| Conditions | 13 |
| Total Lines | 55 |
| Code Lines | 32 |
| Lines | 0 |
| Ratio | 0 % |
| Changes | 0 | ||
Small methods make your code easier to understand, in particular if combined with a good name. Besides, if your method is small, finding a good name is usually much easier.
For example, if you find yourself adding comments to a method's body, this is usually a good sign to extract the commented part to a new method, and use the comment as a starting point when coming up with a good name for this new method.
Commonly applied refactorings include:
If many parameters/temporary variables are present:
Complex classes like amd._nearest_neighbours.generate_integer_lattice() often do a lot of different things. To break such a class down, we need to identify a cohesive component within that class. A common approach to find such a component is to look for fields/methods that share the same prefixes, or suffixes.
Once you have determined the fields that belong together, you can apply the Extract Class refactoring. If the component makes sense as a sub-class, Extract Subclass is also a candidate, and is often faster.
| 1 | """Implements core function nearest_neighbours used for AMD and PDD calculations.""" |
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| 27 | def generate_integer_lattice(dims: int) -> Iterable[np.ndarray]: |
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| 28 | """Generates batches of integer lattice points. |
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| 29 | |||
| 30 | Each yield gives all points (that have not already been yielded) |
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| 31 | inside a sphere centered at the origin with radius d. d starts at 0 |
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| 32 | and increments by 1 on each loop. |
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| 33 | |||
| 34 | Parameters |
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| 35 | ---------- |
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| 36 | dims : int |
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| 37 | The dimension of Euclidean space the lattice is in. |
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| 38 | |||
| 39 | Yields |
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| 40 | ------- |
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| 41 | ndarray |
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| 42 | Yields arrays of integer points in dims dimensional Euclidean space. |
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| 43 | """ |
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| 44 | |||
| 45 | ymax = collections.defaultdict(int) |
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| 46 | d = 0 |
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| 47 | |||
| 48 | if dims == 1: |
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| 49 | yield np.array([[0]]) |
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| 50 | while True: |
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| 51 | d += 1 |
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| 52 | yield np.array([[-d], [d]]) |
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| 53 | |||
| 54 | while True: |
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| 55 | # get integer lattice points in +ve directions |
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| 56 | positive_int_lattice = [] |
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| 57 | while True: |
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| 58 | batch = [] |
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| 59 | for xy in itertools.product(range(d+1), repeat=dims-1): |
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| 60 | if _dist(xy, ymax[xy]) <= d**2: |
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| 61 | batch.append((*xy, ymax[xy])) |
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| 62 | ymax[xy] += 1 |
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| 63 | if not batch: |
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| 64 | break |
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| 65 | positive_int_lattice += batch |
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| 66 | positive_int_lattice.sort(key=_distkey) |
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| 67 | |||
| 68 | # expand +ve integer lattice to full lattice with reflections |
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| 69 | int_lattice = [] |
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| 70 | for p in positive_int_lattice: |
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| 71 | int_lattice.append(p) |
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| 72 | for n_reflections in range(1, dims+1): |
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| 73 | for indexes in itertools.combinations(range(dims), n_reflections): |
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| 74 | if all((p[i] for i in indexes)): |
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| 75 | p_ = list(p) |
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| 76 | for i in indexes: |
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| 77 | p_[i] *= -1 |
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| 78 | int_lattice.append(p_) |
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| 79 | |||
| 80 | yield np.array(int_lattice) |
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| 81 | d += 1 |
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| 82 | |||
| 223 |