Kata

Numbers that don't contain 00 are called Blind Numbers. Count .. that are not Blind Numbers. So that do contain 00.

And then the example excludes numbers that do contain 00.

Either the description is wrong, or it contains so many negatives I lost track, and should be improved.

Haskell translation

Hmmm I have an O(1) solution, but the numbers get really big before I can convert to int and perform the modulo operation ...

any suggestions?

Fork to close all open issues.

Nice kata, I wouldn't thought the solution could be so easy.

I like the kata although I haven't finished solving it myself.

I do have issues with it. It is extremely hard to understand what the kata is about.

The numbers will be very huge, so return the answer modulo 1000000007

• Which numbers will be huge? Maybe just provide an example of what you mean.

He calls numbers, that don't contain 00 (two consecutive zeros), the Blind Numbers

• This sentence tripped me over. I thought it was wrong since there is a double negative.
• The fact that the "Blind Numbers" are the ones without 00 is unexpected and confusing given the narrative.

Tests are using describe and it blocks incorrectly.

Tests should import the test framework and solution explicitly.

Typo relly in into paragraph.

Overall the intro paragraph is very hard to understand and bad english. I am not trying to blame the author, but it should be rewritten to be understandable.

6 kyu... This is yet another fucking joke...

• Considering the perf requirements, this is NOT 6 kyu.
• Considering the reasonning needed to get there, this is NOT 6 kyu

THIS IS 6 KYU, FOR FUCK SAKE: https://www.codewars.com/kata/5a626fc7fd56cb63c300008c/

Yet another variation of fibonacci

You have a constraint on x, but no where in the description do you mention what x is. Is it referring to N?

5841
365823695274822308246763625981125250768026620900177562818446672523486196109810820017961545414470328550215226773160361244386964114106809922307618252699634742303038991133435423913896345759400039178005030292012507698116920549523480987149055547638821066568769937667045752849432306737275221259353427285908925730101534002392243480415582907612504649895914597399758170365649221257777221825473626541306326600039881789731441793340650923645947569615373474980289938470518989246481987577609100178810525263950392875264605318912230448975485767222701471098719202301172842836072483982324678332756665299230041155053664853591327177076380520672977059404893891745940741150018862222715981467277801660033606855672764423016022159161620320653765426354212349616458820712748814205143811780237644155770771121657144653250521673321232574378814401622579441868586050820821889514852899605412813260318315519238566160634761781351103734210786681786114034998728680415833981437084813731291384224696504462067068275162629281544727767870364474395620466879977909754649525062214332716183464421595806145366708764102713294558658190285778927963679812486413936364177583282179213325218920469908108282516455611290922542378501278424886146431128622532391930129615939243566125296551423704734743997715423936081843009093954478770672787186305125766172453067063054656949323550559764822643144292117379910517839539648263541296237683947941372807606262951396176932126376617407846389055148540276006680809221590993134886545858642657795634271135564074310072909079187184227458921972655809422397636206919399371606253726096848669975669966605127891924045422070560526906574357040037904394690360466552811724841568514912885969347777490719925566694670153340959024081975127378449056980724355155104936607654772116757750081861251963084163860803953833813490760258539209945991387967877953562825290676538940963723377836245785143583161974861749605800370525199555031007656277212975072878893362475493755565057414661782887907187664892992394740471904488724827333956965631097118400480550886128544874850448589136318915951908346922684679889761722698331376072242989135297546759620912239647564284091709902597470477911971155966400441903781505521594747869224872577065712931359183575418665479621722041352987358497705816282512716389129544971287360102516916824504768047085338808960060488072487583926904542700715226891890184923766172079948663473738293726320871323220371375905764697089140373537145234128353570396326408686002253001778156135068193593431490385037039167383786019158101978396133359768591642724399426324097077860283339099366402031616
should equal 186405645

4680
630678471329056920022883123026416898389233002825279644175486857353106641857665279169265698698582903421475768730966084976530548613699890376372504102545514984431135265835720883281560088285951685860366209182087583024402770900863120800711080446022091089760273321474113253256077885318824267987125821863452701101737779185910955734803801029021725306453610085165559172425067005029731117011718601848494689088318740656334384477573834015409716071847574099417703202291915087290920701151387469563209586495996642516762523573592590713752067887340346534551032381468905924369361919829043004703874384586638864934821002910765509947889563596104506644715636669519902145706573834098495097972596157372131214129861551113858646088727791447518248823624607757993088016150061581161332502813630704073193380966504041043580557988796936825108870793119006784666548277661876214179798845180339478400635881500598513320277695891521483393908050472669556753704330647609450129315904260309770883930635228292721515077462485105528282805496747339366186488172314082923667244625805014931415227528148457601554142229874524091261148378936930224116411705961497278165886448377525569964109181359399024065937081046900969294951168130813182262555863624397476812023933478638225418675376033151518154773020458942389172886679439057592127800331939763536170450345874781135468193144580527279727187119875343527438367825736265848057647604944907344646209495696768985225594680440069922258316650256025604232210042378239838525602515079167087838298528357100942501601065040744510684790513090019797068130111448685859405075969014239127040435992286877124786613344087137975603410874944994899915752464499456139599224129986482937414709026970087673807205522318390459483422907817876823622350246878963373886681991410678532983967570919476192687369525634611345853347262363226970747814562539961118674555387120673183745730933649564360277182971275127664955781091598883793793923641818043650771700380964343595890494155803131813904146083224199732047608049845214858341610462576534155592944525824613667129338226869240439845658034176
should equal 259339709

I'm pretty sure my solution is correct; and the result for 4680 should be less than for 5841 anyway.