chore(i8n,learn): processed translations

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---
id: 5900f4f11000cf542c510003
title: 问题387Harshad数字
title: 'Problem 387: Harshad Numbers'
challengeType: 5
videoUrl: ''
forumTopicId: 302051
dashedName: problem-387-harshad-numbers
---
# --description--
HarshadNiven数字是可以被其数字之和整除的数字。 201是一个Harshad数因为它可以被3整数它的数字之和。当我们截断201的最后一个数字时我们得到20这是一个Harshad数。当我们截断20的最后一位数时我们得到2这也是一个Harshad数。让我们调用一个Harshad数字在递归截断最后一个数字的同时总是会产生一个Harshad数字一个正可截断的Harshad数字。
A Harshad or Niven number is a number that is divisible by the sum of its digits.
另外201/3 = 67这是素数。让我们称一个Harshad数当它除以它的数字之和时得到一个强Harshad数的素数。
201 is a Harshad number because it is divisible by 3 (the sum of its digits.)
现在取2011年的数字。当我们截断它的最后一位数时我们得到201一个强大的Harshad数也是可以截断的。让我们称这样的素数强大正确的可截断的哈尔沙德素数。
When we truncate the last digit from 201, we get 20, which is a Harshad number.
你得到的是强度小可截断的Harshad素数小于10000的总和是90619。
When we truncate the last digit from 20, we get 2, which is also a Harshad number.
找到小于1014的强可可截断的Harshad素数的总和。
Let's call a Harshad number that, while recursively truncating the last digit, always results in a Harshad number a right truncatable Harshad number.
Also: 201/3=67 which is prime. Let's call a Harshad number that, when divided by the sum of its digits, results in a prime a strong Harshad number.
Now take the number 2011 which is prime. When we truncate the last digit from it we get 201, a strong Harshad number that is also right truncatable. Let's call such primes strong, right truncatable Harshad primes.
You are given that the sum of the strong, right truncatable Harshad primes less than 10000 is 90619.
Find the sum of the strong, right truncatable Harshad primes less than 1014.
# --hints--
`euler387()`应该返回696067597313468
`euler387()` should return 696067597313468.
```js
assert.strictEqual(euler387(), 696067597313468);