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Comment: Published by Scroll Versions from space DEV and version r0761

The following example demonstrates how the exponential functions work together. These functions include the following:

Source:

rowNumX
1-2
21
30
41
52
63
74
85

Transformation:


D trans
RawWrangletrue
p03Value'expX'
Typestep
WrangleTextderive type:single value: EXP (X) as: 'expX'
p01NameFormula type
p01ValueSingle row formula
p02NameFormula
p02ValueEXP (X)
p03NameNew column name
SearchTermNew formula

D trans
RawWrangletrue
p03Value'ln_expX'
Typestep
WrangleTextderive type:single value: LN (expX) as: 'ln_expX'
p01NameFormula type
p01ValueSingle row formula
p02NameFormula
p02ValueLN (expX)
p03NameNew column name
SearchTermNew formula

D trans
RawWrangletrue
p03Value'logX'
Typestep
WrangleTextderive type:single value: LOG (X) as: 'logX'
p01NameFormula type
p01ValueSingle row formula
p02NameFormula
p02ValueLOG (X)
p03NameNew column name
SearchTermNew formula

D trans
RawWrangletrue
p03Value'pow_logX'
Typestep
WrangleTextderive type:single value: POW (10,logX) as: 'pow_logX'
p01NameFormula type
p01ValueSingle row formula
p02NameFormula
p02ValuePOW (10,logX)
p03NameNew column name
SearchTermNew formula

Results:

In the following, (null value) indicates that a null value is generated for the computation.

rowNumXexpXln_expXlogXpow_logX
1-20.1353352832366127-2(null value)(null value)
2-10.1353352832366127-0.9999999999999998(null value)(null value)
3010(null value)0
412.718281828459045101
527.389056098930649520.301029995663981141.9999999999999998
6320.08553692318766830.477121254719662443
7454.5981500331442340.60205999132796233.999999999999999
85148.4131591025765750.69897000433601874.999999999999999