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<a href="animation_8cpp.html">Go to the documentation of this file.</a><div class="fragment"><div class="line"><a id="l00001" name="l00001"></a><span class="lineno"> 1</span><span class="preprocessor">#include <cmath></span> <span class="comment">// for sin, pow, sqrt, cos</span></div>
<div class="line"><a id="l00002" name="l00002"></a><span class="lineno"> 2</span><span class="preprocessor">#include <utility></span> <span class="comment">// for move</span></div>
<div class="line"><a id="l00003" name="l00003"></a><span class="lineno"> 3</span> </div>
<div class="line"><a id="l00004" name="l00004"></a><span class="lineno"> 4</span><span class="preprocessor">#include "<a class="code" href="animation_8hpp.html">ftxui/component/animation.hpp</a>"</span></div>
<div class="line"><a id="l00005" name="l00005"></a><span class="lineno"> 5</span> </div>
<div class="line"><a id="l00006" name="l00006"></a><span class="lineno"> 6</span><span class="comment">// NOLINTBEGIN(*-magic-numbers)</span></div>
<div class="line"><a id="l00007" name="l00007"></a><span class="lineno"> 7</span><span class="keyword">namespace </span><a class="code hl_namespace" href="namespaceftxui_1_1animation.html">ftxui::animation</a> {</div>
<div class="line"><a id="l00008" name="l00008"></a><span class="lineno"> 8</span> </div>
<div class="line"><a id="l00009" name="l00009"></a><span class="lineno"> 9</span><span class="keyword">namespace </span><a class="code hl_namespace" href="namespaceeasing.html">easing</a> {</div>
<div class="line"><a id="l00010" name="l00010"></a><span class="lineno"> 10</span> </div>
<div class="line"><a id="l00011" name="l00011"></a><span class="lineno"> 11</span><span class="keyword">namespace </span>{</div>
<div class="line"><a id="l00012" name="l00012"></a><span class="lineno"> 12</span><span class="keyword">constexpr</span> <span class="keywordtype">float</span> kPi = 3.14159265358979323846f;</div>
<div class="line"><a id="l00013" name="l00013"></a><span class="lineno"> 13</span><span class="keyword">constexpr</span> <span class="keywordtype">float</span> kPi2 = kPi / 2.f;</div>
<div class="line"><a id="l00014" name="l00014"></a><span class="lineno"> 14</span>} <span class="comment">// namespace</span></div>
<div class="line"><a id="l00015" name="l00015"></a><span class="lineno"> 15</span> </div>
<div class="line"><a id="l00016" name="l00016"></a><span class="lineno"> 16</span><span class="comment">// Easing function have been taken out of:</span></div>
<div class="line"><a id="l00017" name="l00017"></a><span class="lineno"> 17</span><span class="comment">// https://github.com/warrenm/AHEasing/blob/master/AHEasing/easing.c</span></div>
<div class="line"><a id="l00018" name="l00018"></a><span class="lineno"> 18</span><span class="comment">//</span></div>
<div class="line"><a id="l00019" name="l00019"></a><span class="lineno"> 19</span><span class="comment">// Corresponding license:</span></div>
<div class="line"><a id="l00020" name="l00020"></a><span class="lineno"> 20</span><span class="comment">// Copyright (c) 2011, Auerhaus Development, LLC</span></div>
<div class="line"><a id="l00021" name="l00021"></a><span class="lineno"> 21</span><span class="comment">//</span></div>
<div class="line"><a id="l00022" name="l00022"></a><span class="lineno"> 22</span><span class="comment">// This program is free software. It comes without any warranty, to</span></div>
<div class="line"><a id="l00023" name="l00023"></a><span class="lineno"> 23</span><span class="comment">// the extent permitted by applicable law. You can redistribute it</span></div>
<div class="line"><a id="l00024" name="l00024"></a><span class="lineno"> 24</span><span class="comment">// and/or modify it under the terms of the Do What The Fuck You Want</span></div>
<div class="line"><a id="l00025" name="l00025"></a><span class="lineno"> 25</span><span class="comment">// To Public License, Version 2, as published by Sam Hocevar. See</span></div>
<div class="line"><a id="l00026" name="l00026"></a><span class="lineno"> 26</span><span class="comment">// http://sam.zoy.org/wtfpl/COPYING for more details.</span></div>
<div class="line"><a id="l00027" name="l00027"></a><span class="lineno"> 27</span><span class="comment"></span> </div>
<div class="line"><a id="l00028" name="l00028"></a><span class="lineno"> 28</span><span class="comment">/// @brief Modeled after the line y = x</span></div>
<div class="line"><a id="l00029" name="l00029"></a><span class="lineno"> 29</span><span class="comment"></span><span class="keywordtype">float</span> Linear(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00030" name="l00030"></a><span class="lineno"> 30</span> <span class="keywordflow">return</span> p;</div>
<div class="line"><a id="l00031" name="l00031"></a><span class="lineno"> 31</span>}</div>
<div class="line"><a id="l00032" name="l00032"></a><span class="lineno"> 32</span><span class="comment"></span> </div>
<div class="line"><a id="l00033" name="l00033"></a><span class="lineno"> 33</span><span class="comment">/// @brief Modeled after the parabola y = x^2</span></div>
<div class="line"><a id="l00034" name="l00034"></a><span class="lineno"> 34</span><span class="comment"></span><span class="keywordtype">float</span> QuadraticIn(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00035" name="l00035"></a><span class="lineno"> 35</span> <span class="keywordflow">return</span> p * p;</div>
<div class="line"><a id="l00036" name="l00036"></a><span class="lineno"> 36</span>}</div>
<div class="line"><a id="l00037" name="l00037"></a><span class="lineno"> 37</span> </div>
<div class="line"><a id="l00038" name="l00038"></a><span class="lineno"> 38</span><span class="comment">// @brief Modeled after the parabola y = -x^2 + 2x</span></div>
<div class="line"><a id="l00039" name="l00039"></a><span class="lineno"> 39</span><span class="keywordtype">float</span> QuadraticOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00040" name="l00040"></a><span class="lineno"> 40</span> <span class="keywordflow">return</span> -(p * (p - 2.f));</div>
<div class="line"><a id="l00041" name="l00041"></a><span class="lineno"> 41</span>}</div>
<div class="line"><a id="l00042" name="l00042"></a><span class="lineno"> 42</span> </div>
<div class="line"><a id="l00043" name="l00043"></a><span class="lineno"> 43</span><span class="comment">// @brief Modeled after the piecewise quadratic</span></div>
<div class="line"><a id="l00044" name="l00044"></a><span class="lineno"> 44</span><span class="comment">// y = (1/2)((2x)^2) ; [0, 0.5)</span></div>
<div class="line"><a id="l00045" name="l00045"></a><span class="lineno"> 45</span><span class="comment">// y = -(1/2)((2x-1)*(2x-3) - 1) ; [0.5, 1]</span></div>
<div class="line"><a id="l00046" name="l00046"></a><span class="lineno"> 46</span><span class="keywordtype">float</span> QuadraticInOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00047" name="l00047"></a><span class="lineno"> 47</span> <span class="keywordflow">return</span> p < 0.5f ? 2.f * p * p : (-2.f * p * p) + (4.f * p) - 1.f;</div>
<div class="line"><a id="l00048" name="l00048"></a><span class="lineno"> 48</span>}</div>
<div class="line"><a id="l00049" name="l00049"></a><span class="lineno"> 49</span> </div>
<div class="line"><a id="l00050" name="l00050"></a><span class="lineno"> 50</span><span class="comment">// @brief Modeled after the cubic y = x^3</span></div>
<div class="line"><a id="l00051" name="l00051"></a><span class="lineno"> 51</span><span class="keywordtype">float</span> CubicIn(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00052" name="l00052"></a><span class="lineno"> 52</span> <span class="keywordflow">return</span> p * p * p;</div>
<div class="line"><a id="l00053" name="l00053"></a><span class="lineno"> 53</span>}</div>
<div class="line"><a id="l00054" name="l00054"></a><span class="lineno"> 54</span> </div>
<div class="line"><a id="l00055" name="l00055"></a><span class="lineno"> 55</span><span class="comment">// @brief Modeled after the cubic y = (x - 1)^3 + 1</span></div>
<div class="line"><a id="l00056" name="l00056"></a><span class="lineno"> 56</span><span class="keywordtype">float</span> CubicOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00057" name="l00057"></a><span class="lineno"> 57</span> <span class="keyword">const</span> <span class="keywordtype">float</span> f = (p - 1.f);</div>
<div class="line"><a id="l00058" name="l00058"></a><span class="lineno"> 58</span> <span class="keywordflow">return</span> f * f * f + 1.f;</div>
<div class="line"><a id="l00059" name="l00059"></a><span class="lineno"> 59</span>}</div>
<div class="line"><a id="l00060" name="l00060"></a><span class="lineno"> 60</span> </div>
<div class="line"><a id="l00061" name="l00061"></a><span class="lineno"> 61</span><span class="comment">// @brief Modeled after the piecewise cubic</span></div>
<div class="line"><a id="l00062" name="l00062"></a><span class="lineno"> 62</span><span class="comment">// y = (1/2)((2x)^3) ; [0, 0.5)</span></div>
<div class="line"><a id="l00063" name="l00063"></a><span class="lineno"> 63</span><span class="comment">// y = (1/2)((2x-2)^3 + 2) ; [0.5, 1]</span></div>
<div class="line"><a id="l00064" name="l00064"></a><span class="lineno"> 64</span><span class="keywordtype">float</span> CubicInOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00065" name="l00065"></a><span class="lineno"> 65</span> <span class="keywordflow">if</span> (p < 0.5f) {</div>
<div class="line"><a id="l00066" name="l00066"></a><span class="lineno"> 66</span> <span class="keywordflow">return</span> 4.f * p * p * p;</div>
<div class="line"><a id="l00067" name="l00067"></a><span class="lineno"> 67</span> }</div>
<div class="line"><a id="l00068" name="l00068"></a><span class="lineno"> 68</span> <span class="keyword">const</span> <span class="keywordtype">float</span> f = ((2.f * p) - 2.f);</div>
<div class="line"><a id="l00069" name="l00069"></a><span class="lineno"> 69</span> <span class="keywordflow">return</span> 0.5f * f * f * f + 1.f;</div>
<div class="line"><a id="l00070" name="l00070"></a><span class="lineno"> 70</span>}</div>
<div class="line"><a id="l00071" name="l00071"></a><span class="lineno"> 71</span> </div>
<div class="line"><a id="l00072" name="l00072"></a><span class="lineno"> 72</span><span class="comment">// @brief Modeled after the quartic x^4</span></div>
<div class="line"><a id="l00073" name="l00073"></a><span class="lineno"> 73</span><span class="keywordtype">float</span> QuarticIn(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00074" name="l00074"></a><span class="lineno"> 74</span> <span class="keywordflow">return</span> p * p * p * p;</div>
<div class="line"><a id="l00075" name="l00075"></a><span class="lineno"> 75</span>}</div>
<div class="line"><a id="l00076" name="l00076"></a><span class="lineno"> 76</span> </div>
<div class="line"><a id="l00077" name="l00077"></a><span class="lineno"> 77</span><span class="comment">// @brief Modeled after the quartic y = 1 - (x - 1)^4</span></div>
<div class="line"><a id="l00078" name="l00078"></a><span class="lineno"> 78</span><span class="keywordtype">float</span> QuarticOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00079" name="l00079"></a><span class="lineno"> 79</span> <span class="keyword">const</span> <span class="keywordtype">float</span> f = (p - 1.f);</div>
<div class="line"><a id="l00080" name="l00080"></a><span class="lineno"> 80</span> <span class="keywordflow">return</span> f * f * f * (1.f - p) + 1.f;</div>
<div class="line"><a id="l00081" name="l00081"></a><span class="lineno"> 81</span>}</div>
<div class="line"><a id="l00082" name="l00082"></a><span class="lineno"> 82</span> </div>
<div class="line"><a id="l00083" name="l00083"></a><span class="lineno"> 83</span><span class="comment">// @brief Modeled after the piecewise quartic</span></div>
<div class="line"><a id="l00084" name="l00084"></a><span class="lineno"> 84</span><span class="comment">// y = (1/2)((2x)^4) ; [0, 0.5)</span></div>
<div class="line"><a id="l00085" name="l00085"></a><span class="lineno"> 85</span><span class="comment">// y = -(1/2)((2x-2)^4 - 2) ; [0.5, 1]</span></div>
<div class="line"><a id="l00086" name="l00086"></a><span class="lineno"> 86</span><span class="keywordtype">float</span> QuarticInOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00087" name="l00087"></a><span class="lineno"> 87</span> <span class="keywordflow">if</span> (p < 0.5f) {</div>
<div class="line"><a id="l00088" name="l00088"></a><span class="lineno"> 88</span> <span class="keywordflow">return</span> 8.f * p * p * p * p;</div>
<div class="line"><a id="l00089" name="l00089"></a><span class="lineno"> 89</span> }</div>
<div class="line"><a id="l00090" name="l00090"></a><span class="lineno"> 90</span> <span class="keyword">const</span> <span class="keywordtype">float</span> f = (p - 1.f);</div>
<div class="line"><a id="l00091" name="l00091"></a><span class="lineno"> 91</span> <span class="keywordflow">return</span> -8.f * f * f * f * f + 1.f;</div>
<div class="line"><a id="l00092" name="l00092"></a><span class="lineno"> 92</span>}</div>
<div class="line"><a id="l00093" name="l00093"></a><span class="lineno"> 93</span> </div>
<div class="line"><a id="l00094" name="l00094"></a><span class="lineno"> 94</span><span class="comment">// @brief Modeled after the quintic y = x^5</span></div>
<div class="line"><a id="l00095" name="l00095"></a><span class="lineno"> 95</span><span class="keywordtype">float</span> QuinticIn(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00096" name="l00096"></a><span class="lineno"> 96</span> <span class="keywordflow">return</span> p * p * p * p * p;</div>
<div class="line"><a id="l00097" name="l00097"></a><span class="lineno"> 97</span>}</div>
<div class="line"><a id="l00098" name="l00098"></a><span class="lineno"> 98</span> </div>
<div class="line"><a id="l00099" name="l00099"></a><span class="lineno"> 99</span><span class="comment">// @brief Modeled after the quintic y = (x - 1)^5 + 1</span></div>
<div class="line"><a id="l00100" name="l00100"></a><span class="lineno"> 100</span><span class="keywordtype">float</span> QuinticOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00101" name="l00101"></a><span class="lineno"> 101</span> <span class="keyword">const</span> <span class="keywordtype">float</span> f = (p - 1.f);</div>
<div class="line"><a id="l00102" name="l00102"></a><span class="lineno"> 102</span> <span class="keywordflow">return</span> f * f * f * f * f + 1.f;</div>
<div class="line"><a id="l00103" name="l00103"></a><span class="lineno"> 103</span>}</div>
<div class="line"><a id="l00104" name="l00104"></a><span class="lineno"> 104</span> </div>
<div class="line"><a id="l00105" name="l00105"></a><span class="lineno"> 105</span><span class="comment">// @brief Modeled after the piecewise quintic</span></div>
<div class="line"><a id="l00106" name="l00106"></a><span class="lineno"> 106</span><span class="comment">// y = (1/2)((2x)^5) ; [0, 0.5)</span></div>
<div class="line"><a id="l00107" name="l00107"></a><span class="lineno"> 107</span><span class="comment">// y = (1/2)((2x-2)^5 + 2) ; [0.5, 1]</span></div>
<div class="line"><a id="l00108" name="l00108"></a><span class="lineno"> 108</span><span class="keywordtype">float</span> QuinticInOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00109" name="l00109"></a><span class="lineno"> 109</span> <span class="keywordflow">if</span> (p < 0.5f) {</div>
<div class="line"><a id="l00110" name="l00110"></a><span class="lineno"> 110</span> <span class="keywordflow">return</span> 16.f * p * p * p * p * p;</div>
<div class="line"><a id="l00111" name="l00111"></a><span class="lineno"> 111</span> }</div>
<div class="line"><a id="l00112" name="l00112"></a><span class="lineno"> 112</span> <span class="keyword">const</span> <span class="keywordtype">float</span> f = ((2.f * p) - 2.f);</div>
<div class="line"><a id="l00113" name="l00113"></a><span class="lineno"> 113</span> <span class="keywordflow">return</span> 0.5f * f * f * f * f * f + 1.f;</div>
<div class="line"><a id="l00114" name="l00114"></a><span class="lineno"> 114</span>}</div>
<div class="line"><a id="l00115" name="l00115"></a><span class="lineno"> 115</span> </div>
<div class="line"><a id="l00116" name="l00116"></a><span class="lineno"> 116</span><span class="comment">// @brief Modeled after quarter-cycle of sine wave</span></div>
<div class="line"><a id="l00117" name="l00117"></a><span class="lineno"> 117</span><span class="keywordtype">float</span> SineIn(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00118" name="l00118"></a><span class="lineno"> 118</span> <span class="keywordflow">return</span> std::sin((p - 1.f) * kPi2) + 1.f;</div>
<div class="line"><a id="l00119" name="l00119"></a><span class="lineno"> 119</span>}</div>
<div class="line"><a id="l00120" name="l00120"></a><span class="lineno"> 120</span> </div>
<div class="line"><a id="l00121" name="l00121"></a><span class="lineno"> 121</span><span class="comment">// @brief Modeled after quarter-cycle of sine wave (different phase)</span></div>
<div class="line"><a id="l00122" name="l00122"></a><span class="lineno"> 122</span><span class="keywordtype">float</span> SineOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00123" name="l00123"></a><span class="lineno"> 123</span> <span class="keywordflow">return</span> std::sin(p * kPi2);</div>
<div class="line"><a id="l00124" name="l00124"></a><span class="lineno"> 124</span>}</div>
<div class="line"><a id="l00125" name="l00125"></a><span class="lineno"> 125</span> </div>
<div class="line"><a id="l00126" name="l00126"></a><span class="lineno"> 126</span><span class="comment">// @brief Modeled after half sine wave</span></div>
<div class="line"><a id="l00127" name="l00127"></a><span class="lineno"> 127</span><span class="keywordtype">float</span> SineInOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00128" name="l00128"></a><span class="lineno"> 128</span> <span class="keywordflow">return</span> 0.5f * (1.f - std::cos(p * kPi));</div>
<div class="line"><a id="l00129" name="l00129"></a><span class="lineno"> 129</span>}</div>
<div class="line"><a id="l00130" name="l00130"></a><span class="lineno"> 130</span> </div>
<div class="line"><a id="l00131" name="l00131"></a><span class="lineno"> 131</span><span class="comment">// @brief Modeled after shifted quadrant IV of unit circle</span></div>
<div class="line"><a id="l00132" name="l00132"></a><span class="lineno"> 132</span><span class="keywordtype">float</span> CircularIn(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00133" name="l00133"></a><span class="lineno"> 133</span> <span class="keywordflow">return</span> 1.f - std::sqrt(1.f - (p * p));</div>
<div class="line"><a id="l00134" name="l00134"></a><span class="lineno"> 134</span>}</div>
<div class="line"><a id="l00135" name="l00135"></a><span class="lineno"> 135</span> </div>
<div class="line"><a id="l00136" name="l00136"></a><span class="lineno"> 136</span><span class="comment">// @brief Modeled after shifted quadrant II of unit circle</span></div>
<div class="line"><a id="l00137" name="l00137"></a><span class="lineno"> 137</span><span class="keywordtype">float</span> CircularOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00138" name="l00138"></a><span class="lineno"> 138</span> <span class="keywordflow">return</span> std::sqrt((2.f - p) * p);</div>
<div class="line"><a id="l00139" name="l00139"></a><span class="lineno"> 139</span>}</div>
<div class="line"><a id="l00140" name="l00140"></a><span class="lineno"> 140</span> </div>
<div class="line"><a id="l00141" name="l00141"></a><span class="lineno"> 141</span><span class="comment">// @brief Modeled after the piecewise circular function</span></div>
<div class="line"><a id="l00142" name="l00142"></a><span class="lineno"> 142</span><span class="comment">// y = (1/2)(1 - sqrt(1 - 4x^2)) ; [0, 0.5)</span></div>
<div class="line"><a id="l00143" name="l00143"></a><span class="lineno"> 143</span><span class="comment">// y = (1/2)(sqrt(-(2x - 3)*(2x - 1)) + 1) ; [0.5, 1]</span></div>
<div class="line"><a id="l00144" name="l00144"></a><span class="lineno"> 144</span><span class="keywordtype">float</span> CircularInOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00145" name="l00145"></a><span class="lineno"> 145</span> <span class="keywordflow">if</span> (p < 0.5f) {</div>
<div class="line"><a id="l00146" name="l00146"></a><span class="lineno"> 146</span> <span class="keywordflow">return</span> 0.5f * (1.f - std::sqrt(1.f - 4.f * (p * p)));</div>
<div class="line"><a id="l00147" name="l00147"></a><span class="lineno"> 147</span> }</div>
<div class="line"><a id="l00148" name="l00148"></a><span class="lineno"> 148</span> <span class="keywordflow">return</span> 0.5f * (std::sqrt(-((2.f * p) - 3.f) * ((2.f * p) - 1.f)) + 1.f);</div>
<div class="line"><a id="l00149" name="l00149"></a><span class="lineno"> 149</span>}</div>
<div class="line"><a id="l00150" name="l00150"></a><span class="lineno"> 150</span> </div>
<div class="line"><a id="l00151" name="l00151"></a><span class="lineno"> 151</span><span class="comment">// @brief Modeled after the exponential function y = 2^(10(x - 1))</span></div>
<div class="line"><a id="l00152" name="l00152"></a><span class="lineno"> 152</span><span class="keywordtype">float</span> ExponentialIn(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00153" name="l00153"></a><span class="lineno"> 153</span> <span class="keywordflow">return</span> (p == 0.f) ? p : std::pow(2.f, 10.f * (p - 1.f));</div>
<div class="line"><a id="l00154" name="l00154"></a><span class="lineno"> 154</span>}</div>
<div class="line"><a id="l00155" name="l00155"></a><span class="lineno"> 155</span> </div>
<div class="line"><a id="l00156" name="l00156"></a><span class="lineno"> 156</span><span class="comment">// @brief Modeled after the exponential function y = -2^(-10x) + 1</span></div>
<div class="line"><a id="l00157" name="l00157"></a><span class="lineno"> 157</span><span class="keywordtype">float</span> ExponentialOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00158" name="l00158"></a><span class="lineno"> 158</span> <span class="keywordflow">return</span> (p == 1.f) ? p : 1.f - std::pow(2.f, -10.f * p);</div>
<div class="line"><a id="l00159" name="l00159"></a><span class="lineno"> 159</span>}</div>
<div class="line"><a id="l00160" name="l00160"></a><span class="lineno"> 160</span> </div>
<div class="line"><a id="l00161" name="l00161"></a><span class="lineno"> 161</span><span class="comment">// @brief Modeled after the piecewise exponential</span></div>
<div class="line"><a id="l00162" name="l00162"></a><span class="lineno"> 162</span><span class="comment">// y = (1/2)2^(10(2x - 1)) ; [0,0.5)</span></div>
<div class="line"><a id="l00163" name="l00163"></a><span class="lineno"> 163</span><span class="comment">// y = -(1/2)*2^(-10(2x - 1))) + 1 ; [0.5,1]</span></div>
<div class="line"><a id="l00164" name="l00164"></a><span class="lineno"> 164</span><span class="keywordtype">float</span> ExponentialInOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00165" name="l00165"></a><span class="lineno"> 165</span> <span class="keywordflow">if</span> (p == 0.f || p == 1.f) {</div>
<div class="line"><a id="l00166" name="l00166"></a><span class="lineno"> 166</span> <span class="keywordflow">return</span> p;</div>
<div class="line"><a id="l00167" name="l00167"></a><span class="lineno"> 167</span> }</div>
<div class="line"><a id="l00168" name="l00168"></a><span class="lineno"> 168</span> </div>
<div class="line"><a id="l00169" name="l00169"></a><span class="lineno"> 169</span> <span class="keywordflow">if</span> (p < 0.5f) {</div>
<div class="line"><a id="l00170" name="l00170"></a><span class="lineno"> 170</span> <span class="keywordflow">return</span> 0.5f * std::pow(2.f, (20.f * p) - 10.f);</div>
<div class="line"><a id="l00171" name="l00171"></a><span class="lineno"> 171</span> }</div>
<div class="line"><a id="l00172" name="l00172"></a><span class="lineno"> 172</span> <span class="keywordflow">return</span> -0.5f * std::pow(2.f, (-20.f * p) + 10.f) + 1.f;</div>
<div class="line"><a id="l00173" name="l00173"></a><span class="lineno"> 173</span>}</div>
<div class="line"><a id="l00174" name="l00174"></a><span class="lineno"> 174</span> </div>
<div class="line"><a id="l00175" name="l00175"></a><span class="lineno"> 175</span><span class="comment">// @brief Modeled after the damped sine wave y = sin(13pi/2*x)*pow(2, 10 * (x -</span></div>
<div class="line"><a id="l00176" name="l00176"></a><span class="lineno"> 176</span><span class="comment">// 1))</span></div>
<div class="line"><a id="l00177" name="l00177"></a><span class="lineno"> 177</span><span class="keywordtype">float</span> ElasticIn(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00178" name="l00178"></a><span class="lineno"> 178</span> <span class="keywordflow">return</span> std::sin(13.f * kPi2 * p) * std::pow(2.f, 10.f * (p - 1.f));</div>
<div class="line"><a id="l00179" name="l00179"></a><span class="lineno"> 179</span>}</div>
<div class="line"><a id="l00180" name="l00180"></a><span class="lineno"> 180</span> </div>
<div class="line"><a id="l00181" name="l00181"></a><span class="lineno"> 181</span><span class="comment">// @brief Modeled after the damped sine wave y = sin(-13pi/2*(x + 1))*pow(2,</span></div>
<div class="line"><a id="l00182" name="l00182"></a><span class="lineno"> 182</span><span class="comment">// -10x) +</span></div>
<div class="line"><a id="l00183" name="l00183"></a><span class="lineno"> 183</span><span class="comment">// 1</span></div>
<div class="line"><a id="l00184" name="l00184"></a><span class="lineno"> 184</span><span class="keywordtype">float</span> ElasticOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00185" name="l00185"></a><span class="lineno"> 185</span> <span class="keywordflow">return</span> std::sin(-13.f * kPi2 * (p + 1.f)) * std::pow(2.f, -10.f * p) + 1.f;</div>
<div class="line"><a id="l00186" name="l00186"></a><span class="lineno"> 186</span>}</div>
<div class="line"><a id="l00187" name="l00187"></a><span class="lineno"> 187</span> </div>
<div class="line"><a id="l00188" name="l00188"></a><span class="lineno"> 188</span><span class="comment">// @brief Modeled after the piecewise exponentially-damped sine wave:</span></div>
<div class="line"><a id="l00189" name="l00189"></a><span class="lineno"> 189</span><span class="comment">// y = (1/2)*sin(13pi/2*(2*x))*pow(2, 10 * ((2*x) - 1)) ; [0,0.5)</span></div>
<div class="line"><a id="l00190" name="l00190"></a><span class="lineno"> 190</span><span class="comment">// y = (1/2)*(sin(-13pi/2*((2x-1)+1))*pow(2,-10(2*x-1)) + 2) ; [0.5, 1]</span></div>
<div class="line"><a id="l00191" name="l00191"></a><span class="lineno"> 191</span><span class="keywordtype">float</span> ElasticInOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00192" name="l00192"></a><span class="lineno"> 192</span> <span class="keywordflow">if</span> (p < 0.5f) {</div>
<div class="line"><a id="l00193" name="l00193"></a><span class="lineno"> 193</span> <span class="keywordflow">return</span> 0.5f * std::sin(13.f * kPi2 * (2.f * p)) *</div>
<div class="line"><a id="l00194" name="l00194"></a><span class="lineno"> 194</span> std::pow(2.f, 10.f * ((2.f * p) - 1.f));</div>
<div class="line"><a id="l00195" name="l00195"></a><span class="lineno"> 195</span> }</div>
<div class="line"><a id="l00196" name="l00196"></a><span class="lineno"> 196</span> <span class="keywordflow">return</span> 0.5f * (std::sin(-13.f * kPi2 * ((2.f * p - 1.f) + 1.f)) *</div>
<div class="line"><a id="l00197" name="l00197"></a><span class="lineno"> 197</span> std::pow(2.f, -10.f * (2.f * p - 1.f)) +</div>
<div class="line"><a id="l00198" name="l00198"></a><span class="lineno"> 198</span> 2.f);</div>
<div class="line"><a id="l00199" name="l00199"></a><span class="lineno"> 199</span>}</div>
<div class="line"><a id="l00200" name="l00200"></a><span class="lineno"> 200</span> </div>
<div class="line"><a id="l00201" name="l00201"></a><span class="lineno"> 201</span><span class="comment">// @brief Modeled after the overshooting cubic y = x^3-x*sin(x*pi)</span></div>
<div class="line"><a id="l00202" name="l00202"></a><span class="lineno"> 202</span><span class="keywordtype">float</span> BackIn(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00203" name="l00203"></a><span class="lineno"> 203</span> <span class="keywordflow">return</span> p * p * p - p * std::sin(p * kPi);</div>
<div class="line"><a id="l00204" name="l00204"></a><span class="lineno"> 204</span>}</div>
<div class="line"><a id="l00205" name="l00205"></a><span class="lineno"> 205</span> </div>
<div class="line"><a id="l00206" name="l00206"></a><span class="lineno"> 206</span><span class="comment">// @brief Modeled after overshooting cubic y = 1-((1-x)^3-(1-x)*sin((1-x)*pi))</span></div>
<div class="line"><a id="l00207" name="l00207"></a><span class="lineno"> 207</span><span class="keywordtype">float</span> BackOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00208" name="l00208"></a><span class="lineno"> 208</span> <span class="keyword">const</span> <span class="keywordtype">float</span> f = (1.f - p);</div>
<div class="line"><a id="l00209" name="l00209"></a><span class="lineno"> 209</span> <span class="keywordflow">return</span> 1.f - (f * f * f - f * std::sin(f * kPi));</div>
<div class="line"><a id="l00210" name="l00210"></a><span class="lineno"> 210</span>}</div>
<div class="line"><a id="l00211" name="l00211"></a><span class="lineno"> 211</span> </div>
<div class="line"><a id="l00212" name="l00212"></a><span class="lineno"> 212</span><span class="comment">// @brief Modeled after the piecewise overshooting cubic function:</span></div>
<div class="line"><a id="l00213" name="l00213"></a><span class="lineno"> 213</span><span class="comment">// y = (1/2)*((2x)^3-(2x)*sin(2*x*pi)) ; [0, 0.5)</span></div>
<div class="line"><a id="l00214" name="l00214"></a><span class="lineno"> 214</span><span class="comment">// y = (1/2)*(1-((1-x)^3-(1-x)*sin((1-x)*pi))+1) ; [0.5, 1]</span></div>
<div class="line"><a id="l00215" name="l00215"></a><span class="lineno"> 215</span><span class="keywordtype">float</span> BackInOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00216" name="l00216"></a><span class="lineno"> 216</span> <span class="keywordflow">if</span> (p < 0.5f) {</div>
<div class="line"><a id="l00217" name="l00217"></a><span class="lineno"> 217</span> <span class="keyword">const</span> <span class="keywordtype">float</span> f = 2.f * p;</div>
<div class="line"><a id="l00218" name="l00218"></a><span class="lineno"> 218</span> <span class="keywordflow">return</span> 0.5f * (f * f * f - f * std::sin(f * kPi));</div>
<div class="line"><a id="l00219" name="l00219"></a><span class="lineno"> 219</span> }</div>
<div class="line"><a id="l00220" name="l00220"></a><span class="lineno"> 220</span> <span class="keyword">const</span> <span class="keywordtype">float</span> f = (1.f - (2.f * p - 1.f));</div>
<div class="line"><a id="l00221" name="l00221"></a><span class="lineno"> 221</span> <span class="keywordflow">return</span> 0.5f * (1.f - (f * f * f - f * std::sin(f * kPi))) + 0.5f;</div>
<div class="line"><a id="l00222" name="l00222"></a><span class="lineno"> 222</span>}</div>
<div class="line"><a id="l00223" name="l00223"></a><span class="lineno"> 223</span> </div>
<div class="line"><a id="l00224" name="l00224"></a><span class="lineno"> 224</span><span class="keywordtype">float</span> BounceIn(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00225" name="l00225"></a><span class="lineno"> 225</span> <span class="keywordflow">return</span> 1.f - BounceOut(1.f - p);</div>
<div class="line"><a id="l00226" name="l00226"></a><span class="lineno"> 226</span>}</div>
<div class="line"><a id="l00227" name="l00227"></a><span class="lineno"> 227</span> </div>
<div class="line"><a id="l00228" name="l00228"></a><span class="lineno"> 228</span><span class="keywordtype">float</span> BounceOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00229" name="l00229"></a><span class="lineno"> 229</span> <span class="keywordflow">if</span> (p < 4.f / 11.f) {</div>
<div class="line"><a id="l00230" name="l00230"></a><span class="lineno"> 230</span> <span class="keywordflow">return</span> (121.f * p * p) / 16.f;</div>
<div class="line"><a id="l00231" name="l00231"></a><span class="lineno"> 231</span> }</div>
<div class="line"><a id="l00232" name="l00232"></a><span class="lineno"> 232</span> </div>
<div class="line"><a id="l00233" name="l00233"></a><span class="lineno"> 233</span> <span class="keywordflow">if</span> (p < 8.f / 11.f) {</div>
<div class="line"><a id="l00234" name="l00234"></a><span class="lineno"> 234</span> <span class="keywordflow">return</span> (363.f / 40.f * p * p) - (99.f / 10.f * p) + 17.f / 5.f;</div>
<div class="line"><a id="l00235" name="l00235"></a><span class="lineno"> 235</span> }</div>
<div class="line"><a id="l00236" name="l00236"></a><span class="lineno"> 236</span> </div>
<div class="line"><a id="l00237" name="l00237"></a><span class="lineno"> 237</span> <span class="keywordflow">if</span> (p < 9.f / 10.f) {</div>
<div class="line"><a id="l00238" name="l00238"></a><span class="lineno"> 238</span> <span class="keywordflow">return</span> (4356.f / 361.f * p * p) - (35442.f / 1805.f * p) + 16061.f / 1805.f;</div>
<div class="line"><a id="l00239" name="l00239"></a><span class="lineno"> 239</span> }</div>
<div class="line"><a id="l00240" name="l00240"></a><span class="lineno"> 240</span> </div>
<div class="line"><a id="l00241" name="l00241"></a><span class="lineno"> 241</span> <span class="keywordflow">return</span> (54.f / 5.f * p * p) - (513 / 25.f * p) + 268 / 25.f;</div>
<div class="line"><a id="l00242" name="l00242"></a><span class="lineno"> 242</span>}</div>
<div class="line"><a id="l00243" name="l00243"></a><span class="lineno"> 243</span> </div>
<div class="line"><a id="l00244" name="l00244"></a><span class="lineno"> 244</span><span class="keywordtype">float</span> BounceInOut(<span class="keywordtype">float</span> p) {</div>
<div class="line"><a id="l00245" name="l00245"></a><span class="lineno"> 245</span> <span class="keywordflow">if</span> (p < 0.5f) {</div>
<div class="line"><a id="l00246" name="l00246"></a><span class="lineno"> 246</span> <span class="keywordflow">return</span> 0.5f * BounceIn(p * 2.f);</div>
<div class="line"><a id="l00247" name="l00247"></a><span class="lineno"> 247</span> }</div>
<div class="line"><a id="l00248" name="l00248"></a><span class="lineno"> 248</span> <span class="keywordflow">return</span> 0.5f * BounceOut(p * 2.f - 1.f) + 0.5f;</div>
<div class="line"><a id="l00249" name="l00249"></a><span class="lineno"> 249</span>}</div>
<div class="line"><a id="l00250" name="l00250"></a><span class="lineno"> 250</span> </div>
<div class="line"><a id="l00251" name="l00251"></a><span class="lineno"> 251</span>} <span class="comment">// namespace easing</span></div>
<div class="line"><a id="l00252" name="l00252"></a><span class="lineno"> 252</span> </div>
<div class="foldopen" id="foldopen00253" data-start="{" data-end="}">
<div class="line"><a id="l00253" name="l00253"></a><span class="lineno"><a class="line" href="classftxui_1_1animation_1_1Animator.html#a03909a0243b559e18e21996ccacdc8b6"> 253</a></span><a class="code hl_function" href="classftxui_1_1animation_1_1Animator.html#a03909a0243b559e18e21996ccacdc8b6">Animator::Animator</a>(<span class="keywordtype">float</span>* from,</div>
<div class="line"><a id="l00254" name="l00254"></a><span class="lineno"> 254</span> <span class="keywordtype">float</span> to,</div>
<div class="line"><a id="l00255" name="l00255"></a><span class="lineno"> 255</span> <a class="code hl_typedef" href="namespaceftxui_1_1animation.html#a3c06579c86b609bce4a9a097b23cd739">Duration</a> duration,</div>
<div class="line"><a id="l00256" name="l00256"></a><span class="lineno"> 256</span> easing::Function easing_function,</div>
<div class="line"><a id="l00257" name="l00257"></a><span class="lineno"> 257</span> <a class="code hl_typedef" href="namespaceftxui_1_1animation.html#a3c06579c86b609bce4a9a097b23cd739">Duration</a> delay)</div>
<div class="line"><a id="l00258" name="l00258"></a><span class="lineno"> 258</span> : <a class="code hl_variable" href="src_2ftxui_2dom_2separator_8cpp.html#ad84db3d1db4de4af9935d2d361626bdb">value_</a>(from),</div>
<div class="line"><a id="l00259" name="l00259"></a><span class="lineno"> 259</span> from_(*from),</div>
<div class="line"><a id="l00260" name="l00260"></a><span class="lineno"> 260</span> to_(to),</div>
<div class="line"><a id="l00261" name="l00261"></a><span class="lineno"> 261</span> duration_(duration),</div>
<div class="line"><a id="l00262" name="l00262"></a><span class="lineno"> 262</span> easing_function_(std::move(easing_function)),</div>
<div class="line"><a id="l00263" name="l00263"></a><span class="lineno"> 263</span> current_(-delay) {</div>
<div class="line"><a id="l00264" name="l00264"></a><span class="lineno"> 264</span> <a class="code hl_function" href="group__component.html#gad94d3d42aba3359550759aae5bcffbe9">RequestAnimationFrame</a>();</div>
<div class="line"><a id="l00265" name="l00265"></a><span class="lineno"> 265</span>}</div>
</div>
<div class="line"><a id="l00266" name="l00266"></a><span class="lineno"> 266</span> </div>
<div class="foldopen" id="foldopen00267" data-start="{" data-end="}">
<div class="line"><a id="l00267" name="l00267"></a><span class="lineno"><a class="line" href="classftxui_1_1animation_1_1Animator.html#ac956aa7c105ad418392f69219711117d"> 267</a></span><span class="keywordtype">void</span> <a class="code hl_function" href="classftxui_1_1animation_1_1Animator.html#ac956aa7c105ad418392f69219711117d">Animator::OnAnimation</a>(<a class="code hl_class" href="classftxui_1_1animation_1_1Params.html">Params</a>& params) {</div>
<div class="line"><a id="l00268" name="l00268"></a><span class="lineno"> 268</span> current_ += params.<a class="code hl_function" href="classftxui_1_1animation_1_1Params.html#a2cf2e0a4288915aee8f100d2f0ee3e50">duration</a>();</div>
<div class="line"><a id="l00269" name="l00269"></a><span class="lineno"> 269</span> </div>
<div class="line"><a id="l00270" name="l00270"></a><span class="lineno"> 270</span> <span class="keywordflow">if</span> (current_ >= duration_) {</div>
<div class="line"><a id="l00271" name="l00271"></a><span class="lineno"> 271</span> *value_ = to_;</div>
<div class="line"><a id="l00272" name="l00272"></a><span class="lineno"> 272</span> <span class="keywordflow">return</span>;</div>
<div class="line"><a id="l00273" name="l00273"></a><span class="lineno"> 273</span> }</div>
<div class="line"><a id="l00274" name="l00274"></a><span class="lineno"> 274</span> </div>
<div class="line"><a id="l00275" name="l00275"></a><span class="lineno"> 275</span> <span class="keywordflow">if</span> (current_ <= <a class="code hl_typedef" href="namespaceftxui_1_1animation.html#a3c06579c86b609bce4a9a097b23cd739">Duration</a>()) {</div>
<div class="line"><a id="l00276" name="l00276"></a><span class="lineno"> 276</span> *value_ = from_;</div>
<div class="line"><a id="l00277" name="l00277"></a><span class="lineno"> 277</span> } <span class="keywordflow">else</span> {</div>
<div class="line"><a id="l00278" name="l00278"></a><span class="lineno"> 278</span> *value_ = from_ + (to_ - from_) * easing_function_(current_ / duration_);</div>
<div class="line"><a id="l00279" name="l00279"></a><span class="lineno"> 279</span> }</div>
<div class="line"><a id="l00280" name="l00280"></a><span class="lineno"> 280</span> </div>
<div class="line"><a id="l00281" name="l00281"></a><span class="lineno"> 281</span> <a class="code hl_function" href="group__component.html#gad94d3d42aba3359550759aae5bcffbe9">RequestAnimationFrame</a>();</div>
<div class="line"><a id="l00282" name="l00282"></a><span class="lineno"> 282</span>}</div>
</div>
<div class="line"><a id="l00283" name="l00283"></a><span class="lineno"> 283</span> </div>
<div class="line"><a id="l00284" name="l00284"></a><span class="lineno"> 284</span>} <span class="comment">// namespace ftxui::animation</span></div>
<div class="line"><a id="l00285" name="l00285"></a><span class="lineno"> 285</span> </div>
<div class="line"><a id="l00286" name="l00286"></a><span class="lineno"> 286</span><span class="comment">// NOLINTEND(*-magic-numbers)</span></div>
<div class="ttc" id="aanimation_8hpp_html"><div class="ttname"><a href="animation_8hpp.html">animation.hpp</a></div></div>
<div class="ttc" id="aclassftxui_1_1animation_1_1Animator_html_a03909a0243b559e18e21996ccacdc8b6"><div class="ttname"><a href="classftxui_1_1animation_1_1Animator.html#a03909a0243b559e18e21996ccacdc8b6">ftxui::animation::Animator::Animator</a></div><div class="ttdeci">Animator(float *from, float to=0.f, Duration duration=std::chrono::milliseconds(250), easing::Function easing_function=easing::Linear, Duration delay=std::chrono::milliseconds(0))</div><div class="ttdef"><b>Definition</b> <a href="animation_8cpp_source.html#l00253">animation.cpp:253</a></div></div>
<div class="ttc" id="aclassftxui_1_1animation_1_1Animator_html_ac956aa7c105ad418392f69219711117d"><div class="ttname"><a href="classftxui_1_1animation_1_1Animator.html#ac956aa7c105ad418392f69219711117d">ftxui::animation::Animator::OnAnimation</a></div><div class="ttdeci">void OnAnimation(Params &)</div><div class="ttdef"><b>Definition</b> <a href="animation_8cpp_source.html#l00267">animation.cpp:267</a></div></div>
<div class="ttc" id="aclassftxui_1_1animation_1_1Params_html"><div class="ttname"><a href="classftxui_1_1animation_1_1Params.html">ftxui::animation::Params</a></div><div class="ttdef"><b>Definition</b> <a href="animation_8hpp_source.html#l00033">animation.hpp:33</a></div></div>
<div class="ttc" id="aclassftxui_1_1animation_1_1Params_html_a2cf2e0a4288915aee8f100d2f0ee3e50"><div class="ttname"><a href="classftxui_1_1animation_1_1Params.html#a2cf2e0a4288915aee8f100d2f0ee3e50">ftxui::animation::Params::duration</a></div><div class="ttdeci">Duration duration() const</div><div class="ttdoc">The duration this animation step represents.</div><div class="ttdef"><b>Definition</b> <a href="animation_8hpp_source.html#l00038">animation.hpp:38</a></div></div>
<div class="ttc" id="agroup__component_html_gad94d3d42aba3359550759aae5bcffbe9"><div class="ttname"><a href="group__component.html#gad94d3d42aba3359550759aae5bcffbe9">ftxui::animation::RequestAnimationFrame</a></div><div class="ttdeci">void RequestAnimationFrame()</div><div class="ttdoc">RequestAnimationFrame is a function that requests a new frame to be drawn in the next animation cycle...</div><div class="ttdef"><b>Definition</b> <a href="screen__interactive_8cpp_source.html#l00063">screen_interactive.cpp:63</a></div></div>
<div class="ttc" id="anamespaceeasing_html"><div class="ttname"><a href="namespaceeasing.html">easing</a></div><div class="ttdoc">The FTXUI sf::animation::easing:: namespace.</div></div>
<div class="ttc" id="anamespaceftxui_1_1animation_html"><div class="ttname"><a href="namespaceftxui_1_1animation.html">ftxui::animation</a></div><div class="ttdoc">The FTXUI ftxui::animation:: namespace.</div><div class="ttdef"><b>Definition</b> <a href="animation_8hpp_source.html#l00010">animation.hpp:10</a></div></div>
<div class="ttc" id="anamespaceftxui_1_1animation_html_a3c06579c86b609bce4a9a097b23cd739"><div class="ttname"><a href="namespaceftxui_1_1animation.html#a3c06579c86b609bce4a9a097b23cd739">ftxui::animation::Duration</a></div><div class="ttdeci">std::chrono::duration< float > Duration</div><div class="ttdef"><b>Definition</b> <a href="animation_8hpp_source.html#l00030">animation.hpp:30</a></div></div>
<div class="ttc" id="asrc_2ftxui_2dom_2separator_8cpp_html_ad84db3d1db4de4af9935d2d361626bdb"><div class="ttname"><a href="src_2ftxui_2dom_2separator_8cpp.html#ad84db3d1db4de4af9935d2d361626bdb">value_</a></div><div class="ttdeci">std::string value_</div><div class="ttdef"><b>Definition</b> <a href="src_2ftxui_2dom_2separator_8cpp_source.html#l00051">src/ftxui/dom/separator.cpp:51</a></div></div>
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