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1.1 root 1: smoothing splines
2: running mean
3: target point
4: interior knots
5: smoothing parameter
6: running-lines smooth
7: equivalent kernels
8: equivalent kernel
9: basis functions
10: running-lines smoother
11: least-squares line
12: kernel smoothers
13: kernel smoother
14: cubic smoothing spline
15: target value
16: symmetric nearest neighbourhood
17: spaced data
18: scatterplot smoother
19: rigid form
20: nearest neighbours
21: nearest neighbourhood
22: natural splines
23: matrix
24: locally-weighted running-lines
25: kernel smooth
26: data points
27: weighted least-squares fit
28: weight function
29: unweighted running-lines smoother
30: time series
31: three interior knots
32: third derivative
33: symmetric nearest neighbours
34: symmetric nearest neighbourhoods
35: standard Gaussian density
36: single predictor
37: scatterplot smoothing
38: scatterplot smoothers
39: scatterplot smooth
40: predictor space
41: piecewise polynomials
42: piecewise cubics
43: piecewise cubic polynomials
44: parametric fitting
45: nearest neighbourhoods
46: natural cubic splines
47: natural cubic spline
48: multiple regression
49: multi-predictor smoothers
50: moving average
51: matrix containing
52: interested reader
53: fitted smooth
54: fine grid
55: evaluated-splines
56: cubic-spline basis functions
57: building block
58: boundary knots
59: bin smoother
60: bibliographic notes
61: Fig. shows
62: Euclidean distance
63: Smoothing
64: What is a smoother?
65: Scatterplot smoothing: definition
66: Parametric Regression
67: Bin smoothers
68: Running-mean and running-lines smoothers
69: Kernel smoothers
70: Computational issues
71: Running medians and enhancements
72: Equivalent kernels
73: Regression splines
74: Computational aspects
75: Cubic smoothing splines
76: Computational aspects
77: Locally weighted running-line smoothers
78: Smoothers for multiple predictors
79: {\sl smoother}
80: {\sl nonparametric} nature
81: {\sl smooth}
82: {\sl scatterplot smoothing}
83: {\sl categorical}
84: {\sl smoothing}
85: {\sl local averaging}
86: {\sl neighbourhoods} around
87: {\sl brand}
88: {\sl smoothing parameter}
89: {\sl fundamental tradeoff between bias and variance}
90: {\em robustified}
91: {\sl infinitely smooth}
92: {\sl close}
93: {\sl symmetric nearest neighbourhood}
94: {\sl running mean}
95: {\sl nearest neighbourhood}
96: {\sl moving average}
97: {\sl smoother}
98: {\sl running lines smoother}
99: {\sl weighted} least-squares
100: {\sl loess}
101: {\sl kernel}
102: {\sl metric} distance
103: {\sl metric}
104: {\sl rank} distance
105: {\em Hanning}
106: {\em twicing}
107: {\em regression smoothers}
108: {\em linear}
109: {\em degrees of freedom}
110: {\sl equivalent kernels}
111: {\sl linear}
112: {\em equivalent kernel}
113: {\em loess} smooth
114: {\sl equivalent degrees of freedom}
115: {\sl piecewise}
116: {\sl knots}
117: {\sl cubic} splines
118: {\sl number}
119: {\sl when the knots are given}
120: {\sl natural cubic spline}
121: {\sl effective} dimension
122: {\sl sorted} values
123: {\sl natural-spline} basis
124: {\sl local averaging}
125: {\sl kernel}
126: {\sl loess}
127: {\sl tri-cube} weight
128: {\sl span}
129: {\sl loess}
130: {\sl nearest neighbours}
131: {\sl Nearest}
132: {\sl thin-plate spline}
133: {\sl tensor product}
134: {\sl per~se}
135: {\sl Updating formula for running-line smooth}
136: {\sl Basis for natural splines}
137: {\sl Derivation of smoothing splines
138: {\sl Semi-parametric regression
139: {\sl estimating} equations
140: {\sl Efficient kernel smoothing
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