replace the solution of problem 66 and set the difficulty
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@ -989,7 +989,7 @@
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"cell_type": "markdown",
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"cell_type": "markdown",
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"metadata": {},
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"metadata": {},
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"source": [
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"source": [
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"#### 66. Considering a (w,h,3) image of (dtype=ubyte), compute the number of unique colors (★★★)"
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"#### 66. Considering a (w,h,3) image of (dtype=ubyte), compute the number of unique colors (★★☆)"
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]
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]
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},
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},
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{
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{
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@ -178,7 +178,7 @@ np.sqrt(-1) == np.emath.sqrt(-1)
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#### 65. How to accumulate elements of a vector (X) to an array (F) based on an index list (I)? (★★★)
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#### 65. How to accumulate elements of a vector (X) to an array (F) based on an index list (I)? (★★★)
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#### 66. Considering a (w,h,3) image of (dtype=ubyte), compute the number of unique colors (★★★)
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#### 66. Considering a (w,h,3) image of (dtype=ubyte), compute the number of unique colors (★★☆)
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#### 67. Considering a four dimensions array, how to get sum over the last two axis at once? (★★★)
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#### 67. Considering a four dimensions array, how to get sum over the last two axis at once? (★★★)
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@ -178,7 +178,7 @@ np.sqrt(-1) == np.emath.sqrt(-1)
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`hint: np.bincount | np.add.at`
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`hint: np.bincount | np.add.at`
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#### 65. How to accumulate elements of a vector (X) to an array (F) based on an index list (I)? (★★★)
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#### 65. How to accumulate elements of a vector (X) to an array (F) based on an index list (I)? (★★★)
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`hint: np.bincount`
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`hint: np.bincount`
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#### 66. Considering a (w,h,3) image of (dtype=ubyte), compute the number of unique colors (★★★)
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#### 66. Considering a (w,h,3) image of (dtype=ubyte), compute the number of unique colors (★★☆)
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`hint: np.unique`
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`hint: np.unique`
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#### 67. Considering a four dimensions array, how to get sum over the last two axis at once? (★★★)
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#### 67. Considering a four dimensions array, how to get sum over the last two axis at once? (★★★)
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`hint: sum(axis=(-2,-1))`
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`hint: sum(axis=(-2,-1))`
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@ -674,21 +674,11 @@ I = [1,3,9,3,4,1]
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F = np.bincount(I,X)
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F = np.bincount(I,X)
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print(F)
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print(F)
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```
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```
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#### 66. Considering a (w,h,3) image of (dtype=ubyte), compute the number of unique colors (★★★)
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#### 66. Considering a (w,h,3) image of (dtype=ubyte), compute the number of unique colors (★★☆)
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`hint: np.unique`
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`hint: np.unique`
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```python
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```python
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# Author: Nadav Horesh
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# Author: Fisher Wang
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w,h = 16,16
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I = np.random.randint(0,2,(h,w,3)).astype(np.ubyte)
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# The parenthesis around 256*256 ensure the dtpye promoted to uint32 properly.Otherwise the first term will overflow.
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F = I[...,0]*(256*256) + I[...,1]*256 +I[...,2]
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n = len(np.unique(F))
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print(np.unique(I))
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# Another solution
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# Author: Fisher Wangg
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w, h = 16, 16
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w, h = 16, 16
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img = np.random.randint(0, 256, (w, h, 3)).astype(np.ubyte)
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img = np.random.randint(0, 256, (w, h, 3)).astype(np.ubyte)
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@ -674,20 +674,10 @@ I = [1,3,9,3,4,1]
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F = np.bincount(I,X)
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F = np.bincount(I,X)
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print(F)
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print(F)
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```
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```
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#### 66. Considering a (w,h,3) image of (dtype=ubyte), compute the number of unique colors (★★★)
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#### 66. Considering a (w,h,3) image of (dtype=ubyte), compute the number of unique colors (★★☆)
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```python
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```python
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# Author: Nadav Horesh
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w,h = 16,16
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I = np.random.randint(0,2,(h,w,3)).astype(np.ubyte)
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# The parenthesis around 256*256 ensure the dtpye promoted to uint32 properly.Otherwise the first term will overflow.
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F = I[...,0]*(256*256) + I[...,1]*256 +I[...,2]
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n = len(np.unique(F))
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print(np.unique(I))
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# Another solution
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# Author: Fisher Wang
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# Author: Fisher Wang
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w, h = 16, 16
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w, h = 16, 16
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@ -855,22 +855,12 @@ F = np.bincount(I,X)
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print(F)
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print(F)
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< q66
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< q66
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Considering a (w,h,3) image of (dtype=ubyte), compute the number of unique colors (★★★)
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Considering a (w,h,3) image of (dtype=ubyte), compute the number of unique colors (★★☆)
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< h66
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< h66
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hint: np.unique
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hint: np.unique
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< a66
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< a66
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# Author: Nadav Horesh
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w,h = 16,16
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I = np.random.randint(0,2,(h,w,3)).astype(np.ubyte)
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# The parenthesis around 256*256 ensure the dtpye promoted to uint32 properly.Otherwise the first term will overflow.
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F = I[...,0]*(256*256) + I[...,1]*256 +I[...,2]
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n = len(np.unique(F))
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print(np.unique(I))
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# Another solution
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# Author: Fisher Wang
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# Author: Fisher Wang
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w, h = 16, 16
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w, h = 16, 16
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