Scientific Calculator Plus Help : statistic and stochastic functions
Function name | Function info |
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::mfp::math::stat_stoch::avg(0...) : Function avg(...) returns average value of an arbitary number of parameters. |
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::mfp::math::stat_stoch::beta(2) : Function beta(z1, z2) returns beta function value of complexes z1 and z2, note that real part of z1 and z2 must be positive. |
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::mfp::math::stat_stoch::gamma(1) : Function gamma(z) returns gamma function value of complex z, note that real part of z must be positive. |
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::mfp::math::stat_stoch::gavg(0...) : Function gavg(...) returns geometric mean value of an arbitary number of parameters. |
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::mfp::math::stat_stoch::havg(0...) : Function havg(...) returns harmonic mean value of an arbitary number of parameters. |
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::mfp::math::stat_stoch::max(0...) : Function max(...) returns maximum value of an arbitary number of parameters. |
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::mfp::math::stat_stoch::med(0...) : Function med(...) returns medium value of an arbitary number of parameters. If the number of parameters is even, returns average of the middle two parameters. |
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::mfp::math::stat_stoch::min(0...) : Function min(...) returns minimum value of an arbitary number of parameters. |
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::mfp::math::stat_stoch::ncr(2) : Function nCr(x, y) calculates the number of y-combination of a set S which has x elements. Note that x, y are non-negative integer, x >= y. |
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::mfp::math::stat_stoch::npr(2) : Function nPr(x, y) calculates the number of y-permutation of a set S which has x elements. Note that x, y are non-negative integer, x >= y. |
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::mfp::math::stat_stoch::rand(0) : rand() function returns a random float number between 0 (inclusive) and 1 (exclusive). |
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::mfp::math::stat_stoch::stdev(0...) : Function stdev(...) returns standard deviation of an arbitary number of parameters. Note that the parameters are a sample of a larger set. |
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::mfp::math::stat_stoch::stdevp(0...) : Function stdevp(...) returns standard deviation of an arbitary number of parameters. |
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::mfp::math::stat_stoch::sum(0...) : Function sum(...) returns sum value of an arbitary number of parameters. |