
Calculate 2025 COME-CCT-PTP for obstructive CAD
Source:R/come_cct_2025_ptp.R
calculate_come_cct_2025_ptp.RdThis function returns a patient's pre-test probability (PTP) of obstructive coronary artery disease (CAD) based on the 2025 Collaborative Meta-Analysis of Cardiac CT (COME-CCT) PTP model. Obstructive coronary artery disease was defined as at least one \(\geq\) 50% diameter stenosis by invasive coronary angiography (ICA).
Usage
calculate_come_cct_2025_ptp(
age,
sex,
chest_pain_type,
label_sex_male = c("male"),
label_sex_female = c("female"),
label_sex_unknown = c(NA, NaN),
label_cpt_nonanginal = c("nonanginal"),
label_cpt_atypical = c("atypical"),
label_cpt_typical = c("typical"),
label_cpt_others = c("others"),
label_cpt_unknown = c(NA, NaN)
)Arguments
- age
Input numeric value to indicate the age of the patient in years.
- sex
The value of variable in the parameters
label_sex_male,label_sex_femaleandlabel_sex_unknown.- chest_pain_type
The value of variable in the parameters,
label_cpt_nonanginal,label_cpt_atypical,label_cpt_typical,label_cpt_others,
andlabel_cpt_unknown.- label_sex_male
Label(s) for definition(s) of male sex. Default:
c("male")- label_sex_female
Label(s) for definition(s) of female sex. Default:
c("female")- label_sex_unknown
Label(s) for definition(s) of missing sex. Default:
c(NA, NaN)- label_cpt_nonanginal
Label(s) for patient having nonanginal or non-specific chest pain.
Default:c("nonanginal")- label_cpt_atypical
Label(s) for patient having atypical chest pain. Default:
c("atypical")- label_cpt_typical
Label(s) for patient having typical chest pain. Default:
c("typical")- label_cpt_others
Label(s) for patient having other forms of chest pain. Default:
c("others")- label_cpt_unknown
Label(s) for patient having unknown chest pain type symptoms. Default:
c(NA, NaN)
Value
A numeric value representing the patient's PTP for obstructive CAD based on the 2025 Collaborative Meta-Analysis of Cardiac CT (COME-CCT) PTP model as shown in Table 2.
Details
The predictive model is based on 5332 stable chest pain patients with clinically indicated ICA from 22 countries.
Model formula used is from Table 3 to obtain results as shown in Table 2.
It is of the form $$\int_{-\infty}^{\infty} \frac{1}{(1 + e^{-(F(x) + \zeta)})} * \frac{1}{\sqrt{2\pi * 0.667}} e^{\frac{-\zeta^2}{2 * 0.667}} \,d\zeta$$ where \(F(x)\) equals $$ \begin{array}{l} -1.434\quad+ \\\\ (0.036 * (age - 61.3))\quad+ \\\\ (0.986 * sex\_is\_male)\quad+ \\\\ (1.427 * have\_typical\_chest\_pain)\quad+ \\\\ (0.307 * have\_atypical\_chest\_pain)\quad+ \\\\ (0.119 * have\_nonanginal\_chest\_pain) \end{array} $$