@@ -133,6 +133,98 @@ static const float2 k_Fibonacci2dSeq55[] = {
133133 float2 (0.98181820 , 0.38181686 )
134134};
135135
136+ static const float2 k_Fibonacci2dSeq89[] = {
137+ float2 (0.00000000 , 0.00000000 ),
138+ float2 (0.01123596 , 0.61797750 ),
139+ float2 (0.02247191 , 0.23595500 ),
140+ float2 (0.03370786 , 0.85393250 ),
141+ float2 (0.04494382 , 0.47191000 ),
142+ float2 (0.05617978 , 0.08988762 ),
143+ float2 (0.06741573 , 0.70786500 ),
144+ float2 (0.07865169 , 0.32584238 ),
145+ float2 (0.08988764 , 0.94382000 ),
146+ float2 (0.10112359 , 0.56179762 ),
147+ float2 (0.11235955 , 0.17977524 ),
148+ float2 (0.12359551 , 0.79775238 ),
149+ float2 (0.13483146 , 0.41573000 ),
150+ float2 (0.14606741 , 0.03370762 ),
151+ float2 (0.15730338 , 0.65168476 ),
152+ float2 (0.16853933 , 0.26966286 ),
153+ float2 (0.17977528 , 0.88764000 ),
154+ float2 (0.19101124 , 0.50561714 ),
155+ float2 (0.20224719 , 0.12359524 ),
156+ float2 (0.21348314 , 0.74157238 ),
157+ float2 (0.22471911 , 0.35955048 ),
158+ float2 (0.23595506 , 0.97752762 ),
159+ float2 (0.24719101 , 0.59550476 ),
160+ float2 (0.25842696 , 0.21348286 ),
161+ float2 (0.26966292 , 0.83146000 ),
162+ float2 (0.28089887 , 0.44943714 ),
163+ float2 (0.29213482 , 0.06741524 ),
164+ float2 (0.30337077 , 0.68539238 ),
165+ float2 (0.31460676 , 0.30336952 ),
166+ float2 (0.32584271 , 0.92134666 ),
167+ float2 (0.33707866 , 0.53932571 ),
168+ float2 (0.34831461 , 0.15730286 ),
169+ float2 (0.35955057 , 0.77528000 ),
170+ float2 (0.37078652 , 0.39325714 ),
171+ float2 (0.38202247 , 0.01123428 ),
172+ float2 (0.39325842 , 0.62921333 ),
173+ float2 (0.40449437 , 0.24719048 ),
174+ float2 (0.41573033 , 0.86516762 ),
175+ float2 (0.42696628 , 0.48314476 ),
176+ float2 (0.43820226 , 0.10112190 ),
177+ float2 (0.44943821 , 0.71910095 ),
178+ float2 (0.46067417 , 0.33707809 ),
179+ float2 (0.47191012 , 0.95505524 ),
180+ float2 (0.48314607 , 0.57303238 ),
181+ float2 (0.49438202 , 0.19100952 ),
182+ float2 (0.50561798 , 0.80898666 ),
183+ float2 (0.51685393 , 0.42696571 ),
184+ float2 (0.52808988 , 0.04494286 ),
185+ float2 (0.53932583 , 0.66292000 ),
186+ float2 (0.55056179 , 0.28089714 ),
187+ float2 (0.56179774 , 0.89887428 ),
188+ float2 (0.57303369 , 0.51685333 ),
189+ float2 (0.58426964 , 0.13483047 ),
190+ float2 (0.59550560 , 0.75280762 ),
191+ float2 (0.60674155 , 0.37078476 ),
192+ float2 (0.61797750 , 0.98876190 ),
193+ float2 (0.62921351 , 0.60673904 ),
194+ float2 (0.64044946 , 0.22471619 ),
195+ float2 (0.65168542 , 0.84269333 ),
196+ float2 (0.66292137 , 0.46067429 ),
197+ float2 (0.67415732 , 0.07865143 ),
198+ float2 (0.68539327 , 0.69662857 ),
199+ float2 (0.69662923 , 0.31460571 ),
200+ float2 (0.70786518 , 0.93258286 ),
201+ float2 (0.71910113 , 0.55056000 ),
202+ float2 (0.73033708 , 0.16853714 ),
203+ float2 (0.74157304 , 0.78651428 ),
204+ float2 (0.75280899 , 0.40449142 ),
205+ float2 (0.76404494 , 0.02246857 ),
206+ float2 (0.77528089 , 0.64044571 ),
207+ float2 (0.78651685 , 0.25842667 ),
208+ float2 (0.79775280 , 0.87640381 ),
209+ float2 (0.80898875 , 0.49438095 ),
210+ float2 (0.82022470 , 0.11235809 ),
211+ float2 (0.83146065 , 0.73033524 ),
212+ float2 (0.84269661 , 0.34831238 ),
213+ float2 (0.85393256 , 0.96628952 ),
214+ float2 (0.86516851 , 0.58426666 ),
215+ float2 (0.87640452 , 0.20224380 ),
216+ float2 (0.88764048 , 0.82022095 ),
217+ float2 (0.89887643 , 0.43820190 ),
218+ float2 (0.91011238 , 0.05617905 ),
219+ float2 (0.92134833 , 0.67415619 ),
220+ float2 (0.93258429 , 0.29213333 ),
221+ float2 (0.94382024 , 0.91011047 ),
222+ float2 (0.95505619 , 0.52808762 ),
223+ float2 (0.96629214 , 0.14606476 ),
224+ float2 (0.97752810 , 0.76404190 ),
225+ float2 (0.98876405 , 0.38201904 )
226+ };
227+
136228// Loads elements from one of the precomputed tables for sample counts of 21, 34, 55.
137229// Computes sample positions at runtime otherwise.
138230// Sample count must be a Fibonacci number (see 'k_FibonacciSeq').
@@ -143,6 +235,7 @@ float2 Fibonacci2d(uint i, uint sampleCount)
143235 case 21 : return k_Fibonacci2dSeq21[i];
144236 case 34 : return k_Fibonacci2dSeq34[i];
145237 case 55 : return k_Fibonacci2dSeq55[i];
238+ case 89 : return k_Fibonacci2dSeq89[i];
146239 default :
147240 {
148241 int fibN1 = sampleCount;
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