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Example 1
The expression
EVALUATE#(3, TEXTITEM$(1), TEXTITEM$(2), "V", "P-_P":"DeltaP")
containining the following data in its data slot:
TEXTITEM1=
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TEXTITEM2=
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returns:
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Example 2
Let Telitab1$ contain the dataset:
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and Telitab2$ contain the dataset:
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RTot in kN, V in knots.
We can compare these two speed/resistance curves on the basis of speed in m/s as follows:
EVALUATE#(3, Telitab1$, Telitab2$, "V*0.51444":"Vs", "RTot/_RTot":"ResRatio", "RTot*V*0.51444":"PE1", "_RTot*V*0.51444":"PE2")
returns (values rounded):
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Example 3
Create a dataset on an equidistant axis "V" on the basis of an axis definition in Teltab1$ and a non-equidistant set V-RTot in Telitab2$.
Let Telitab1$ contain:
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Let Telitab2$ contain:
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The expression:
EVALUATE#(3, Telitab1$, Telitab2$, "V", "RTot")
returns (values rounded):
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Example 4
If Telitab1$="NullString" (and if Telitab2$="NullString" as in this example), you can pass table information in the firstInpVar$:Label$ combination, e.g.:
EVALUATE#(3,"NullString", "NullString", "2(1)6":"X", "X^2":"Y")
returns:
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This construction allows you to provide the equidistant range of a table to be normalised as in example 5.
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If Telitab1$="NullString" and if Telitab2$ contains a table to be normalised:
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you can pass table information in the first InpVar$:Label$ combination, e.g.:
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