I would appreciate your assistance in developing two PCF's. One to identify each chart in a watch list that has an up slope in a chart that expresses a two day time frame in a126 bar period, and the second that states the center line value of each such chart .

I am using TC2000 V 7

Thanks for your help

Mart Thomas

Checking for the slope of a 126 period linear regression line on a 2 day chart being greater than zero in TC2000 v7 can be written as follows.

(62.5 * C + 61.5 * C2 + 60.5 * C4 + 59.5 * C6 + 58.5 * C8 + 57.5 * C10 + 56.5 * C12 + 55.5 * C14 + 54.5 * C16 + 53.5 * C18 + 52.5 * C20 + 51.5 * C22 + 50.5 * C24 + 49.5 * C26 + 48.5 * C28 + 47.5 * C30 + 46.5 * C32 + 45.5 * C34 + 44.5 * C36 + 43.5 * C38 + 42.5 * C40 + 41.5 * C42 + 40.5 * C44 + 39.5 * C46 + 38.5 * C48 + 37.5 * C50 + 36.5 * C52 + 35.5 * C54 + 34.5 * C56 + 33.5 * C58 + 32.5 * C60 + 31.5 * C62 + 30.5 * C64 + 29.5 * C66 + 28.5 * C68 + 27.5 * C70 + 26.5 * C72 + 25.5 * C74 + 24.5 * C76 + 23.5 * C78 + 22.5 * C80 + 21.5 * C82 + 20.5 * C84 + 19.5 * C86 + 18.5 * C88 + 17.5 * C90 + 16.5 * C92 + 15.5 * C94 + 14.5 * C96 + 13.5 * C98 + 12.5 * C100 + 11.5 * C102 + 10.5 * C104 + 9.5 * C106 + 8.5 * C108 + 7.5 * C110 + 6.5 * C112 + 5.5 * C114 + 4.5 * C116 + 3.5 * C118 + 2.5 * C120 + 1.5 * C122 + .5 * C124 - .5 * C126 - 1.5 * C128 - 2.5 * C130 - 3.5 * C132 - 4.5 * C134 - 5.5 * C136 - 6.5 * C138 - 7.5 * C140 - 8.5 * C142 - 9.5 * C144 - 10.5 * C146 - 11.5 * C148 - 12.5 * C150 - 13.5 * C152 - 14.5 * C154 - 15.5 * C156 - 16.5 * C158 - 17.5 * C160 - 18.5 * C162 - 19.5 * C164 - 20.5 * C166 - 21.5 * C168 - 22.5 * C170 - 23.5 * C172 - 24.5 * C174 - 25.5 * C176 - 26.5 * C178 - 27.5 * C180 - 28.5 * C182 - 29.5 * C184 - 30.5 * C186 - 31.5 * C188 - 32.5 * C190 - 33.5 * C192 - 34.5 * C194 - 35.5 * C196 - 36.5 * C198 - 37.5 * C200 - 38.5 * C202 - 39.5 * C204 - 40.5 * C206 - 41.5 * C208 - 42.5 * C210 - 43.5 * C212 - 44.5 * C214 - 45.5 * C216 - 46.5 * C218 - 47.5 * C220 - 48.5 * C222 - 49.5 * C224 - 50.5 * C226 - 51.5 * C228 - 52.5 * C230 - 53.5 * C232 - 54.5 * C234 - 55.5 * C236 - 56.5 * C238 - 57.5 * C240 - 58.5 * C242 - 59.5 * C244 - 60.5 * C246 - 61.5 * C248 - 62.5 * C250) / 166687.5 > 0

The centerline of the right end point of this linear regression line (which would also be the value of the moving linear regression) can be written as follows.

(251 * C + 248 * C2 + 245 * C4 + 242 * C6 + 239 * C8 + 236 * C10 + 233 * C12 + 230 * C14 + 227 * C16 + 224 * C18 + 221 * C20 + 218 * C22 + 215 * C24 + 212 * C26 + 209 * C28 + 206 * C30 + 203 * C32 + 200 * C34 + 197 * C36 + 194 * C38 + 191 * C40 + 188 * C42 + 185 * C44 + 182 * C46 + 179 * C48 + 176 * C50 + 173 * C52 + 170 * C54 + 167 * C56 + 164 * C58 + 161 * C60 + 158 * C62 + 155 * C64 + 152 * C66 + 149 * C68 + 146 * C70 + 143 * C72 + 140 * C74 + 137 * C76 + 134 * C78 + 131 * C80 + 128 * C82 + 125 * C84 + 122 * C86 + 119 * C88 + 116 * C90 + 113 * C92 + 110 * C94 + 107 * C96 + 104 * C98 + 101 * C100 + 98 * C102 + 95 * C104 + 92 * C106 + 89 * C108 + 86 * C110 + 83 * C112 + 80 * C114 + 77 * C116 + 74 * C118 + 71 * C120 + 68 * C122 + 65 * C124 + 62 * C126 + 59 * C128 + 56 * C130 + 53 * C132 + 50 * C134 + 47 * C136 + 44 * C138 + 41 * C140 + 38 * C142 + 35 * C144 + 32 * C146 + 29 * C148 + 26 * C150 + 23 * C152 + 20 * C154 + 17 * C156 + 14 * C158 + 11 * C160 + 8 * C162 + 5 * C164 + 2 * C166 - C168 - 4 * C170 - 7 * C172 - 10 * C174 - 13 * C176 - 16 * C178 - 19 * C180 - 22 * C182 - 25 * C184 - 28 * C186 - 31 * C188 - 34 * C190 - 37 * C192 - 40 * C194 - 43 * C196 - 46 * C198 - 49 * C200 - 52 * C202 - 55 * C204 - 58 * C206 - 61 * C208 - 64 * C210 - 67 * C212 - 70 * C214 - 73 * C216 - 76 * C218 - 79 * C220 - 82 * C222 - 85 * C224 - 88 * C226 - 91 * C228 - 94 * C230 - 97 * C232 - 100 * C234 - 103 * C236 - 106 * C238 - 109 * C240 - 112 * C242 - 115 * C244 - 118 * C246 - 121 * C248 - 124 * C250) / 8001

Using Linear Regression vs Classical Peaks/Valleys for Divergence Analysis

Thank you Bruce for your work.

Mart Thomas

You're welcome.