Python 3.1-网格模拟概念问题

标签 python python-3.x simulation

目标是将一维数组视为二维网格。第二个一维数组给出了需要在网格中更改的值列表,第三个数组指示了多少。

要注意的是修改值周围的值也会更改。

下面的示例仍然是一维数组,但对其进行计算就好像它是二维网格一样。有用;但目前它会更改网格中与一维列表(示例)中的值匹配的所有值。对于列表中的 1 个值,我不想只转换 1 个值及其周围环境。

即如果列表是[2,3];我只想更改迭代中遇到的第一个 2 和 3 值。目前的例子,改变网格中的每 2 个。

让我感到困惑的是(可能是因为我构造修改计算的方式),我不能简单地遍历网格并在每次匹配时删除列表值。

预先感谢您的宝贵时间!

代码如下;

import numpy

def grid_range(value):
    if value > 60000:
        value = 60000
        return (value)
    elif value < 100:
        value = 100
        return(value)
    elif value <= 60000 and value >= 100:
        return(value)


def grid(array,samples,details):

    original_length = len(array)
    c = int((original_length)**0.5)

    new_array = []                                                                  #create a new array with the modified values

    for elem in range (len(array)):                                                 #if the value is in samples
        if array[elem] in samples:
            value = array[elem] + (array[elem] * (details[1]/100))
            test_range = grid_range(value)
            new_array.append(test_range)

        elif ((elem + 1) < original_length) and array[elem - 1] in samples:                                          #change the one before the value                                 
            if (len(new_array) % c == 0) and array[elem + 1] not in samples:                             
                new_array.append(array[elem])
            else:
                new_forward_element = array[elem] +(array[elem] * (details[2]/100))   
                test_range1 = grid_range(new_forward_element)
                new_array.append(test_range1)

        elif ((elem + 1) < original_length) and (array[elem + 1]) in samples:       #change the one before and that it doesn't attempt to modify passed the end of the array                                 
            if (len(new_array) + 1) % c == 0:
                new_array.append(array[elem])
            else:
                new_back_element = array[elem] +(array[elem] * (details[2]/100))
                test_range2 = grid_range(new_back_element)    
                new_array.append(test_range2)

        elif ((elem+c) <= (original_length - c))and(array[elem + c]) in samples:    #if based on the 9 numbers on the right of the keyboard with test value numebr 5; this is position '2' 
            extra1 = array[elem] +(array[elem] * (details[2]/100))
            test_range3 = grid_range(extra1)
            new_array.append(test_range3)

        elif (array[abs(elem - c)]) in samples:                                     #position '8'
            extra2 = array[elem] +(array[elem] * (details[2]/100))
            test_range4 = grid_range(extra2)
            new_array.append(test_range4)

        elif (array[abs(elem - (c-1))]) in samples:                                 #position '7' 
            if (elem - (c-1)) % c == 0:
                new_array.append(array[elem])
            else:
                extra3 = array[elem] +(array[elem] * (details[2]/100))
                test_range5 = grid_range(extra3)
                new_array.append(test_range5)

        elif (array[abs(elem - (c+1))]) in samples:                                 #position '9'    
            if (elem - (c+1) + 1) % c == 0:
                new_array.append(array[elem])

            else:
                extra4 = array[elem] +(array[elem] * (details[2]/100))
                test_range6 = grid_range(extra4) 
                new_array.append(test_range6)

        elif ((elem +(c-1)) < original_length) and (array[elem + (c-1)]) in samples:    #position '1', also not passed total array length
            if (elem + (c-1)+ 1) % c == 0:
                new_array.append(array[elem])
            else:            
                extra5 = array[elem] +(array[elem] * (details[2]/100))
                test_range7 = grid_range(extra5)
                new_array.append(test_range7)

        elif (elem + (c+1)) < (len(array)- c) and (array[elem + (c+1)]) in samples:     #position '3', also not passed total array length
            if (elem + (c+1)) % c == 0:
                new_array.append(array[elem])
            else:
                extra6 = array[elem] +(array[elem] * (details[2]/100))
                test_range8 = grid_range(extra6)
                new_array.append(test_range8)

        else:
            new_array.append(array[elem])

    return(new_array)


a = [16,2,20,4,14,6,70,8,9,100,32,15,7,14,50,20,17,10,9,20,7,17,50,2,19,20]
samples = [2]
grid_details = [10,50,100]

result = grid(a,samples,grid_details)

编辑:

根据你的回答 Joe,我创建了一个版本,它通过特定的 % 修改主要值(中心),并通过另一个修改周围的元素。但是,如何确保在下一次样本迭代期间不会再次转换更改的值。

感谢您的宝贵时间!

示例代码:

def grid(array,samples,details):

    #Sides of the square (will be using a squarable number
    Width = (len(array)) ** 0.5
    #Convert to grid
    Converted = array.reshape(Width,Width)
    #Conversion details
    Change = [details[1]] + [details[2]] 
    nrows, ncols = Converted.shape

    for value in samples:

        #First instance where indexing returns it
        i,j  = np.argwhere(Converted == value)[0]

        #Prevent indexing outside the boudaries of the
        #array which would cause a "wraparound" assignment
        istart, istop = max(i-1, 0), min(i+2, nrows)
        jstart, jstop = max(j-1, 0), min(j+2, ncols)


        #Set the value within a 3x3 window to their "new_value"  
        for elem in Converted[istart:istop, jstart:jstop]:

        Converted[elem] = elem + (elem * (value * ((Change[1]/100))

        #Set the main value to the new value  
        Converted[i,j] = value + (value * ((Change[0])/100))


    #Convert back to 1D list
    Converted.tolist()

    return (Converted)


a =  [16,2,20,4,14,6,70,8,9,100,32,15,7,14,50,20,17,10,9,20,7,17,50,2,19,20,21,22,23,24,25]
samples = [2, 7]
grid_details = [10,50,100]

result = grid(a,samples,grid_details)

print(result)

PS:我不想避免修改之前修改过的网格中的任何值,无论是主要值还是周围值。

最佳答案

首先,我不太确定你在问什么,如果我完全误解了你的问题,请原谅我......

你说你只想修改第一个等于给定值的项目,而不是所有的项目。如果是这样,您将需要添加 break在找到第一个值之后,否则您将继续循环并修改所有其他值。

但是,有更好的方法来做您想要的。

此外,您在顶部导入 numpy,然后从不(?)使用它...

这正是您想要使用 numpy 的那种事情,所以我将给出一个使用它的示例。

您似乎只是将函数应用于二维数组的 3x3 移动窗口,其中数组的值与某个给定值匹配。

如果我们想将给定索引周围的 3x3 区域设置为某个值,我们只需执行如下操作:

x[i-1:i+1, j-1:j+1] = value 

...哪里x是你的数组,ij是行和列,value是您要将它们设置为的值。 (类似地,x[i-1:i+1, j-1:j+1] 返回围绕 <i,j> 的 3x3 数组)

此外,如果我们想知道 <i,j>指示特定值在数组中出现的位置,我们可以使用 numpy.argwhere 这将返回 <i,j> 的列表指示给定条件为真的每个地方。

(在 numpy 数组上使用条件会生成一个 bool 数组,显示条件为真或假。因此,x >= 10 将生成与 x 形状相同的 bool 数组,不是 简单地 TrueFalse 。这让你可以做一些好的事情,比如 x[x>100] = 10x 中所有大于 100 的值设置为 10。)

总而言之,我相信这段代码可以满足您的需求:

import numpy as np

# First let's generate some data and set a few duplicate values
data = np.arange(100).reshape(10,10)
data[9,9] = 2
data[8,6] = 53

print 'Original Data:'
print data

# We want to replace the _first_ occurences of "samples" with the corresponding
# value in "grid_details" within a 3x3 window...
samples = [2, 53, 69]
grid_details = [200,500,100]

nrows, ncols = data.shape
for value, new_value in zip(samples, grid_details):
    # Notice that were're indexing the _first_ item than argwhere returns!
    i,j = np.argwhere(data == value)[0]

    # We need to make sure that we don't index outside the boundaries of the
    # array (which would cause a "wraparound" assignment)
    istart, istop = max(i-1, 0), min(i+2, nrows)
    jstart, jstop = max(j-1, 0), min(j+2, ncols)

    # Set the value within a 3x3 window to be "new_value"
    data[istart:istop, jstart:jstop] = new_value

print 'Modified Data:'
print data

这会产生:

Original Data:
[[ 0  1  2  3  4  5  6  7  8  9]
 [10 11 12 13 14 15 16 17 18 19]
 [20 21 22 23 24 25 26 27 28 29]
 [30 31 32 33 34 35 36 37 38 39]
 [40 41 42 43 44 45 46 47 48 49]
 [50 51 52 53 54 55 56 57 58 59]
 [60 61 62 63 64 65 66 67 68 69]
 [70 71 72 73 74 75 76 77 78 79]
 [80 81 82 83 84 85 50 87 88 89]
 [90 91 92 93 94 95 96 97 98  2]]

Modified Data:
[[  0 200 200 200   4   5   6   7   8   9]
 [ 10 200 200 200  14  15  16  17  18  19]
 [ 20  21  22  23  24  25  26  27  28  29]
 [ 30  31  32  33  34  35  36  37  38  39]
 [ 40  41 500 500 500  45  46  47  48  49]
 [ 50  51 500 500 500  55  56  57 100 100]
 [ 60  61 500 500 500  65  66  67 100 100]
 [ 70  71  72  73  74  75  76  77 100 100]
 [ 80  81  82  83  84  85  50  87  88  89]
 [ 90  91  92  93  94  95  96  97  98   2]]

最后,您提到您希望“将某物同时视为 N 维数组和“平面”列表”。从某种意义上说,这就是 numpy 数组的本来面目。

例如:

import numpy as np

x = np.arange(9)
y = x.reshape(3,3)

print x
print y

y[2,2] = 10000

print x
print y

在这里,yx 的“ View ” .如果我们更改 y 的元素我们更改x的对应元素反之亦然。

类似地,如果我们有一个 2D 数组(或 3D、4D 等),我们希望将其视为“平面”1D 数组,您只需调用 flat_array = y.ravel()其中 y是你的二维数组。

无论如何,希望对您有所帮助!

关于Python 3.1-网格模拟概念问题,我们在Stack Overflow上找到一个类似的问题: https://stackoverflow.com/questions/4870771/

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