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@@ -849,7 +849,7 @@ Features such as:
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segments of the heart cycles. It was thought that these features would be
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useful in capturing irregularities caused by conditions such as arrhythmias,
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atrial septal defect and other conditions that are likely to affect relative
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timing of heart sounds~\parencite[p.29, 64, 127]{Brown2008}.\\
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timing of heart sounds, such as Mitral valve prolapse or regurgitation.
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Many conditions that can be detected by traditional auscultation are
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characterised by an increase in loudness of the S1 and/or S2 heart
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sounds~\parencite{Brown2008}. This suggests that features relating to human
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@@ -928,10 +928,25 @@ impact when detecting conditions such as Coronary
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Stenoses~\parencite{Ergen2001, Akay1990}
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\subsubsection{Wavelet decomposition features}
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The
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The wavelet transform has been used effectively as an alternative
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time-frequency representation to fourier methods. The fundamental concept of
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the wavelet transform is to represent an input signal as a set of scaled and
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shifted finite oscillations. By comparing the signal with each scale of wavelet
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at all points in time, a set of $N\times A$ (Where $A$ is the number of scales)
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coefficients are generated that represent the scale and position needed for
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each wavelet in order to fully reconstruct the signal (For further details,
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refer to~\parencite{Polikar1994}) The benefit of this transform is that it is
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well localized in both time and frequency. This allows for accurate
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representation of transient events such as clicks and snaps that are
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characteristic of heart conditions such as Mitral valve prolapse or
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stenosis~\parencite{Brown2008}.\\
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For the proposed system, a 5 level DWT using debauchies-4 mother wavelet was
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used for decomposition and reconstruction. Statistical features such as entropy
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were then calculated, both on the reconstructed signal and directly on
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coefficients to attain a total of 48 features.
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% TODO: Insert wavelet diagram here
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\subsubsection{Scaling and Imputing}
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\subsubsection{Feature Scaling and Imputing}
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particularly when using methods
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that are sensitive to such as SVMs described in section
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