Combination permutation9/12/2023 ![]() ![]() Printf($l"A sample of Permutations from 5 to 15000:"l$) Printf($l"A sample of Combinations from 10 to 60:"l$) Printf($"A sample of Permutations from 1 to 12:"l$) PR READ "prelude_combinations_and_permutations.a68" PR Putf(stand error, ($"Value error: "g(0)gg(0)"arg out of range"l$, PROC cp fix value error = (#REF# CPARGS args)BOOL: ( MODE CPREAL = REAL # the answer, can be REAL # MODE CPOUT = #LONG# INT # the answer, can be REAL # ![]() SKIP File: test_combinations_and_permutations.a68ĬO REQUIRED by "prelude_combinations_and_permutations.a68" CO # Problems: loop stalls when 'smaller fact' is a largeish co prime # ![]() # I suspect there is a more reliable way of doing this using the Gamma Function approx # PRIO C = 8, P = 8 # should be 7.5, a priority between *,/ and **,SHL,SHR etc # MODE CPARGS = STRUCT(CHAR name, #REF# CPINT n,k) PROC cp fix value error = (#REF# CPARGS args)BOOL: ~ MODE CPREAL = ~ # the answer, can be REAL # MODE CPOUT = #LONG# ~ # the answer, can be REAL # With combinations and permutations generation tasks.ĬOMMENT REQUIRED by "prelude_combinations_and_permutations.a68" CO The number of samples of size k from n objects. This 'floating point' code could be implemented using an approximation, e.g., by calling the Gamma function.
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