WEBVTT

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In this series, Being means the system's state: how it is now. That state is what we are

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trying to measure.

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A measurement gives us a reading about the state. Different states can produce the same

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reading. That matters for Becoming: uncertainty about the state can leave us unsure how

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it could change after an action.

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Watch what one reading establishes, what stays unresolved, and how the actual state

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differs from our estimate.

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A small device has a lamp.

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A reader reports zero, meaning off.

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Does that reading tell us the whole state of the device?

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By the end, you should be able to separate what the device is doing from what its observer is justified in writing down.

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We will build the explanation in three steps: specify the possibilities, compare them with the reading, and check what a notebook edit actually changes.

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For this example, the device is our system.

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The reader and its notebook sit outside that chosen boundary.

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The boundary marks what our model describes.

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Drawing a larger boundary could include the reader too, but it would not physically change the device.

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We return to the device alone.

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Here the reader simply receives a lamp reading;

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we are not assuming awareness or an inner experience.

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Our teaching model allows four configurations, named u, v, w and z.

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The letters are names, not measurements.

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The device occupies one configuration at a time.

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The four rows list possibilities for one device, not four devices.

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The lamp output is zero in u and v.

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Zero means off.

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The lamp output is one in w and z.

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One means on.

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This table is the model: a roster of states and a rule linking each state to its lamp output.

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No probabilities have been assigned.

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For this illustration, we reveal an audience-only cutaway.

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The actual configuration is v.

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Now look at observer access.

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The observer does not receive our cutaway.

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Its only reading is still zero.

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We know the actual state because the illustration tells us.

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The observer must work from its reading and the known model.

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Start with the full model.

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Compare each predicted lamp output with the received zero.

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The row for u predicts zero, so it fits.

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The row for v also predicts zero, so it fits too.

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The rows for w and z predict one.

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They conflict with this exact reading and are ruled out for the current state.

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The current estimate is therefore u or v.

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Here, estimate means the possibilities still compatible with the evidence, not a best guess or a probability distribution.

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The model still contains all four rows.

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We have narrowed the estimate, not rewritten the output rule.

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Given only the zero reading, can the observer conclude that the state is u?

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Use the table, without borrowing the audience cutaway.

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No. Both u and v fit.

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Knowing what each row predicts does not tell the observer which of those rows is actual.

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Suppose someone replaces u or v with the guess u, without a new reading or any operation on the device.

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Only the notebook entry changed.

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The received reading is still zero.

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In our audience-only cutaway, the actual configuration is still v.

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We can see that the guess is wrong.

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The output rule also stayed fixed.

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Editing an estimate is different from changing the model that relates states to readings.

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Restore the warranted estimate, u or v.

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More definite wording cannot create the missing evidence.

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Match these four pictured items to their roles: system, model, observation record and current estimate.

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Use what each item does.

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The device is the system.

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The full roster and output rule are the model.

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The received zero is the observation record.

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The remaining possibilities, u or v, are the current estimate.

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The actual state is the one configuration occupied by the device.

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In our illustration it stayed v throughout.

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Being asks what state the specified system is in now.

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Becoming asks how it changes.

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To describe either, keep the system and its actual state separate from the model, the observation record and the current estimate.

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This lesson held the device fixed while we changed what was written about it.

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A change in a description is not, by itself, a change in the device.

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Next, we ask how available observations group the possibilities, and which differences remain hidden.

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Keep u or v as the unresolved pair for the observer.
