Old weights and measures (Hanover)

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The dimensions and weights were standardized in the Kingdom of Hanover in 1836.

The law in question was passed on August 19, 1836 in St James's Palace in London, since King William IV , in personal union, ruled in Great Britain and Ireland as well as in Hanover . It came into force on July 1, 1837. The law was preceded by - led by Carl Friedrich Gaussmetrological studies in the Kingdom of Hanover.

The North German Order of Measure and Weight introduced the metric system of measures throughout Germany on January 1, 1872 . However, the 500 gram pound had been in force since 1858.

Length measurements

The law of 1836 stipulated that the Hanoverian foot was exactly 23 twenty-fourth of the English foot. Based on the English compromise foot of 1959, this is exactly 292.1 mm. This value is also used in the following tables. The empirical values ​​fluctuate between just under 291.9 and 292.2 mm, depending on the place and time, or also the examined specimen of the measure. Variations of up to ± 0.2 percent can be observed in general with the pre-metric length measurements .

However, historical metrology today assumes that the ratio between the Hanoverian and English feet is actually 245: 256 and the legal value is therefore a little more than one per mille too long. Except in Hanover, the same foot measure, called Calenberger measure, also applied in Bavaria ( see: Bavarian foot ), as well as in Mainz and Liège .

line ≤ 2.0285  mm     1 / 12²  1/12
inch 24, 3416  mm  1/12 1
Instep 243, 4166  mm 10/12 10
foot  292, 1000  mm 1 12
Cubit 584, 2000  mm 2 24
step 778, 9 333  mm 32/12 32
Fathoms 1, 7526   m 6th 72
He laughs 1, 947 3   m 80/12 80
rod 4, 6736   m 16 192
League hour 4, 6736  km 16,000 192,000
Country mile 7, 4192  km       -----       -------

surface

Square inches ≈ 5, 9252  cm²
Square feet = 144 square inches = 853, 2241  cm²
Square rod = 256 square feet ≈ 21.8425  m²
tomorrow = 120 square rods ≈ 0.26211  Ha

The so-called "Altländer Morgen" was four acres, or about 1 hectare.

volume

1 cubic inch ≈ 14.422845 cm³
1 cubic foot = 1728 cubic inches = 24.922675961 dm³ (liter)
1 shaft rod = 256 cubic feet = 6.380205046016 m³



Measures of measure, liquid
Nößlein, Nösel , Ösel = ½ place ≈ 0.461 l ≈ 460.938 ml
≈ 0.487 l ≈ 486.744 ml
Place, quarter = ½ can ≈ 0.922 l ≈ 921.875 ml
≈ 0.973 l ≈ 973.488 ml
Jug = ½ small room ≈ 1.844 l
≈ 1.947 l
Little room = 110 anchor ≈ 3.688 l
≈ 3.894 l
bucket = 4 small rooms ≈ 14.75 l
≈ 15.5758 l
anchor = ¼ ohm ≈ 36.875 l
≈ 38.9395 l
Ohm, Ahm (Base size) ≈ 147.5 l (1714)
≈ 155.758 l (1836)
Oxhoft = 1½ ohms ≈ 221.25 l
≈ 233.637 l
Fuder = 4 Oxhoft ≈ 885 l
≈ 934.548 l
Measure of capacity, firm
Mill head = ½ small room ≈ 1.947 l
Little room, hoop = ½ muck ≈ 3.894 l
Metze (n), Spint = ¼ raspberry ≈ 7.7879 l
Himte (n) = ½ bushel ≈ 31.152 l
bushel = 1/3 Malter ≈ 62.3 l
Malter (Base size) ≈ 186.91 l ≈ 1.87 hl (1836)
Wispel = 6 painters ≈ 1.12146 m³
Vierup = 19 bushels ≈ 1.18376 m³
Fuder = 13 painters ≈ 2.42983 m³
load = 16 painters ≈ 2.99056 m³ ≈ 2990.56 l ≈ 29.9 hl

5 Hanoverian bushels = 6 Berlin bushels = 9 Lübeck bushels

In some areas, such as Celle or Verden, the grain dimensions were also divided differently:

Celle
1 load = 25 wispel = 10 bushels = 100 himten
Verden
1 Malter = 1½ bushels = 12 Himten
Ostfriesland
jug ≈ 1.3845 l
Vierup = 36 jugs ≈ 49.843 l

Weights

Grocer weights
Quentchen, Quint = 14 lot ≈ 3.654 g
Lot (h) = 132 pounds ≈ 14.616 g
lb (Base size) ≈ 490.116 g (old)
≈ 489.608 g ( 1826 Electorate)
≈ 467.711 g ( 1835 Kingdom)
Hundredweight , centner = 100 pounds ≈ 49.012 kg
≈ 48.961 kg
≈ 46.771 kg


Pharmacist weights
Gran = 120 scruples ≈ 60.9 mg
Scruples = 13 drachma ≈ 1.218 g
drachma = 1 ounce ≈ 3.654 g
ounce = 8 drachmas ≈ 29.232 g
lb = 12 ounces ≈ 350.783 g


Custom pound since 1858
1 quint = 110 new solder = 5 g
1 new solder = 110 pounds = 50 g
1 pound = 500 g (exact definition)
1 quintals = 100 pounds = 50 kg
1 ship load = 40 quintals = 2 t

Individual evidence

  1. Göttinger Bibliotheksschriften 30 (PDF; 2.2 MB) “As lightning strikes, the riddle has been solved” Carl Friedrich Gauß in Göttingen.

See also

Web links