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| users_name3 =[user['name'] for user in Users if user['name'][0]=="A"] | |
| print(users_name3) #>>> ['Ahmed', 'Aziz'] |
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| Users= [ | |
| {'id' : 0, 'name' : 'Ahmed', 'salary' : 1200}, | |
| {'id' : 1, 'name' : 'Aziz', 'salary' : 1800}, | |
| {'id' : 2, 'name' : 'Khelifi', 'salary' : 820} | |
| ] | |
| #conventional syntax: | |
| users_name=[] | |
| for user in Users: | |
| users_name.append(user['name']) |
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| L= [0,1,2,3,4,5,6,7,8,9] | |
| def condition(x): | |
| return x>4 | |
| L2 = list(filter(condition,L)) | |
| # >>> [5, 6, 7, 8, 9] | |
| L3 = list(filter(lambda x : x > 4 , L )) | |
| # >>> [5, 6, 7, 8, 9] | |
| import numpy as np |
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| def add_def(x,y): | |
| return x+y | |
| add_lambda = lambda x,y : x+y | |
| add_def(5,3) # >>> 8 | |
| add_lambda(5,3) # >>> 8 |
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| def maxi(a,b): | |
| return max(a,b) | |
| print(maxi(1,2)) | |
| print(maxi(1,a)) #>> NameError: name 'a' is not defined |
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| def maxi(a,b): | |
| return max(a,b) | |
| import pdb | |
| pdb.set_trace() | |
| print(maxi(1,2)) | |
| print(maxi(1,a)) |
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| $$ | |
| \frac{arg 1}{arg 2} \\ | |
| x^2\\ | |
| e^{i\pi}\\ | |
| A_i\\ | |
| B_{ij}\\ | |
| \sqrt[n]{arg} | |
| $$ |
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| #Other Symbols | |
| ## Angles: | |
| Left angle : $\langle$ | |
| Right angle : $\rangle$ | |
| Angle between two vectors u and v : $\langle \vec{u},\vec{v}\rangle$ | |
| $$ \vec{AB} \, \cdot \, \vec{CD} =0 \Rightarrow \vec{AB} \, \perp\, \vec{CD}$$ |
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| $$ | |
| \sin(-\alpha)=-\sin(\alpha)\\ | |
| \arccos(x)=\arcsin(u)\\ | |
| \log_n(n)=1\\ | |
| \tan(x) = \frac{\sin(x)}{\cos(x)} | |
| $$ |
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| Given : $\pi = 3.14$ , $\alpha = \frac{3\pi}{4}\, rad$ | |
| $$ | |
| \omega = 2\pi f \\ | |
| f = \frac{c}{\lambda}\\ | |
| \lambda_0=\theta^2+\delta\\ | |
| \Delta\lambda = \frac{1}{\lambda^2} | |
| $$ |