Fast Fourier Transform: Forskelle mellem versioner

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Linje 112:
| f<sub>0</sub>•κ<sup>0</sup>=f<sub>0</sub>
| f<sub>1</sub>•κ
| f<sub>2</sub>•κ<sup>2</sup>²
| f<sub>3</sub>•κ<sup>3</sup>
| f<sub>4</sub>•κ<sup>4</sup>
Linje 118:
| f<sub>6</sub>•κ<sup>6</sup>
| f<sub>7</sub>•κ<sup>7</sup>
| ((f<sub>0</sub>+f<sub>4</sub>•κ<sup>4</sup>)+(f<sub>2</sub>+f<sub>6</sub>•κ<sup>4</sup>)•κ<sup>2</sup>²)+((f<sub>1</sub>+f<sub>5</sub>•κ<sup>4</sup>)+(f<sub>3</sub>+f<sub>7</sub>•κ<sup>4</sup>)•κ<sup>2</sup>²)•κ
|-
! height=50px | F<sub>2</sub>
| f<sub>0</sub>•κ<sup>0</sup>=f<sub>0</sub>
| f<sub>1</sub>•κ<sup>2</sup>²
| f<sub>2</sub>•κ<sup>4</sup>
| f<sub>3</sub>•κ<sup>6</sup>
| f<sub>4</sub>•κ<sup>8</sup>=f<sub>4</sub>
| f<sub>5</sub>•κ<sup>10</sup>=f<sub>5</sub>•κ<sup>2</sup>²
| f<sub>6</sub>•κ<sup>12</sup>=f<sub>6</sub>•κ<sup>4</sup>
| f<sub>7</sub>•κ<sup>14</sup>=f<sub>7</sub>•κ<sup>6</sup>
| ((f<sub>0</sub>+f<sub>4</sub>)+(f<sub>2</sub>+f<sub>6</sub>)•κ<sup>4</sup>)+((f<sub>1</sub>+f<sub>5</sub>)+(f<sub>3</sub>+f<sub>7</sub>)•κ<sup>4</sup>)•κ<sup>2</sup>²
|-
! height=50px | F<sub>3</sub>
Linje 138:
| f<sub>4</sub>•κ<sup>12</sup>=f<sub>4</sub>•κ<sup>4</sup>
| f<sub>5</sub>•κ<sup>15</sup>=f<sub>5</sub>•κ<sup>7</sup>
| f<sub>6</sub>•κ<sup>18</sup>=f<sub>6</sub>•κ<sup>2</sup>²
| f<sub>7</sub>•κ<sup>21</sup>=f<sub>7</sub>•κ<sup>5</sup>
| ((f<sub>0</sub>+f<sub>4</sub>•κ<sup>4</sup>)+(f<sub>2</sub>+f<sub>6</sub>•κ<sup>4</sup>)•κ<sup>6</sup>)+((f<sub>1</sub>+f<sub>5</sub>•κ<sup>4</sup>)+(f<sub>3</sub>+f<sub>7</sub>•κ<sup>4</sup>)•κ<sup>6</sup>)•κ<sup>3</sup>
Linje 156:
| f<sub>0</sub>•κ<sup>0</sup>=f<sub>0</sub>
| f<sub>1</sub>•κ<sup>5</sup>
| f<sub>2</sub>•κ<sup>10</sup>=f<sub>2</sub>•κ<sup>2</sup>²
| f<sub>3</sub>•κ<sup>15</sup>=f<sub>3</sub>•κ<sup>7</sup>
| f<sub>4</sub>•κ<sup>20</sup>=f<sub>4</sub>•κ<sup>4</sup>
Linje 162:
| f<sub>6</sub>•κ<sup>30</sup>=f<sub>6</sub>•κ<sup>6</sup>
| f<sub>7</sub>•κ<sup>35</sup>=f<sub>7</sub>•κ<sup>3</sup>
| ((f<sub>0</sub>+f<sub>4</sub>•κ<sup>4</sup>)+(f<sub>2</sub>+f<sub>6</sub>•κ<sup>4</sup>)•κ<sup>2</sup>²)+((f<sub>1</sub>+f<sub>5</sub>•κ<sup>4</sup>)+(f<sub>3</sub>+f<sub>7</sub>•κ<sup>4</sup>)•κ<sup>2</sup>²)•κ<sup>5</sup>
|-
! height=50px | F<sub>6</sub>
Linje 168:
| f<sub>1</sub>•κ<sup>6</sup>
| f<sub>2</sub>•κ<sup>12</sup>=f<sub>2</sub>•κ<sup>4</sup>
| f<sub>3</sub>•κ<sup>18</sup>=f<sub>3</sub>•κ<sup>2</sup>²
| f<sub>4</sub>•κ<sup>24</sup>=f<sub>4</sub>
| f<sub>5</sub>•κ<sup>30</sup>=f<sub>5</sub>•κ<sup>6</sup>
| f<sub>6</sub>•κ<sup>36</sup>=f<sub>6</sub>•κ<sup>4</sup>
| f<sub>7</sub>•κ<sup>42</sup>=f<sub>7</sub>•κ<sup>2</sup>²
| ((f<sub>0</sub>+f<sub>4</sub>)+(f<sub>2</sub>+f<sub>6</sub>)•κ<sup>4</sup>)+((f<sub>1</sub>+f<sub>5</sub>)+(f<sub>3</sub>+f<sub>7</sub>)•κ<sup>4</sup>)•κ<sup>6</sup>
|-
Linje 182:
| f<sub>4</sub>•κ<sup>28</sup>=f<sub>4</sub>•κ<sup>4</sup>
| f<sub>5</sub>•κ<sup>35</sup>= f<sub>5</sub>•κ<sup>3</sup>
| f<sub>6</sub>•κ<sup>42</sup>=f<sub>6</sub>•κ<sup>2</sup>²
| f<sub>7</sub>•κ<sup>49</sup>=f<sub>7</sub>•κ
| ((f<sub>0</sub>+f<sub>4</sub>•κ<sup>4</sup>)+(f<sub>2</sub>+f<sub>6</sub>•κ<sup>4</sup>)•κ<sup>6</sup>)+((f<sub>1</sub>+f<sub>5</sub>•κ<sup>4</sup>)+(f<sub>3</sub>+f<sub>7</sub>•κ<sup>4</sup>)•κ<sup>6</sup>)•κ<sup>7</sup>