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Burroughs Calculating Machine
Mark

创建者

Mark

29. 七月 2026FI
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Burroughs Calculating Machine

William Burroughs was a bank clerk in Auburn, New York, adding columns of figures by hand for long days, and he understood the actual problem: not that addition is hard, but that a clerk who is right 999 times out of 1000 still produces a wrong ledger every day.

His machine does not merely add — it prints. Earlier calculators showed a result on dials that the operator then copied down, reintroducing exactly the transcription error the machine was meant to eliminate. A printing machine leaves a tape: the entries, the total, and evidence you can check.

The hard part is nothing to do with arithmetic. It is that a human hand hits keys at wildly varying speed and force, and a mechanism driven directly by that is unrepeatable. US Patent 388,116, "Calculating machine", granted 21 August 1888.

高级
12 hours

说明

1

Read US 388,116 and note that it PRINTS

Burroughs claims a machine that registers sums and prints results. Printing, not displaying — that distinction is the commercial value of the whole device.

所需工具:

Notebook and PencilNotebook and Pencil
2

Measure the real error rate first

Add a hundred four-digit numbers by hand, twice, and compare. The errors are the product — a machine that is merely faster solves the wrong problem.

3

Build one numbered wheel with a detent

Make a ten-position wheel held by a spring pawl so it cannot rest between digits. An ambiguous digit is worse than no machine at all.

此步骤所需材料:

Baltic Birch PlywoodBaltic Birch Plywood1
Compression Spring SetCompression Spring Set1

所需工具:

Hand Saw (Crosscut)Hand Saw (Crosscut)
4

Give each key a proportional throw

Link keys 1 to 9 to levers of increasing travel, so pressing 7 advances the wheel seven steps. The key IS the number.

此步骤所需材料:

Mild Steel Rod (6mm)Mild Steel Rod (6mm)1
5

Now discover the real problem

Press a key hard, then gently, then very fast. The wheel overshoots, undershoots and bounces. Human hands are not a repeatable actuator.

6

Fit a dashpot to govern the stroke

Add a fluid or air damper so the mechanism always completes at one speed regardless of how the key was hit. This is Burroughs's decisive addition and it took him years.

7

Verify the result no longer depends on the operator

Repeat the hard-soft-fast test. The registered value must be identical every time. Only now is the machine trustworthy.

8

Add a second wheel and a carry tooth

Fit a single long tooth that advances the tens wheel once per units revolution. Carry is one tooth, and it is where every mechanical calculator gets hard.

9

Solve the cascading carry at 999

Adding 1 to 999 must move four wheels from one key press. Store the carry on a spring and release it in sequence rather than driving it all directly.

10

Build a column of type wheels for printing

Fit each register wheel with raised digits on its rim. The number is stored and printed by the same part — nothing is transcribed.

此步骤所需材料:

Brass 260 Sheet 24 GaugeBrass 260 Sheet 24 Gauge1

所需工具:

Metal FileMetal File
11

Add an inked ribbon and a platen

Press paper against the type wheels through a ribbon on the crank stroke. Each entry is printed as it is made, building an audit trail line by line.

此步骤所需材料:

Writing InkWriting Ink20 毫升
12

Interlock the keys against each other

Arrange the key bars so two cannot be depressed at once. An operator hitting 4 and 5 together must get a jam, not a silently wrong entry.

13

Enter a hundred figures and check the tape

Run a real column through it and compare the printed tape against your hand sums. Any mismatch can be traced to a specific line — which is exactly the point.

14

Deliberately mis-key and find it on the tape

Enter a wrong figure on purpose, then locate it from the printout alone. A machine you can audit beats a faster machine you cannot.

15

Compendium — the operator was the problem

The patent. US 388,116, "Calculating machine", granted 21 August 1888 to William Seward Burroughs of St Louis, formerly a bank clerk in Auburn, New York. He filed his first applications in 1885 and spent years on refinement. The founding story is well attested and instructive: the first fifty machines sold were returned, because results depended on how hard the operator pulled the crank. Burroughs is said to have thrown them out of a window and started again — and the fix was the dashpot governor, which makes the stroke rate independent of the hand driving it.

Printing is the invention, not adding. Mechanical calculators existed long before — Pascal's Pascaline of 1642, Leibniz's stepped reckoner, Thomas de Colmar's Arithmomètre in production from 1851. All of them displayed a result on dials, which a clerk then copied into a ledger, reintroducing exactly the transcription errors the machine was supposed to remove. Printing the entries and the total produces a tape that can be re-checked against the source documents, so an error can be located rather than merely suspected. The machine's real product is auditability, and that is why banks bought it.

The carry is always the hard part. Any wheel-based register is trivial until a digit passes nine. Then one key press must advance two wheels, and at 999 it must advance four — all from the energy of a single finger. The general solution is to STORE the carry on a spring as each wheel passes zero and release the stored carries in sequence, rather than trying to drive the whole cascade directly. Pascal faced this in 1642 and it is still the limiting mechanism in the last mechanical calculators of the 1960s.

What became of it. The American Arithmometer Company, founded to make it, was renamed the Burroughs Adding Machine Company after his death in 1898 and became one of the largest office-equipment firms in the world; it eventually merged with Sperry — whose gyrocompass appears elsewhere in this batch — to form Unisys in 1986. Burroughs died at 41, of tuberculosis, shortly before the machine made the company's fortune. His grandson, the writer William S. Burroughs, was named for him.

材料

5

所需工具

3

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