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Table 1 List of traditional heart rate variability (HRV) and novel heart rate n-variability (HRnV) parameters used in this study. HRnV is a new representation of beat-to-beat variation in ECGs and parameter “n” controls the formation of new RR-intervals that are used for parameter calculation. Details of HRnV definition can be found in [28]

From: Utilizing machine learning dimensionality reduction for risk stratification of chest pain patients in the emergency department

HRV

HR2V

HR2V1

HR3V

HR3V1

HR3V2

Mean NN

HR2V Mean NN

HR2V1 Mean NN

HR3V Mean NN

HR3V1 Mean NN

HR3V2 Mean NN

SDNN

HR2V SDNN

HR2V1 SDNN

HR3V SDNN

HR3V1 SDNN

HR3V2 SDNN

RMSSD

HR2V RMSSD

HR2V1 RMSSD

HR3V RMSSD

HR3V1 RMSSD

HR3V2 RMSSD

Skewness

HR2V Skewness

HR2V1 Skewness

HR3V Skewness

HR3V1 Skewness

HR3V2 Skewness

Kurtosis

HR2V Kurtosis

HR2V1 Kurtosis

HR3V Kurtosis

HR3V1 Kurtosis

HR3V2 Kurtosis

Triangular index

HR2V Triangular index

HR2V1 Triangular index

HR3V Triangular index

HR3V1 Triangular index

HR3V2 Triangular index

NN50

HR2V NN50

HR2V1 NN50

HR3V NN50

HR3V1 NN50

HR3V2 NN50

pNN50

HR2V pNN50

HR2V1 pNN50

HR3V pNN50

HR3V1 pNN50

HR3V2 pNN50

HR2V NN50n

HR2V1 NN50n

HR3V NN50n

HR3V1 NN50n

HR3V2 NN50n

HR2V pNN50n

HR2V1 pNN50n

HR3V pNN50n

HR3V1 pNN50n

HR3V2 pNN50n

Total powera

HR2V Total power

HR2V1 Total power

HR3V Total power

HR3V1 Total power

HR3V2 Total power

VLF power

HR2V VLF power

HR2V1 VLF power

HR3V VLF power

HR3V1 VLF power

HR3V2 VLF power

LF power

HR2V LF power

HR2V1 LF power

HR3V LF power

HR3V1 LF power

HR3V2 LF power

HF power

HR2V HF power

HR2V1 HF power

HR3V HF power

HR3V1 HF power

HR3V2 HF power

LF power norm

HR2V LF power norm

HR2V1 LF power norm

HR3V LF power norm

HR3V1 LF power norm

HR3V2 LF power norm

HF power norm

HR2V HF power norm

HR2V1 HF power norm

HR3V HF power norm

HR3V1 HF power norm

HR3V2 HF power norm

LF/HF

HR2V LF/HF

HR2V1 LF/HF

HR3V LF/HF

HR3V1 LF/HF

HR3V2 LF/HF

Poincaré SD1

HR2V Poincaré SD1

HR2V1 Poincaré SD1

HR3V Poincaré SD1

HR3V1 Poincaré SD1

HR3V2 Poincaré SD1

Poincaré SD2

HR2V Poincaré SD2

HR2V1 Poincaré SD2

HR3V Poincaré SD2

HR3V1 Poincaré SD2

HR3V2 Poincaré SD2

Poincaré SD1/SD2 ratio

HR2V Poincaré SD1/SD2

HR2V1 Poincaré SD1/SD2

HR3V Poincaré SD1/SD2

HR3V1 Poincaré SD1/SD2

HR3V2 Poincaré SD1/SD2

SampEn

HR2V SampEn

HR2V1 SampEn

HR3V SampEn

HR3V1 SampEn

HR3V2 SampEn

ApEn

HR2V ApEn

HR2V1 ApEn

HR3V ApEn

HR3V1 ApEn

HR3V2 ApEn

DFA, α1

HR2V DFA, α1

HR2V1 DFA, α1

HR3V DFA, α1

HR3V1 DFA, α1

HR3V2 DFA, α1

DFA, α2

HR2V DFA, α2

HR2V1 DFA, α2

HR3V DFA, α2

HR3V1 DFA, α2

HR3V2 DFA, α2

  1. Mean NN average of R-R intervals, SDNN standard deviation of R-R intervals, RMSSD square root of the mean squared differences between R-R intervals, NN50 the number of times that the absolute difference between 2 successive R-R intervals exceeds 50 ms pNN50, NN50 divided by the total number of R-R intervals, NN50n the number of times that the absolute difference between 2 successive RRnI/RRnIm sequences exceeds 50 × n ms, pNN50n NN50n divided by the total number of RRnI/RRnIm sequences, VLF very low frequency, LF low frequency, HF high frequency, SD standard deviation, SampEn sample entropy, ApEn approximate entropy, DFA detrended fluctuation analysis
  2. aIn frequency domain analysis, the power of spectral components is the area below the relevant frequencies presented in absolute units (square milliseconds)