Udacity Android Learning Note: Lesson 4 Part A/titer1/archimedes of dry Goods shop choresSource: Https://code.csdn.net/titer1Contact: 13,073,161,968Disclaimer: This document is licensed under the following protocols: Free reprint-Non-commercial-non-derivative-retention Attribution | Creative Commons by-nc-nd 3.0, reproduced please specify the author and source.Tips:https://code.csdn.net/titer1/pat_aha/blob/master/markdown/android/SQL lesson4a-15课开始,之前
Udacity-android Study Notes: lesson 2, udacityandroidUdacity android lesson 2 Study Notes
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Udacity Android Learning Note: Lesson 4 Part B/titer1/archimedes of dry Goods shop choresSource: Https://code.csdn.net/titer1Contact: 13,073,161,968Disclaimer: This document is licensed under the following agreement: Free reprint-Non-commercial-non-derivative-retention Attribution | Creative Commons by-nc-nd 3.0, reproduced please specify the author and source.Tips:https://code.csdn.net/titer1/pat_aha/blob/master/markdown/android/4b,后期将拆分为4大小节强烈建议保留自己
Udacity Android Practice Note: Lesson 4 Part A/titer1/archimedes of dry Goods shop choresSource: Https://code.csdn.net/titer1Contact: 13,073,161,968 (SMS Best)Disclaimer: This document is licensed under the following protocols: Free reprint-Non-commercial-non-derivative-retention Attribution | Creative Commons by-nc-nd 3.0, reproduced please specify the author and source.Tips:https://code.csdn.net/titer1/pat_aha/blob/master/markdown/android/PrefaceThi
Udacity Android Practice Note: Lesson 4 Part B/titer1/archimedes of dry Goods shop choresSource: Https://code.csdn.net/titer1Contact: 13,073,161,968 (SMS Best)Disclaimer: This document is licensed under the following protocols: Free reprint-Non-commercial-non-derivative-retention Attribution | Creative Commons by-nc-nd 3.0. Reprint please indicate the author and source.Tips:https://code.csdn.net/titer1/pat_aha/blob/master/markdown/android/Summary
1. Why add pooling (pooling) to the convolutional networkIf you only use convolutional operations to reduce the size of the feature map, you will lose a lot of information. So think of a way to reduce the volume of stride, leaving most of the information, through pooling to reduce the size of feature map.Advantages of pooling:1. Pooled operation does not increase parameters2. Experimental results show that the model with pooling is more accurateDisadvantages of pooling:1. Because the stride of t
Udacity android Practice Notes: lesson 4 part B, udacityandroidUdacity android Practice Notes: lesson 4 part B
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Udacity android Practice Notes: lesson 4 part a, udacityandroidUdacity android Practice Notes: lesson 4 part
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Another autumn September, a group of crying, laughed, proud, frustrated students through the "Black June" purgatory, to the long-awaited university gate ....
A college dream driven US 10 years bided, bitter ah bitter, tired, tired, everything is for college. When I was in elementary school, I felt very remote at college. And when the high school feels close to college, there's a pair of college-hungry eyes.
Although the dream of pursuing a
This letter is from1949a (a letter from Professor Peking University to students).
Liu Ping, Liu zizhen, and other students:
You have gradually understood the significance of the University. It is not only a school for cultivating children, but also a place for training skills for future generations. It is not only an organization for instructors to teach human principles and social ideals, but also a scien
Today, with the development of computer technology, computer application technology is a hard indicator to measure the informatization technology of a country. Why can foreign computer talents reach such a high level in terms of technology? Are we really inferior to others? Is there a problem with our education system? Or why does it restrict our technical learning? Is everything worth thinking about? Now I will talk about my views from the perspective of a training institution.
In China, the
My Sina Weibo:Http://weibo.com/freshairbrucewoo.
You are welcome to exchange ideas and improve your technology together.
I finally made up my mind to write a little bit about it technology I learned during my college years. I had been thinking about IT technology life for a long time ago. Why have you always wanted to write this series of blogs? During college life, I changed too much. The biggest reason for changing myself was that I was lucky enough to read my computer Major that I was mos
From: http://kinslover.info/%E4%B8%8D%E8%83%BD%E8%86%9C%E6%8B%9C%E6%9B%B4%E5%A4%9A/
There are always many aspects of life.
A vulgar word is: reading a thousand books is a thousand miles. The goal is to broaden your horizons and thinking. Due to my unfortunate failure to reverse my thinking, it was a waste of time at the Hong Kong University in the past six months and I failed to understand the culture and values at the core of Hong Kong and its large
Today, came to a new university, is I completely feel the incredible university, the environment is too good! Here have a good learning environment, really want to keep on campus learning, but only here to stay for a year! Since it is a receiver, it is necessary to look at the relevant books, and then C + + and other related courses may only be selective learning, this estimate is not the focus of the futur
Recently, I read the new book "The Road of the university" by Wu. In this book, the author of the daughter chose the University as an "opportunity" to systematically study the European and American many world-class universities, and personally accompanied her daughter visited some well-known institutions. As always, the author will be fluent in writing, beautiful language, Oxford
_ {x \ to 0} \ lim _ {Y \ to 0} f _ {XY} (sx, Ty) \ frac {f_x (\ Theta X, 0)} {f_x (sx, 0 )} \ =\ LiM _ {x \ to 0} \ frac {1} {x} \ lim _ {Y \ to 0} f _ {XY} (0, 0 ), \ quad \ sex {F _ {XY} \ mbox {continuous at origin }}. \ EEA \ eeex $
8 ($ 20' $) known pairs real number $ n \ geq 2 $, formula $ \ Bex \ sum _ {P \ Leq n} \ frac {\ ln p} {p} = \ ln n + O (1 ), \ EEx $ the sum is the sum of all prime numbers not greater than $ N $ p $. verification: $ \ Bex \ sum _ {P \ Leq n} \ frac {1} {p}
\ lm_n (). \ EEx $
32. set $ A and B $ to level $ M $ and level $ N $ matrices respectively. test evidence: $ A, B $ a matrix equation $ AX = XB $ only has zero solutions.
33. Test Certificate: $ N $ level matrix $ X, Y $ makes $ XY-YX = e $.
34. if $ A (t) = (a _ {IJ} (t) $ is set, each $ A _ {IJ} (t) $ is bootable. test certificate: $ \ Bex \ frac {\ RD} {\ RD t} | A (t) | = | A (t) | \ cdot \ tr \ SEZ {A ^ {-1} (t) \ cdot \ frac {\ RD a (t) }{\ rd T }}. \ EEx $
35. set $ N $ level antisy
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