সেখানে মাত্র 1 হতে পারে!


44

nসংখ্যার সমান একটি অভিব্যক্তি উত্পন্ন করার জন্য আপনার কাজটি ইতিবাচক পূর্ণসংখ্যার দেওয়া হয় n

ধরাটি হ'ল: আপনাকে কেবলমাত্র 1আউটপুটটিতে নম্বরটি মঞ্জুরি দিয়েছি।

আপনার নিষ্পত্তি অপারেটরগুলি হলেন:

  • +, -, *এবং/
    • /ভাসমান-পয়েন্ট বিভাগ (তাই 5/2 = 2.5)।
  • sqrt(হিসাবে s)
  • ceilএবং floor( যথাক্রমে cএবং fযথাক্রমে)
  • ! (গৌণিক)
    • ঘটনাচক্রে, এই ক্ষেত্রে, শুধুমাত্র ইতিবাচক পূর্ণসংখ্যার জন্য কাজ করে।

আপনি 1একসাথে স্ট্যাক করার অনুমতি দেওয়া হয় , সুতরাং 11আউটপুট মধ্যে মত কিছু গ্রহণযোগ্য। তবে, তারা সংখ্যার একই সংখ্যার হিসাবে গণনা করে 1(সুতরাং 112'র হিসাবে গণনা করা হয় 1)।

আপনাকে আউটপুটগুলিতেও বন্ধনী অন্তর্ভুক্ত করতে হবে, যাতে আউটপুটটির এক্সপ্রেশনটি যখন অপারেশনের ক্রমের মাধ্যমে কার্যকর হয় তখন ফলাফলটি ইনপুট দেয়। যদিও তারা অপারেশন হিসাবে গণনা করে না।

উদাহরণ:

  • ইনপুট = 24, একটি সম্ভাব্য আউটপুট = (1+1+1+1)!
  • ইনপুট = 11, একটি সম্ভাব্য আউটপুট = 11
  • ইনপুট = 5, একটি সম্ভাব্য আউটপুট = c(s((1+1+1+1)!))
    • বর্গমূল এর সিলিং 24হয় 5

নিয়মাবলী:

  • আপনি নিশ্চিত হয় যে ইনপুট একটি ধনাত্মক পূর্ণসংখ্যা থেকে 1থেকে 2^31-1
  • আপনার প্রোগ্রামটি অবশ্যই কোনও ধনাত্মক পূর্ণসংখ্যার জন্য কাজ করা উচিত 2^31-1, এমনকি যদি সেগুলি পরীক্ষা না করা হয়।
  • আপনার প্রোগ্রামটি অবশ্যই 1 ঘন্টার মধ্যে সমস্ত সংখ্যার আউটপুট প্রক্রিয়াজাতকরণ শেষ করবে।
  • প্রোগ্রামটির প্রতিটি রানের ফলাফলগুলি অবশ্যই একই হতে হবে - এছাড়াও, কোনও বীজ নেই।
  • সর্বাধিক 10 সংখ্যাগত মানের জন্য আপনাকে এক্সপ্রেশনটিকে হার্ডকোড করার অনুমতি দেওয়া হয়েছে।
  • আউটপুটে (কোথাও s(some negative number)) কোথাও আপনার কল্পিত সংখ্যা থাকার অনুমতি নেই ।
  • এডিট বা এড (তাই না বা না ) এমনকি আপনার আউটপুটে কোথাও কোথাও থেকে বড় 2^31-1বা ছোট সংখ্যা রাখার অনুমতি নেই ।-2^31+1sqrt/(((1+1+1)!)!)!((1+1+1+1)!)!

নম্বর সেট:

945536, 16878234, 32608778, 42017515, 48950830, 51483452, 52970263, 54278649, 63636656, 78817406, 89918907, 90757642, 95364861, 102706605, 113965374, 122448605, 126594161, 148064959, 150735075, 154382918, 172057472, 192280850, 194713795, 207721209, 220946392, 225230299, 227043979, 241011012, 248906099, 249796314, 250546528, 258452706, 276862988, 277140688, 280158490, 286074562, 308946627, 310972897, 322612091, 324445400, 336060042, 346729632, 349428326, 352769482, 363039453, 363851029, 392168304, 401975104, 407890409, 407971913, 425780757, 459441559, 465592122, 475898732, 482826596, 484263150, 506235403, 548951531, 554295842, 580536366, 587051904, 588265985, 588298051, 590968352, 601194306, 607771869, 618578932, 626776380, 667919873, 681786366, 689854904, 692055400, 697665495, 711608194, 734027104, 750869335, 757710567, 759967747, 777616154, 830071127, 833809927, 835873060, 836438554, 836945593, 863728236, 864158514, 871273503, 881615667, 891619600, 897181691, 918159061, 920521050, 924502226, 929983535, 943162304, 950210939, 950214176, 962610357, 974842859, 988572832

(এগুলি 1 থেকে 1 বিলিয়ন পর্যন্ত 100 টি এলোমেলো সংখ্যা))

স্কোরিং সিস্টেম:

আপনার স্কোর যেমন নির্ধারিত হয়:

  • আপনার প্রোগ্রামটি সেটটিতে এলোমেলো সংখ্যার বিরুদ্ধে পরীক্ষা করা হবে।
    • আপনাকে অবশ্যই সেটের এলোমেলো সংখ্যা ব্যবহার করে উত্পন্ন আউটপুট সরবরাহ করতে হবে (হয় আপনার উত্তরের ভিতরে বা পেস্টবিনের লিঙ্ক হিসাবে)।
  • আপনার তখন দুটি "স্কোর" রয়েছে: একটি প্রাথমিক স্কোর এবং একটি মাধ্যমিক স্কোর।
    • আপনার প্রাথমিক স্কোর হয় (no. of 1's in output)*(no. of operators in output)। আপনার প্রাথমিক স্কোর যদি সর্বনিম্ন হয় তবে আপনি জয়ী হন।
    • আপনার গৌণ স্কোরটি আপনার আপলোডের সময়, জিএমটিতে এবং 24 ঘন্টা সময়। সুতরাং, আপনি যদি 12 শে সেপ্টেম্বর, 00:00 GMT এ আপনার প্রোগ্রামটি আপলোড করেন তবে আপনার স্কোরটি 12/09/2016, 00:00( DD/MM/YYYY HH:MMআপনার ফর্ম্যাটের জন্য ব্যবহার করুন)।

আপনার স্কোরটি এর মতো প্রদর্শন করুন:

(language name)
Primary Score = (primary score)
Secondary Score = (secondary score)
(no. of 1's) `1`'s, (no. of operators) operators

বন্ধনীর সমস্ত জিনিস যথাক্রমে আপনার ভাষার নাম, প্রাথমিক স্কোর এবং মাধ্যমিক স্কোর দিয়ে প্রতিস্থাপন করুন।

বর্তমান বিজয়ী:

বর্তমান বিজয়ী হলেন @ ক্রিস জেফারসন, যার প্রাথমিক স্কোর রয়েছে 3,810,660


6
পরামর্শ একটি নিয়ম, কিন্তু এই কেন টাই ঊর্মিভঙ্গ যেমন গলফ সমস্যাযুক্ত জন্য একটি প্রশংসনীয় ভাল যুক্তি। দুঃখিত, আমি এটি স্যান্ডবক্সে খুঁজে
পাইনি

2
সম্পর্কিত গণিত.এসই প্রশ্ন
xnor

3
আমি ট্রাইকোপ্লেক্সের সাথে একমত যে টাইব্রেকারটি তার স্বল্পতম স্কোরের উত্তরের উত্তর হওয়া উচিত।
ETH প্রোডাকশনস

1
@ জোনাথান অ্যালান প্যারেন্টেসিস অপারেশন নয়, তবে প্রয়োজনীয়।
ক্লিমেজিক

1
আপনি উত্তরগুলির ইতিহাসটি সন্ধান করতে পারেন এবং দেখতে পারেন কোনটি প্রথমে তার চূড়ান্ত স্কোর এ পৌঁছেছে।
ETH প্রোডাকশনগুলি

উত্তর:


25

সি ++ 11

আরও ছোট আপডেট: আরও কম সংযুক্তি করুন এবং A * B + C ফর্মের সমস্ত সংখ্যা চেষ্টা করুন। আমি বিশ্বাস করি যে, সময় সীমা মধ্যে, এই মোটামুটি অনুকূল পাসে হবে অভিমানী আপনি শুধুমাত্র ব্যবহার +, *এবং !। আমি অন্য অপারেটরদের আমার চেয়ে বেশি সময় দিয়ে লোকের কাছে ছেড়ে দিই!

ছোট আপডেট: 11 .... 111 এর মতো ফ্যাক্টরিয়াল এবং সংখ্যা ব্যবহার করার জন্য আরও বেশি চেষ্টা করুন Try এছাড়াও স্থির ত্রুটি যে আমি !আমার ব্যয় গণনা করছি না

নতুন ফলাফল:

প্রাথমিক স্কোর = 3,810,660

মাধ্যমিক স্কোর = 12/09/2016 20:00

2532 1গুলি, 1505 অপারেটর।

বিভিন্ন কৌশল একসাথে রাখা। আমার প্রোগ্রামটি 111..111 ফর্মের সমস্ত ফ্যাক্টরিওলাল এবং সংখ্যার জন্য সংক্ষিপ্ততম প্রোগ্রামটি সেট করে শুরু হবে (আমি মনে করি না যে এটি হার্ড-ওয়্যারিংয়ের নিয়মের কলুষিত হয়, কারণ এই সংখ্যাগুলি তৈরি করার জন্য এটি সবচেয়ে সংক্ষিপ্ততম উপায় I আমার কোড তাই আমি চাইলে আমার গতিশীল প্রোগ্রামিংয়ে এই নিদর্শনগুলি পরীক্ষা করে দেখি)। তারপরে বিভিন্ন রূপের চেষ্টা করে আংশিক গতিশীল প্রোগ্রামিং পদ্ধতিটি করুন:

  • এ + বি
  • ক * বি + সি
  • একজন! + বি
  • 11 .... 11 + বি

দুর্ভাগ্যক্রমে আমি কোনও সংখ্যার পচন করার সমস্ত উপায় চেষ্টা করতে পারি না, তাই আমি কেবলমাত্র নিকটতম সংখ্যার জন্য A + B এর জন্য, A / 2 এর নিকটবর্তী জিনিসগুলি চেষ্টা করতে এবং 11 * 11 এবং এ * বি + এর জন্য চয়ন করি fact সি হিসাবে চেষ্টা খুব ছোট হিসাবে।

কিছুটা চেষ্টা করার জন্য এটি কিছুটা বাড়িয়ে দেওয়া সহজ হবে, কখনও কখনও কিছুটা (বিশেষত এ * বি - সি) ওভারশুট করার চেষ্টা করে, তবে আমি কেবল বাড়ানোর চেষ্টা করতে পছন্দ করি।

এছাড়াও, অপ্টিমাইজেশন শর্তটি অনুকূল করা খুব কঠিন (আমি এটি পছন্দ করি না!) কারণ নীতিগতভাবে আপনি বিচ্ছিন্ন প্রতিটি সংখ্যার জন্য 'সেরা' মান নিয়ে আসতে পারবেন না, আপনাকে বিশ্বব্যাপী আপনার উত্তরগুলির সেটটি বিবেচনা করতে হবে (যা আমি করার ইচ্ছা করি না)।

সতর্কতা: এই প্রোগ্রামটির জন্য একটি -৪-বিট মেশিনের প্রয়োজন, এবং প্রায় 10 গিগাবাইট মেমরির (যেহেতু আমি অক্ষমতার সাথে সমস্ত আংশিক-গণিত ফলাফলের জন্য একটি দৈত্য অ্যারে তৈরি করি)।

কার্যক্রম:

#include <algorithm>
#include <vector>
#include <string>
#include <assert.h>
#include <iostream>
#include <cmath>

std::vector<int> numints;
std::vector<int> numops;
std::vector<std::string> strings;


void fill_all_ones(long maxval)
{
    int val = 1;
    int len = 1;
    std::string name = "1";
    while(val < maxval) {
        val = val * 10 + 1;
        len++;
        name = name + "1";
        numints[val] = len;
        strings[val] = name;
    }
}


void get_best_for_next_full(long i);
// let's just assume this is the best way to make factorials
void fill_all_factorials(long maxval)
{
    // skip 1 and 2
    long result = 6;
    long val = 3;
    while(result < maxval) {
        get_best_for_next_full(val);
        strings[result] = "(" + strings[val] + ")!";
        numints[result] = numints[val];
        numops[result] = numops[val] + 1;
        val++;
        result = result * val;
    }
}

long get_nearest_all_ones(long i)
{
    int val = 11;
    int prevval = 1;
    while(val < i) {
        prevval = val;
        val = val * 10 + 1;
    }
    return prevval;
}

long get_nearest_factorial(long i)
{
    int val = 6;
    int prevval = 2;
    int step = 3;
    while(val < i) {
        prevval = val;
        step++;
        val = val * step;
    }
    return prevval;
}

int getlen(long i);

void get_best_for_next_full(long i)
{
    if(numints[i] > 0)
        return;

    int best = INT_MAX; // we'll do better than this
    std::string beststring = "invalid2";
    int ones = -1;
    int ops = -1;
    for(long loop = 1; loop <= i/2; loop++)
    {
        int new_val = getlen(loop) + getlen(i - loop);
        if(new_val < best) {
            best = new_val;
            ones = numints[loop] + numints[i - loop];
            beststring = "(" + strings[loop] + "+" + strings[i - loop] + ")";
            ops = numops[loop] + numops[i - loop] + 1;
        }
    }

    for(long loop = 2; loop * loop <= i; loop++)
    {
        long divisor = i / loop;
        long rem = i - loop*divisor;
        assert(rem >= 0);
        int new_val;
        if(rem == 0)
        {
            new_val = getlen(divisor) + getlen(loop);
        }
        else
        {
            new_val = getlen(divisor) + getlen(rem) + getlen(loop);
        }

        if(new_val < best) {
            best = new_val;
            if(rem == 0) {
                ones = numints[divisor] + numints[loop];
                beststring = "(" + strings[divisor] + "*" + strings[loop] + ")";
                ops = numops[divisor] + numops[loop] + 1;
            } else {
                ones = numints[divisor] + numints[loop] + numints[rem];
                beststring = "(" + strings[divisor] + "*" + strings[loop] + "+" + strings[rem] + ")";
                ops = numops[divisor] + numops[loop] + numops[rem] + 2;
            }
        }
    }

    numints[i] = ones;
    strings[i] = beststring;
    numops[i] = ops;
}


void check_divising(const long i, const long loop, long& best, long& ones, std::string& beststring, long& ops);
void check_adding(const long i, const long loop, long& best, long& ones, std::string& beststring, long& ops);

void get_best_for_next_partial(long i)
{
    if(numints[i] > 0)
        return;

    long best = INT_MAX; // we'll do better than this
    long ones = 1;
    std::string beststring = "invalid";
    long ops = 1;

    // Special: Try a nearby all ones
    {
        long loop = get_nearest_all_ones(i);
        check_adding(i, loop, best, ones, beststring, ops);
    }

    // Special: Try nearest factorial
    {
        long loop = get_nearest_factorial(i);
        check_adding(i, loop, best, ones, beststring, ops);
    }

    for(long loop = 2; loop * loop <= i; loop++)
    {
       check_divising(i, loop, best, ones, beststring, ops);
    }


    numints[i] = ones;
    strings[i] = beststring;
    numops[i] = ops;
}

void check_adding(const long i, const long loop, long& best, long& ones, std::string& beststring, long& ops)
{
    int new_val = getlen(loop) + getlen(i - loop);
    if(new_val < best) {
        best = new_val;
        ones = numints[loop] + numints[i - loop];
        beststring = "(" + strings[loop] + "+" + strings[i - loop] + ")";
            ops = numops[loop] + numops[i - loop] + 1;
    }
}

void check_divising(const long i, const long loop, long& best, long& ones, std::string& beststring, long& ops)
{ 
    long divisor = i / loop;
    long rem = i - loop*divisor;
    assert(rem >= 0);
    int new_val;
    if(rem == 0)
    {
        new_val = getlen(divisor) + getlen(loop);
    }
    else
    {
        new_val = getlen(divisor) + getlen(rem) + getlen(loop);
    }

    if(new_val < best) {
        best = new_val;
        if(rem == 0) {
            ones = numints[divisor] + numints[loop];
            beststring = "(" + strings[divisor] + "*" + strings[loop] + ")";
            ops = numops[divisor] + numops[loop] + 1;
        }
        else {
            ones = numints[divisor] + numints[loop] + numints[rem];
            beststring = "(" + strings[divisor] + "*" + strings[loop] + "+" + strings[rem] + ")";
            ops = numops[divisor] + numops[loop] + numops[rem] + 2;
        }
    }
}

long count = 0;
long countops = 0;

const int little_cutoff = 200000;

int getlen(long i)
{
    if(numints[i] == 0) {
        if(i < little_cutoff)
            get_best_for_next_full(i);
        else
            get_best_for_next_partial(i);
    }
    if(numints[i] == 0) {
        std::cout << i << " failure!" << numops[i] << ":" << strings[i] << std::endl;
        exit(1);
    }

    return numints[i] + numops[i];
}

const std::vector<long> vals = {945536, 16878234, 32608778, 42017515, 48950830, 51483452, 52970263, 54278649, 63636656, 78817406, 89918907, 90757642, 95364861, 102706605, 113965374, 122448605, 126594161, 148064959, 150735075, 154382918, 172057472, 192280850, 194713795, 207721209, 220946392, 225230299, 227043979, 241011012, 248906099, 249796314, 250546528, 258452706, 276862988, 277140688, 280158490, 286074562, 308946627, 310972897, 322612091, 324445400, 336060042, 346729632, 349428326, 352769482, 363039453, 363851029, 392168304, 401975104, 407890409, 407971913, 425780757, 459441559, 465592122, 475898732, 482826596, 484263150, 506235403, 548951531, 554295842, 580536366, 587051904, 588265985, 588298051, 590968352, 601194306, 607771869, 618578932, 626776380, 667919873, 681786366, 689854904, 692055400, 697665495, 711608194, 734027104, 750869335, 757710567, 759967747, 777616154, 830071127, 833809927, 835873060, 836438554, 836945593, 863728236, 864158514, 871273503, 881615667, 891619600, 897181691, 918159061, 920521050, 924502226, 929983535, 943162304, 950210939, 950214176, 962610357, 974842859, 988572832};

const long biggest = 988572832;



int main(void)
{
    numints.push_back(2);
    strings.push_back("(1-1)");
    numops.push_back(1);

    numints.push_back(1);
    strings.push_back("1");
    numops.push_back(0);

    numints.push_back(2);
    strings.push_back("(1+1)");
    numops.push_back(1);

    numints.resize(biggest + 1);
    strings.resize(biggest + 1);
    numops.resize(biggest + 1);

    fill_all_ones(biggest);
    fill_all_factorials(biggest);

    for(long i = 0; i < little_cutoff; ++i)
        get_best_for_next_full(i);




    for(long v : vals) {
        get_best_for_next_partial(v);
        std::cout << v << ":" << strings[v] << "\n";
        count += numints[v];
        countops += numops[v];

    }

    std::cout << count << ":" << countops << ":" << count * countops << "\n";

}

ফলাফল:

945536:((1111*(1+(11+11))+(1+1))*((1+11)*(1+(1+1))+1)+1)
16878234:(((1+(1+1111))*(1+(1+(1+111)))+(11+11))*((1+11)*11+1)+(1+1))
32608778:((((((1+(1+1)))!+(111+11111))*(11*11)+111)*(1+11)+1)*(1+1))
42017515:((11)!+((((1+111)*11)*11+1)*((1+11)*(1+11)+11)))
48950830:((((11+11)*(1+11))+(11111*(1+(1+1))))*((1+111)*(1+(1+11))+1)+1)
51483452:(((1+(1+1111))*(1+111)+1)*(11+(((1+11)*11+(1+1))*(1+(1+1))))+111)
52970263:((11+((1111*11+(1+(1+1)))*(1+(1+1))))*(111*(1+(1+11))+1)+11)
54278649:((11)!+(((1+(11+(11+(11+1111))))*111+1)*(1+(1+111))+1))
63636656:((((11+111)*(1+(1+1)))*(1+111)+11)*(1+(111+((((1+(1+1)))!)!*(1+1)))))
78817406:(((((111*(11+11)+1)*(1+1))*(1+111)+111)*(1+11)+1)*(1+11)+(1+1))
89918907:(((111+((1+(1+((1+(1+1)))!)))!)*(1+1))*(1+1111)+((11*11)*(1+(1+1))))
90757642:((1111+((11+11111)*(1+1)))*(111*(11+((1+(1+(1+1))))!)+1)+(1+111))
95364861:((11)!+(((((((11+11)*11)+11111)*111)*11+(1+1))*(1+1))*(1+1)+1))
102706605:(((11)!+(((111+((11*11)*11))*(1+(((1+(1+1)))!)!))*11))*(1+1)+1)
113965374:((((111*(1+(1+(1+11))))*1111+((1+(11+11))*11+1))*11+1)*((1+(1+1)))!)
122448605:(((((1+(1+1)))!)!+((111*11)*11))*((1+(((1+(1+1)))!)!)*(1+11)+1)+(1+1))
126594161:(((((11*11)+(((1+(1+1)))!)!)*(1+111))*(1+11)+1)*(1+111)+1)
148064959:((11)!+(((111*111+(1+11))*111+1)*((1+(1+11))*((1+(1+1)))!+1)+(1+(1+1))))
150735075:(((111*111+(1+1))*(1+1111)+(1+11))*11+(1+((1+(1+1)))!))
154382918:((1111*(1+11)+1)*(((1+(11+(111+111)))*(1+1))+11111)+111)
172057472:((((((1+11)*11)*11+1)*(1+(1+1)))+11111)*(11+11111)+((1+11)*11))
192280850:(((11111*(1+11)+11)*(1+(((1+(1+1)))!)!)+(11+111))*(1+1))
194713795:((11)!+((((111+11111)*(1+(1+(1+111)))+((1+(1+1)))!)*11)*11+1))
207721209:(((111*111)*(1+(11+11))+(1+1))*(1+(1+(11+(((1+(1+1)))!)!)))+(1+(1+(1+1))))
220946392:((11)!+((((1+(1+(1+1111)))*(11+111))*111+11)*(1+11)+(1+(1+(1+1)))))
225230299:((111111111+((111*111+(1+((1+(1+1)))!))*(11+111)+(11+11)))*(1+1)+1)
227043979:((((((11+11)*11)+11111)*(1+(1+1))+1)*1111+(1+(1+1)))*((1+(1+1)))!+1)
241011012:(((11)!+((11)!+((11)!+((11+1111)*((1+111)*((1+(1+1)))!+1)))))*(1+1))
248906099:(((11111+(((((1+(1+1)))!)!*111)*(1+1)))*(1+111)+111)*(1+(1+11)))
249796314:(((11)!+(((((1+(1+1)))!)!+((1+1111)*(1+11)))*(11+111)+111))*((1+(1+1)))!)
250546528:((11)!+(((111*111)*(1+(1+(1+11)))+11)*(111*11)+(1+(11+1111))))
258452706:(((11)!+(((((1+(1+1)))!)!*((1+(1+1)))!+1)*(11+(((1+(1+1)))!)!)))*((1+(1+1)))!)
276862988:(((11+(1111*(1+1)))*(((1+(1+1)))!+1111))*111+(((1+(1+1)))!+11))
277140688:(((111*111+(1+(1+(1+(1+11)))))*(1+1))*(11+(111+11111))+(1+111))
280158490:((11)!+(((1+(111+111111))*(((1+(1+1)))!)!+(1+(1+1)))*(1+(1+1))+1))
286074562:(((11)!+((((11+1111)*(11+11))*(1+1)+1)*(1+(11+1111))))*(1+(1+1))+1)
308946627:((11)!+((((1+1111)*(((1+(1+1)))!)!+((11+11)*(1+1)))*(1+111)+1)*(1+(1+1))))
310972897:((11111*(1+(1+1))+1)*(((1111+(111*11))*(1+1))*(1+1)+1)+11)
322612091:((((((1+11)*(1+11))*(1+11)+(1+1))*111+1)*(1+111))*(1+(1+(1+(1+11))))+11)
324445400:(((1111111+(1+(1+1)))*(1+1))*((1+11)*(1+11)+(1+1))+(1+111))
336060042:(((1+1111)*(1+(11+111))+(1+111))*(11+((111*11+1)*(1+1)))+(1+1))
346729632:(((1+(1+(11111+(111*111))))*((1+111)*11+1)+(1+(1+(1+11))))*(1+11))
349428326:(((((11+11)*11)*11+1)*(1+1111)+1)*(1+(((1+(1+1)))!+111)))
352769482:(((1+11111)*(111*(11+11))+((11+111)*((1+1)*(1+1)+1)))*(1+(1+11)))
363039453:(((((1+111)*(1+111)+1)*(1+1))*(1+(1+11))+11)*(1+(1+1111)))
363851029:((((111*11+1)*1111+11)*((1+11)*11+(1+1))+(1+11))*(1+1)+1)
392168304:(((((1+(1+1111))*(1+111))*11+1)*(1+(1+11))+11)*(11+11))
401975104:(((((1+11)*(1+11)+1)*111)*111+11)*((1+111)*(1+1)+1)+(1+(1+(1+1))))
407890409:(((1+11111)*11)*((1+1111)*(1+(1+1))+1)+((1+1111)*(1+1)+1))
407971913:((11)!+((11)!+(((1+(1+11111))*(1+1)+1)*(((11+111)*11)*11+1)+(1+1111))))
425780757:(((1111+((((1+11)*11)+11111)*(1+(1+1))))*11+1)*1111+((1+(1+1)))!)
459441559:(((11111+(((1+(1+111))*(1+1)+1)*111))*111+1)*(1+(1+(1+111)))+(1+(1+11)))
465592122:(((11)!+((((1111*(11*(1+(1+1))+1)+1)*(1+(11+11)))*(1+1)+1)*111))*(1+1))
475898732:(((11)!+(((((1+111)*11+(1+1))*(1+11))*(1+1)+1)*(1+(1+111))))*11+1)
482826596:(((1+(((111*11)*11)+(11111*(1+1))))*111+1)*(11+111)+((1+(1+1)))!)
484263150:(((111*111+(1+(1+1)))*111+11)*(1+(111+((11+11)*11))))
506235403:(((1+11))!+((((1+(1+1111))*(1+1111)+((11+111)*(1+1)))*11+1)*(1+1)+1))
548951531:((((111+111)*(1+1)+1)*111+11)*11111+((11+111)*(1+11)+1))
554295842:(((1+11))!+((((1+1111)*111+1)*((1+1)*(1+1)+1))*(11+111)+(1+111)))
580536366:(((1+(111+((111*111+11)*(1+11))))*(1+111)+1)*(11+((1+(1+(1+1))))!)+11)
587051904:(((((1+1111)*(1+11))*(1+(1+1))+1)*(111*11+1)+(111*((1+(1+1)))!))*(1+11))
588265985:(((1+11))!+((1+(111+(1111*(1+(1+11)))))*((1+111)*(11*((1+(1+1)))!+1)+(1+(1+1)))))
588298051:((((((11+111)*11)*11)+(11111*(1+(1+1))))*(1+1111)+1)*11)
590968352:(((((((1+(1+1)))!)!+11111)*111+(11+11))*((1+111)*(1+1)+1)+1)*(1+1))
601194306:((((1111*(1+(1+(1+(11+111))))+1)*111+(1+1))*(1+(1+1))+1)*(1+(1+11))+11)
607771869:(((1+11))!+(((11)!+(((1111*11+1)*(1+1))*(1+(11+111))+11))*(1+(1+1))))
618578932:(((((1111*111)*11+1)*(1+1)+1)*(1+1))*(1+(1+(1+111)))+(1+111))
626776380:((((1+(1+(1+1))))!+((((1+(1+1)))!)!+(1111*111)))*(1+(11+((1+((1+(1+1)))!))!)))
667919873:((((((1+(11+111))*11+1)*111+(1+(1+1)))*1111+1)*(1+1))*(1+1)+1)
681786366:(((1+11))!+((11)!+(((11)!+((11)!+((1+(1+11111))*((1+11)*(1+11))+111)))*(1+1))))
689854904:(((11+((11111+((1+1111)*11))*(1+1)))*((11+111)*11+1)+11)*11+(1+1))
692055400:(((1+11))!+(((((1+(1+111))*(1+(1+(1+11))))*11)*11+1)*(1+(1+1111))+1))
697665495:(((1+11))!+(((((((1+(1+1)))!)!*(1+(1+(1+111)))+1)*(1+11))*(1+1)+1)*111))
711608194:(((11)!+(((1+(1+(1+(1+1111))))*(11+((11+111)*(1+1)))+(1+1))*1111))*(1+1))
734027104:(((111*(11+((1+(1+(1+1))))!)+1)*(((1+(1+1)))!+11)+1)*11111+1111)
750869335:((11111111+((1+(((1+(1+1)))!)!)*((1+11)*11+1)+1))*(11*((1+(1+1)))!+1))
757710567:((((((11+111)*11)+111111)*(1+(1+1))+1)*(1+(11+1111))+(1+(1+1)))*(1+1)+1)
759967747:(((11)!+(((1+(1+(111+11111)))*(1+(1+111)))*(1+(11+11))+1))*11)
777616154:((11111*(111+(((111*11+1)*(1+1))*(1+1)))+(11+111))*(1+(1+(1+11))))
830071127:((((1+111)*111)*((1+(1+1)))!+1)*(((1+(1+1)))!+(11+11111))+(111*(1+1)+1))
833809927:((((11+1111)*(1+1)+1)*111+1)*(1+(1+(11+(1111*(1+(1+1))))))+111)
835873060:(((((11+(111+111))*111+1)*(1+(1+111))+1)*(1+(1+11))+1)*(11+11))
836438554:(((1+11))!+(((11111*(1+1)+1)*((11+(((1+(1+1)))!)!)*11+1)+1111)*(1+1)))
836945593:(((1111*1111+(1+111))*(1+(1+111))+(1+(1+1)))*((1+(1+1)))!+1)
863728236:(((1+(1111+((11+11111)*(1+1))))*(111*111+((1+(1+1)))!))*(1+(1+1)))
864158514:(((1+11))!+(((1111*(1+(1+(1+11)))+((1+(1+1)))!)*111+1)*(111*(1+1)+1)+11))
871273503:((((1+11111)*(11+11)+1)*((1+(1+11))*(1+1)+1)+1)*((1+11)*11)+111)
881615667:((11111+((111*111+11)*(1+1)))*((111*111)*(1+1)+1)+((11+1111)*11))
891619600:(((11)!+((11)!+((((1+(11+11))*(1+1))+111111)*11)))*11+(1+(1+1)))
897181691:((11+(11+(11+((1+(1+((1+(1+1)))!)))!)))*(11+(11111*(1+1)))+((111*11+1)*11))
918159061:(((11)!+(((11+11)*11+1)*(1+(1+11))))*(1+(11+11))+(1+(1+(1+1))))
920521050:(((11)!+((((1+(11+1111))*(1+(1+(1+1111))))*(1+111)+111)*(1+(1+1))))*(1+1))
924502226:((((1111*(1+11))*(1+1)+1)*((111*(1+11)+1)*(1+1)+1))*(1+(1+11))+11)
929983535:(((11)!+((((11+111)*111+1)*111)*((1+11)*(1+1)+1)+(1+1)))*(1+11)+11)
943162304:(((11)!+((((((1+((1+(1+1)))!))!+(111*111))*111+(1+1))*(1+111))*(1+1)))*(1+1))
950210939:(((11+(111+11111))*(1+(1+(1+(((1+(1+1)))!)!)))+(1+1))*(((1+(1+1)))!+111)+(1+1))
950214176:(((11)!+((((111*111)*(1+(1+11)))*11+1)*((1+(11+111))*(1+1)+1)))*(1+1))
962610357:((((1+11))!+((1+((((1+(1+1)))!)!+(111*(1+11))))*(11+1111)+(1+111)))*(1+1)+1)
974842859:((((((11*(1+((1+(1+1)))!))+1111)*11+1)*(1+111))*((1+(1+1)))!)*111+11)
988572832:(((111111111+((11111*(1+(1+1111))+11)*11+(1+(1+1))))*(1+1))*(1+1))

দেখে মনে হচ্ছে আপনি 225 গণনা করেন নি !। আমি মনে করি যে 1632 অপারেটর, না 1407. এর (যা এখনও একটি দুর্দান্ত স্কোর বাড়ে, যদিও।)
Arnauld

ওফস, প্রকৃতপক্ষে, আমি ফ্যাক্টরিয়াল ফাংশনগুলির ব্যয় একটি '1' মিস করেছি। সুপারিশজনকভাবে (আমার কাছে) ফিক্সিং যা আমার প্রকাশিত অভিব্যক্তিগুলির সাথে প্রায় কোনও তাত্পর্য তৈরি করে না, আমি মনে করি কারণ ঘটনাক্রমে সাধারণত এত দুর্দান্ত হয় যে তাদের আরও একটি ব্যয় হলেও তারা এখনও সেরা পছন্দ।
ক্রিস জেফারসন

long maxval গ্র্যাম্বল গ্র্যাম্বল
স্ট্যান স্ট্রাম

7

Haskell,

প্রাথমিক স্কোর: 27242281

মাধ্যমিক স্কোর: 12/09/2016 09:01

11891 1এর, 2291 অপারেটর

import Data.List


nums = iterate (\x -> x*10+1) 1

g n | n > a = show a ++ "+(" ++ g (n-a) ++ ")"
    | n < a = show a ++ "-(" ++ g (a-n) ++ ")"
    | otherwise = show a
 where a = minimumBy (\x y -> compare (abs$x-n) (abs$y-n))
         . take 2 . reverse
         $ takeWhile (<=n*10) nums

এটি মূলত এটি কেবলমাত্র + এবং - ব্যবহার করে তৈরি করার সবচেয়ে সংক্ষিপ্ততম উপায় খুঁজে পায়

আউটপুট:

945536: 1111111-(111111+(11111+(11111+(11111+(11111+(11111-(1111-(11+(11-(1+(1)))))))))))
16878234: 11111111+(1111111+(1111111+(1111111+(1111111+(1111111+(111111+(111111-(11111-(111+(111+(111+(111+(11+(1+(1)))))))))))))))
32608778: 11111111+(11111111+(11111111-(1111111-(111111+(111111+(111111+(11111+(11111+(11111+(11111+(11111-(1111+(1111+(111-(1)))))))))))))))
42017515: 11111111+(11111111+(11111111+(11111111-(1111111+(1111111+(111111+(111111-(11111+(11111-(1111+(1111+(1111+(1111+(111+(111+(11+(11+(11+(11-(1+(1+(1))))))))))))))))))))))
48950830: 11111111+(11111111+(11111111+(11111111+(1111111+(1111111+(1111111+(1111111+(111111-(11111+(11111+(11111+(11111+(1111+(1111+(1111+(1111+(111+(111+(11+(11+(11+(11+(11+(1+(1+(1+(1)))))))))))))))))))))))))))
51483452: 11111111+(11111111+(11111111+(11111111+(11111111-(1111111+(1111111+(1111111+(1111111-(111111+(111111+(111111+(11111+(11111+(11111+(1111+(1111+(1111+(1111+(1111+(111+(11-(1+(1)))))))))))))))))))))))
52970263: 11111111+(11111111+(11111111+(11111111+(11111111-(1111111+(1111111+(111111+(111111+(111111+(11111+(11111+(11111-(1111+(1111+(1111+(111+(111+(11+(11+(11+(11-(1+(1+(1))))))))))))))))))))))))
54278649: 11111111+(11111111+(11111111+(11111111+(11111111-(1111111+(111111+(11111+(11111+(11111+(11111+(11111-(1111-(111+(111+(11+(11-(1+(1+(1+(1))))))))))))))))))))
63636656: 111111111-(11111111+(11111111+(11111111+(11111111+(1111111+(1111111+(1111111-(111111+(111111+(111111-(11111+(11111+(11111-(1111+(1111+(1111-(11)))))))))))))))))
78817406: 111111111-(11111111+(11111111+(11111111-(1111111-(111111-(11111+(11111+(11111+(11111-(1111+(1111+(1111+(1111+(111+(111+(111+(11+(11+(11+(11-(1+(1+(1+(1+(1)))))))))))))))))))))))))
89918907: 111111111-(11111111+(11111111-(1111111-(111111-(11111+(11111+(11111-(1111+(1111+(1111-(11+(11-(1+(1+(1+(1))))))))))))))))
90757642: 111111111-(11111111+(11111111-(1111111+(1111111-(111111+(111111+(111111+(11111+(11111-(1111+(1111-(111+(11+(11+(1+(1+(1)))))))))))))))))
95364861: 111111111-(11111111+(1111111+(1111111+(1111111+(1111111+(111111+(111111-(11111+(11111+(11111-(1111+(1111-(111+(111+(111+(111-(11+(11+(11-(1+(1+(1+(1+(1))))))))))))))))))))))))
102706605: 111111111-(11111111-(1111111+(1111111+(111111+(111111+(111111+(111111+(11111+(11111+(11111+(11111-(1111+(1111+(1111+(1111+(111-(11+(11+(11+(11+(11-(1+(1+(1+(1+(1))))))))))))))))))))))))))
113965374: 111111111+(1111111+(1111111+(1111111-(111111+(111111+(111111+(111111+(11111+(11111+(11111+(1111+(111+(111-(11+(11+(11+(11-(1+(1+(1+(1)))))))))))))))))))))
122448605: 111111111+(11111111+(111111+(111111+(1111+(1111+(1111+(1111-(111+(111+(111-(11+(11+(11+(11+(11-(1+(1+(1+(1+(1))))))))))))))))))))
126594161: 111111111+(11111111+(1111111+(1111111+(1111111+(1111111-(111111-(11111+(11111+(11111+(1111+(1111+(1111+(1111+(1111-(111+(111+(11+(11+(11+(11+(11+(1+(1+(1+(1+(1))))))))))))))))))))))))))
148064959: 111111111+(11111111+(11111111+(11111111+(1111111+(1111111+(1111111+(111111+(111111+(111111-(11111+(11111+(11111+(11111+(1111+(111+(111+(111+(111+(111+(11+(11+(11+(11-(1+(1+(1))))))))))))))))))))))))))
150735075: 111111111+(11111111+(11111111+(11111111+(11111111-(1111111+(1111111+(1111111+(1111111+(111111+(111111+(111111+(11111+(11111+(11111+(11111-(1111+(1111-(111+(111+(111+(111+(11+(11+(11+(1+(1+(1+(1))))))))))))))))))))))))))))
154382918: 111111111+(11111111+(11111111+(11111111+(11111111-(1111111+(111111-(11111+(11111+(11111+(11111+(1111+(1111+(1111+(1111+(1111-(111+(111+(111+(111-(11+(11+(11-(1+(1+(1)))))))))))))))))))))))))
172057472: 111111111+(11111111+(11111111+(11111111+(11111111+(11111111+(1111111+(1111111+(1111111+(1111111+(1111111-(111111+(11111+(11111+(11111+(11111+(11111-(1111+(1111-(111+(111+(111-(11+(11+(11-(1+(1+(1+(1+(1)))))))))))))))))))))))))))))
192280850: 111111111+(111111111-(11111111+(11111111+(11111111-(1111111+(1111111+(1111111+(11111+(11111+(11111+(11111+(11111+(1111+(1111+(1111-(111+(111+(11+(11+(11+(1+(1+(1+(1+(1)))))))))))))))))))))))))
194713795: 111111111+(111111111-(11111111+(11111111+(1111111+(1111111+(1111111+(1111111+(1111111-(111111+(111111+(11111+(11111+(11111+(11111+(1111+(1111+(111+(111+(111+(111+(11+(11-(1+(1+(1+(1))))))))))))))))))))))))))
207721209: 111111111+(111111111-(11111111+(1111111+(1111111+(1111111+(11111+(11111+(11111+(11111+(11111+(1111-(111-(11+(1+(1+(1))))))))))))))))
220946392: 111111111+(111111111-(1111111+(111111+(11111+(11111+(11111+(11111+(11111-(1111+(1111-(111+(111+(11+(11+(11+(11+(11-(1+(1)))))))))))))))))))
225230299: 111111111+(111111111+(1111111+(1111111+(1111111-(111111+(111111+(111111-(11111-(1111+(1111+(1111-(111+(111+(111-(11+(11+(11+(1))))))))))))))))))
227043979: 111111111+(111111111+(1111111+(1111111+(1111111+(1111111+(111111+(111111+(111111+(11111+(11111+(11111+(11111-(111+(111+(111+(111+(11+(11-(1+(1))))))))))))))))))))
241011012: 111111111+(111111111+(11111111+(11111111-(1111111+(1111111+(1111111+(111111-(11111-(111-(11+(1)))))))))))
248906099: 111111111+(111111111+(11111111+(11111111+(1111111+(1111111+(1111111+(1111111+(11111+(1111+(1111+(1111+(1111+(1111+(111+(111+(111+(111+(111-(11-(1))))))))))))))))))))
249796314: 111111111+(111111111+(11111111+(11111111+(1111111+(1111111+(1111111+(1111111+(1111111-(111111+(111111-(11111+(11111-(1111+(1111+(1111+(111+(111+(111+(11+(11-(1+(1+(1)))))))))))))))))))))))
250546528: 111111111+(111111111+(11111111+(11111111+(1111111+(1111111+(1111111+(1111111+(1111111+(111111+(111111+(111111+(111111+(111111-(11111-(1111+(1111-(111+(11+(11+(1+(1+(1+(1)))))))))))))))))))))))
258452706: 111111111+(111111111+(11111111+(11111111+(11111111+(1111111+(1111111+(1111111-(111111+(111111+(111111+(111111-(11111-(1111+(1111+(1111-(111+(111+(111+(111+(11+(11+(11+(11-(1+(1+(1+(1)))))))))))))))))))))))))))
276862988: 111111111+(111111111+(11111111+(11111111+(11111111+(11111111+(11111111-(1111111-(111111+(111111-(11111+(11111+(1111+(1111+(1111+(111+(111+(111+(11+(1)))))))))))))))))))
277140688: 111111111+(111111111+(11111111+(11111111+(11111111+(11111111+(11111111-(1111111-(111111+(111111+(111111+(111111+(11111+(11111+(11111-(1111+(1111+(1111+(111+(111+(111+(111-(11+(11)))))))))))))))))))))))
280158490: 111111111+(111111111+(11111111+(11111111+(11111111+(11111111+(11111111+(1111111+(1111111+(111111+(11111+(11111+(11111+(11111+(1111+(1111+(1111-(111+(111+(111+(111-(11+(11+(11+(11+(1+(1+(1)))))))))))))))))))))))))))
286074562: 111111111+(111111111+(111111111-(11111111+(11111111+(11111111+(11111111+(1111111+(1111111+(111111+(111111+(111111+(111111+(111111+(11111+(11111+(11111+(1111+(1111+(1111-(111+(1+(1+(1+(1+(1)))))))))))))))))))))))))
308946627: 111111111+(111111111+(111111111-(11111111+(11111111+(1111111+(1111111-(11111+(11111+(11111+(11111+(11111+(1111+(1111-(11+(11+(11+(11-(1+(1+(1+(1+(1))))))))))))))))))))))
310972897: 111111111+(111111111+(111111111-(11111111+(11111111+(111111+(11111+(11111+(1111+(1111+(1111+(1111+(111+(111+(111+(111-(11-(1+(1+(1+(1))))))))))))))))))))
322612091: 111111111+(111111111+(111111111-(11111111-(111111+(111111+(111111+(11111+(11111+(11111+(11111+(11111+(1111-(111+(11+(11-(1+(1+(1))))))))))))))))))
324445400: 111111111+(111111111+(111111111-(11111111-(1111111+(1111111+(1111-(111+(11+(11+(11+(11)))))))))))
336060042: 111111111+(111111111+(111111111+(1111111+(1111111+(111111+(111111+(111111+(111111+(11111+(11111+(11111+(11111+(11111+(1111+(1111+(1111+(1111+(11+(11+(11+(11)))))))))))))))))))))
346729632: 111111111+(111111111+(111111111+(11111111+(1111111+(1111111+(111111-(11111+(11111+(11111+(11111+(1111+(1111+(1111+(111+(111+(111+(11+(11+(11+(1+(1)))))))))))))))))))))
349428326: 111111111+(111111111+(111111111+(11111111+(1111111+(1111111+(1111111+(1111111+(111111+(111111+(111111+(111111+(111111-(11111+(1111+(1111+(1111+(1111+(111+(111+(111+(111+(111+(11-(1+(1+(1+(1)))))))))))))))))))))))))))
352769482: 111111111+(111111111+(111111111+(11111111+(11111111-(1111111+(1111111+(111111+(111111+(111111+(111111+(111111+(11111-(1111+(1111+(111+(111+(111+(111+(111+(11+(11+(11+(1+(1+(1+(1+(1)))))))))))))))))))))))))))
363039453: 111111111+(111111111+(111111111+(11111111+(11111111+(11111111-(1111111+(1111111+(1111111+(111111+(111111+(111111-(11111+(11111+(11111+(11111-(1111+(1111+(1111+(1111+(111+(111+(111+(111+(111-(11-(1+(1+(1))))))))))))))))))))))))))))
363851029: 111111111+(111111111+(111111111+(11111111+(11111111+(11111111-(1111111+(1111111+(111111+(111111+(111111+(111111+(111111+(11111+(11111+(11111+(1111+(1111+(1111+(1111+(111-(11+(11+(11-(1+(1+(1+(1+(1))))))))))))))))))))))))))))
392168304: 111111111+(111111111+(111111111+(11111111+(11111111+(11111111+(11111111+(11111111+(1111111+(1111111+(1111111-(11111+(11111+(11111+(11111+(11111-(1111+(111+(111+(111+(111+(111-(11+(11+(11-(1+(1+(1+(1+(1)))))))))))))))))))))))))))))
401975104: 111111111+(111111111+(111111111+(111111111-(11111111+(11111111+(11111111+(11111111-(1111111+(1111111-(111111+(111111+(11111+(11111+(1111+(1111+(111+(111+(111+(111+(11-(1+(1+(1)))))))))))))))))))))))
407890409: 111111111+(111111111+(111111111+(111111111-(11111111+(11111111+(11111111+(1111111+(1111111+(1111111-(111111+(1111+(111+(111+(111+(111-(11+(11+(11+(1+(1))))))))))))))))))))
407971913: 111111111+(111111111+(111111111+(111111111-(11111111+(11111111+(11111111+(1111111+(1111111+(1111111-(111111+(111111-(11111+(11111+(1111+(1111+(1111+(1111+(1111+(111+(111+(111-(11+(11+(1))))))))))))))))))))))))
425780757: 111111111+(111111111+(111111111+(111111111-(11111111+(11111111-(1111111+(1111111+(1111111+(111111+(111111+(1111+(1111+(1111-(111+(111+(111+(11+(11-(1+(1))))))))))))))))))))
459441559: 111111111+(111111111+(111111111+(111111111+(11111111+(1111111+(1111111+(1111111+(111111+(111111+(111111+(111111+(111111-(1111+(1111+(1111-(111+(111+(111+(111+(1+(1+(1+(1+(1))))))))))))))))))))))))
465592122: 111111111+(111111111+(111111111+(111111111+(11111111+(11111111-(1111111-(11111+(11111+(11111+(1111+(1111+(1111-(111-(11+(1)))))))))))))))
475898732: 111111111+(111111111+(111111111+(111111111+(11111111+(11111111+(11111111-(1111111+(1111111-(111111+(111111+(111111+(11111-(1111+(111+(11+(11+(11+(11+(1)))))))))))))))))))
482826596: 111111111+(111111111+(111111111+(111111111+(11111111+(11111111+(11111111+(1111111+(1111111+(1111111+(1111111+(111111+(111111+(111111+(111111+(111111+(11111+(11111+(11111+(11111+(1111+(1111+(1111+(1111-(111-(11+(11+(11+(11-(1)))))))))))))))))))))))))))))
484263150: 111111111+(111111111+(111111111+(111111111+(11111111+(11111111+(11111111+(11111111-(1111111+(1111111+(1111111+(1111111+(111111+(111111-(11111+(11111+(11111+(11111-(1111+(1111+(1111+(111+(111-(11+(11+(11+(11-(1+(1+(1+(1+(1)))))))))))))))))))))))))))))))
506235403: 111111111+(111111111+(111111111+(111111111+(111111111-(11111111+(11111111+(11111111+(11111111+(1111111+(1111111+(1111111+(1111111+(111111+(111111+(111111+(111111-(11111+(1111+(1111-(111+(11+(11+(11+(11-(1+(1))))))))))))))))))))))))))
548951531: 111111111+(111111111+(111111111+(111111111+(111111111-(11111111-(1111111+(1111111+(1111111+(1111111+(111111-(11111+(11111+(11111+(11111+(1111+(1111+(1111+(1111-(111+(111+(111+(111-(11+(11+(1+(1))))))))))))))))))))))))))
554295842: 111111111+(111111111+(111111111+(111111111+(111111111-(1111111+(111111+(11111+(11111+(11111+(1111+(1111+(1111+(1111-(111+(111+(111-(11+(11+(11+(11+(1+(1+(1)))))))))))))))))))))))
580536366: 111111111+(111111111+(111111111+(111111111+(111111111+(11111111+(11111111+(1111111+(1111111+(111111+(111111+(111111+(111111+(111111-(11111+(11111-(1111+(1111+(1111-(111+(111+(111-(11+(11+(11+(1)))))))))))))))))))))))))
587051904: 111111111+(111111111+(111111111+(111111111+(111111111+(11111111+(11111111+(11111111-(1111111+(1111111-(111111+(111111+(111111+(11111+(11111+(11111+(11111+(11111-(1111+(1111+(1111+(111+(111+(111-(11+(1+(1+(1+(1+(1)))))))))))))))))))))))))))))
588265985: 111111111+(111111111+(111111111+(111111111+(111111111+(11111111+(11111111+(11111111-(1111111-(111111+(111111+(111111+(111111+(11111+(11111+(11111+(11111-(1111-(111+(111+(111+(111-(11+(1+(1))))))))))))))))))))))))
588298051: 111111111+(111111111+(111111111+(111111111+(111111111+(11111111+(11111111+(11111111-(111111+(111111+(111111+(111111+(111111+(11111+(11111+(11111+(1111+(1111-(111+(111+(11+(11+(11+(11+(11-(1+(1+(1+(1))))))))))))))))))))))))))))
590968352: 111111111+(111111111+(111111111+(111111111+(111111111+(11111111+(11111111+(11111111+(1111111+(1111111-(111111+(11111+(11111+(11111-(1111+(111+(111+(111+(111+(111+(11+(11-(1+(1)))))))))))))))))))))))
601194306: 111111111+(111111111+(111111111+(111111111+(111111111+(11111111+(11111111+(11111111+(11111111+(1111111+(111111-(11111+(11111+(1111+(1111+(1111+(1111+(1111+(111+(11+(11+(1+(1+(1+(1+(1)))))))))))))))))))))))))
607771869: 111111111+(111111111+(111111111+(111111111+(111111111+(11111111+(11111111+(11111111+(11111111+(11111111-(1111111+(1111111+(1111111+(1111+(1111+(1111+(1111+(1111+(111+(111+(111+(11+(11-(1+(1))))))))))))))))))))))))
618578932: 1111111111-(111111111+(111111111+(111111111+(111111111+(11111111+(11111111+(11111111+(11111111+(1111111+(1111111+(1111111+(111111+(111111+(111111-(11111+(11111+(1111+(11+(11+(11+(11-(1+(1)))))))))))))))))))))))
626776380: 1111111111-(111111111+(111111111+(111111111+(111111111+(11111111+(11111111+(11111111+(11111111-(1111111+(1111111+(1111111+(1111111+(111111-(1111+(111+(111+(111-(11+(11+(11+(11+(1+(1)))))))))))))))))))))))
667919873: 1111111111-(111111111+(111111111+(111111111+(111111111-(1111111+(111111+(11111+(11111+(11111-(1111+(1111+(111+(11+(1+(1+(1+(1+(1))))))))))))))))))
681786366: 1111111111-(111111111+(111111111+(111111111+(111111111-(11111111+(1111111+(1111111+(1111111+(1111111-(111111+(111111+(111111+(111111-(11111-(1111+(1111+(111+(111+(111-(11+(11+(11-(1)))))))))))))))))))))))
689854904: 1111111111-(111111111+(111111111+(111111111+(111111111-(11111111+(11111111+(1111111-(111111+(11111+(11111+(11111+(1111-(111+(111+(111+(111+(11+(1+(1+(1+(1)))))))))))))))))))))
692055400: 1111111111-(111111111+(111111111+(111111111+(111111111-(11111111+(11111111+(1111111+(1111111+(1111111-(111111+(11111+(11111+(11111+(11111+(11111+(111+(11+(11+(11+(11+(1)))))))))))))))))))))
697665495: 1111111111-(111111111+(111111111+(111111111+(111111111-(11111111+(11111111+(11111111-(1111111+(1111111+(111111+(1111+(111-(11+(11+(11+(11+(11-(1+(1+(1+(1+(1))))))))))))))))))))))
711608194: 1111111111-(111111111+(111111111+(111111111+(111111111-(11111111+(11111111+(11111111+(11111111+(111111+(111111+(111111+(111111+(11111+(11111+(11111+(11111+(11111-(1111+(1111+(1111-(111+(111+(111+(111-(11+(11+(1+(1+(1+(1+(1)))))))))))))))))))))))))))))))
734027104: 1111111111-(111111111+(111111111+(111111111+(11111111+(11111111+(11111111+(11111111-(1111111-(111111+(111111+(111111+(111111-(11111+(11111+(1111+(1111+(1111+(1111+(111+(111+(111+(111-(11-(1+(1+(1+(1)))))))))))))))))))))))))))
750869335: 1111111111-(111111111+(111111111+(111111111+(11111111+(11111111+(1111111+(1111111+(1111111+(1111111+(111111+(111111+(11111+(11111-(1111+(1111+(111+(111+(111+(111+(1))))))))))))))))))))
757710567: 1111111111-(111111111+(111111111+(111111111+(11111111+(11111111-(1111111+(1111111-(111111-(11111+(11111+(11111+(11111-(111+(111+(111+(111+(111-(11))))))))))))))))))
759967747: 1111111111-(111111111+(111111111+(111111111+(11111111+(11111111-(1111111+(1111111+(1111111+(1111111-(11111+(11111+(11111-(1111-(11+(11+(11-(1+(1))))))))))))))))))
777616154: 1111111111-(111111111+(111111111+(111111111+(111111+(11111+(11111+(11111+(11111+(1111+(1111+(1111+(1111+(1111+(111+(111+(111+(111+(111-(11+(11+(11+(11-(1+(1+(1)))))))))))))))))))))))))
830071127: 1111111111-(111111111+(111111111+(11111111+(11111111+(11111111+(11111111+(11111111+(1111111+(1111111+(1111111-(111111-(11111+(11111+(11111+(11111-(1111+(1111+(1111+(1111+(11+(1+(1+(1+(1))))))))))))))))))))))))
833809927: 1111111111-(111111111+(111111111+(11111111+(11111111+(11111111+(11111111+(11111111-(111111+(111111+(111111+(111111+(11111+(11111+(11111-(1111+(111-(11+(11+(11+(1+(1+(1+(1+(1))))))))))))))))))))))))
835873060: 1111111111-(111111111+(111111111+(11111111+(11111111+(11111111+(11111111+(11111111-(1111111+(1111111+(111111+(111111+(111111-(11111+(1111+(1111+(1111+(1111+(111+(111+(11+(11+(11+(11+(11-(1+(1+(1)))))))))))))))))))))))))))
836438554: 1111111111-(111111111+(111111111+(11111111+(11111111+(11111111+(11111111+(11111111-(1111111+(1111111+(1111111-(111111+(111111+(1111+(1111+(1111+(1111+(1111+(111+(111+(111+(1+(1+(1)))))))))))))))))))))))
836945593: 1111111111-(111111111+(111111111+(11111111+(11111111+(11111111+(11111111+(11111111-(1111111+(1111111+(1111111+(111111+(111111+(11111+(11111+(11111+(11111+(11111+(1111+(11+(11+(11+(1+(1+(1+(1+(1))))))))))))))))))))))))))
863728236: 1111111111-(111111111+(111111111+(11111111+(11111111+(1111111+(1111111+(1111111-(111111+(111111+(111111+(111111-(11111+(11111+(11111+(11111+(1111+(1111+(1111+(1111+(1111-(111+(111+(111+(111+(11+(1+(1)))))))))))))))))))))))))))
864158514: 1111111111-(111111111+(111111111+(11111111+(11111111+(1111111+(1111111+(111111+(111111+(111111-(11111+(11111+(11111+(11111+(1111+(1111+(1111-(111+(111+(111+(11+(11+(11+(11-(1+(1)))))))))))))))))))))))))
871273503: 1111111111-(111111111+(111111111+(11111111+(11111111-(1111111+(1111111+(1111111+(1111111+(111111+(11111+(11111+(11111+(11111+(11111-(1111+(1111+(1111+(1111-(111+(11+(11+(11+(11+(11+(1+(1+(1+(1))))))))))))))))))))))))))))
881615667: 1111111111-(111111111+(111111111+(11111111-(1111111+(1111111+(1111111+(111111+(111111+(111111+(111111+(11111+(11111+(11111+(11111+(11111+(1111+(1111+(1111+(1111+(111+(1+(1))))))))))))))))))))))
891619600: 1111111111-(111111111+(111111111-(1111111+(1111111+(111111+(111111+(111111+(111111+(111111-(11111+(11111+(11111+(11111+(1111+(1111+(111+(111+(111+(111-(11+(11+(11+(11)))))))))))))))))))))))
897181691: 1111111111-(111111111+(111111111-(11111111-(1111111+(1111111+(111111+(111111+(111111+(111111+(111111+(11111+(11111+(11111+(11111-(1111+(1111+(1111+(111+(111+(111+(111+(111+(11+(11+(1+(1))))))))))))))))))))))))))
918159061: 1111111111-(111111111+(111111111-(11111111+(11111111+(11111111-(1111111+(1111111+(1111111+(1111111-(111111+(111111+(111111+(11111+(11111+(11111+(11111+(1111+(1111+(1111+(111+(111-(11+(11+(11+(11+(1+(1+(1+(1+(1))))))))))))))))))))))))))))))
920521050: 1111111111-(111111111+(111111111-(11111111+(11111111+(11111111-(1111111+(111111+(111111+(111111+(111111+(111111+(11111+(11111+(11111+(1111+(111-(11+(11+(11+(11+(1+(1+(1+(1+(1)))))))))))))))))))))))))
924502226: 1111111111-(111111111+(111111111-(11111111+(11111111+(11111111+(1111111+(1111111+(11111+(11111+(11111+(11111+(11111+(1111+(1111+(1+(1+(1+(1+(1)))))))))))))))))))
929983535: 1111111111-(111111111+(111111111-(11111111+(11111111+(11111111+(11111111-(1111111+(1111111+(1111111+(11111+(1111+(1111+(1111+(1111+(1111-(111+(111-(11+(11-(1))))))))))))))))))))
943162304: 1111111111-(111111111+(11111111+(11111111+(11111111+(11111111+(11111111+(1111111+(111111+(11111+(11111+(11111+(11111+(11111+(1111+(1111+(1111+(1111-(111-(11+(11+(11-(1+(1)))))))))))))))))))))))
950210939: 1111111111-(111111111+(11111111+(11111111+(11111111+(11111111+(1111111+(1111111+(1111111+(1111111+(1111111-(111111+(111111-(11111+(111+(111-(11+(11+(11+(11+(1+(1+(1+(1+(1))))))))))))))))))))))))
950214176: 1111111111-(111111111+(11111111+(11111111+(11111111+(11111111+(1111111+(1111111+(1111111+(1111111+(1111111-(111111+(111111-(11111-(1111+(1111+(1111-(111+(111+(11+(11+(11+(11+(1+(1+(1)))))))))))))))))))))))))
962610357: 1111111111-(111111111+(11111111+(11111111+(11111111+(1111111+(1111111+(1111111+(1111111-(111111+(111111+(111111+(11111+(11111+(11111+(11111+(11111-(1111-(111+(111+(111+(11+(11+(1+(1))))))))))))))))))))))))
974842859: 1111111111-(111111111+(11111111+(11111111+(1111111+(1111111+(1111111-(111111+(111111+(111111+(111111-(11111+(11111+(11111+(11111+(1111+(111+(111+(111+(111+(11+(11+(11-(1+(1))))))))))))))))))))))))
988572832: 1111111111-(111111111+(11111111+(111111+(111111+(111111-(11111+(11111-(1111+(1111+(1111+(1111+(111+(111+(111+(111+(11+(11+(11+(11+(11+(1+(1+(1)))))))))))))))))))))))

5

পাইথন, স্কোর 17136288

মাধ্যমিক স্কোর: 12/09/2016 08:53
(4784 টি এবং 3582 অপারেশন)

কাজ চলছে তবে ওপি আমার বর্তমান কোডটি চেয়েছে ...

# get number in factorial base, ignoring the place of 0! (always 0) 
r=lambda n,q=[],i=2:n and r(n//i,q+[n%i],i+1)or q

# rewrite a number in a form using only 1s by converting its factorial base, the range only requires using up to 12 places, again ignoring the 0! place so we only hard code 1 and [5-12] (9 numbers)
def g(n):
    k=['','1']+['1'+'+1'*i for i in range(1,4)]+['(11-1)/(1+1)','t(1+1+1)','1+t(1+1+1)','11-1-1-1','11-1-1','11-1','11','1+11']
    q=r(n)
    return n<13and k[n]or(q[0]and'1+'or'')+'+'.join((v>1and'('+k[v]+')*'or'')+(i>2and't'or'')+'('+k[i]+')'for i,v in enumerate(q[1:],2)if v)

#get g(n) representations after differencing from 0, 11, 111, 1111, ... then return the one with the minimal stand-alone score
def h(n):
    o=[g(n)]+[str(v)+(v<n and'+('or'-(')+g(abs(v-n))+')'for v in[int('1'*l)for l in range(2,11)]]
    s=[sum(map(v.count,'+-*/t'))*v.count('1')for v in o]
    return o[s.index(min(s))]

# A Factorial function for analysis with eval
def t(n):
    r = 1
    while n:
        r *= n
        n -= 1
    return r

আউটপুট - নোটটি tফ্যাক্টরিয়াল ফাংশন, যাতে এটি ব্যবহার করা হয় তা নিয়ে বিভ্রান্ত না হওয়ার fজন্য floor- আমি প্রতিটিটি ফাংশনটি t(উপরে) ব্যবহার করে মূল্যায়ন করেছি যে তারা সমস্ত সঠিক কিনা:

945536 11111111-(1+(1+1)+(1+1)*t(1+1+1)+((11-1)/(1+1))*t((11-1)/(1+1))+(t(1+1+1))*t(t(1+1+1))+(11-1-1-1)*t(11-1-1)+(1+1)*t(11-1))
16878234 11111111+(1+(1+1+1)*t(1+1+1)+t(1+1+1+1)+((11-1)/(1+1))*t((11-1)/(1+1))+t(t(1+1+1))+(11-1-1-1)*t(11-1-1-1)+((11-1)/(1+1))*t(11-1-1)+t(11-1))
32608778 111111111-(1+(1+1)*t(1+1+1)+(t(1+1+1))*t(t(1+1+1))+(1+t(1+1+1))*t(1+t(1+1+1))+(1+1)*t(11-1-1-1)+(t(1+1+1))*t(11-1-1)+(11-1)*t(11-1)+t(11))
42017515 111+((1+1)*(1+1)+(1+1+1)*t((11-1)/(1+1))+((11-1)/(1+1))*t(t(1+1+1))+(1+t(1+1+1))*t(11-1-1-1)+((11-1)/(1+1))*t(11-1-1)+t(11))
48950830 111+(1+t(1+1+1)+(1+1+1)*t(1+1+1+1)+(1+1+1)*t(t(1+1+1))+(11-1-1-1)*t(11-1-1-1)+(1+1+1+1)*t(11-1-1)+(1+1)*t(11-1)+t(11))
51483452 11111111+(1+(1+1)+(1+1+1)*t(1+1+1)+(1+1+1+1)*t((11-1)/(1+1))+(1+1)*t(t(1+1+1))+(1+1)*t(1+t(1+1+1))+(1+1)*t(11-1-1-1)+t(11-1-1)+t(11))
52970263 111111111-((1+1)+t(1+1+1)+t((11-1)/(1+1))+(t(1+1+1))*t(t(1+1+1))+(1+t(1+1+1))*t(1+t(1+1+1))+t(11-1-1-1)+((11-1)/(1+1))*t(11-1)+t(11))
54278649 1+(1+1)+t(1+1+1)+(1+1+1+1)*t(t(1+1+1))+t(1+t(1+1+1))+((11-1)/(1+1))*t(11-1-1-1)+(11-1-1)*t(11-1-1)+(1+1+1)*t(11-1)+t(11)
63636656 1111111+(1+t(1+1+1+1)+(t(1+1+1))*t(t(1+1+1))+((11-1)/(1+1))*t(1+t(1+1+1))+(1+1)*t(11-1-1-1)+(1+1)*t(11-1-1)+(t(1+1+1))*t(11-1)+t(11))
78817406 1111+(1+t(1+1+1)+(1+1)*t(1+1+1+1)+t(t(1+1+1))+(t(1+1+1))*t(1+t(1+1+1))+t(11-1-1-1)+(1+t(1+1+1))*t(11-1-1)+(11-1)*t(11-1)+t(11))
89918907 1+(1+1)+t(1+1+1+1)+(1+1)*t((11-1)/(1+1))+t(1+t(1+1+1))+(1+t(1+1+1))*t(11-1-1-1)+(1+t(1+1+1))*t(11-1-1)+(1+1)*t(11-1)+(1+1)*t(11)
90757642 1111111+(1+(1+1)+(1+1)*t(1+1+1+1)+(1+1+1)*t(1+t(1+1+1))+(1+t(1+1+1))*t(11-1-1)+(1+1)*t(11-1)+(1+1)*t(11))
95364861 11111111+((1+1)*(1+1)+(1+1+1)*t(1+1+1)+(1+1)*t(1+1+1+1)+((11-1)/(1+1))*t(1+t(1+1+1))+t(11-1-1-1)+(1+1)*t(11-1-1)+t(11-1)+(1+1)*t(11))
102706605 1111+((1+1)+(1+1)*t(1+1+1)+(1+1+1)*t((11-1)/(1+1))+(1+1)*t(1+t(1+1+1))+(1+1+1)*t(11-1-1)+(t(1+1+1))*t(11-1)+(1+1)*t(11))
113965374 t(1+1+1)+(1+1)*t(1+1+1+1)+t((11-1)/(1+1))+t(t(1+1+1))+(1+1+1+1)*t(1+t(1+1+1))+(1+1+1+1)*t(11-1-1)+(11-1-1)*t(11-1)+(1+1)*t(11)
122448605 111111+((1+1)+(1+1)*t(1+1+1)+t((11-1)/(1+1))+(1+1)*t(t(1+1+1))+t(1+t(1+1+1))+t(11-1-1-1)+(1+t(1+1+1))*t(11-1-1)+(1+1+1)*t(11))
126594161 111111111+((1+1)+(1+1)*t(1+1+1+1)+t((11-1)/(1+1))+(t(1+1+1))*t(11-1-1-1)+(1+1)*t(11-1-1)+(1+1+1+1)*t(11-1))
148064959 1111111111-((1+1+1)*t(1+1+1+1)+(1+1+1+1)*t(t(1+1+1))+(11-1-1-1)*t(11-1-1-1)+(1+1+1)*t(11-1-1)+t(11-1)+(1+1)*t(1+11))
150735075 11111111+((1+1)*(1+1)+t((11-1)/(1+1))+t(t(1+1+1))+(1+t(1+1+1))*t(1+t(1+1+1))+(t(1+1+1))*t(11-1-1-1)+(1+1+1+1)*t(11-1-1)+((11-1)/(1+1))*t(11-1)+(1+1+1)*t(11))
154382918 1111111+(1+t(1+1+1)+(1+1+1)*t((11-1)/(1+1))+(1+1+1)*t(1+t(1+1+1))+(1+1+1)*t(11-1-1-1)+(1+1)*t(11-1-1)+(11-1-1)*t(11-1)+(1+1+1)*t(11))
172057472 1111+(1+t((11-1)/(1+1))+t(t(1+1+1))+(1+1)*t(1+t(1+1+1))+t(11-1-1-1)+(1+1+1+1)*t(11-1-1)+(1+1+1)*t(11-1)+(1+1+1+1)*t(11))
192280850 1111111111-(1+(1+1)*(1+1)+(1+1+1+1)*t(1+1+1+1)+(1+1+1+1)*t(t(1+1+1))+(1+1+1)*t(1+t(1+1+1))+(1+1)*t(11-1-1)+(11)*t(11)+t(1+11))
194713795 111111111+((1+1)*(1+1)+((11-1)/(1+1))*t((11-1)/(1+1))+((11-1)/(1+1))*t(t(1+1+1))+(1+1+1)*t(1+t(1+1+1))+(1+1+1)*t(11-1-1-1)+t(11-1)+(1+1)*t(11))
207721209 111111+((1+1+1)*t(1+1+1)+(1+1)*t((11-1)/(1+1))+(1+1+1)*t(t(1+1+1))+t(11-1-1-1)+(1+1)*t(11-1-1)+(1+1)*t(11-1)+((11-1)/(1+1))*t(11))
220946392 111111111+(1+((11-1)/(1+1))*t(t(1+1+1))+(t(1+1+1))*t(11-1-1-1)+(1+1)*t(11-1-1)+(11-1-1-1)*t(11-1)+(1+1)*t(11))
225230299 1111111111-((1+1)*t(1+1+1)+(1+1)*t(1+t(1+1+1))+(1+1)*t(11-1-1-1)+t(11-1-1)+(1+1)*t(11-1)+(11-1)*t(11)+t(1+11))
227043979 1111111111-((1+1)*t(1+1+1)+t(t(1+1+1))+(1+1)*t(1+t(1+1+1))+(1+1)*t(11-1-1-1)+(t(1+1+1))*t(11-1-1)+t(11-1)+(11-1)*t(11)+t(1+11))
241011012 11+(1+(1+1+1)*t((11-1)/(1+1))+(1+1+1+1)*t(t(1+1+1))+(1+1+1)*t(1+t(1+1+1))+t(11-1-1-1)+(1+1+1+1)*t(11-1-1)+(t(1+1+1))*t(11))
248906099 11+((1+1)*t(1+1+1+1)+((11-1)/(1+1))*t((11-1)/(1+1))+(1+1)*t(1+t(1+1+1))+(11-1-1-1)*t(11-1-1-1)+((11-1)/(1+1))*t(11-1-1)+(1+1)*t(11-1)+(t(1+1+1))*t(11))
249796314 111111+(1+(1+1)+((11-1)/(1+1))*t(t(1+1+1))+(1+1+1+1)*t(1+t(1+1+1))+(11-1-1-1)*t(11-1-1)+(1+1)*t(11-1)+(t(1+1+1))*t(11))
250546528 111+(1+(1+1+1+1)*t(1+1+1+1)+(1+1+1+1)*t(t(1+1+1))+(1+t(1+1+1))*t(1+t(1+1+1))+(1+1+1)*t(11-1-1-1)+(1+1+1)*t(11-1)+(t(1+1+1))*t(11))
258452706 11+(1+t(1+1+1)+(1+1)*t(1+1+1+1)+(1+1)*t(t(1+1+1))+(1+1)*t(11-1-1-1)+(1+1)*t(11-1-1)+((11-1)/(1+1))*t(11-1)+(t(1+1+1))*t(11))
276862988 111+(1+(1+1)*(1+1)+(1+1+1)*t(1+1+1+1)+(1+1+1+1)*t((11-1)/(1+1))+((11-1)/(1+1))*t(1+t(1+1+1))+(11-1-1-1)*t(11-1-1-1)+(1+1)*t(11-1-1)+(11-1)*t(11-1)+(t(1+1+1))*t(11))
277140688 1111+(1+(1+1)+t(1+1+1)+(1+1)*t(1+1+1+1)+(1+1+1+1)*t(1+t(1+1+1))+(t(1+1+1))*t(11-1-1-1)+(1+1+1)*t(11-1-1)+(11-1)*t(11-1)+(t(1+1+1))*t(11))
280158490 (1+1)*(1+1)+t(1+1+1)+(1+1+1)*t(1+t(1+1+1))+(1+1)*t(11-1-1)+(1+t(1+1+1))*t(11)
286074562 1111+(1+(1+1)+(1+1)*t(1+1+1+1)+t((11-1)/(1+1))+(1+1+1+1)*t(t(1+1+1))+(1+1+1)*t(11-1-1-1)+(11-1-1-1)*t(11-1-1)+t(11-1)+(1+t(1+1+1))*t(11))
308946627 11111+((1+1)*(1+1)+(1+1+1)*t(1+1+1+1)+((11-1)/(1+1))*t(t(1+1+1))+(1+1+1)*t(11-1-1-1)+t(11-1-1)+(11-1-1-1)*t(11-1)+(1+t(1+1+1))*t(11))
310972897 111111111+((1+1)*(1+1)+t(1+1+1)+(1+1+1+1)*t(1+1+1+1)+(1+1+1+1)*t((11-1)/(1+1))+(1+t(1+1+1))*t(1+t(1+1+1))+(t(1+1+1))*t(11-1-1-1)+((11-1)/(1+1))*t(11))
322612091 11+((1+1)*t((11-1)/(1+1))+(1+1)*t(t(1+1+1))+(1+1)*t(1+t(1+1+1))+(11-1-1)*t(11-1-1)+(11-1-1-1)*t(11))
324445400 1111+(1+(1+1)*t(1+1+1+1)+(t(1+1+1))*t(t(1+1+1))+((11-1)/(1+1))*t(1+t(1+1+1))+(1+1+1+1)*t(11-1-1)+t(11-1)+(11-1-1-1)*t(11))
336060042 11+(1+t(1+1+1)+t(1+1+1+1)+(1+1+1+1)*t(t(1+1+1))+(t(1+1+1))*t(1+t(1+1+1))+(t(1+1+1))*t(11-1-1)+(1+1+1+1)*t(11-1)+(11-1-1-1)*t(11))
346729632 11111+(1+(1+1+1)*t((11-1)/(1+1))+(1+1)*t(t(1+1+1))+t(1+t(1+1+1))+(1+1+1+1)*t(11-1-1-1)+((11-1)/(1+1))*t(11-1-1)+(1+t(1+1+1))*t(11-1)+(11-1-1-1)*t(11))
349428326 11+(1+(1+1)+(1+1+1)*t(1+1+1+1)+(1+1+1)*t(1+t(1+1+1))+(11-1-1-1)*t(11-1-1-1)+(1+1)*t(11-1-1)+(11-1-1-1)*t(11-1)+(11-1-1-1)*t(11))
352769482 1111+(1+(1+1)+(1+1)*t(1+1+1+1)+((11-1)/(1+1))*t(t(1+1+1))+t(1+t(1+1+1))+t(11-1-1-1)+(1+1)*t(11-1-1)+(11-1-1)*t(11-1)+(11-1-1-1)*t(11))
363039453 111111+(t(1+1+1)+(1+1+1+1)*t(1+1+1+1)+(1+1+1+1)*t(t(1+1+1))+t(1+t(1+1+1))+t(11-1-1-1)+t(11-1)+(11-1-1)*t(11))
363851029 1111+(t(1+1+1)+(1+1+1)*t(1+1+1+1)+(1+1+1)*t(t(1+1+1))+(t(1+1+1))*t(11-1-1-1)+(1+1)*t(11-1-1)+t(11-1)+(11-1-1)*t(11))
392168304 11111111+(1+(1+1+1)*t(1+1+1+1)+(1+1+1+1)*t(t(1+1+1))+(t(1+1+1))*t(1+t(1+1+1))+(t(1+1+1))*t(11-1)+(11-1-1)*t(11))
401975104 1111111+(1+(1+1)+t(1+1+1)+t(1+1+1+1)+(1+1+1)*t((11-1)/(1+1))+(1+1+1)*t(t(1+1+1))+(t(1+1+1))*t(11-1-1-1)+(1+1+1+1)*t(11-1-1)+(11-1)*t(11))
407890409 11111+((1+1+1)*t(1+1+1)+(1+1+1)*t(t(1+1+1))+(1+1+1+1)*t(11-1-1)+(1+1)*t(11-1)+(11-1)*t(11))
407971913 11111+((1+1+1)*t(1+1+1)+t(1+1+1+1)+t((11-1)/(1+1))+(1+1+1+1)*t(t(1+1+1))+(1+1)*t(11-1-1-1)+(1+1+1+1)*t(11-1-1)+(1+1)*t(11-1)+(11-1)*t(11))
425780757 111+(t(1+1+1)+(1+1)*t(t(1+1+1))+(1+1+1)*t(11-1-1-1)+(1+1+1)*t(11-1-1)+(1+t(1+1+1))*t(11-1)+(11-1)*t(11))
459441559 1111111+((1+1)*t(1+1+1+1)+(1+1+1+1)*t(t(1+1+1))+(1+1)*t(1+t(1+1+1))+(1+1+1)*t(11-1-1)+((11-1)/(1+1))*t(11-1)+(11)*t(11))
465592122 1111+(1+(1+1)*(1+1)+t(1+1+1)+t((11-1)/(1+1))+t(t(1+1+1))+(1+1+1)*t(1+t(1+1+1))+(1+1+1)*t(11-1-1)+(1+t(1+1+1))*t(11-1)+(11)*t(11))
475898732 11111+(1+(1+1)+(1+1+1)*t(1+1+1)+t(t(1+1+1))+(t(1+1+1))*t(1+t(1+1+1))+(1+1+1)*t(11-1-1-1)+t(11-1-1)+(11-1)*t(11-1)+(11)*t(11))
482826596 111111+(1+(1+1)*(1+1)+t((11-1)/(1+1))+(t(1+1+1))*t(t(1+1+1))+(1+1)*t(11-1-1-1)+t(11-1)+t(1+11))
484263150 t(1+1+1)+t(1+1+1+1)+(1+1+1+1)*t((11-1)/(1+1))+(t(1+1+1))*t(t(1+1+1))+(1+1+1)*t(1+t(1+1+1))+(1+1+1+1)*t(11-1-1-1)+(1+1+1+1)*t(11-1-1)+t(11-1)+t(1+11)
506235403 1111+((1+1)*t(1+1+1)+t((11-1)/(1+1))+(1+1)*t(t(1+1+1))+(1+1+1)*t(1+t(1+1+1))+((11-1)/(1+1))*t(11-1-1)+(1+t(1+1+1))*t(11-1)+t(1+11))
548951531 11+((1+1+1+1)*t((11-1)/(1+1))+(t(1+1+1))*t(t(1+1+1))+(t(1+1+1))*t(1+t(1+1+1))+(t(1+1+1))*t(11-1-1-1)+(1+1)*t(11-1-1)+(11-1-1-1)*t(11-1)+t(11)+t(1+11))
554295842 (1+1)+(1+1)*t((11-1)/(1+1))+(1+1)*t(t(1+1+1))+(1+1+1)*t(1+t(1+1+1))+(1+1+1+1)*t(11-1-1-1)+(1+t(1+1+1))*t(11-1-1)+(11-1-1)*t(11-1)+t(11)+t(1+11)
580536366 1111111111-(1+t(1+1+1+1)+(1+1)*t((11-1)/(1+1))+((11-1)/(1+1))*t(t(1+1+1))+t(11-1-1-1)+(1+1)*t(11-1-1)+(1+1+1)*t(11-1)+t(11)+t(1+11))
587051904 1111111111-(1+t(1+1+1)+(1+1+1+1)*t(1+t(1+1+1))+t(11-1-1-1)+(1+1+1+1)*t(11-1-1)+t(11-1)+t(11)+t(1+11))
588265985 11+(t(1+1+1)+(1+1)*t(1+1+1+1)+(1+1+1)*t(t(1+1+1))+(1+t(1+1+1))*t(1+t(1+1+1))+t(11-1-1)+(11-1-1-1)*t(11-1)+(1+1)*t(11)+t(1+11))
588298051 11111111+((1+1)+(1+1+1)*t(1+1+1)+(1+1+1)*t((11-1)/(1+1))+t(t(1+1+1))+t(1+t(1+1+1))+((11-1)/(1+1))*t(11-1-1-1)+((11-1)/(1+1))*t(11-1)+(1+1)*t(11)+t(1+11))
590968352 1111111+(1+t((11-1)/(1+1))+t(t(1+1+1))+(1+1+1)*t(1+t(1+1+1))+(1+1+1+1)*t(11-1-1-1)+((11-1)/(1+1))*t(11-1-1)+(11-1-1-1)*t(11-1)+(1+1)*t(11)+t(1+11))
601194306 1111111+(1+(1+1)*(1+1)+t(1+1+1)+t(1+1+1+1)+((11-1)/(1+1))*t((11-1)/(1+1))+(t(1+1+1))*t(11-1-1-1)+(1+1+1)*t(11-1-1)+(1+1+1)*t(11)+t(1+11))
607771869 1111111+((1+1)+(1+1)*t(1+1+1)+t(1+1+1+1)+(1+1)*t((11-1)/(1+1))+t(t(1+1+1))+t(1+t(1+1+1))+(1+t(1+1+1))*t(11-1-1-1)+t(11-1-1)+(1+1)*t(11-1)+(1+1+1)*t(11)+t(1+11))
618578932 111111111+(1+(1+1)*t(1+1+1)+(1+1)*t(1+1+1+1)+(1+1)*t((11-1)/(1+1))+(1+1+1+1)*t(11-1-1-1)+(11-1-1-1)*t(11-1-1)+(1+t(1+1+1))*t(11-1)+t(1+11))
626776380 1111+(1+(1+1)*(1+1)+t(1+1+1+1)+t((11-1)/(1+1))+t(t(1+1+1))+(1+1)*t(11-1-1-1)+(1+t(1+1+1))*t(11-1-1)+(1+t(1+1+1))*t(11-1)+(1+1+1)*t(11)+t(1+11))
667919873 111111+((1+1)+t((11-1)/(1+1))+((11-1)/(1+1))*t(t(1+1+1))+((11-1)/(1+1))*t(1+t(1+1+1))+(1+1)*t(11-1-1-1)+(11-1-1-1)*t(11-1)+(1+1+1+1)*t(11)+t(1+11))
681786366 t(1+1+1)+(1+1+1)*t((11-1)/(1+1))+(1+1+1)*t(1+t(1+1+1))+(1+t(1+1+1))*t(11-1-1-1)+(11-1-1-1)*t(11-1-1)+((11-1)/(1+1))*t(11)+t(1+11)
689854904 1111+(1+(1+1+1)*t(1+1+1+1)+t((11-1)/(1+1))+((11-1)/(1+1))*t(t(1+1+1))+(1+1+1)*t(1+t(1+1+1))+t(11-1-1)+(1+1+1)*t(11-1)+((11-1)/(1+1))*t(11)+t(1+11))
692055400 11+(1+(1+1)*(1+1)+t(1+1+1+1)+(1+1+1+1)*t(t(1+1+1))+t(11-1-1-1)+(1+t(1+1+1))*t(11-1-1)+(1+1+1)*t(11-1)+((11-1)/(1+1))*t(11)+t(1+11))
697665495 1111111111-((1+1)*(1+1)+(1+1)*t(1+1+1)+(t(1+1+1))*t(t(1+1+1))+(1+1+1)*t(11-1-1-1)+(11-1-1)*t(11-1-1)+(1+1+1)*t(11-1)+(11-1)*t(11))
711608194 (1+1)*(1+1)+t(1+1+1)+t(1+1+1+1)+(1+1+1+1)*t((11-1)/(1+1))+t(11-1-1)+(11-1-1)*t(11-1)+((11-1)/(1+1))*t(11)+t(1+11)
734027104 11+(1+(1+1)*(1+1)+(1+1)*t(1+1+1+1)+(1+1)*t(t(1+1+1))+(1+t(1+1+1))*t(11-1-1-1)+(1+1)*t(11-1-1)+(1+1+1+1)*t(11-1)+(t(1+1+1))*t(11)+t(1+11))
750869335 111111111+((1+1)*(1+1)+(1+1)*t(1+1+1)+(1+1)*t(1+1+1+1)+t(t(1+1+1))+(1+1+1)*t(11-1-1)+(1+1+1+1)*t(11)+t(1+11))
757710567 11111+((1+1)*(1+1)+(1+1)*t(1+1+1)+(1+1)*t((11-1)/(1+1))+t(t(1+1+1))+t(1+t(1+1+1))+(11-1-1-1)*t(11-1-1)+(11-1)*t(11-1)+(t(1+1+1))*t(11)+t(1+11))
759967747 1111+((1+1)*t(1+1+1)+t(1+1+1+1)+t((11-1)/(1+1))+(1+1+1)*t(1+t(1+1+1))+(1+1)*t(11-1-1-1)+(1+1+1+1)*t(11-1-1)+(1+t(1+1+1))*t(11)+t(1+11))
777616154 11111+(1+(1+1)+((11-1)/(1+1))*t(t(1+1+1))+(t(1+1+1))*t(1+t(1+1+1))+(1+t(1+1+1))*t(11-1-1-1)+(1+1)*t(11-1-1)+((11-1)/(1+1))*t(11-1)+(1+t(1+1+1))*t(11)+t(1+11))
830071127 1111+((1+1)*(1+1)+(1+1)*t(1+1+1)+(1+1+1)*t(t(1+1+1))+(1+1+1+1)*t(11-1-1-1)+(1+t(1+1+1))*t(11-1-1)+(11-1-1-1)*t(11-1)+(11-1-1-1)*t(11)+t(1+11))
833809927 1111111111-(t(1+1+1+1)+(1+1+1)*t((11-1)/(1+1))+(1+1+1+1)*t(1+t(1+1+1))+t(11-1-1-1)+(1+1+1+1)*t(11-1-1)+(11-1)*t(11-1)+(t(1+1+1))*t(11))
835873060 1111111111-(1+(1+1)+(1+1)*t(1+1+1+1)+((11-1)/(1+1))*t(t(1+1+1))+(1+1)*t(1+t(1+1+1))+(1+1+1+1)*t(11-1-1-1)+(11-1-1-1)*t(11-1-1)+(11-1-1)*t(11-1)+(t(1+1+1))*t(11))
836438554 111+(1+(1+1+1)*t(1+1+1)+t(1+1+1+1)+((11-1)/(1+1))*t(11-1-1)+(11-1)*t(11-1)+(11-1-1-1)*t(11)+t(1+11))
836945593 11111111+((1+1)+(1+1)*t((11-1)/(1+1))+(1+t(1+1+1))*t(11-1-1-1)+((11-1)/(1+1))*t(11-1-1)+(1+t(1+1+1))*t(11-1)+(11-1-1-1)*t(11)+t(1+11))
863728236 1111+(1+(1+1)*(1+1)+(1+1+1)*t(t(1+1+1))+(t(1+1+1))*t(1+t(1+1+1))+t(11-1-1-1)+(1+t(1+1+1))*t(11-1)+(11-1-1)*t(11)+t(1+11))
864158514 111+(1+(1+1)+(1+1+1+1)*t(1+t(1+1+1))+(1+1+1)*t(11-1-1-1)+t(11-1-1)+(1+t(1+1+1))*t(11-1)+(11-1-1)*t(11)+t(1+11))
871273503 111111111+((1+1+1)*t(1+1+1+1)+(t(1+1+1))*t(t(1+1+1))+t(1+t(1+1+1))+(1+t(1+1+1))*t(11-1-1-1)+(1+1+1+1)*t(11-1-1)+(1+t(1+1+1))*t(11)+t(1+11))
881615667 111+((1+1)*t(1+1+1)+t(1+1+1+1)+((11-1)/(1+1))*t(t(1+1+1))+(1+1+1)*t(1+t(1+1+1))+(1+1+1+1)*t(11-1-1-1)+(11-1-1)*t(11-1-1)+(11-1)*t(11)+t(1+11))
891619600 1111111+(1+(1+1)+t(1+1+1)+(1+1)*t((11-1)/(1+1))+t(t(1+1+1))+(1+1+1+1)*t(11-1-1)+(1+1+1)*t(11-1)+(11-1)*t(11)+t(1+11))
897181691 111111+((1+1)+(1+1+1)*t(1+1+1)+(1+1)*t((11-1)/(1+1))+t(t(1+1+1))+(t(1+1+1))*t(1+t(1+1+1))+(1+1)*t(11-1-1)+((11-1)/(1+1))*t(11-1)+(11-1)*t(11)+t(1+11))
918159061 1111+(t(1+1+1)+t(1+1+1+1)+(1+1)*t((11-1)/(1+1))+t(t(1+1+1))+(t(1+1+1))*t(1+t(1+1+1))+t(11-1-1-1)+(11)*t(11)+t(1+11))
920521050 11111+(1+(1+1+1)*t(1+1+1)+(t(1+1+1))*t(t(1+1+1))+(t(1+1+1))*t(11-1-1-1)+(t(1+1+1))*t(11-1-1)+(11)*t(11)+t(1+11))
924502226 (1+1)+t(1+1+1+1)+((11-1)/(1+1))*t((11-1)/(1+1))+(t(1+1+1))*t(t(1+1+1))+(t(1+1+1))*t(11-1-1-1)+(1+t(1+1+1))*t(11-1-1)+t(11-1)+(11)*t(11)+t(1+11)
929983535 1111111111-((1+1)+t(1+1+1)+(1+1)*t(1+1+1+1)+(1+1)*t(1+t(1+1+1))+t(11-1-1-1)+(11-1-1)*t(11-1-1)+((11-1)/(1+1))*t(11-1)+(1+1+1+1)*t(11))
943162304 1111+(1+(1+1+1)*t(1+1+1+1)+t(t(1+1+1))+(1+t(1+1+1))*t(1+t(1+1+1))+(11-1-1)*t(11-1-1)+(t(1+1+1))*t(11-1)+(11)*t(11)+t(1+11))
950210939 111111111+((1+1)+(1+1+1)*t(1+1+1)+(1+1)*t(1+1+1+1)+(1+1)*t((11-1)/(1+1))+(1+1+1)*t(11-1-1-1)+(1+1)*t(11-1-1)+(11-1-1)*t(11)+t(1+11))
950214176 1111111+(1+t(1+1+1+1)+(1+1+1+1)*t((11-1)/(1+1))+(1+1)*t(1+t(1+1+1))+(1+1+1+1)*t(11-1-1-1)+((11-1)/(1+1))*t(11-1-1)+(11-1-1-1)*t(11-1)+(11)*t(11)+t(1+11))
962610357 111+(t(1+1+1)+(1+1+1+1)*t((11-1)/(1+1))+(1+1)*t(1+t(1+1+1))+(t(1+1+1))*t(11-1-1-1)+(1+1)*t(11-1-1)+t(11-1)+(1+1)*t(1+11))
974842859 111111+((1+1)+(1+1+1)*t(1+1+1)+(1+1)*t(1+1+1+1)+t(t(1+1+1))+(1+t(1+1+1))*t(1+t(1+1+1))+(t(1+1+1))*t(11-1-1)+(1+1+1+1)*t(11-1)+(1+1)*t(1+11))
988572832 1111111111-(1+(1+1)+(1+1)*t(1+1+1)+t(1+1+1+1)+t(t(1+1+1))+t(1+t(1+1+1))+(t(1+1+1))*t(11-1-1-1)+(1+t(1+1+1))*t(11-1-1)+(1+1+1)*t(11))

tআউটপুট এ এই সব কি ?
কিউব্রেট

@ কিউব্রুতে হে, কেবল তার জন্য একটি নোটে লিখেছিলেন
জোনাথন অ্যালান

আমি নিশ্চিত যে সময়টি 8:52 ছিল, তবে এহ।
ক্লিমেজিক

এটি কেবল এসই সরবরাহিত টাইমস্ট্যাম্পটি অনুসরণ করে বোধগম্য হয় (সঠিক সময়টি দেখার জন্য পুনর্বিবেচনার ইতিহাসে আনুমানিক সময়ের উপর দিয়ে ঘুরে দেখুন)। স্কোর অর্জনের সময় ছিল 08:53:13
ট্রাইকোপলাক্স

(কে এই ক্ষেত্রে কে জিতবে তাতে কোন পার্থক্য নেই - অন্য কোথাও যে কোনও মতবিরোধ মুছে ফেলার সেরা উপায় বলে মনে হচ্ছে ...)
ট্রাইকপল্যাক্স

4

জাভাস্ক্রিপ্ট (ES6), 27212498, 2016-09-12 09: 46: 34Z

f=(n,a='+',s='-',m=n*9+'',r=m.replace(/./g,1))=>r-n?m<'55'?--r/10+a+f(n-r/10,a,s):r+s+f(r-n,s,a):r;
s = '';
[945536, 16878234, 32608778, 42017515, 48950830, 51483452, 52970263, 54278649, 63636656, 78817406, 89918907, 90757642, 95364861, 102706605, 113965374, 122448605, 126594161, 148064959, 150735075, 154382918, 172057472, 192280850, 194713795, 207721209, 220946392, 225230299, 227043979, 241011012, 248906099, 249796314, 250546528, 258452706, 276862988, 277140688, 280158490, 286074562, 308946627, 310972897, 322612091, 324445400, 336060042, 346729632, 349428326, 352769482, 363039453, 363851029, 392168304, 401975104, 407890409, 407971913, 425780757, 459441559, 465592122, 475898732, 482826596, 484263150, 506235403, 548951531, 554295842, 580536366, 587051904, 588265985, 588298051, 590968352, 601194306, 607771869, 618578932, 626776380, 667919873, 681786366, 689854904, 692055400, 697665495, 711608194, 734027104, 750869335, 757710567, 759967747, 777616154, 830071127, 833809927, 835873060, 836438554, 836945593, 863728236, 864158514, 871273503, 881615667, 891619600, 897181691, 918159061, 920521050, 924502226, 929983535, 943162304, 950210939, 950214176, 962610357, 974842859, 988572832].forEach(n => { s += f(n); console.log(n, f(n)); });
l = s.match(/1/g).length;
console.log((s.length - l) * l);

শুধুমাত্র + এবং - ব্যবহার করে। On লোকদের ন্যূনতম করতে আমার উত্তরের ভিত্তিতে


2106? এটি একটি দেরীতে উত্তর: পি
ASCII- কেবল

4

পাইথন

প্রাথমিক স্কোর = 2214138604871819402525

মাধ্যমিক স্কোর = 12/09/2016, 07:53

কোডটি এখানে:

def print_1s(n):
    return ("1+" * n)[:-1]

শুধু বল রোলিন 'পেতে।

মূলত আউটপুট 1+1+1...+1, যেখানে 1আউটপুটযুক্ত এক্সপ্রেশনতে এর সংখ্যার সমান n

মোট, 47054634305 1সংখ্যার সেট এবং 47054634205অপারেটরগুলি (যা +সবগুলিই এর জন্য) রয়েছে।

এখানে একটি পেস্টবিন পোস্ট করা যাচ্ছে না, কারণ আপনি ধারণা পেয়েছেন।


এটি কি আসলে সমস্ত প্রয়োজনীয়তা পূরণ করে? এটিকে কল করার সময় আমি একটি ওভারফ্লো-ত্রুটি পাচ্ছি 2**31-1
জাকুব

@ জাকুবে হে, হি, হি ...
ক্লিস্টিক

@ টিরিচোপল্যাক্স এর সমষ্টি কীভাবে হয় n-1? এটা আমার জন্য ভালই কাজ করে।
ক্লিমেজিক

2

awk

প্রাথমিক স্কোর 46933701

মাধ্যমিক স্কোর 12/09/2016 19:20

(6901 টি, 6801 অপস)

{
    for(b=""; $0; $0=int($0/2))
        b=and($0, 1) b
    for(chall=""; length(b=substr(b,2)); ) {
        if(chall!="")
            chall=chall"*"
        chall=chall"(1+1)"
        if(substr(b, 1, 1)=="1") {
            chall=chall"+1"
            if(length(b)>1)
                chall="("chall")"
        }
    }
    print chall
}

বাম থেকে ডানদিকে গণনা করা কেবল বাইনারি উপস্থাপনাকে মুদ্রণ করে।

উদাহরণস্বরূপ 19 হ'ল 10011 যা ((((( 1 ) * 2 + 0 ) * 2 + 0 ) * 2 + 1 ) * 2 + 1 ))।

আমি শুধু ছেড়ে +0এবং 2হিসাবে লিখুন (1+1)

এই পদ্ধতিটি কীভাবে স্কোর হবে সে সম্পর্কে আমি কেবল কৌতূহলী ছিলাম।

আউটপুট:

945536: (((((((1 + 1) +1)) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * ( 1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1+ 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1)
16878234: (((((((1 (1 + 1)) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1 ) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1+ 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 +1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1)
32608778: (((((((((1 + 1)) +1)) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1 ) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1)
42017515: ((((((((1 + 1)) * (1 + 1) +1)) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1 ) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1
48950830: (((((((((((1 + 1))) ((1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1 ) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1+ 1) +1) * (1 + 1)
51483452: (((((((((1 + 1)) +1)) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * ( 1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1+ 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 +1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1)
52970263: ((((((((1 + 1)) +1)) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1+ 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * ( 1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1
54278649: (((((((((((1 + 1)) + 1)) * (1 + 1)) * (1 + 1) * (1 + 1) +1) * (1 + 1 ) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1+ 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1 ) * (1 + 1) +1
63636656: (((((((((1 + 1)) +1)) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1 ) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1)
78817406: ((((((((((1 + 1))) ((1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1 ) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1)
89918907: ((((((((((1 + 1))) ((1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1 ) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1+ 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1
90757642: (((((((((1 + 1)) * (1 + 1) +1)) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1 ) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1 )
95364861: ((((((((((((1 + 1))) ((1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 +1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * ( 1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1
102706605: (((((((((((1 + 1)) + 1)) * (1 + 1)) * (1 + 1) * (1 + 1) * (1 + 1) * ( 1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1 ) * (1 + 1) * (1 + 1) +1
113965374: (((((((((((1 + 1)) +1)) * (1 + 1)) * (1 + 1) +1) * (1 + 1) + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1 ) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 +1) +1) * (1 + 1) +1) * (1 + 1)
122448605: ((((((((((1 + 1)) + 1)) * (1 + 1) +1)) * (1 + 1) * (1 + 1) +1) * ( 1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1+ 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1 ) * (1 + 1) * (1 + 1) +1
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891619600: ((((((((1 + 1)) +1)) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 +1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1 ) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1)
897181691: ((((((((((((+ (1 + 1)) +1)) * (1 + 1)) * (1 + 1) +1) * (1 + 1 ) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * ( 1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1 টি) + 1
918159061: ((((((((((((1 + 1)) +1)) * (1 + 1)) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1 ) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1 ) + 1
920521050: (((((((((((1 + 1)) +1)) * (1 + 1)) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 +1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1 ) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1+ 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1)
924502226: ((((((((((1 + 1)) +1)) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * ( 1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1 ) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1)
929983535: (((((((((((1 + 1)) +1)) * (1 + 1)) * (1 + 1) +1) * (1 + 1) +1 ) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1 ) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1
943162304: ((((((((((1 + 1)) +1)) * (1 + 1) +1))) ((1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1 ) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1)
950210939: ((((((((((1 + 1) + 1)) * (1 + 1) +1)) + (1 + 1)) (1 + 1) * (1 + 1)) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1 ) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 +1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1
950214176: (((((((((1 + 1) +1)) * (1 + 1) +1)) * (1 + 1) * (1 + 1) * (1 + 1) * ( 1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1 ) * (1 + 1) * (1 + 1) * (1 + 1)
962610357: (((((((((1 + 1)) +1)) * (1 + 1) +1)) * (1 + 1) * (1 + 1) * (1 + 1) +1 ) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * ( 1 + 1) +1) * (1 + 1) * (1 + 1) +1
974842859: (((((((((((1 (1 + 1)) +1)) * (1 + 1) +1)) * (1 + 1)) (1 + 1) +1 ) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 +1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * ( 1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1
988572832: ((((((((((1 + 1)) + 1)) * (1 + 1) +1)) + (1 + 1)) (1 + 1) +1) * ( 1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1) * (1+ 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) +1) * (1 + 1) * (1 +1) +1) * (1 + 1) +1) * (1 + 1) * (1 + 1) * (1 + 1) +1) * (1 + 1) * (1 + 1) +1 ) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1) * (1 + 1)

2

পাইথন ঘ

প্রাথমিক স্কোর: 69720516

মাধ্যমিক স্কোর: 09:30 14/09/2016

def genNum(num):
    dic = { 
        6: "(1+1+1)!",
        24: "(1+1+1+1)!",
        120: "((1+1+1)!-1)!",
        720: "((1+1+1)!)!",
        5040: "((1+1+1)!+1)!",
        40320: "((1+1+1)!+1+1)!",
        362880: "(11-1-1)!",
        39916800: "(11)!",
        479001600: "(11+1)!",
        6227020800: "(11+1+1)!"
    }

    lis = [6227020800,479001600,39916800,362880,40320,5040,720,120,24,6]
    out = ""

    for i in lis:
        if num/i >= 1:
            st = dic[i] + "*(" + genNum(num // i) + ")"
            out += st

            if num%i != 0:
               out += "+" + genNum(num%i)

          return out

    else:
        st = "1+"*num

    return st[:-1]

সম্পাদনা করুন: এখন স্কোরকে হ্রাস করতে গুণক ব্যবহার করে।

এটি ফ্যাকটোরিয়াল এবং পুনরাবৃত্তিগুলির দুর্দান্ত ব্যবহার করে। মোট, প্রোগ্রামটি ব্যবহার করে:

  • 5958 বেশী
  • 11702 অপারেটার

আইডিয়ন!


1

জাভা

প্রাথমিক স্কোর 1045978739

মাধ্যমিক স্কোর 12/09/2016 16:05

37193 1s

28123 operators

     void main() {

    int arr[]={945536, 16878234, 32608778, 42017515, 48950830, 51483452, 52970263, 54278649, 63636656, 78817406, 89918907, 90757642, 95364861, 102706605, 113965374, 122448605, 126594161, 148064959, 150735075, 154382918, 172057472, 192280850, 194713795, 207721209, 220946392, 225230299, 227043979, 241011012, 248906099, 249796314, 250546528, 258452706, 276862988, 277140688, 280158490, 286074562, 308946627, 310972897, 322612091, 324445400, 336060042, 346729632, 349428326, 352769482, 363039453, 363851029, 392168304, 401975104, 407890409, 407971913, 425780757, 459441559, 465592122, 475898732, 482826596, 484263150, 506235403, 548951531, 554295842, 580536366, 587051904, 588265985, 588298051, 590968352, 601194306, 607771869, 618578932, 626776380, 667919873, 681786366, 689854904, 692055400, 697665495, 711608194, 734027104, 750869335, 757710567, 759967747, 777616154, 830071127, 833809927, 835873060, 836438554, 836945593, 863728236, 864158514, 871273503, 881615667, 891619600, 897181691, 918159061, 920521050, 924502226, 929983535, 943162304, 950210939, 950214176, 962610357, 974842859, 988572832

};
    int sum=1;
    for(int i=0;i<arr.length;i++){
    System.out.print(arr[i]+":");
        while(arr[i]>11){
            System.out.print("("+"1");
            sum=11;
            while(sum<=arr[i]){
            if(sum<=arr[i])
            System.out.print("*11");
            sum*=11;
        }
        arr[i]=arr[i]-sum/11;
        System.out.print(")");
        if(arr[i]!=0)
        System.out.print("+");

        }
        while(arr[i]--!=0){
        System.out.print(1);
        if(arr[i]!=0)
            System.out.print("+");
    }

        System.out.println();



    }
    }


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16878234:(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11)+(1*11)+(1*11)+(1*11)+(1*11)+1+1+1+1+1+1+1+1+1+1
32608778:(1*11*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+1+1+1+1
42017515:(1*11*11*11*11*11*11*11)+(1*11*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11)+(1*11)+1
48950830:(1*11*11*11*11*11*11*11)+(1*11*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11)+(1*11)+(1*11)+1+1+1+1+1
51483452:(1*11*11*11*11*11*11*11)+(1*11*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+1+1+1+1+1+1+1+1+1
52970263:(1*11*11*11*11*11*11*11)+(1*11*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11)+(1*11)+(1*11)+(1*11)+(1*11)+(1*11)+(1*11)+(1*11)+1+1+1+1+1
54278649:(1*11*11*11*11*11*11*11)+(1*11*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11*11)+(1*11*11)+(1*11*11)+(1*11*11)+(1*11)+(1*11)+(1*11)+(1*11)+(1*11)+(1*11)+(1*11)+(1*11)+(1*11)+1+1+1+1+1+1+1
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আমি মনে করি আপনি প্রতিটিের 1শুরুতে অপ্রয়োজনীয়দের থেকে মুক্তি পেতে পারেন (1*11*11*...*11)
ক্লিমেজিক

1

ইমাস লিস্প

প্রাথমিক স্কোর: 81638725 মাধ্যমিক স্কোর: 12/09/2016
09:35

(defun 1s (n)
  (let((x 1)r)
    (while (> (/ n x) 11)
      (setq x (1+ (* x 10))))
    (while (> n 0)
      (while (>= n x)
        (push x r)
        (push '+ r)
        (setq n (- n x)))
      (setq x (/ x 10)))
    r))

মূলত ডোমেনের (1, 11, 111, ...) উপর যোগফল তৈরি করে যা n এর সমতুল্য।


আপনার প্রোগ্রামে আমি যা বুঝি তা থেকে, যখন এটি 124 এর মতো একটি ইনপুট পায় 111+11+1+1, ঠিক তখন আউটপুট হয় ? (আমি ভুল হলে আমাকে সংশোধন করুন))
ক্লিমেমিক

(এছাড়াও, সময় GMT এ রয়েছে))
ক্লিমেজিক

1
এর স্কোর কীভাবে 1 মিলিয়ন ডলার হতে পারে? আপনি কি 1পুরো 100 সংখ্যা আউটপুট জুড়ে সমস্ত গুলি যোগ করেছেন এবং +পুরো আউটপুট জুড়ে মোট ক্রিয়াকলাপ দ্বারা এটি বহুগুণ করেছেন ?
জোনাথন অ্যালান

2
এটির স্কোরটি 81638725
জোনাথন অ্যালান

আমি কেন দেখি না যে এটি হ্রাসযুক্ত। কিছুকি ভুল হল?

1

Awk , 15642720

মাধ্যমিক স্কোর = 30/05/2017, 21:11

BEGIN{RS="[,\n]"}
func f2(x) {
  div=int(x/11)
  mod=x%11
}
func trans(z){
  r=""
  if (z > 6) {
    r="11"
    for (i=11;i>z;i--){
      r=r"-1"
    }
  } else if (z>0){
    r=r 1
    for (i=1;i<z;i++){
      r=r"+1"
    }
  }
}
{n=$1
 do {f2(n)
   trans(mod)
   if (r) s=s"(" r  ")"
   if(div){
     if (r)s=s"+"
     s=s"11*("
     count++
   }
   n=div
 } while(div >10)
 trans(div)
 s = s r
 for (i=0;i<count;i++)s = s")"
 print $1": " s
 slength+=length(s)
 ones+=gsub("1","",s);
 parens+=gsub("[()]","",s);
 ops+=length(s);
 s=""
 count=0;
}
END {
  print "Total string length: " slength
  print "Ones: " ones
  print "Ops: " ops
  print "Parens: " parens
  print "Primary Score="ones*ops
}

এটি অনলাইন চেষ্টা করুন!

অন: 4590

অপ্স: 3408 প্রাথমিক স্কোর = 15642720 মাধ্যমিক স্কোর = 30/05/2017 21:11

আমাদের সাইট ব্যবহার করে, আপনি স্বীকার করেছেন যে আপনি আমাদের কুকি নীতি এবং গোপনীয়তা নীতিটি পড়েছেন এবং বুঝতে পেরেছেন ।
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