge the claim with modeling equations. If the editor prefers, we can insert a short paragraph in the specification noting that standard inner-loop bandwidth separation arguments (e.g., singular-perturbation or two-time-scale analysis) may be used to select the relative rates once the mechanical parameters are known. revision: no

Circularity Check

0 steps flagged

No circularity; purely procedural claim with no derivation or fitted quantities

full rationale

The patent text consists solely of a sequence of control steps (g)–(l) that describe selecting targets, measuring states, and applying adjustments at two different rates. No equations, parameters, predictions, or self-citations appear; the rate-separation statement is an existence claim about feasible sequencing on the described hardware, not a computed result derived from any input. Consequently none of the enumerated circularity patterns are present.

Axiom & Free-Parameter Ledger

0 free parameters · 0 axioms · 0 invented entities

No mathematical model, free parameters, or invented physical entities are introduced; the claim rests only on the engineering assumption that two nested feedback loops with different bandwidths can be realized on existing planter hardware.

pith-pipeline@v0.9.0 · 5518 in / 1053 out tokens · 20165 ms · 2026-05-15T19:00:37.023774+00:00 · methodology

discussion (0)

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