jpoler

Keybase proof

I hereby claim:

• I am jpoler on github.
• I am panoptijon (https://keybase.io/panoptijon) on keybase.
• I have a public key ASALE6iJxJg70brYfYnVqGfzENhPPBfd7OLYz2T6k_CDwgo

To claim this, I am signing this object:

jpoler

def dp(subjects, maxWork):
    m = [[(0,[]) for _ in range(maxWork + 1)] for _ in range(len(subjects) + 1)]

    name_list = subjects.keys()
    works = [i[WORK] for i in subjects.values()]
    vals = [i[VALUE] for i in subjects.values()]

    for	s in range(len(subjects)+1):
        for w in range(maxWork+1):
            if s == 0 or w == 0:

jpoler

(ns clojechosrv.core
    (:import (java.io File FileInputStream InputStreamReader BufferedReader
                      BufferedWriter OutputStreamWriter FileOutputStream)
             (java.net ServerSocket)))

(require '[clojure.string :as str])

(defn sock-write [writer msg]
  (let [line (str msg "\r\n")]
  (. writer write line 0 (count line))))

jpoler

from collections import deque
from itertools import islice
import pdb

NON_INCREASING = -1
NON_DECREASING = 1

def summation(x):
    return (x * (x -1))/2

jpoler

"""
This is the solution for the Sorted Set problem in Quora Haqaton, held on december 2014.
https://www.hackerrank.com/quora-haqathon
"""
import socket
import sys
import os
import threading
from struct import unpack, pack
from operator import itemgetter

jpoler

from heapq import heappush, heappop

class StreamScore(object):

    def __init__(self, stream, key, value):
        self.stream = stream
        self.key = key
        self.value = value

    def __lt__(self, other):

jpoler

//UVa problem 10278 "Fire Stations" C++ solution by @browserapps and @jdp5087

/* to test:
g++ UVa10278.cpp -o UVa10278
cat test-case | ./UVa10278
*/

#include <iostream>
#include <limits>

jpoler

	### Code CracklePop ###

	### I have been learning assembly recently
	### and this project was a good fit for my skill level
	### to assemble on linux, please use:
	### as code_crackle_pop.S -o crackle.o
	### ld crackle.o -o crackle
	### and run the program with:
	### ./crackle

jpoler

;; range function [start, stop)
(define (range start stop)
  (define (iter start stop seq)
    (if (= stop start)
	(cons start seq)
	(iter start (- stop 1) (cons stop seq))))
  (iter start (- stop 1) '()))

(define (divides? divisor dividend)
  (= (remainder dividend divisor) 0))