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history of mathematics - National STEM Centre

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14<br />

The Babylonians<br />

Activity 2.2 Babylonian tablets, 2<br />

1 a Decipher the table and convert it to decimal notation, disregarding the last line<br />

<strong>of</strong> the back.<br />

b What kind <strong>of</strong> table is it?<br />

2 Describe the structure <strong>of</strong> the Babylonian number system.<br />

3 Look back to Figure 2.1. The top third <strong>of</strong> the tablet represents one number. What<br />

number is it?<br />

4 What is the main difference between the Old Sumerian and the Babylonian<br />

number systems?<br />

Figure 2.4a shows a transcription <strong>of</strong> a similar tablet found in Susa.<br />

F- r<br />

w<br />

Figure 2.4a Figure 2.4b<br />

111,<br />

1 Decipher the table shown in Figure 2.4a. What kind <strong>of</strong> table is it?<br />

2 The tablet is damaged, making the numbers in the first line and the last two lines<br />

hard to recognise. Re-construct these lines.<br />

3 Compare the fifth number in the left-hand column with the twelfth number in the<br />

right-hand column. Write a brief explanation <strong>of</strong> your findings.<br />

Figure 2.4b shows a tablet whose size is about 8 cm by 5 cm (and about 2 cm thick),<br />

on which the multiplication table for ten is written.

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