Week 1 - Getting Started


In [ ]:
import numpy as np

print("Numpy:", np.__version__)

Python Summary

Further information

More information is usually available with the help function. Using ? brings up the same information in ipython.

Using the dir function lists all the options available from a variable.

help(np)

np?

dir(np)

Variables

A variable is simply a name for something. One of the simplest tasks is printing the value of a variable.

Printing can be customized using the format method on strings.


In [ ]:
location = 'Bethesda'
zip_code = 20892
elevation = 71.9

print("We're in", location, "zip code", zip_code, ", ", elevation, "m above sea level")
print("We're in " + location + " zip code " + str(zip_code) + ", " + str(elevation) + "m above sea level")
print("We're in {0} zip code {1}, {2}m above sea level".format(location, zip_code, elevation))
print("We're in {0} zip code {1}, {2:.2e}m above sea level".format(location, zip_code, elevation))

Types

A number of different types are available as part of the standard library. The following links to the documentation provide a summary.

Other types are available from other packages and can be created to support special situations.

A variety of different methods are available depending on the type.


In [ ]:
# Sequences

# Lists
l = [1,2,3,4,4]
print("List:", l, len(l), 1 in l)

# Tuples
t = (1,2,3,4,4)
print("Tuple:", t, len(t), 1 in t)

# Sets
s = set([1,2,3,4,4])
print("Set:", s, len(s), 1 in s)

# Dictionaries
# Dictionaries map hashable values to arbitrary objects
d = {'a': 1, 'b': 2, 3: 's', 2.5: 't'}
print("Dictionary:", d, len(d), 'a' in d)

In [ ]:
import random

if random.random() < 0.5:
    print("Should be printed 50% of the time")
elif random.random() < 0.5:
    print("Should be primted 25% of the time")
else:
    print("Should be printed 25% of the time")

In [ ]:
for i in ['a', 'b', 'c', 'd']:
    print(i)
else:
    print('Else')
    
for i in ['a', 'b', 'c', 'd']:
    if i == 'b':
        continue
    elif i == 'd':
        break
    print(i)
else:
    print('Else')

In [ ]:
def is_even(n):
    return not n % 2

print(is_even(1), is_even(2))

In [ ]:
def first_n_squared_numbers(n=5):
    return [i**2 for i in range(1,n+1)]

print(first_n_squared_numbers())

In [ ]:
def next_fibonacci(status=[]):
    if len(status) < 2:
        status.append(1)
        return 1
    status.append(status[-2] + status[-1])
    return status[-1]

print(next_fibonacci(), next_fibonacci(), next_fibonacci(), next_fibonacci(), next_fibonacci(), next_fibonacci())

In [ ]:
def accepts_anything(*args, **kwargs):
    for a in args:
        print(a)
    for k in kwargs:
        print(k, kwargs[k])
        
accepts_anything(1,2,3,4, a=1, b=2, c=3, hello=3456)

In [ ]:
# For quick and simple functions a lambda expression can be a useful approach. 
# Standard functions are always a valid alternative and often make code clearer.
f = lambda x: x**2
print(f(5))
 
people = [{'name': 'Alice', 'age': 30}, 
          {'name': 'Bob', 'age': 35}, 
          {'name': 'Charlie', 'age': 35}, 
          {'name': 'Dennis', 'age': 25}]
print(people)
people.sort(key=lambda x: x['age'])
print(people)

In [23]:
a = np.array([[1,2,3], [4,5,6], [7,8,9]])
print(a)
print(a[:1,:1])
a = a + 2
print(a)
a = a + np.array([1,2,3])
print(a)
a = a + np.array([[10],[20],[30]])
print(a)


[[1 2 3]
 [4 5 6]
 [7 8 9]]
[[1]]
[[ 3  4  5]
 [ 6  7  8]
 [ 9 10 11]]
[[ 4  6  8]
 [ 7  9 11]
 [10 12 14]]
[[14 16 18]
 [27 29 31]
 [40 42 44]]

In [24]:
print(a.mean(), a.mean(axis=0), a.mean(axis=1))


29.0 [ 27.  29.  31.] [ 16.  29.  42.]

In [25]:
import matplotlib.pyplot as plt

%matplotlib inline

In [ ]:
x = np.linspace(0, 3*2*np.pi, 500)

plt.plot(x, np.sin(x))
plt.show()

Exercises


In [ ]:
a = "The quick brown fox jumps over the lazy dog"
b = 1234567890.0
  • Print the variable a in all uppercase
  • Print the variable a with every other letter in uppercase
  • Print the variable a in reverse, i.e. god yzal ...
  • Print the variable a with the words reversed, i.e. ehT kciuq ...
  • Print the variable b in scientific notation with 4 decimal places

In [ ]:
print(a.upper())

soln = ''
upper = True
for letter in a:
    if letter == ' ':
        soln += ' '
        continue
    if upper:
        soln += letter.upper()
    else:
        soln += letter.lower()
    upper = not upper
print(soln)

print(''.join(a[-1::-1]))

words = a.split()
print(' '.join([word[-1::-1] for word in words]))

print('{0:.4e}'.format(b))

In [ ]:
people = [{'name': 'Bob', 'age': 35}, 
          {'name': 'Alice', 'age': 30}, 
          {'name': 'Eve', 'age': 20},
          {'name': 'Gail', 'age': 30},
          {'name': 'Dennis', 'age': 25},
          {'name': 'Charlie', 'age': 35}, 
          {'name': 'Fred', 'age': 25},]
  • Print the items in people as comma seperated values
  • Sort people so that they are ordered by age, and print
  • Sort people so that they are ordered by age first, and then their names, i.e. Bob and Charlie should be next to each other due to their ages with Bob first due to his name.

In [ ]:
for person in people:
    print('{0}, {1}'.format(person['name'], person['age']))


people.sort(key=lambda x: x['age'])
print(people)

# Unfortunately people are already sorted in such a way that satisfies the third problem
# First let's reverse the order so we can see the sorting process working
people.reverse()
print('Reversed people:', people)
people.sort(key=lambda x: x['name']) # Apply sorts in reverse order, name is secondary so we sort on name first
people.sort(key=lambda x: x['age'])
print(people)
  • Write a function that returns the first n prime numbers
  • Given a list of coordinates calculate the distance using the (Euclidean distance)[https://en.wikipedia.org/wiki/Euclidean_distance]
  • Given a list of coordinates arrange them in such a way that the distance traveled is minimized (the itertools module may be useful).

In [ ]:
def first_n_primes(n):
    primes = []
    i = 2
    while len(primes) < n: 
        for p in primes:
            if i % p == 0:
                # i is not a prime
                break
        else:
            primes.append(i)
        i += 1
    return primes

print(first_n_primes(6))

In [11]:
coords = [(0,0), (10,5), (10,10), (5,10), (3,3), (3,7), (12,3), (10,11)]

def distance(coords):
    distance = 0
    for p1, p2 in zip(coords[:-1], coords[1:]):
        distance += ((p2[0] - p1[0]) ** 2 + (p2[1] - p1[1]) ** 2) ** 0.5
    return distance

print(distance(coords))


50.55551882981089

In [14]:
import itertools # Documentation is at https://docs.python.org/3.5/library/itertools.html

all_options = []
i = 1
for option in itertools.permutations(coords, len(coords)):
    print('option', i, ", dist:", distance(option))
    all_options.append((option, distance(option)))
    i += 1


option 1 , dist: 50.55551882981089
option 2 , dist: 48.76891877631334
option 3 , dist: 55.37156532687412
option 4 , dist: 53.76891877631334
option 5 , dist: 57.00171113960877
option 6 , dist: 57.18566464254555
option 7 , dist: 46.03210241419826
option 8 , dist: 47.66224822693291
option 9 , dist: 54.264894777493694
option 10 , dist: 53.51110602872902
option 11 , dist: 52.47829472399614
option 12 , dist: 50.09436016249681
option 13 , dist: 52.14209257240916
option 14 , dist: 58.77223838514381
option 15 , dist: 55.558838438641374
option 16 , dist: 59.62109618693992
option 17 , dist: 53.95619188808058
option 18 , dist: 51.388303823644485
option 19 , dist: 50.75836301562248
option 20 , dist: 55.75836301562248
option 21 , dist: 47.34161714939028
option 22 , dist: 53.19047495118639
option 23 , dist: 47.525570652327055
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option 25 , dist: 55.06056504188655
option 26 , dist: 53.27396498838899
option 27 , dist: 61.17055520009745
option 28 , dist: 59.56790864953667
option 29 , dist: 56.37007977707857
option 30 , dist: 56.55403328001535
option 31 , dist: 51.83109228742159
option 32 , dist: 47.03061686440271
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option 35 , dist: 53.140607022613615
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option 37 , dist: 56.64713878448482
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option 39 , dist: 53.633263414963494
option 40 , dist: 58.089969887798055
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option 44 , dist: 61.55735288884581
option 45 , dist: 58.27728459721946
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option 48 , dist: 58.41060096534067
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option 50 , dist: 53.558131222077336
option 51 , dist: 56.93130501817316
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option 54 , dist: 49.74689503365495
option 55 , dist: 53.22192907049037
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option 120 , dist: 46.555518829810886
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option 122 , dist: 53.45937163550996
option 123 , dist: 60.062018186070745
option 124 , dist: 58.45937163550996
option 125 , dist: 61.692163998805384
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option 129 , dist: 60.34618441975908
option 130 , dist: 59.59239567099441
option 131 , dist: 58.55958436626153
option 132 , dist: 56.1756498047622
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option 40087 , dist: 51.30760664941502
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option 40090 , dist: 51.51664872683006
option 40091 , dist: 57.59793836909546
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option 40095 , dist: 49.94930171513408
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option 40098 , dist: 48.890516207181456
option 40099 , dist: 46.38473493349903
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option 40101 , dist: 48.7914659619479
option 40102 , dist: 48.7914659619479
option 40103 , dist: 44.78124413154798
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option 40116 , dist: 51.92798540934268
option 40117 , dist: 64.53563756947513
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option 40120 , dist: 51.82893516410913
option 40121 , dist: 56.96084895744016
option 40122 , dist: 56.96084895744016
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option 40126 , dist: 55.60254402315921
option 40127 , dist: 60.73445781649025
option 40128 , dist: 54.554117928991296
option 40129 , dist: 63.14480078640636
option 40130 , dist: 63.3538428638214
option 40131 , dist: 66.8193594002229
option 40132 , dist: 63.3538428638214
option 40133 , dist: 63.25479261858784
option 40134 , dist: 59.58023400477131
option 40135 , dist: 58.111937238308876
option 40136 , dist: 54.54737045667384
option 40137 , dist: 58.01288699307533
option 40138 , dist: 50.43809838104036
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option 40140 , dist: 54.21170724009045
option 40141 , dist: 61.786495852125405
option 40142 , dist: 58.22192907049037
option 40143 , dist: 58.01288699307533
option 40144 , dist: 54.11265699485689
option 40145 , dist: 54.54737045667383
option 40146 , dist: 54.21170724009045
option 40147 , dist: 60.628660098939235
option 40148 , dist: 60.628660098939235
option 40149 , dist: 64.4022689579893
option 40150 , dist: 60.29299688235584
option 40151 , dist: 60.72771034417278
option 40152 , dist: 56.61843826853931
option 40153 , dist: 59.50277402137765
option 40154 , dist: 61.782883910658164
option 40155 , dist: 62.12890654102626
option 40156 , dist: 64.74467964689018
option 40157 , dist: 55.60254402315922
option 40158 , dist: 55.93820723974261
option 40159 , dist: 64.53563756947513
option 40160 , dist: 58.009275051608086
option 40161 , dist: 58.355297681976175
option 40162 , dist: 51.82893516410913
option 40163 , dist: 60.63540757125669
option 40164 , dist: 60.63540757125669
option 40165 , dist: 62.12890654102626
option 40166 , dist: 58.56433975939122
option 40167 , dist: 53.3224341338787
option 40168 , dist: 49.422204135660266
option 40169 , dist: 55.93820723974261
option 40170 , dist: 55.60254402315921
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option 40172 , dist: 54.88978114557469
option 40173 , dist: 60.73445781649025
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option 40194 , dist: 52.11339205646365
option 40195 , dist: 52.21244230169721
option 40196 , dist: 55.174238037929214
option 40197 , dist: 57.24530584979469
option 40198 , dist: 51.06496596229574
option 40199 , dist: 55.174238037929214
option 40200 , dist: 46.03210241419826
option 40201 , dist: 54.171291935674795
option 40202 , dist: 59.07078687228646
option 40203 , dist: 58.86174479487142
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option 40206 , dist: 56.45140182495531
option 40207 , dist: 59.204155483772276
option 40208 , dist: 59.41319756118732
option 40209 , dist: 59.204155483772276
option 40210 , dist: 59.41319756118732
option 40211 , dist: 64.10365042038394
option 40212 , dist: 64.10365042038394
option 40213 , dist: 58.86174479487142
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option 40216 , dist: 59.07078687228646
option 40217 , dist: 56.45140182495531
option 40218 , dist: 59.07078687228646
option 40219 , dist: 47.23359273529513
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option 40223 , dist: 49.30466054716061
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option 40225 , dist: 62.97776434282236
option 40226 , dist: 67.87725927943403
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option 40230 , dist: 53.078269406210694
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option 40232 , dist: 56.04006514244269
option 40233 , dist: 50.79815951693018
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option 40236 , dist: 58.73512365570308
option 40237 , dist: 67.66821720201898
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option 40239 , dist: 55.83102306502765
option 40240 , dist: 51.58838237790837
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option 40255 , dist: 60.35163182317374
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option 40263 , dist: 53.20489054537904
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option 40266 , dist: 56.45140182495531
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option 40269 , dist: 65.25112675978541
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option 40305 , dist: 59.697654453541844
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option 40317 , dist: 61.76872226540732
option 40318 , dist: 55.58838237790837
option 40319 , dist: 59.697654453541844
option 40320 , dist: 50.55551882981089

In [20]:
all_options.sort(key=lambda x: x[1])

print("shortest route:", all_options[0][0])
print("distance:", all_options[0][1])


shortest route: ((12, 3), (10, 5), (10, 10), (10, 11), (5, 10), (3, 7), (3, 3), (0, 0))
distance: 25.775638600922246
  • Print the standard deviation of each row in a numpy array
  • Print only the values greater than 90 in a numpy array
  • From a numpy array display the values in each row in a seperate plot (the subplots method may be useful)

In [31]:
import numpy as np
np.random.seed(0)
a = np.random.randint(0, 100, size=(10,20))

print(a)
print(a.std(axis=1))
print(a[a>90])


[[44 47 64 67 67  9 83 21 36 87 70 88 88 12 58 65 39 87 46 88]
 [81 37 25 77 72  9 20 80 69 79 47 64 82 99 88 49 29 19 19 14]
 [39 32 65  9 57 32 31 74 23 35 75 55 28 34  0  0 36 53  5 38]
 [17 79  4 42 58 31  1 65 41 57 35 11 46 82 91  0 14 99 53 12]
 [42 84 75 68  6 68 47  3 76 52 78 15 20 99 58 23 79 13 85 48]
 [49 69 41 35 64 95 69 94  0 50 36 34 48 93  3 98 42 77 21 73]
 [ 0 10 43 58 23 59  2 98 62 35 94 67 82 46 99 20 81 50 27 14]
 [41 58 65 36 10 86 43 11  2 51 80 32 54  0 38 19 46 42 56 60]
 [77 30 24  2  3 94 98 13 40 72 19 95 72 26 66 52 67 61 14 96]
 [ 4 67 11 86 77 75 56 16 24 29 21 25 80 60 61 83 33 32 70 85]]
[ 25.08804496  28.47011591  21.7795202   30.07972739  28.97667165
  28.50697283  31.07008207  23.401923    32.10681392  27.20087315]
[99 91 99 99 95 94 93 98 98 94 99 94 98 95 96]

In [36]:
fig, axes = plt.subplots(5,2, figsize=(16,12)) 
for i,ax in zip(range(a.shape[0]), axes.flatten()):
    print(ax)
    ax.plot(a[i])
plt.show()


Axes(0.125,0.766379;0.352273x0.133621)
Axes(0.547727,0.766379;0.352273x0.133621)
Axes(0.125,0.606034;0.352273x0.133621)
Axes(0.547727,0.606034;0.352273x0.133621)
Axes(0.125,0.44569;0.352273x0.133621)
Axes(0.547727,0.44569;0.352273x0.133621)
Axes(0.125,0.285345;0.352273x0.133621)
Axes(0.547727,0.285345;0.352273x0.133621)
Axes(0.125,0.125;0.352273x0.133621)
Axes(0.547727,0.125;0.352273x0.133621)

In [35]:
print