| 1 | |
| 2 |
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| 3 | #include <kunit/test.h>
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| 4 | #include <linux/polynomial.h>
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| 5 |
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| 6 | struct polynomial_test_param {
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| 7 | const struct polynomial *poly;
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| 8 | long data;
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| 9 | long expected;
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| 10 | const char *name;
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| 11 | };
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| 12 |
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| 13 |
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| 14 | static const struct polynomial poly_constant = {
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| 15 | .total_divider = 1,
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| 16 | .terms = {
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| 17 | {0, 5, 1, 1},
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| 18 | }
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| 19 | };
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| 20 |
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| 21 |
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| 22 | static const struct polynomial poly_simple = {
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| 23 | .total_divider = 1,
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| 24 | .terms = {
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| 25 | {2, 2, 1, 1},
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| 26 | {1, 3, 1, 1},
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| 27 | {0, 5, 1, 1},
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| 28 | }
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| 29 | };
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| 30 |
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| 31 |
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| 32 | static const struct polynomial poly_negative_coef = {
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| 33 | .total_divider = 1,
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| 34 | .terms = {
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| 35 | {1, -5, 1, 1},
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| 36 | {0, 100, 1, 1},
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| 37 | }
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| 38 | };
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| 39 |
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| 40 |
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| 41 | static const struct polynomial poly_total_divider = {
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| 42 | .total_divider = 10,
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| 43 | .terms = {
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| 44 | {1, 150, 1, 1},
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| 45 | {0, 50, 1, 1},
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| 46 | }
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| 47 | };
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| 48 |
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| 49 | |
| 50 | * f(x) = x / 2
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| 51 | * divider=2 applied once per multiply: mult_frac(coef, data, 2) = coef*data/2
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| 52 |
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| 53 | static const struct polynomial poly_step_divider = {
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| 54 | .total_divider = 1,
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| 55 | .terms = {
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| 56 | {1, 1, 2, 1},
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| 57 | {0, 0, 1, 1},
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| 58 | }
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| 59 | };
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| 60 |
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| 61 | |
| 62 | * f(x) = (100/500) * x^2 = 0.2 * x^2
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| 63 | * Encoded as coef=100, divider=10, divider_leftover=5:
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| 64 | * denom = 10^2 * 5 = 500
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| 65 |
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| 66 | static const struct polynomial poly_leftover = {
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| 67 | .total_divider = 1,
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| 68 | .terms = {
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| 69 | {2, 100, 10, 5},
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| 70 | {0, 0, 1, 1},
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| 71 | }
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| 72 | };
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| 73 |
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| 74 | |
| 75 | * f(x) = 2x^3 (single high-degree term, no constant)
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| 76 | * Used to exercise the power loop alone.
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| 77 |
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| 78 | static const struct polynomial poly_cubic = {
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| 79 | .total_divider = 1,
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| 80 | .terms = {
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| 81 | {3, 2, 1, 1},
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| 82 | {0, 0, 1, 1},
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| 83 | }
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| 84 | };
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| 85 |
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| 86 | |
| 87 | * f(x) = 4x + 1 with a zero-coefficient quadratic term.
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| 88 | * The deg-2 term contributes nothing regardless of input.
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| 89 |
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| 90 | static const struct polynomial poly_zero_coef = {
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| 91 | .total_divider = 1,
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| 92 | .terms = {
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| 93 | {2, 0, 1, 1},
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| 94 | {1, 4, 1, 1},
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| 95 | {0, 1, 1, 1},
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| 96 | }
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| 97 | };
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| 98 |
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| 99 | |
| 100 | * f(x) = 9 with total_divider = 0.
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| 101 | * The implementation treats 0 as 1 via `total_divider ?: 1`, so the
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| 102 | * result must equal the constant term unchanged.
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| 103 |
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| 104 | static const struct polynomial poly_zero_total_divider = {
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| 105 | .total_divider = 0,
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| 106 | .terms = {
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| 107 | {0, 9, 1, 1},
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| 108 | }
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| 109 | };
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| 110 |
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| 111 |
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| 112 | static const struct polynomial_test_param test_params[] = {
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| 113 | {
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| 114 | .poly = &poly_constant,
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| 115 | .data = 0,
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| 116 | .expected = 5,
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| 117 | .name = "Constant polynomial at x=0",
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| 118 | },
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| 119 | {
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| 120 | .poly = &poly_constant,
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| 121 | .data = 42,
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| 122 | .expected = 5,
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| 123 | .name = "Constant polynomial is independent of input",
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| 124 | },
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| 125 | {
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| 126 | .poly = &poly_simple,
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| 127 | .data = 0,
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| 128 | .expected = 5,
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| 129 | .name = "Zero input yields constant term only",
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| 130 | },
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| 131 | {
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| 132 | .poly = &poly_simple,
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| 133 | .data = 10,
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| 134 | .expected = 235,
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| 135 | .name = "Simple quadratic at x=10",
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| 136 | },
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| 137 | {
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| 138 | .poly = &poly_negative_coef,
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| 139 | .data = 10,
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| 140 | .expected = 50,
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| 141 | .name = "Negative coefficient at x=10",
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| 142 | },
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| 143 | {
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| 144 | .poly = &poly_negative_coef,
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| 145 | .data = 20,
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| 146 | .expected = 0,
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| 147 | .name = "Negative coefficient result is zero",
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| 148 | },
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| 149 | {
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| 150 | .poly = &poly_total_divider,
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| 151 | .data = 3,
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| 152 | .expected = 50,
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| 153 | .name = "total_divider scales the final sum",
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| 154 | },
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| 155 | {
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| 156 | .poly = &poly_step_divider,
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| 157 | .data = 100,
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| 158 | .expected = 50,
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| 159 | .name = "Per-step divider halves input",
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| 160 | },
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| 161 | {
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| 162 | .poly = &poly_leftover,
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| 163 | .data = 30,
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| 164 | .expected = 180,
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| 165 | .name = "divider_leftover with quadratic term",
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| 166 | },
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| 167 |
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| 168 | {
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| 169 | |
| 170 | * data=1: each mult_frac(tmp, 1, divider) strips one factor of
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| 171 | * divider from coef per degree, so coef is left-shifted right
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| 172 | * until intermediate precision is exhausted.
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| 173 | * 2*1 + 3*1 + 5 = 10
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| 174 |
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| 175 | .poly = &poly_simple,
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| 176 | .data = 1,
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| 177 | .expected = 10,
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| 178 | .name = "Boundary: data=1 (unit input)",
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| 179 | },
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| 180 | {
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| 181 | |
| 182 | * data=-1: even degrees produce positive contributions,
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| 183 | * odd degrees produce negative ones.
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| 184 | * 2*(-1)^2 + 3*(-1) + 5 = 2 - 3 + 5 = 4
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| 185 |
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| 186 | .poly = &poly_simple,
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| 187 | .data = -1,
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| 188 | .expected = 4,
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| 189 | .name = "Boundary: data=-1 (negative unit input)",
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| 190 | },
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| 191 |
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| 192 |
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| 193 | {
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| 194 | |
| 195 | * 2*(-3)^2 + 3*(-3) + 5 = 18 - 9 + 5 = 14
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| 196 | * Verifies sign handling for negative data across all degrees.
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| 197 |
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| 198 | .poly = &poly_simple,
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| 199 | .data = -3,
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| 200 | .expected = 14,
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| 201 | .name = "Boundary: negative data with quadratic",
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| 202 | },
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| 203 |
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| 204 |
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| 205 | {
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| 206 | .poly = &poly_zero_total_divider,
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| 207 | .data = 42,
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| 208 | .expected = 9,
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| 209 | .name = "Boundary: total_divider=0 defaults to 1",
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| 210 | },
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| 211 |
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| 212 |
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| 213 | {
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| 214 | |
| 215 | * The deg-2 term has coef=0, so it contributes 0 regardless
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| 216 | * of data. Result: 0 + 4*10 + 1 = 41
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| 217 |
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| 218 | .poly = &poly_zero_coef,
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| 219 | .data = 10,
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| 220 | .expected = 41,
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| 221 | .name = "Boundary: zero-coefficient term is inert",
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| 222 | },
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| 223 |
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| 224 |
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| 225 | {
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| 226 |
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| 227 | .poly = &poly_cubic,
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| 228 | .data = 5,
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| 229 | .expected = 250,
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| 230 | .name = "Boundary: single cubic term",
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| 231 | },
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| 232 | {
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| 233 |
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| 234 | .poly = &poly_cubic,
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| 235 | .data = -2,
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| 236 | .expected = -16,
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| 237 | .name = "Boundary: single cubic term, negative data",
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| 238 | },
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| 239 |
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| 240 | };
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| 241 |
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| 242 | static void get_desc(const struct polynomial_test_param *param, char *desc)
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| 243 | {
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| 244 | strscpy(desc, param->name, KUNIT_PARAM_DESC_SIZE);
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| 245 | }
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| 246 |
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| 247 | KUNIT_ARRAY_PARAM(polynomial, test_params, get_desc);
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| 248 |
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| 249 | static void polynomial_calc_test(struct kunit *test)
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| 250 | {
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| 251 | const struct polynomial_test_param *param = test->param_value;
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| 252 |
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| 253 | KUNIT_EXPECT_EQ(test, polynomial_calc(param->poly, param->data),
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| 254 | param->expected);
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| 255 | }
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| 256 |
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| 257 | static struct kunit_case polynomial_test_cases[] = {
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| 258 | KUNIT_CASE_PARAM(polynomial_calc_test, polynomial_gen_params),
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| 259 | {}
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| 260 | };
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| 261 |
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| 262 | static struct kunit_suite polynomial_test_suite = {
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| 263 | .name = "math-polynomial",
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| 264 | .test_cases = polynomial_test_cases,
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| 265 | };
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| 266 |
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| 267 | kunit_test_suites(&polynomial_test_suite);
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| 268 |
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| 269 | MODULE_DESCRIPTION("math.polynomial_calc KUnit test suite");
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| 270 | MODULE_LICENSE("GPL");
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