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z^3 uses the following notation for fractions.
z^3 uses the following notation for fractions. 2%%3 for 2/3, (1.2%%3) for 1 2/3 etc.
2%%3 for 2/3
(1.2%%3) for 1 2/3
etc.
5%%5<+>4%%5
5%%5<+>4%%5
gives 1.8
gives 1 4/5
Note fraction additions etc. uses the Unit Conversion operators such as <+>, <->, etc. Hence it is also possibly to convert to meters etc.
Note fraction additions etc. uses the Unit Conversion operators such as <+>, <->, etc. Hence it is also possibly to convert to meters etc.
gives 1m.
gives 1m.
((4%%5)<+>((1.3%%5)<>m))%%
((4%%5)<+>((1.3%%5)<>m))
gives
gives 2 2/5m
2 2/5m
((4%%5)<>m)<+>((1.3%%5)<>m)
((4%%5)<>m)<+>((1.3%%5)<>m)
2.4000000000000004m
gives 2 2/5m
(4%%5)<+>((1.3%%5)<>m)
(4%%5)<+>((1.3%%5)<>m)
2.4000000000000004m
gives 2 2/5m
((34%%5)<>m)<+>((1.3%%5)<>m)
((34%%5)<>m)<+>((1.3%%5)<>m)
8.4m
gives 8 2/5m
((3.4%%5)<>m)<+>((1.3%%5)<>m)
((3.4%%5)<>m)<+>((1.3%%5)<>m)
5.4m
gives 5 2/5m
(((3.4%%5)<>m)<+>((1.3%%5)<>m))%%
(((3.4%%5)<>m)<+>((1.3%%5)<>m))%%
5 1250000000000001/3125000000000000
gives 5 2/5m
etc.
etc.