Trace every adjustment that priced this loan — from grid to ledger

Enter a handful of loan characteristics and see the complete stacked ledger of price adjustments, each line naming the grid it came from and the exact cell that matched.

▶ Under development. The calculation API is being built. The demo form shows the intended workflow — results will show your inputs in the ledger when the service is deployed.

How it works

Every adjustment in mortgage pricing comes from a published grid. Adjustmentstack applies them in the correct stacking order and shows its work.

01

Enter loan characteristics

Fill in FICO band, LTV/CLTV, purpose, occupancy, property type, loan amount band and lock period.

02

We apply the grids

Each characteristic is matched against Fannie Mae's published LLPA matrices in the industry-standard stacking order.

03

Read the ledger

Every adjustment is a line in the ledger: grid name, effective date, cell match, and amount. The final price is the sum.

What makes this different

  • Verifiable provenance Every number in the ledger cites its published source — grid name, effective date and the exact cell that matched. You can check every row against the same document.
  • Stacked, not summed Instead of "base + adjustments = final," you see each adjustment as its own row. The arithmetic is transparent, not hidden behind a single number.
  • Honest about limits If your input is outside the published grid, we say so. No silent clamping, no extrapolation, no confident wrong answer.
  • No account required No login, no data stored, no email follow-up. Everything happens in your browser and your scenario leaves no trace.
Try the calculator →
Not a rate quote or loan approval. Adjustmentstack applies published Fannie Mae LLPA matrices for educational and analytical purposes. The output is a price adjustment ledger — it is not a rate quote, a lock, a pre-approval or an offer of credit. Grid data sourced from Fannie Mae Single-Family (effective 2024-07-01). Grids change; always verify against current published matrices.