Thank you for your help, Shahrokh Yadegri
I did not know pd had a pow function.
i was using the exponential function to get the nth root based on the rule logarithmic function =inverse of exponential
To find nth root of 2:
log 2^(1/n)=1/n * log 2
2^(1/n)= exp(1/n *log2)
As you can see this is very awkward and it also pd's "exp" does not obey this rule scientifically it is true.
How did you find the log of e to the base 10?
If log in pd means the natural logarithm What does the "exp" object mean?
Also:How did you find the log of e to the base 10?
Here's the patch that shows "exp" object:
#N canvas 51 -7 789 513 10; #X floatatom -206 249 0 0 0; #X obj -96 238 log; #X obj -63 238 log; #X msg -63 215 10; #X obj -96 261 /; #X obj -123 185 trigger bang bang; #X msg -123 162 bang; #X msg -96 215 2; #X obj -210 317 *; #X msg -208 132 1; #X obj -209 194 / 15; #X floatatom -210 340 0 0 0; #X obj -209 375 exp; #X floatatom -209 398 0 0 0; #X obj 313 288 t b f; #X msg 313 311 1; #X obj 323 353 / 1; #X text 203 264 divisor; #X msg 313 265 15; #X msg 254 266 2; #X floatatom 259 414 0 0 0; #X floatatom -96 284 0 0 0; #X text 310 245 the 15th root; #X obj 259 379 pow 0.0666667; #X text -149 397 DOES NOT EQUAL 2^(1/15); #X obj -123 139 loadbang; #X obj -45 148 loadbang; #X text -107 113 log of 2; #X text -213 113 1/15; #X text 123 415 correct and easier; #X obj 252 215 trigger bang bang; #X msg 252 192 bang; #X obj 252 169 loadbang; #X obj 330 178 loadbang; #X text -205 10 Based on; #X text -205 36 log [2^(1/15)]= (1/15) log 2; #X text -219 61 2^(1/15)= exp( 1/15*log2); #X connect 0 0 8 0; #X connect 1 0 4 0; #X connect 2 0 4 1; #X connect 3 0 2 0; #X connect 4 0 21 0; #X connect 5 0 3 0; #X connect 5 1 7 0; #X connect 5 1 9 0; #X connect 6 0 5 0; #X connect 7 0 1 0; #X connect 8 0 11 0; #X connect 9 0 10 0; #X connect 10 0 0 0; #X connect 11 0 12 0; #X connect 12 0 13 0; #X connect 14 0 15 0; #X connect 14 1 16 1; #X connect 15 0 16 0; #X connect 16 0 23 1; #X connect 18 0 14 0; #X connect 19 0 23 0; #X connect 21 0 8 1; #X connect 23 0 20 0; #X connect 25 0 6 0; #X connect 26 0 6 0; #X connect 30 0 18 0; #X connect 30 1 19 0; #X connect 31 0 30 0; #X connect 32 0 31 0; #X connect 33 0 31 0;
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