ClickThroughRateFn - Sigma Knowledge base Browser

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Sigma KEE - ClickThroughRateFn

ClickThroughRateFn

appearance as argument number 1

No TPTP formula. May not be expressible in strict first order.	UXExperimentalTerms.kif 3321-3323
No TPTP formula. May not be expressible in strict first order.	UXExperimentalTerms.kif 3327-3327	The number 1 argument of click-through rate is an instance of collection
No TPTP formula. May not be expressible in strict first order.	UXExperimentalTerms.kif 3329-3329	The number 2 argument of click-through rate is an instance of hyperlink
No TPTP formula. May not be expressible in strict first order.	UXExperimentalTerms.kif 3319-3319	Click-through rate is an instance of binary function
No TPTP formula. May not be expressible in strict first order.	UXExperimentalTerms.kif 3331-3331	The range of click-through rate is an instance of real number

appearance as argument number 2

No TPTP formula. May not be expressible in strict first order.	domainEnglishFormat.kif 3010-3010
No TPTP formula. May not be expressible in strict first order.	domainEnglishFormat.kif 3009-3009
No TPTP formula. May not be expressible in strict first order.	domainEnglishFormat.kif 3008-3008
No TPTP formula. May not be expressible in strict first order.	UXExperimentalTerms.kif 3325-3325

consequent

No TPTP formula. May not be expressible in strict first order.

UXExperimentalTerms.kif 3333-3356

If a collection is an instance of collection and a corpuscular object is an instance of hyperlink and for all a physical the physical is a member of another collection and the physical is an instance of accessing web page and the other collection is a component of the corpuscular object,
then there exists a third collection such that the third collection is an instance of collection and for all a process
- if the process is an instance of requesting hyperlink and the corpuscular object is a patient of the process,
- then the process is a member of the third collection
and the rate of clicking through the corpuscular object in the collection is equal to the number of instances in the third collection and the number of instances in the collection

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