Differences
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| public:calculator:progs:dm15l_progs [30/01/26 14:05 GMT] – [Work Tools plus Benchmarks plus Dot/Cross/UVEC] john | public:calculator:progs:dm15l_progs [31/01/26 11:59 GMT] (current) – [Work Tools & Dot/Cross/UVEC] john | ||
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| Line 1402: | Line 1402: | ||
| * Run for 60 seconds, press < | * Run for 60 seconds, press < | ||
| - | ==== Work Tools plus Dot/ | ||
| - | |||
| - | FIXME | ||
| - | |||
| - | ==== Work Tools plus Benchmarks plus Dot/ | ||
| - | |||
| - | FIXME | ||
| - | |||
| - | * As above for work tools | ||
| - | | ||
| ==== Dot/ | ==== Dot/ | ||
| Line 1418: | Line 1408: | ||
| 43 12 22 104 40 86 43 11 13 99 10 13 98 55 17 99 39 17 98 17 99 55 39 38 30 78 40 86 43 10 13 98 10 13 99 17 98 55 39 17 98 17 99 55 39 37 30 40 86 0 0 | 43 12 22 104 40 86 43 11 13 99 10 13 98 55 17 99 39 17 98 17 99 55 39 38 30 78 40 86 43 10 13 98 10 13 99 17 98 55 39 17 98 17 99 55 39 37 30 40 86 0 0 | ||
| %% | %% | ||
| + | |||
| + | * Dot Product of 2 complex numbers in y and x | ||
| + | * '' | ||
| + | * Y = Y< | ||
| + | * X = X< | ||
| + | * Dot Product Y ⋅ X = Y< | ||
| + | * Another way without splitting the complex number into its real & imaginary parts | ||
| + | * Dot Product Y ⋅ X = (Y< | ||
| + | * < | ||
| + | |||
| + | |||
| + | * Cross Product of 2 complex numbers in y and x | ||
| + | * '' | ||
| + | * Y = Y< | ||
| + | * X = X< | ||
| + | * Cross Product Y ⊗ X = Y< | ||
| + | * Another way without splitting the complex number into its real & imaginary parts | ||
| + | * Cross Product Y ⊗ X = (Y< | ||
| + | * < | ||
| + | |||
| + | |||
| + | |||
| + | * Unit Vector of a complex number in x : < | ||
| Line 1482: | Line 1495: | ||
| </ | </ | ||
| + | ==== Work Tools & Dot/ | ||
| + | |||
| + | %% | ||
| + | 43 104 40 4 13 2 26 125 2 26 126 2 40 13 3 26 38 17 3 26 37 40 92 30 25 39 24 13 4 17 3 86 43 102 30 25 40 12 22 22 26 37 14 26 38 40 86 43 103 22 22 26 38 14 26 37 40 92 30 25 39 24 86 43 101 13 2 10 13 1 10 13 0 22 93 14 53 26 25 25 39 26 35 40 37 29 27 31 27 39 17 1 14 38 17 2 40 26 25 25 39 86 43 100 34 25 35 14 118 9 7 9 34 25 35 38 32 40 86 43 9 32 39 34 25 35 37 86 43 12 22 104 40 86 43 11 13 99 10 13 98 55 17 99 39 17 98 17 99 55 39 38 30 78 40 86 43 10 13 98 10 13 99 17 98 55 39 17 98 17 99 55 39 37 30 40 86 0 0 | ||
| + | %% | ||
| + | |||
| + | |||
| + | * '' | ||
| + | * '' | ||
| + | * '' | ||
| + | * '' | ||
| + | * '' | ||
| + | |||
| + | * '' | ||
| + | * '' | ||
| + | * '' | ||