Open the claim ↗

Run twice. Both read the whole page. Then hand reader B only the lines A marked — a physical slip, not the page.

Can you reuse full-exposure arithmetic after handing over the slip?
Read all answer branches

What that answer leaves out

Yes, the readers are unchanged

The readers stayed; exposure changed.

Excluded world. A route in which the second reader never sees an unmarked line is left out.

Write the limit in your own words

Yes, it is merely cheaper

The handoff changes the observations available.

Excluded world. A harmful line omitted from the slip is left out.

Write the limit in your own words

No, first name the routed estimand

Keep the regime attached to the arithmetic.

Excluded world. A full-page world is excluded from this routed receipt.

Carry the limit forward

No combination can ever be studied

A changed estimand can still be measured under a stated protocol.

Excluded world. A route with recorded handoffs and outcomes is left out.

Write the limit in your own words

Move the device

whole-page encodes full exposure; slip encodes routed exposure

Model scope: SELF-AUDITED. Read the exact constraints and limits.

What does this fail to establish?

Your words stay on this page. Nothing is sent or stored.

  • adaptive attackers; the page does not change under observation
  • These are self-audited digital models, not independently verified physical devices.
  • No learner efficacy, transfer, accessibility equivalence, or vendor performance has been measured.
  • Unbounded and temporal devices remain text exercises; no faithful state machine is asserted for them.
  • The receipt exercise has no supplied totals or ceiling, so it supports no computed denominator here.
Return to the claim

Without the device

Look away from the object, then answer the question again. This is a prompt for reflection, not a measured learning outcome.

Can you reuse full-exposure arithmetic after handing over the slip?
  • Yes, the readers are unchanged
  • Yes, it is merely cheaper
  • No, first name the routed estimand
  • No combination can ever be studied