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9 | 9 |
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10 | 10 | T = Map(1 => sin)
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11 | 11 | n, c = apply(T, t)
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12 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d, :sin_a) |
| 12 | + @test Tables.schema(n).names == (:sin_a,) |
13 | 13 | @test n.sin_a == sin.(t.a)
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14 | 14 |
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15 | 15 | T = Map(:b => cos)
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16 | 16 | n, c = apply(T, t)
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17 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d, :cos_b) |
| 17 | + @test Tables.schema(n).names == (:cos_b,) |
18 | 18 | @test n.cos_b == cos.(t.b)
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19 | 19 |
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20 | 20 | T = Map("c" => tan)
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21 | 21 | n, c = apply(T, t)
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22 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d, :tan_c) |
| 22 | + @test Tables.schema(n).names == (:tan_c,) |
23 | 23 | @test n.tan_c == tan.(t.c)
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24 | 24 |
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25 | 25 | T = Map(:a => sin => :a)
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26 | 26 | n, c = apply(T, t)
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27 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d) |
| 27 | + @test Tables.schema(n).names == (:a,) |
28 | 28 | @test n.a == sin.(t.a)
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29 | 29 |
|
30 | 30 | T = Map(:a => sin => "a")
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31 | 31 | n, c = apply(T, t)
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32 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d) |
| 32 | + @test Tables.schema(n).names == (:a,) |
33 | 33 | @test n.a == sin.(t.a)
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34 | 34 |
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35 | 35 | T = Map([2, 3] => ((b, c) -> 2b + c) => :op1)
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36 | 36 | n, c = apply(T, t)
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37 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d, :op1) |
| 37 | + @test Tables.schema(n).names == (:op1,) |
38 | 38 | @test n.op1 == @. 2 * t.b + t.c
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39 | 39 |
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40 | 40 | T = Map([:a, :c] => ((a, c) -> 2a * 3c) => :op1)
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41 | 41 | n, c = apply(T, t)
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42 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d, :op1) |
| 42 | + @test Tables.schema(n).names == (:op1,) |
43 | 43 | @test n.op1 == @. 2 * t.a * 3 * t.c
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44 | 44 |
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45 | 45 | T = Map(["c", "a"] => ((c, a) -> 3c / a) => :op1, "c" => tan)
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46 | 46 | n, c = apply(T, t)
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47 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d, :op1, :tan_c) |
| 47 | + @test Tables.schema(n).names == (:op1, :tan_c) |
48 | 48 | @test n.op1 == @. 3 * t.c / t.a
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49 | 49 | @test n.tan_c == tan.(t.c)
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50 | 50 |
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51 | 51 | T = Map(r"[abc]" => ((a, b, c) -> a^2 - 2b + c) => "op1")
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52 | 52 | n, c = apply(T, t)
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53 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d, :op1) |
| 53 | + @test Tables.schema(n).names == (:op1,) |
54 | 54 | @test n.op1 == @. t.a^2 - 2 * t.b + t.c
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55 | 55 |
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56 | 56 | # generated names
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57 | 57 | # normal function
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58 | 58 | T = Map([:c, :d] => hypot)
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59 | 59 | n, c = apply(T, t)
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60 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d, :hypot_c_d) |
| 60 | + @test Tables.schema(n).names == (:hypot_c_d,) |
61 | 61 | @test n.hypot_c_d == hypot.(t.c, t.d)
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62 | 62 |
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63 | 63 | # anonymous function
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|
66 | 66 | colname = Symbol(fname, :_a)
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67 | 67 | T = Map(:a => f)
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68 | 68 | n, c = apply(T, t)
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69 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d, colname) |
| 69 | + @test Tables.schema(n).names == (colname,) |
70 | 70 | @test Tables.getcolumn(n, colname) == f.(t.a)
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71 | 71 |
|
72 | 72 | # composed function
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73 | 73 | f = sin ∘ cos
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74 | 74 | T = Map(:b => f)
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75 | 75 | n, c = apply(T, t)
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76 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d, :sin_cos_b) |
| 76 | + @test Tables.schema(n).names == (:sin_cos_b,) |
77 | 77 | @test n.sin_cos_b == f.(t.b)
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78 | 78 |
|
79 | 79 | f = sin ∘ cos ∘ tan
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80 | 80 | T = Map(:c => sin ∘ cos ∘ tan)
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81 | 81 | n, c = apply(T, t)
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82 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d, :sin_cos_tan_c) |
| 82 | + @test Tables.schema(n).names == (:sin_cos_tan_c,) |
83 | 83 | @test n.sin_cos_tan_c == f.(t.c)
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84 | 84 |
|
85 | 85 | # Base.Fix1
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86 | 86 | f = Base.Fix1(hypot, 2)
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87 | 87 | T = Map(:d => f)
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88 | 88 | n, c = apply(T, t)
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89 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d, :fix1_hypot_d) |
| 89 | + @test Tables.schema(n).names == (:fix1_hypot_d,) |
90 | 90 | @test n.fix1_hypot_d == f.(t.d)
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91 | 91 |
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92 | 92 | # Base.Fix2
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93 | 93 | f = Base.Fix2(hypot, 2)
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94 | 94 | T = Map(:a => f)
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95 | 95 | n, c = apply(T, t)
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96 |
| - @test Tables.schema(n).names == (:a, :b, :c, :d, :fix2_hypot_a) |
| 96 | + @test Tables.schema(n).names == (:fix2_hypot_a,) |
97 | 97 | @test n.fix2_hypot_a == f.(t.a)
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98 | 98 |
|
99 | 99 | # error: cannot create Map transform without arguments
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