Hi Ren,
I have read your paper and encountered some questions.
1.What's the winning condition in one auction?
it confused me that your paper gives a winning condition as z<b,
![image](https://user-images.githubusercontent.com/6019006/58218980-aec1f500-7d3b-11e9-8377-a4fbf5b7438d.png)
while you give uncensored condition $z \le b$ in README.
![image](https://user-images.githubusercontent.com/6019006/58219077-23952f00-7d3c-11e9-9b04-83ba992a0773.png)
and I also found an interesting statement about this dataset in a previous published paper
![image](https://user-images.githubusercontent.com/6019006/58219197-8b4b7a00-7d3c-11e9-9e2c-c8b25dd7b58a.png)
so could an advertiser win this auction with z equals b ?
I assume not for now.
2.What does h denotes in your paper ?
the defination in the paper is attached here
![image](https://user-images.githubusercontent.com/6019006/58219491-bda9a700-7d3d-11e9-9362-40659a3fb4bd.png)
so let's take h as 'the just winning probability given z>=b_{l-1}'.
but if z is in V_{l} = (bl ,bl+1] , it means z>bl , then how could we win by b_{l}?
since z need to be at least no greater than b could the advertiser win, I will give my understanding of h
![image](https://user-images.githubusercontent.com/6019006/58219667-5a6c4480-7d3e-11e9-8ad1-109a7024d984.png)
and if you would confirm that one cannot win with z==b , I believe the defination of V_{l} should be [bl,bl+1).
Only in this way can you get the equation h_{l} = Pr(z \in V_{l-1} | z \ge b_{l-1}).
![image](https://user-images.githubusercontent.com/6019006/58220750-ac16ce00-7d42-11e9-934a-257eecc02ac7.png)
3.What's the exact meaning of each h produced by RNN Cell?
after the second question, I'm trapped by a even more bigger one reading your code.
Assume that we still have h as the just winning probability given z>=b_{l-1}, which should be consistent both in your paper and code.
by the code below you prod all 'h's tegother , which is unreasonble.
survival_rate_last_one = tf.reduce_prod(x[0:bid_len])
anlp_rate_last_one = tf.reduce_prod(x[0:market_len + 1])
anlp_rate_last_two = tf.reduce_prod(x[0:market_len])
this enlights me that output of RNN maynot be the 'h' in your paper.
instead it looks like the losing probability at b_{l} given z>=b_{l-1} ,not winning , i.e. the survival rate at b_{l}
so I wonder whether you have given a reverse defination in the paper about h?
if not, what's the output of RNN stand for?
thanks